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Henry George Liddell, Robert Scott, A Greek-English Lexicon, πα^ρά

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Click anywhere in the line to jump to another position:</span> </p> <div id="text_navbars"><div class="navbar"><span class="type_header">alphabetic letter: </span><div class="bar"><a class="odd" style="width: 13.373%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*a" title="&#10; Α&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Α </span></a><a class="even" style="width: 1.6007%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*b" title="&#10; Β&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Β </span></a><a class="odd" style="width: 1.3362%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*g" title="&#10; Γ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Γ </span></a><a class="even" style="width: 4.6045%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*d" title="&#10; Δ&#10; " 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1.5166%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*q" title="&#10; Θ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Θ </span></a><a class="even" style="width: 1.4921%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*i" title="&#10; Ι&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Ι </span></a><a class="odd" style="width: 7.5949%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*k" title="&#10; Κ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Κ </span></a><a class="even" style="width: 2.1847%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*l" title="&#10; Λ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Λ </span></a><a class="odd" style="width: 3.9574%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*m" title="&#10; Μ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Μ </span></a><a class="even" style="width: 1.3099%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*n" title="&#10; Ν&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Ν </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*c" title="&#10; Ξ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Ξ </span></a><a class="even" style="width: 3.9375%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*o" title="&#10; Ο&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Ο </span></a><a class="current odd" style="width: 12.2359%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p" title="&#10; Π&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Π </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3Dsan" title="&#10; [σαν ]&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> [σαν ] </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3Dkoppa" title="&#10; Ϟ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Ϟ </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*r" title="&#10; Ρ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Ρ </span></a><a class="odd" style="width: 7.3766%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*s111" title="&#10; Σ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Σ </span></a><a class="even" style="width: 3.7449%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*t" title="&#10; Τ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Τ </span></a><a class="odd" style="width: 2.929%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*u" title="&#10; Υ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Υ </span></a><a class="even" style="width: 2.5765%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*f" title="&#10; Φ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Φ </span></a><a class="odd" style="width: 2.077%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*x" title="&#10; Χ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Χ </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*y" title="&#10; Ψ&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Ψ </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*w" title="&#10; Ω&#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> Ω </span></a></div></div><div class="navbar"><span class="type_header">entry group: </span><div class="bar"><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D1" title="&#10; &#10; π&#10; -&#10; παγ-καίνιστος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> π - παγ-καίνιστος </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D2" title="&#10; &#10; πάγ-κα^κος&#10; -&#10; παγ-χαλκεύς&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πάγ-κα^κος - παγ-χαλκεύς </span></a><a class="odd" style="width: 1.6243%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D3" title="&#10; &#10; πάγ-χαλκος&#10; -&#10; παιγ-μός&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πάγ-χαλκος - παιγ-μός </span></a><a class="even" style="width: 1.7264%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D4" title="&#10; &#10; παιγ-μοσύνη&#10; -&#10; παιδ-ικός&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παιγ-μοσύνη - παιδ-ικός </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D5" title="&#10; &#10; παιδικυ^νηγεσία&#10; -&#10; παιδοποι-έω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παιδικυ^νηγεσία - παιδοποι-έω </span></a><a class="even" style="width: 1.0111%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D6" title="&#10; &#10; παιδοποι-ήσιμος&#10; -&#10; παιονίη&#10; &#10; " 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class="noshow"> πα^λαιστρ-ικός - πα^λιγκοτ-αίνω </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D10" title="&#10; &#10; πα^λιγκοτ-έω&#10; -&#10; πα^λίμ-πορος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^λιγκοτ-έω - πα^λίμ-πορος </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D11" title="&#10; &#10; πα^λίμ-ποτον&#10; -&#10; πα^λι?́ν-οπτα:&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^λίμ-ποτον - πα^λι?́ν-οπτα: </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D12" title="&#10; &#10; πα^λι^ν-όρμενος&#10; -&#10; πα^λίρ-ροπος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^λι^ν-όρμενος - πα^λίρ-ροπος </span></a><a class="odd" style="width: 1.0305%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D13" title="&#10; &#10; πα^λίρ-ροχθος&#10; -&#10; πάλσα^μον&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^λίρ-ροχθος - πάλσα^μον </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D14" title="&#10; &#10; πάλσις&#10; -&#10; πάμ-μορφος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πάλσις - πάμ-μορφος </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D15" title="&#10; &#10; πάμ-μουσος&#10; -&#10; παμ-φάρμα^κος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πάμ-μουσος - παμ-φάρμα^κος </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D16" title="&#10; &#10; παμ-φεγγής&#10; -&#10; παν-αεργής&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παμ-φεγγής - παν-αεργής </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D17" title="&#10; &#10; παν-άζωστος&#10; -&#10; πα^ν-α^οίδιμος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παν-άζωστος - πα^ν-α^οίδιμος </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D18" title="&#10; &#10; πα^ν-άπα^λος&#10; -&#10; πα^ν-δα^κέτης&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^ν-άπα^λος - πα^ν-δα^κέτης </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D19" title="&#10; &#10; πα^ν-δάκρυ_τος&#10; -&#10; πάνεια:&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^ν-δάκρυ_τος - πάνεια: </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D20" title="&#10; &#10; πα^ν-είδα^τος&#10; -&#10; πα^ν-ευσεβής&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^ν-είδα^τος - πα^ν-ευσεβής </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D21" title="&#10; &#10; πα^ν-ευσθενής&#10; -&#10; πανθήριον&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^ν-ευσθενής - πανθήριον </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D22" title="&#10; &#10; πανθηρίσκος&#10; -&#10; πα^νοικ-ί&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πανθηρίσκος - πα^νοικ-ί </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D23" title="&#10; &#10; πα^νοικ-ία&#10; -&#10; πάνσεμνος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^νοικ-ία - πάνσεμνος </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D24" title="&#10; &#10; πανσεμνοστομέω&#10; -&#10; παντα^χόθι&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πανσεμνοστομέω - παντα^χόθι </span></a><a class="odd" style="width: 1.1344%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D25" 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</span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpa%2Fprac" title="&#10; &#10; πάπραξ&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πάπραξ </span></a><a class="odd" style="width: 3.577%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpaptai%2Fnw" title="&#10; &#10; παπταίνω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παπταίνω </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpaptala%2Fomai" title="&#10; &#10; παπτα^λάομαι&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παπτα^λάομαι </span></a><a class="odd" style="width: 1%;" 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πα^πυ?ρ-ινος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^πυ?ρ-ινος </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapu%2Frion" title="&#10; &#10; πα^πυ?ρ-ιον&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^πυ?ρ-ιον </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapuroeidh%2Fs" title="&#10; &#10; πα^πυ_ροειδής&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^πυ_ροειδής </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpa%2Fpuros" title="&#10; &#10; πάπυ_ρος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πάπυ_ρος </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapurofa%2Fgos" title="&#10; &#10; πα^πυ_ροφάγος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^πυ_ροφάγος </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapurw%2Fdhs" title="&#10; &#10; πα^πυ_ρ-ώδης&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^πυ_ρ-ώδης </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapurw%2Fn" title="&#10; &#10; πα^πυ_ρ-ών&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^πυ_ρ-ών </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpa%2Fr" title="&#10; &#10; πάρ&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πάρ </span></a><a class="current even" style="width: 50.8005%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpara%2F" title="&#10; &#10; πα^ρά&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> πα^ρά </span></a><a class="odd" style="width: 5.4888%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabai%2Fnw" title="&#10; &#10; παραβαίνω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβαίνω </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaba%2Fktros" title="&#10; &#10; παραβάκτρος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβάκτρος </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpara%2Fbakxos" title="&#10; &#10; παράβακχος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παράβακχος </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaballe%2Ftairos" title="&#10; &#10; παραβαλλέταιρος&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβαλλέταιρος </span></a><a class="odd" style="width: 11.1584%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaba%2Fllw" title="&#10; &#10; παραβάλλω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβάλλω </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabapti%2Fzw" title="&#10; &#10; παραβαπτ-ίζω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβαπτ-ίζω </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabaptisth%2Fs" title="&#10; &#10; παραβαπτ-ιστής&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβαπτ-ιστής </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabapto%2Fs" title="&#10; &#10; παραβαπτ-ός&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβαπτ-ός </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaba%2Fptw" title="&#10; &#10; παραβάπτ-ω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβάπτ-ω </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabarbari%2Fzw" title="&#10; &#10; παραβαρβα^ρίζω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβαρβα^ρίζω </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabasi%2Fa" title="&#10; &#10; παραβα^σία&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβα^σία </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabasileu%2Fw" title="&#10; &#10; παραβα^σι^λεύω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβα^σι^λεύω </span></a><a class="odd" style="width: 1.9894%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpara%2Fbasis" title="&#10; &#10; παρά-βα^σις&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παρά-βα^σις </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabate%2Fon" title="&#10; &#10; παρα-βα^τέον&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παρα-βα^τέον </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabate%2Fw" title="&#10; &#10; παρα-βα^τέω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παρα-βα^τέω </span></a><a class="even" style="width: 1.7871%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaba%2Fths" title="&#10; &#10; παρα-βάτης&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παρα-βάτης </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabatiko%2Fs" title="&#10; &#10; παρα-βα^τικός&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παρα-βα^τικός </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaba%2Ftis" title="&#10; &#10; παρα-βάτις&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παρα-βάτις </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabato%2Fs" title="&#10; &#10; παρα-βα^τός&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παρα-βα^τός </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabafh%2Fs" title="&#10; &#10; παραβα^φής&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβα^φής </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabeba%2Fsqai" title="&#10; &#10; παραβεβάσθαι&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβεβάσθαι </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabeblhme%2Fnws" title="&#10; &#10; παραβεβλημένως&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβεβλημένως </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabebusme%2Fnws" title="&#10; &#10; παραβεβυσμένως&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβεβυσμένως </span></a><a class="even" style="width: 1.297%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabia%2Fzomai" title="&#10; &#10; παρα-βι^άζομαι&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παρα-βι^άζομαι </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabi%2Fas" title="&#10; &#10; παρα-βίας&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παρα-βίας </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabiasmo%2Fs" title="&#10; &#10; παρα-βι^ασμός&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παρα-βι^ασμός </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabiba%2Fzw" title="&#10; &#10; παραβι^βάζω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβι^βάζω </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabla%2Fptw" title="&#10; &#10; παραβλάπτω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβλάπτω </span></a><a class="odd" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparablasta%2Fnw" title="&#10; &#10; παραβλαστ-άνω&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβλαστ-άνω </span></a><a class="even" style="width: 1%;" href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabla%2Fsth" title="&#10; &#10; παραβλάστ-η&#10; &#10; " onmouseover="showTitle(this);" onmouseout="clearTitle();"><span class="noshow"> παραβλάστ-η </span></a></div></div></div> </div> <div id="left_col"> <div class="sidebox" id="collections"> <h5>This text is part of:</h5> <ul> <li><a href="collection?collection=Perseus%3Acollection%3AGreco-Roman">Greek and Roman Materials</a></li> </ul> </div> <div class="sidebox" id="chunking"> <h5>View text chunked by:</h5> <ul> <li> <a href="disppref?url=/hopper/text?doc=Perseus%3Atext%3A1999.04.0057&amp;default.scheme=alphabetic%20letter%3Aentry&amp;default.type=alphabetic%20letter">first letter</a> : <a href="disppref?url=/hopper/text?doc=Perseus%3Atext%3A1999.04.0057&amp;default.scheme=alphabetic%20letter%3Aentry&amp;default.type=entry">entry</a> </li> <li> <a href="disppref?url=/hopper/text?doc=Perseus%3Atext%3A1999.04.0057&amp;default.scheme=entry*&amp;default.type=entry">entry</a> </li> <li> <a href="disppref?url=/hopper/text?doc=Perseus%3Atext%3A1999.04.0057&amp;default.scheme=frontmatter*%3Asubsection*&amp;default.type=frontmatter">frontmatter</a> : <a href="disppref?url=/hopper/text?doc=Perseus%3Atext%3A1999.04.0057&amp;default.scheme=frontmatter*%3Asubsection*&amp;default.type=subsection">subsection</a> </li> </ul> </div> <div class="sidebox" id="toc"> <h5>Table of Contents:</h5> <div id="side_toc"><div id="N65542" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*a"><img border="0" src="/img/east.gif" id="img_N65542" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*a"><span class="greek"> Α </span></a></div><div id="N65559" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*b"><img border="0" src="/img/east.gif" id="img_N65559" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*b"><span class="greek"> Β </span></a></div><div id="N65576" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*g"><img border="0" src="/img/east.gif" id="img_N65576" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*g"><span class="greek"> Γ </span></a></div><div id="N65593" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*d"><img border="0" src="/img/east.gif" id="img_N65593" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*d"><span class="greek"> Δ </span></a></div><div id="N65610" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*e"><img border="0" src="/img/east.gif" id="img_N65610" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*e"><span class="greek"> Ε </span></a></div><div id="N65627" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*v"><img border="0" src="/img/east.gif" id="img_N65627" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*v"><span class="greek"> Ϝ </span></a></div><div id="N65644" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*z"><img border="0" src="/img/east.gif" id="img_N65644" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*z"><span class="greek"> Ζ </span></a></div><div id="N65661" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*h"><img border="0" src="/img/east.gif" id="img_N65661" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*h"><span class="greek"> Η </span></a></div><div id="N65678" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*q"><img border="0" src="/img/east.gif" id="img_N65678" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*q"><span class="greek"> Θ </span></a></div><div id="N65695" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*i"><img border="0" src="/img/east.gif" id="img_N65695" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*i"><span class="greek"> Ι </span></a></div><div id="N65712" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*k"><img border="0" src="/img/east.gif" id="img_N65712" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*k"><span class="greek"> Κ </span></a></div><div id="N65729" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*l"><img border="0" src="/img/east.gif" id="img_N65729" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*l"><span class="greek"> Λ </span></a></div><div id="N65746" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*m"><img border="0" src="/img/east.gif" id="img_N65746" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*m"><span class="greek"> Μ </span></a></div><div id="N65763" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*n"><img border="0" src="/img/east.gif" id="img_N65763" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*n"><span class="greek"> Ν </span></a></div><div id="N65780" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*c"><img border="0" src="/img/east.gif" id="img_N65780" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*c"><span class="greek"> Ξ </span></a></div><div id="N65797" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*o"><img border="0" src="/img/east.gif" id="img_N65797" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*o"><span class="greek"> Ο </span></a></div><div class="sidetoc mbot ind0"><a href="javascript:toggleExpand('N65814');"><img border="0" src="/img/south.gif" id="img_N65814" alt="V"/></a><a href="javascript:toggleExpand('N65814');"><span class="greek"> Π </span></a><div id="N65814" class="sidetoc mtop ind1"><div id="N65830" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D1"><img border="0" src="/img/east.gif" id="img_N65830" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D1"><span class="greek"> <span class="greek">π</span> - <span class="greek">παγ-καίνιστος</span> </span></a></div><div id="N65859" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D2"><img border="0" src="/img/east.gif" id="img_N65859" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D2"><span class="greek"> <span class="greek">πάγ-κα^κος</span> - <span class="greek">παγ-χαλκεύς</span> </span></a></div><div id="N65888" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D3"><img border="0" src="/img/east.gif" id="img_N65888" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D3"><span class="greek"> <span class="greek">πάγ-χαλκος</span> - <span class="greek">παιγ-μός</span> </span></a></div><div id="N65917" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D4"><img border="0" src="/img/east.gif" id="img_N65917" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D4"><span class="greek"> <span class="greek">παιγ-μοσύνη</span> - <span class="greek">παιδ-ικός</span> </span></a></div><div id="N65946" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D5"><img border="0" src="/img/east.gif" id="img_N65946" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D5"><span class="greek"> <span class="greek">παιδικυ^νηγεσία</span> - <span class="greek">παιδοποι-έω</span> </span></a></div><div id="N65975" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D6"><img border="0" src="/img/east.gif" id="img_N65975" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D6"><span class="greek"> <span class="greek">παιδοποι-ήσιμος</span> - <span class="greek">παιονίη</span> </span></a></div><div id="N66004" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D7"><img border="0" src="/img/east.gif" id="img_N66004" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D7"><span class="greek"> <span class="greek">παιόνιος</span> - <span class="greek">πάλαι</span> </span></a></div><div id="N66033" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D8"><img border="0" src="/img/east.gif" id="img_N66033" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D8"><span class="greek"> <span class="greek">πα^λαι-γενής</span> - <span class="greek">πα^λαιστρ-ίδιον</span> </span></a></div><div id="N66062" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D9"><img border="0" src="/img/east.gif" id="img_N66062" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D9"><span class="greek"> <span class="greek">πα^λαιστρ-ικός</span> - <span class="greek">πα^λιγκοτ-αίνω</span> </span></a></div><div id="N66091" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D10"><img border="0" src="/img/east.gif" id="img_N66091" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D10"><span class="greek"> <span class="greek">πα^λιγκοτ-έω</span> - <span class="greek">πα^λίμ-πορος</span> </span></a></div><div id="N66120" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D11"><img border="0" src="/img/east.gif" id="img_N66120" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D11"><span class="greek"> <span class="greek">πα^λίμ-ποτον</span> - <span class="greek">πα^λι?́ν-οπτα:</span> </span></a></div><div id="N66149" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D12"><img border="0" src="/img/east.gif" id="img_N66149" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D12"><span class="greek"> <span class="greek">πα^λι^ν-όρμενος</span> - <span class="greek">πα^λίρ-ροπος</span> </span></a></div><div id="N66178" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D13"><img border="0" src="/img/east.gif" id="img_N66178" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D13"><span class="greek"> <span class="greek">πα^λίρ-ροχθος</span> - <span class="greek">πάλσα^μον</span> </span></a></div><div id="N66207" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D14"><img border="0" src="/img/east.gif" id="img_N66207" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D14"><span class="greek"> <span class="greek">πάλσις</span> - <span class="greek">πάμ-μορφος</span> </span></a></div><div id="N66236" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D15"><img border="0" src="/img/east.gif" id="img_N66236" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D15"><span class="greek"> <span class="greek">πάμ-μουσος</span> - <span class="greek">παμ-φάρμα^κος</span> </span></a></div><div id="N66265" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D16"><img border="0" src="/img/east.gif" id="img_N66265" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D16"><span class="greek"> <span class="greek">παμ-φεγγής</span> - <span class="greek">παν-αεργής</span> </span></a></div><div id="N66294" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D17"><img border="0" src="/img/east.gif" id="img_N66294" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D17"><span class="greek"> <span class="greek">παν-άζωστος</span> - <span class="greek">πα^ν-α^οίδιμος</span> </span></a></div><div id="N66323" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D18"><img border="0" src="/img/east.gif" id="img_N66323" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D18"><span class="greek"> <span class="greek">πα^ν-άπα^λος</span> - <span class="greek">πα^ν-δα^κέτης</span> </span></a></div><div id="N66352" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D19"><img border="0" src="/img/east.gif" id="img_N66352" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D19"><span class="greek"> <span class="greek">πα^ν-δάκρυ_τος</span> - <span class="greek">πάνεια:</span> </span></a></div><div id="N66381" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D20"><img border="0" src="/img/east.gif" id="img_N66381" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D20"><span class="greek"> <span class="greek">πα^ν-είδα^τος</span> - <span class="greek">πα^ν-ευσεβής</span> </span></a></div><div id="N66410" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D21"><img border="0" src="/img/east.gif" id="img_N66410" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D21"><span class="greek"> <span class="greek">πα^ν-ευσθενής</span> - <span class="greek">πανθήριον</span> </span></a></div><div id="N66439" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D22"><img border="0" src="/img/east.gif" id="img_N66439" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D22"><span class="greek"> <span class="greek">πανθηρίσκος</span> - <span class="greek">πα^νοικ-ί</span> </span></a></div><div id="N66468" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D23"><img border="0" src="/img/east.gif" id="img_N66468" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D23"><span class="greek"> <span class="greek">πα^νοικ-ία</span> - <span class="greek">πάνσεμνος</span> </span></a></div><div id="N66497" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D24"><img border="0" src="/img/east.gif" id="img_N66497" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D24"><span class="greek"> <span class="greek">πανσεμνοστομέω</span> - <span class="greek">παντα^χόθι</span> </span></a></div><div id="N66526" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D25"><img border="0" src="/img/east.gif" id="img_N66526" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D25"><span class="greek"> <span class="greek">παντα^χοῖ</span> - <span class="greek">παντο-κρα^τέω</span> </span></a></div><div id="N66555" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D26"><img border="0" src="/img/east.gif" id="img_N66555" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D26"><span class="greek"> <span class="greek">παντο-κρα^τορία</span> - <span class="greek">πάν-τροπος</span> </span></a></div><div id="N66584" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D27"><img border="0" src="/img/east.gif" id="img_N66584" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D27"><span class="greek"> <span class="greek">παν-τρόφος</span> - <span class="greek">παππο-σπέρματα</span> </span></a></div><div class="sidetoc mbot ind1"><a href="javascript:toggleExpand('N66613');"><img border="0" src="/img/south.gif" id="img_N66613" alt="V"/></a><a href="javascript:toggleExpand('N66613');"><span class="greek"> <span class="greek">παππο-φόνος</span> - <span class="greek">παραβλάστ-η</span> </span></a><div id="N66613" class="sidetoc mtop ind1"><div id="N66641" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpappofo%2Fnos"><span class="greek"> <span class="greek">παππο-φόνος</span> </span></a></div><div id="N66664" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpappulia%2Fzw"><span class="greek"> <span class="greek">παππυλιάζω</span> </span></a></div><div id="N66687" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpappw%2Fdhs"><span class="greek"> <span class="greek">παππ-ώδης</span> </span></a></div><div id="N66710" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpappwnumikw%3Ds"><span class="greek"> <span class="greek">παππ-ωνυ^μικῶς</span> </span></a></div><div id="N66733" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpappw%3D%7Cos"><span class="greek"> <span class="greek">παππ-ῷος</span> </span></a></div><div id="N66756" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpa%2Fprac"><span class="greek"> <span class="greek">πάπραξ</span> </span></a></div><div id="N66779" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpaptai%2Fnw"><span class="greek"> <span class="greek">παπταίνω</span> </span></a></div><div id="N66802" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpaptala%2Fomai"><span class="greek"> <span class="greek">παπτα^λάομαι</span> </span></a></div><div id="N66825" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapuliw%2Fn"><span class="greek"> <span class="greek">πα_πυ^λιών</span> </span></a></div><div id="N66848" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapurew%2Fn"><span class="greek"> <span class="greek">πα^πυ_ρ-εών</span> </span></a></div><div id="N66871" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapuriko%2Fs"><span class="greek"> <span class="greek">πα^πυ_ρ-ικός</span> </span></a></div><div id="N66894" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapu%2Frinos"><span class="greek"> <span class="greek">πα^πυ?ρ-ινος</span> </span></a></div><div id="N66917" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapu%2Frion"><span class="greek"> <span class="greek">πα^πυ?ρ-ιον</span> </span></a></div><div id="N66940" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapuroeidh%2Fs"><span class="greek"> <span class="greek">πα^πυ_ροειδής</span> </span></a></div><div id="N66963" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpa%2Fpuros"><span class="greek"> <span class="greek">πάπυ_ρος</span> </span></a></div><div id="N66986" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapurofa%2Fgos"><span class="greek"> <span class="greek">πα^πυ_ροφάγος</span> </span></a></div><div id="N67009" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapurw%2Fdhs"><span class="greek"> <span class="greek">πα^πυ_ρ-ώδης</span> </span></a></div><div id="N67032" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpapurw%2Fn"><span class="greek"> <span class="greek">πα^πυ_ρ-ών</span> </span></a></div><div id="N67055" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpa%2Fr"><span class="greek"> <span class="greek">πάρ</span> </span></a></div><div id="N67078" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpara%2F"><span class="greek"> <span class="greek">πα^ρά</span> </span></a></div><div id="N67101" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabai%2Fnw"><span class="greek"> <span class="greek">παραβαίνω</span> </span></a></div><div id="N67124" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaba%2Fktros"><span class="greek"> <span class="greek">παραβάκτρος</span> </span></a></div><div id="N67147" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpara%2Fbakxos"><span class="greek"> <span class="greek">παράβακχος</span> </span></a></div><div id="N67170" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaballe%2Ftairos"><span class="greek"> <span class="greek">παραβαλλέταιρος</span> </span></a></div><div id="N67193" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaba%2Fllw"><span class="greek"> <span class="greek">παραβάλλω</span> </span></a></div><div id="N67216" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabapti%2Fzw"><span class="greek"> <span class="greek">παραβαπτ-ίζω</span> </span></a></div><div id="N67239" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabaptisth%2Fs"><span class="greek"> <span class="greek">παραβαπτ-ιστής</span> </span></a></div><div id="N67262" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabapto%2Fs"><span class="greek"> <span class="greek">παραβαπτ-ός</span> </span></a></div><div id="N67285" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaba%2Fptw"><span class="greek"> <span class="greek">παραβάπτ-ω</span> </span></a></div><div id="N67308" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabarbari%2Fzw"><span class="greek"> <span class="greek">παραβαρβα^ρίζω</span> </span></a></div><div id="N67331" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabasi%2Fa"><span class="greek"> <span class="greek">παραβα^σία</span> </span></a></div><div id="N67354" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabasileu%2Fw"><span class="greek"> <span class="greek">παραβα^σι^λεύω</span> </span></a></div><div id="N67377" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dpara%2Fbasis"><span class="greek"> <span class="greek">παρά-βα^σις</span> </span></a></div><div id="N67400" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabate%2Fon"><span class="greek"> <span class="greek">παρα-βα^τέον</span> </span></a></div><div id="N67423" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabate%2Fw"><span class="greek"> <span class="greek">παρα-βα^τέω</span> </span></a></div><div id="N67446" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaba%2Fths"><span class="greek"> <span class="greek">παρα-βάτης</span> </span></a></div><div id="N67469" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabatiko%2Fs"><span class="greek"> <span class="greek">παρα-βα^τικός</span> </span></a></div><div id="N67492" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparaba%2Ftis"><span class="greek"> <span class="greek">παρα-βάτις</span> </span></a></div><div id="N67515" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabato%2Fs"><span class="greek"> <span class="greek">παρα-βα^τός</span> </span></a></div><div id="N67538" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabafh%2Fs"><span class="greek"> <span class="greek">παραβα^φής</span> </span></a></div><div id="N67561" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabeba%2Fsqai"><span class="greek"> <span class="greek">παραβεβάσθαι</span> </span></a></div><div id="N67584" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabeblhme%2Fnws"><span class="greek"> <span class="greek">παραβεβλημένως</span> </span></a></div><div id="N67607" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabebusme%2Fnws"><span class="greek"> <span class="greek">παραβεβυσμένως</span> </span></a></div><div id="N67630" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabia%2Fzomai"><span class="greek"> <span class="greek">παρα-βι^άζομαι</span> </span></a></div><div id="N67653" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabi%2Fas"><span class="greek"> <span class="greek">παρα-βίας</span> </span></a></div><div id="N67676" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabiasmo%2Fs"><span class="greek"> <span class="greek">παρα-βι^ασμός</span> </span></a></div><div id="N67699" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabiba%2Fzw"><span class="greek"> <span class="greek">παραβι^βάζω</span> </span></a></div><div id="N67722" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabla%2Fptw"><span class="greek"> <span class="greek">παραβλάπτω</span> </span></a></div><div id="N67745" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparablasta%2Fnw"><span class="greek"> <span class="greek">παραβλαστ-άνω</span> </span></a></div><div id="N67768" class="sidetoc mbot ind2"><a href="?doc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D28%3Aentry%3Dparabla%2Fsth"><span class="greek"> <span class="greek">παραβλάστ-η</span> </span></a></div></div></div><div id="N67792" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D29"><img border="0" src="/img/east.gif" id="img_N67792" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D29"><span class="greek"> <span class="greek">παραβλάστ-ημα</span> - <span class="greek">παραγένησις</span> </span></a></div><div id="N67821" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D30"><img border="0" src="/img/east.gif" id="img_N67821" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D30"><span class="greek"> <span class="greek">παραγεύω</span> - <span class="greek">παραδακρύω</span> </span></a></div><div id="N67850" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D31"><img border="0" src="/img/east.gif" id="img_N67850" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D31"><span class="greek"> <span class="greek">παραδαρθάνω</span> - <span class="greek">παραδοξο-γράφος</span> </span></a></div><div id="N67879" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D32"><img border="0" src="/img/east.gif" id="img_N67879" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D32"><span class="greek"> <span class="greek">παραδοξο-λογέω</span> - <span class="greek">παραθάλλω</span> </span></a></div><div id="N67908" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D33"><img border="0" src="/img/east.gif" id="img_N67908" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D33"><span class="greek"> <span class="greek">παραθάλπω</span> - <span class="greek">παραί-βολος</span> </span></a></div><div id="N67937" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D34"><img border="0" src="/img/east.gif" id="img_N67937" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D34"><span class="greek"> <span class="greek">παραιγι^άλ-ιος</span> - <span class="greek">παρακαθ-ίζω</span> </span></a></div><div id="N67966" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D35"><img border="0" src="/img/east.gif" id="img_N67966" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D35"><span class="greek"> <span class="greek">παρακαθ-ίημι</span> - <span class="greek">παρακεκα^λυμμένως</span> </span></a></div><div id="N67995" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D36"><img border="0" src="/img/east.gif" id="img_N67995" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D36"><span class="greek"> <span class="greek">παρακεκινδυ_νευμένως</span> - <span class="greek">παρα-κλητέος</span> </span></a></div><div id="N68024" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D37"><img border="0" src="/img/east.gif" id="img_N68024" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D37"><span class="greek"> <span class="greek">παρα-κλητεύω</span> - <span class="greek">παρα-κοπή</span> </span></a></div><div id="N68053" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D38"><img border="0" src="/img/east.gif" id="img_N68053" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D38"><span class="greek"> <span class="greek">παρά-κοπος</span> - <span class="greek">παρακωχή</span> </span></a></div><div id="N68082" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D39"><img border="0" src="/img/east.gif" id="img_N68082" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D39"><span class="greek"> <span class="greek">παραλαγχάνω</span> - <span class="greek">παραλλ-άσσω</span> </span></a></div><div id="N68111" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D40"><img border="0" src="/img/east.gif" id="img_N68111" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D40"><span class="greek"> <span class="greek">παραλλ-αττόντως</span> - <span class="greek">παραμεθίημι</span> </span></a></div><div id="N68140" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D41"><img border="0" src="/img/east.gif" id="img_N68140" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D41"><span class="greek"> <span class="greek">παρα^μείβω</span> - <span class="greek">παραμυ_θ-ία</span> </span></a></div><div id="N68169" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D42"><img border="0" src="/img/east.gif" id="img_N68169" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D42"><span class="greek"> <span class="greek">παραμυ_θ-ι^α^κός</span> - <span class="greek">παρανο-ητέον</span> </span></a></div><div id="N68198" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D43"><img border="0" src="/img/east.gif" id="img_N68198" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D43"><span class="greek"> <span class="greek">παράνοια^</span> - <span class="greek">παραπείθω</span> </span></a></div><div id="N68227" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D44"><img border="0" src="/img/east.gif" id="img_N68227" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D44"><span class="greek"> <span class="greek">παραπειράομαι</span> - <span class="greek">παραπλεύρ-ιος</span> </span></a></div><div id="N68256" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D45"><img border="0" src="/img/east.gif" id="img_N68256" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D45"><span class="greek"> <span class="greek">παραπλευρ-όω</span> - <span class="greek">παραπρεσβ-ευτής</span> </span></a></div><div id="N68285" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D46"><img border="0" src="/img/east.gif" id="img_N68285" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D46"><span class="greek"> <span class="greek">παραπρεσβ-εύω</span> - <span class="greek">παρά-ρρηξις</span> </span></a></div><div id="N68314" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D47"><img border="0" src="/img/east.gif" id="img_N68314" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D47"><span class="greek"> <span class="greek">παρά-ρρησις</span> - <span class="greek">παρασι_τ-ία</span> </span></a></div><div id="N68343" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D48"><img border="0" src="/img/east.gif" id="img_N68343" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D48"><span class="greek"> <span class="greek">παρασι_τ-ι^κός</span> - <span class="greek">παρᾶσσον</span> </span></a></div><div id="N68372" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D49"><img border="0" src="/img/east.gif" id="img_N68372" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D49"><span class="greek"> <span class="greek">παραστάδιον</span> - <span class="greek">παρασυζεύγνυμι</span> </span></a></div><div id="N68401" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D50"><img border="0" src="/img/east.gif" id="img_N68401" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D50"><span class="greek"> <span class="greek">παρασυ_κοφαντέω</span> - <span class="greek">παρατα^γή</span> </span></a></div><div id="N68430" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D51"><img border="0" src="/img/east.gif" id="img_N68430" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D51"><span class="greek"> <span class="greek">παραταινα^ρίζω</span> - <span class="greek">παρα_τούριον</span> </span></a></div><div id="N68459" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D52"><img border="0" src="/img/east.gif" id="img_N68459" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D52"><span class="greek"> <span class="greek">παρατρα^γεῖν</span> - <span class="greek">παραυξ-ητέον</span> </span></a></div><div id="N68488" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D53"><img border="0" src="/img/east.gif" id="img_N68488" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D53"><span class="greek"> <span class="greek">παραυξ-ητικῶς</span> - <span class="greek">παραφρον-έω</span> </span></a></div><div id="N68517" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D54"><img border="0" src="/img/east.gif" id="img_N68517" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D54"><span class="greek"> <span class="greek">παραφρον-ία</span> - <span class="greek">παραχέω</span> </span></a></div><div id="N68546" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D55"><img border="0" src="/img/east.gif" id="img_N68546" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D55"><span class="greek"> <span class="greek">παράχηλος</span> - <span class="greek">παραψοφέω</span> </span></a></div><div id="N68575" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D56"><img border="0" src="/img/east.gif" id="img_N68575" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D56"><span class="greek"> <span class="greek">παρα-ψυκτήριον</span> - <span class="greek">παρεγ-κύκλημα</span> </span></a></div><div id="N68604" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D57"><img border="0" src="/img/east.gif" id="img_N68604" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D57"><span class="greek"> <span class="greek">παρεγχειρ-έω</span> - <span class="greek">παρεισ-έρχομαι</span> </span></a></div><div id="N68633" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D58"><img border="0" src="/img/east.gif" id="img_N68633" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D58"><span class="greek"> <span class="greek">παρεισ-κομίζω</span> - <span class="greek">παρεκ-ρέω</span> </span></a></div><div id="N68662" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D59"><img border="0" src="/img/east.gif" id="img_N68662" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D59"><span class="greek"> <span class="greek">παρεκ-ρίπτω</span> - <span class="greek">παρεμ-πάσσω</span> </span></a></div><div id="N68691" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D60"><img border="0" src="/img/east.gif" id="img_N68691" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D60"><span class="greek"> <span class="greek">παρεμ-πηδάω</span> - <span class="greek">παρεν-όχλησις</span> </span></a></div><div id="N68720" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D61"><img border="0" src="/img/east.gif" id="img_N68720" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D61"><span class="greek"> <span class="greek">παρεν-σα^λεύω</span> - <span class="greek">παρεπι-βάλλω</span> </span></a></div><div id="N68749" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D62"><img border="0" src="/img/east.gif" id="img_N68749" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D62"><span class="greek"> <span class="greek">παρεπι-βοηθέω</span> - <span class="greek">παρετοιμ-α^σία</span> </span></a></div><div id="N68778" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D63"><img border="0" src="/img/east.gif" id="img_N68778" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D63"><span class="greek"> <span class="greek">πάρετος</span> - <span class="greek">παρήθ-ημα</span> </span></a></div><div id="N68807" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D64"><img border="0" src="/img/east.gif" id="img_N68807" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D64"><span class="greek"> <span class="greek">πα^ρηϊάς</span> - <span class="greek">παρθεν-οπίπης</span> </span></a></div><div id="N68836" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D65"><img border="0" src="/img/east.gif" id="img_N68836" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D65"><span class="greek"> <span class="greek">παρθένος</span> - <span class="greek">παρι?́σ-ωσις</span> </span></a></div><div id="N68865" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D66"><img border="0" src="/img/east.gif" id="img_N68865" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D66"><span class="greek"> <span class="greek">παρι^σ-ωτικός</span> - <span class="greek">παροικοδομ-έω</span> </span></a></div><div id="N68894" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D67"><img border="0" src="/img/east.gif" id="img_N68894" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D67"><span class="greek"> <span class="greek">παροικοδόμ-ημα</span> - <span class="greek">παροξ-υντής</span> </span></a></div><div id="N68923" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D68"><img border="0" src="/img/east.gif" id="img_N68923" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D68"><span class="greek"> <span class="greek">παροξ-υντικός</span> - <span class="greek">παρόσον</span> </span></a></div><div id="N68952" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D69"><img border="0" src="/img/east.gif" id="img_N68952" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D69"><span class="greek"> <span class="greek">παροσφραίνω</span> - <span class="greek">παρυπ-άρχω</span> </span></a></div><div id="N68981" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D70"><img border="0" src="/img/east.gif" id="img_N68981" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D70"><span class="greek"> <span class="greek">παρυ^πάτη</span> - <span class="greek">παρωραϊσμός</span> </span></a></div><div id="N69010" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D71"><img border="0" src="/img/east.gif" id="img_N69010" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D71"><span class="greek"> <span class="greek">παρώρεια</span> - <span class="greek">πάσσα^λος</span> </span></a></div><div id="N69039" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D72"><img border="0" src="/img/east.gif" id="img_N69039" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D72"><span class="greek"> <span class="greek">πασσα^λόω</span> - <span class="greek">πα^τακτ&lt;ρ&gt;οράφος</span> </span></a></div><div id="N69068" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D73"><img border="0" src="/img/east.gif" id="img_N69068" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D73"><span class="greek"> <span class="greek">πα^τάνεψις</span> - <span class="greek">πατριστί</span> </span></a></div><div id="N69097" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D74"><img border="0" src="/img/east.gif" id="img_N69097" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D74"><span class="greek"> <span class="greek">πατρι-ώτης</span> - <span class="greek">πατρωϊῶχος</span> </span></a></div><div id="N69126" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D75"><img border="0" src="/img/east.gif" id="img_N69126" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D75"><span class="greek"> <span class="greek">πάτρων</span> - <span class="greek">Πάφος</span> </span></a></div><div id="N69155" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D76"><img border="0" src="/img/east.gif" id="img_N69155" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D76"><span class="greek"> <span class="greek">παφών:</span> - <span class="greek">πα^χυ-χειλής</span> </span></a></div><div id="N69184" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D77"><img border="0" src="/img/east.gif" id="img_N69184" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D77"><span class="greek"> <span class="greek">πα^χύ-χυ_μος</span> - <span class="greek">πεδι^οῦχος</span> </span></a></div><div id="N69213" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D78"><img border="0" src="/img/east.gif" id="img_N69213" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D78"><span class="greek"> <span class="greek">πεδιοφύλαξ</span> - <span class="greek">πεζο-λογία</span> </span></a></div><div id="N69242" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D79"><img border="0" src="/img/east.gif" id="img_N69242" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D79"><span class="greek"> <span class="greek">πεζο-λογικῶς</span> - <span class="greek">πειραϊκός</span> </span></a></div><div id="N69271" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D80"><img border="0" src="/img/east.gif" id="img_N69271" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D80"><span class="greek"> <span class="greek">πειραίνω</span> - <span class="greek">πελα?́γ-ιος</span> </span></a></div><div id="N69300" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D81"><img border="0" src="/img/east.gif" id="img_N69300" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D81"><span class="greek"> <span class="greek">πελα^γ-ισμός</span> - <span class="greek">πελέκ-ησις</span> </span></a></div><div id="N69329" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D82"><img border="0" src="/img/east.gif" id="img_N69329" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D82"><span class="greek"> <span class="greek">πελεκ-ητής</span> - <span class="greek">πελλίς</span> </span></a></div><div id="N69358" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D83"><img border="0" src="/img/east.gif" id="img_N69358" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D83"><span class="greek"> <span class="greek">πελλοπλαύραστον:</span> - <span class="greek">πέμπε</span> </span></a></div><div id="N69387" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D84"><img border="0" src="/img/east.gif" id="img_N69387" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D84"><span class="greek"> <span class="greek">πεμπεβόηος</span> - <span class="greek">πενθημι^-μερής</span> </span></a></div><div id="N69416" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D85"><img border="0" src="/img/east.gif" id="img_N69416" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D85"><span class="greek"> <span class="greek">πενθημι^-πόδιος</span> - <span class="greek">πεντάθλ-ιον</span> </span></a></div><div id="N69445" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D86"><img border="0" src="/img/east.gif" id="img_N69445" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D86"><span class="greek"> <span class="greek">πενταέθλιον</span> - <span class="greek">πεντα-ούγκιον</span> </span></a></div><div id="N69474" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D87"><img border="0" src="/img/east.gif" id="img_N69474" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D87"><span class="greek"> <span class="greek">πεντα-πα^λαιστιαῖος</span> - <span class="greek">πεντά-τομον</span> </span></a></div><div id="N69503" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D88"><img border="0" src="/img/east.gif" id="img_N69503" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D88"><span class="greek"> <span class="greek">πεντα-φάρμα^κος</span> - <span class="greek">πεντέ-κλι_νον</span> </span></a></div><div id="N69532" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D89"><img border="0" src="/img/east.gif" id="img_N69532" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D89"><span class="greek"> <span class="greek">πεντέ-κοσμος</span> - <span class="greek">πεντηκοντά-χοος</span> </span></a></div><div id="N69561" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D90"><img border="0" src="/img/east.gif" id="img_N69561" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D90"><span class="greek"> <span class="greek">πεντηκόντ-ερος</span> - <span class="greek">πέπ-ανσις</span> </span></a></div><div id="N69590" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D91"><img border="0" src="/img/east.gif" id="img_N69590" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D91"><span class="greek"> <span class="greek">πεπ-αντικός</span> - <span class="greek">πεπρίλος</span> </span></a></div><div id="N69619" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D92"><img border="0" src="/img/east.gif" id="img_N69619" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D92"><span class="greek"> <span class="greek">πεπρωΐων</span> - <span class="greek">περάω</span> </span></a></div><div id="N69648" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D93"><img border="0" src="/img/east.gif" id="img_N69648" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D93"><span class="greek"> <span class="greek">περγάμιον:</span> - <span class="greek">περιαίνυ^μαι</span> </span></a></div><div id="N69677" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D94"><img border="0" src="/img/east.gif" id="img_N69677" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D94"><span class="greek"> <span class="greek">περιαίρ-εμα</span> - <span class="greek">περί-απτος</span> </span></a></div><div id="N69706" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D95"><img border="0" src="/img/east.gif" id="img_N69706" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D95"><span class="greek"> <span class="greek">περι-άπτω</span> - <span class="greek">περι-βλέπω</span> </span></a></div><div id="N69735" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D96"><img border="0" src="/img/east.gif" id="img_N69735" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D96"><span class="greek"> <span class="greek">περί-βλεψις</span> - <span class="greek">περίγλισχρος</span> </span></a></div><div id="N69764" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D97"><img border="0" src="/img/east.gif" id="img_N69764" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D97"><span class="greek"> <span class="greek">περίγλυ^κυς</span> - <span class="greek">περιδεσ-μεύω</span> </span></a></div><div id="N69793" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D98"><img border="0" src="/img/east.gif" id="img_N69793" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D98"><span class="greek"> <span class="greek">περιδέσ-μιος</span> - <span class="greek">περιείλ-ησις</span> </span></a></div><div id="N69822" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D99"><img border="0" src="/img/east.gif" id="img_N69822" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D99"><span class="greek"> <span class="greek">περιειλ-ίσσω</span> - <span class="greek">περιξα^μενῶς</span> </span></a></div><div id="N69851" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D100"><img border="0" src="/img/east.gif" id="img_N69851" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D100"><span class="greek"> <span class="greek">περιζα^φελῶς</span> - <span class="greek">περιθεωρέω</span> </span></a></div><div id="N69880" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D101"><img border="0" src="/img/east.gif" id="img_N69880" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D101"><span class="greek"> <span class="greek">περι-θήκη</span> - <span class="greek">περικα?́θα^ρ-σις</span> </span></a></div><div id="N69909" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D102"><img border="0" src="/img/east.gif" id="img_N69909" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D102"><span class="greek"> <span class="greek">περικα^θα^ρ-τήρια</span> - <span class="greek">περικατ-έχω</span> </span></a></div><div id="N69938" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D103"><img border="0" src="/img/east.gif" id="img_N69938" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D103"><span class="greek"> <span class="greek">περικάτω</span> - <span class="greek">περικλύδην</span> </span></a></div><div id="N69967" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D104"><img border="0" src="/img/east.gif" id="img_N69967" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D104"><span class="greek"> <span class="greek">περικλύζω</span> - <span class="greek">περί-κροτος</span> </span></a></div><div id="N69996" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D105"><img border="0" src="/img/east.gif" id="img_N69996" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D105"><span class="greek"> <span class="greek">περικρούω</span> - <span class="greek">περίλεξις</span> </span></a></div><div id="N70025" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D106"><img border="0" src="/img/east.gif" id="img_N70025" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D106"><span class="greek"> <span class="greek">περιλεπίζω</span> - <span class="greek">περιμένω</span> </span></a></div><div id="N70054" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D107"><img border="0" src="/img/east.gif" id="img_N70054" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D107"><span class="greek"> <span class="greek">περίμεσος</span> - <span class="greek">περινοστ-έω</span> </span></a></div><div id="N70083" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D108"><img border="0" src="/img/east.gif" id="img_N70083" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D108"><span class="greek"> <span class="greek">περινόστ-ησις</span> - <span class="greek">περιοιχνέω</span> </span></a></div><div id="N70112" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D109"><img border="0" src="/img/east.gif" id="img_N70112" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D109"><span class="greek"> <span class="greek">περιοκέλλω</span> - <span class="greek">περιπάλαξις</span> </span></a></div><div id="N70141" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D110"><img border="0" src="/img/east.gif" id="img_N70141" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D110"><span class="greek"> <span class="greek">περιπα^λάσσομαι</span> - <span class="greek">περιπι_αίνω</span> </span></a></div><div id="N70170" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D111"><img border="0" src="/img/east.gif" id="img_N70170" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D111"><span class="greek"> <span class="greek">περιπι^-έζω</span> - <span class="greek">περιπλοκ-ή</span> </span></a></div><div id="N70199" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D112"><img border="0" src="/img/east.gif" id="img_N70199" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D112"><span class="greek"> <span class="greek">περίπλοκ-ος</span> - <span class="greek">περι-πόρφυ^ρος</span> </span></a></div><div id="N70228" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D113"><img border="0" src="/img/east.gif" id="img_N70228" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D113"><span class="greek"> <span class="greek">περι-πορφυ^ρόσημος</span> - <span class="greek">περι-ρρεπής</span> </span></a></div><div id="N70257" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D114"><img border="0" src="/img/east.gif" id="img_N70257" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D114"><span class="greek"> <span class="greek">περι-ρρέπω</span> - <span class="greek">περισκάλλω</span> </span></a></div><div id="N70286" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D115"><img border="0" src="/img/east.gif" id="img_N70286" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D115"><span class="greek"> <span class="greek">περισκάπτω</span> - <span class="greek">περι-σπαστέον</span> </span></a></div><div id="N70315" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D116"><img border="0" src="/img/east.gif" id="img_N70315" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D116"><span class="greek"> <span class="greek">περι-σπαστικός</span> - <span class="greek">περισσο-τα^γής</span> </span></a></div><div id="N70344" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D117"><img border="0" src="/img/east.gif" id="img_N70344" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D117"><span class="greek"> <span class="greek">περισσο-τεχνία</span> - <span class="greek">περιστέρν-ιον</span> </span></a></div><div id="N70373" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D118"><img border="0" src="/img/east.gif" id="img_N70373" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D118"><span class="greek"> <span class="greek">περιστερο-ειδής</span> - <span class="greek">περιστρώννυ_μι</span> </span></a></div><div id="N70402" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D119"><img border="0" src="/img/east.gif" id="img_N70402" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D119"><span class="greek"> <span class="greek">περιστρωφάω</span> - <span class="greek">περιταφρεύω</span> </span></a></div><div id="N70431" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D120"><img border="0" src="/img/east.gif" id="img_N70431" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D120"><span class="greek"> <span class="greek">περιτείνω</span> - <span class="greek">περιτρέχω</span> </span></a></div><div id="N70460" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D121"><img border="0" src="/img/east.gif" id="img_N70460" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D121"><span class="greek"> <span class="greek">περιτρέω</span> - <span class="greek">περιφαν-ής</span> </span></a></div><div id="N70489" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D122"><img border="0" src="/img/east.gif" id="img_N70489" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D122"><span class="greek"> <span class="greek">περίφαν-τος</span> - <span class="greek">περίφρα^γ-μα</span> </span></a></div><div id="N70518" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D123"><img border="0" src="/img/east.gif" id="img_N70518" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D123"><span class="greek"> <span class="greek">περιφρα?́γ-νυ_μι</span> - <span class="greek">περιχάρ-εια</span> </span></a></div><div id="N70547" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D124"><img border="0" src="/img/east.gif" id="img_N70547" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D124"><span class="greek"> <span class="greek">περιχαρ-ής</span> - <span class="greek">περιψοφ-έω</span> </span></a></div><div id="N70576" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D125"><img border="0" src="/img/east.gif" id="img_N70576" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D125"><span class="greek"> <span class="greek">περιψόφ-ησις</span> - <span class="greek">περόν-ημα</span> </span></a></div><div id="N70605" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D126"><img border="0" src="/img/east.gif" id="img_N70605" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D126"><span class="greek"> <span class="greek">περον-ητήρ</span> - <span class="greek">πεσσάριον</span> </span></a></div><div id="N70634" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D127"><img border="0" src="/img/east.gif" id="img_N70634" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D127"><span class="greek"> <span class="greek">πεσσ-εία</span> - <span class="greek">πετευρ-ισμός</span> </span></a></div><div id="N70663" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D128"><img border="0" src="/img/east.gif" id="img_N70663" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D128"><span class="greek"> <span class="greek">πετευρ-ιστέω</span> - <span class="greek">πετρο-κυ^λιστής</span> </span></a></div><div id="N70692" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D129"><img border="0" src="/img/east.gif" id="img_N70692" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D129"><span class="greek"> <span class="greek">πετρο-λάπα^θον</span> - <span class="greek">πεφοβημένως</span> </span></a></div><div id="N70721" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D130"><img border="0" src="/img/east.gif" id="img_N70721" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D130"><span class="greek"> <span class="greek">πεφραγμένως</span> - <span class="greek">πηδαλι-όομαι</span> </span></a></div><div id="N70750" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D131"><img border="0" src="/img/east.gif" id="img_N70750" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D131"><span class="greek"> <span class="greek">πηδαλι-ουργική</span> - <span class="greek">πήλοθεν</span> </span></a></div><div id="N70779" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D132"><img border="0" src="/img/east.gif" id="img_N70779" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D132"><span class="greek"> <span class="greek">πηλο-πα^τέω</span> - <span class="greek">πῆνος</span> </span></a></div><div id="N70808" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D133"><img border="0" src="/img/east.gif" id="img_N70808" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D133"><span class="greek"> <span class="greek">πηξι^θάλαττα</span> - <span class="greek">πιάτοις:</span> </span></a></div><div id="N70837" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D134"><img border="0" src="/img/east.gif" id="img_N70837" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D134"><span class="greek"> <span class="greek">πιάτρα</span> - <span class="greek">πι^θηκ-ίζω</span> </span></a></div><div id="N70866" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D135"><img border="0" src="/img/east.gif" id="img_N70866" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D135"><span class="greek"> <span class="greek">πι^θήκ-ιον</span> - <span class="greek">πίλα</span> </span></a></div><div id="N70895" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D136"><img border="0" src="/img/east.gif" id="img_N70895" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D136"><span class="greek"> <span class="greek">πιλάριον</span> - <span class="greek">πι^να^κογρα^φ-έω</span> </span></a></div><div id="N70924" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D137"><img border="0" src="/img/east.gif" id="img_N70924" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D137"><span class="greek"> <span class="greek">πι^να^κογρα^φ-ία</span> - <span class="greek">πίπερι</span> </span></a></div><div id="N70953" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D138"><img border="0" src="/img/east.gif" id="img_N70953" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D138"><span class="greek"> <span class="greek">πιπεροτριβεύς</span> - <span class="greek">πισσουργ-ός</span> </span></a></div><div id="N70982" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D139"><img border="0" src="/img/east.gif" id="img_N70982" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D139"><span class="greek"> <span class="greek">πισσόχριστος</span> - <span class="greek">πίτνω</span> </span></a></div><div id="N71011" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D140"><img border="0" src="/img/east.gif" id="img_N71011" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D140"><span class="greek"> <span class="greek">πίττα</span> - <span class="greek">πλα^γιο-βάτης</span> </span></a></div><div id="N71040" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D141"><img border="0" src="/img/east.gif" id="img_N71040" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D141"><span class="greek"> <span class="greek">πλα^γιό-καρπος</span> - <span class="greek">πλα^κ-όεις</span> </span></a></div><div id="N71069" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D142"><img border="0" src="/img/east.gif" id="img_N71069" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D142"><span class="greek"> <span class="greek">Πλάκος</span> - <span class="greek">πλασμα^τώδης</span> </span></a></div><div id="N71098" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D143"><img border="0" src="/img/east.gif" id="img_N71098" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D143"><span class="greek"> <span class="greek">πλάσσω</span> - <span class="greek">πλα^τει-ασμός</span> </span></a></div><div id="N71127" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D144"><img border="0" src="/img/east.gif" id="img_N71127" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D144"><span class="greek"> <span class="greek">πλα^τεῖον</span> - <span class="greek">πλα^τυ-πόρφυ^ρος</span> </span></a></div><div id="N71156" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D145"><img border="0" src="/img/east.gif" id="img_N71156" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D145"><span class="greek"> <span class="greek">πλα^τύ-πους</span> - <span class="greek">πλειονότης</span> </span></a></div><div id="N71185" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D146"><img border="0" src="/img/east.gif" id="img_N71185" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D146"><span class="greek"> <span class="greek">πλειονο-ψηφία</span> - <span class="greek">πλεον-αζόντως</span> </span></a></div><div id="N71214" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D147"><img border="0" src="/img/east.gif" id="img_N71214" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D147"><span class="greek"> <span class="greek">πλεον-άζω</span> - <span class="greek">πλευρο-κοπέω</span> </span></a></div><div id="N71243" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D148"><img border="0" src="/img/east.gif" id="img_N71243" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D148"><span class="greek"> <span class="greek">πλευρόν</span> - <span class="greek">πληκ-τικός</span> </span></a></div><div id="N71272" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D149"><img border="0" src="/img/east.gif" id="img_N71272" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D149"><span class="greek"> <span class="greek">πληκ-τισμός</span> - <span class="greek">πλησί-ασμα</span> </span></a></div><div id="N71301" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D150"><img border="0" src="/img/east.gif" id="img_N71301" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D150"><span class="greek"> <span class="greek">πλησι-ασμός</span> - <span class="greek">πλινθο-βάψ</span> </span></a></div><div id="N71330" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D151"><img border="0" src="/img/east.gif" id="img_N71330" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D151"><span class="greek"> <span class="greek">πλινθο-βολέω</span> - <span class="greek">πλόμος</span> </span></a></div><div id="N71359" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D152"><img border="0" src="/img/east.gif" id="img_N71359" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D152"><span class="greek"> <span class="greek">πλόος</span> - <span class="greek">πλόχα^νον</span> </span></a></div><div id="N71388" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D153"><img border="0" src="/img/east.gif" id="img_N71388" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D153"><span class="greek"> <span class="greek">πλοχμός</span> - <span class="greek">πνευμα^το-κήλη</span> </span></a></div><div id="N71417" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D154"><img border="0" src="/img/east.gif" id="img_N71417" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D154"><span class="greek"> <span class="greek">πνευμα^τ-όμφα^λος</span> - <span class="greek">πόα</span> </span></a></div><div id="N71446" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D155"><img border="0" src="/img/east.gif" id="img_N71446" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D155"><span class="greek"> <span class="greek">πο-άζω</span> - <span class="greek">ποδ-ίζω</span> </span></a></div><div id="N71475" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D156"><img border="0" src="/img/east.gif" id="img_N71475" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D156"><span class="greek"> <span class="greek">πόδικε:</span> - <span class="greek">ποηλογέω</span> </span></a></div><div id="N71504" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D157"><img border="0" src="/img/east.gif" id="img_N71504" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D157"><span class="greek"> <span class="greek">Ποήσιος</span> - <span class="greek">ποι-ησείω</span> </span></a></div><div id="N71533" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D158"><img border="0" src="/img/east.gif" id="img_N71533" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D158"><span class="greek"> <span class="greek">ποί-ησις</span> - <span class="greek">ποικι^λό-πτερος</span> </span></a></div><div id="N71562" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D159"><img border="0" src="/img/east.gif" id="img_N71562" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D159"><span class="greek"> <span class="greek">ποικίλος</span> - <span class="greek">ποιν-ή</span> </span></a></div><div id="N71591" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D160"><img border="0" src="/img/east.gif" id="img_N71591" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D160"><span class="greek"> <span class="greek">ποινηλ-α^σία</span> - <span class="greek">ποκο-ειδής</span> </span></a></div><div id="N71620" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D161"><img border="0" src="/img/east.gif" id="img_N71620" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D161"><span class="greek"> <span class="greek">ποκό-ομαι</span> - <span class="greek">πόλεων</span> </span></a></div><div id="N71649" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D162"><img border="0" src="/img/east.gif" id="img_N71649" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D162"><span class="greek"> <span class="greek">πόληες</span> - <span class="greek">πόλις</span> </span></a></div><div id="N71678" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D163"><img border="0" src="/img/east.gif" id="img_N71678" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D163"><span class="greek"> <span class="greek">πόλ-ισμα</span> - <span class="greek">πολλαπλήσιος</span> </span></a></div><div id="N71707" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D164"><img border="0" src="/img/east.gif" id="img_N71707" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D164"><span class="greek"> <span class="greek">πολλαπλόος</span> - <span class="greek">πολυ^-αλγής</span> </span></a></div><div id="N71736" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D165"><img border="0" src="/img/east.gif" id="img_N71736" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D165"><span class="greek"> <span class="greek">πολυ^-άλγητος</span> - <span class="greek">πολυ^-αύχενος</span> </span></a></div><div id="N71765" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D166"><img border="0" src="/img/east.gif" id="img_N71765" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D166"><span class="greek"> <span class="greek">πολυ^-αύχην</span> - <span class="greek">πολυ?́-γα^λον</span> </span></a></div><div id="N71794" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D167"><img border="0" src="/img/east.gif" id="img_N71794" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D167"><span class="greek"> <span class="greek">πολυ?́-γα^λος</span> - <span class="greek">πολυ^-δάκρυ^ος</span> </span></a></div><div id="N71823" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D168"><img border="0" src="/img/east.gif" id="img_N71823" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D168"><span class="greek"> <span class="greek">πολυ?́-δακρυ^ς</span> - <span class="greek">πολυ-δωρία</span> </span></a></div><div id="N71852" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D169"><img border="0" src="/img/east.gif" id="img_N71852" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D169"><span class="greek"> <span class="greek">πολύ-δωρος</span> - <span class="greek">πολυ-ήλι^ος</span> </span></a></div><div id="N71881" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D170"><img border="0" src="/img/east.gif" id="img_N71881" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D170"><span class="greek"> <span class="greek">πολυ-ημερεύω</span> - <span class="greek">πολυ-ϊππία</span> </span></a></div><div id="N71910" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D171"><img border="0" src="/img/east.gif" id="img_N71910" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D171"><span class="greek"> <span class="greek">πολύ-ϊππος</span> - <span class="greek">πολυ^-κλήεις</span> </span></a></div><div id="N71939" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D172"><img border="0" src="/img/east.gif" id="img_N71939" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D172"><span class="greek"> <span class="greek">πολυ^-κλήϊς</span> - <span class="greek">πολυ-κτημοσύνη</span> </span></a></div><div id="N71968" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D173"><img border="0" src="/img/east.gif" id="img_N71968" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D173"><span class="greek"> <span class="greek">πολυ-κτήμων</span> - <span class="greek">πολυ-μα^νής</span> </span></a></div><div id="N71997" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D174"><img border="0" src="/img/east.gif" id="img_N71997" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D174"><span class="greek"> <span class="greek">πολυ-μάντευτος</span> - <span class="greek">πολυ-μορφής</span> </span></a></div><div id="N72026" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D175"><img border="0" src="/img/east.gif" id="img_N72026" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D175"><span class="greek"> <span class="greek">πολυ-μορφία</span> - <span class="greek">πολύ-ορκος</span> </span></a></div><div id="N72055" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D176"><img border="0" src="/img/east.gif" id="img_N72055" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D176"><span class="greek"> <span class="greek">πολυ-όρμητος</span> - <span class="greek">πολυ-πλαγκτοσύνη</span> </span></a></div><div id="N72084" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D177"><img border="0" src="/img/east.gif" id="img_N72084" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D177"><span class="greek"> <span class="greek">πολυ-πλα^νής</span> - <span class="greek">πολυ^ποτόμος</span> </span></a></div><div id="N72113" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D178"><img border="0" src="/img/east.gif" id="img_N72113" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D178"><span class="greek"> <span class="greek">πολύποτος</span> - <span class="greek">πολύ-ρριζος</span> </span></a></div><div id="N72142" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D179"><img border="0" src="/img/east.gif" id="img_N72142" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D179"><span class="greek"> <span class="greek">πολύ-ρρι_νος</span> - <span class="greek">πολυ-σπι^λάς</span> </span></a></div><div id="N72171" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D180"><img border="0" src="/img/east.gif" id="img_N72171" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D180"><span class="greek"> <span class="greek">πολύ-σπλαγχνος</span> - <span class="greek">πολυ-σφράγιστος</span> </span></a></div><div id="N72200" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D181"><img border="0" src="/img/east.gif" id="img_N72200" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D181"><span class="greek"> <span class="greek">πολύ-σφυκτος</span> - <span class="greek">πολυ-τράχηλος</span> </span></a></div><div id="N72229" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D182"><img border="0" src="/img/east.gif" id="img_N72229" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D182"><span class="greek"> <span class="greek">πολύ-τρεπτος</span> - <span class="greek">πολυ-φθονερός</span> </span></a></div><div id="N72258" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D183"><img border="0" src="/img/east.gif" id="img_N72258" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D183"><span class="greek"> <span class="greek">πολύ-φθοος</span> - <span class="greek">πολυ^-χεύμων</span> </span></a></div><div id="N72287" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D184"><img border="0" src="/img/east.gif" id="img_N72287" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D184"><span class="greek"> <span class="greek">πολυ?́-χηλος</span> - <span class="greek">πολυ^ωνυ^μ-ία</span> </span></a></div><div id="N72316" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D185"><img border="0" src="/img/east.gif" id="img_N72316" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D185"><span class="greek"> <span class="greek">πολυ^ώνυ^μ-ος</span> - <span class="greek">πόνημα</span> </span></a></div><div id="N72345" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D186"><img border="0" src="/img/east.gif" id="img_N72345" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D186"><span class="greek"> <span class="greek">πονήρ-ευμα</span> - <span class="greek">ποντόπορ-ος</span> </span></a></div><div id="N72374" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D187"><img border="0" src="/img/east.gif" id="img_N72374" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D187"><span class="greek"> <span class="greek">Ποντοποσειδῶν</span> - <span class="greek">πορθμ-εία</span> </span></a></div><div id="N72403" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D188"><img border="0" src="/img/east.gif" id="img_N72403" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D188"><span class="greek"> <span class="greek">πορθμ-εῖον</span> - <span class="greek">πορνο-κοπέω</span> </span></a></div><div id="N72432" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D189"><img border="0" src="/img/east.gif" id="img_N72432" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D189"><span class="greek"> <span class="greek">πορνο-κοπία</span> - <span class="greek">πορφυρ-ική</span> </span></a></div><div id="N72461" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D190"><img border="0" src="/img/east.gif" id="img_N72461" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D190"><span class="greek"> <span class="greek">πορφύρ-ιον</span> - <span class="greek">Ποσειδώνιος</span> </span></a></div><div id="N72490" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D191"><img border="0" src="/img/east.gif" id="img_N72490" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D191"><span class="greek"> <span class="greek">Ποσειδωνοπετής</span> - <span class="greek">ποτα?́μ-ιος</span> </span></a></div><div id="N72519" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D192"><img border="0" src="/img/east.gif" id="img_N72519" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D192"><span class="greek"> <span class="greek">ποτα^μ-ίσκος</span> - <span class="greek">πότημα</span> </span></a></div><div id="N72548" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D193"><img border="0" src="/img/east.gif" id="img_N72548" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D193"><span class="greek"> <span class="greek">ποτημα^τοποιός</span> - <span class="greek">πότ-ισμα</span> </span></a></div><div id="N72577" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D194"><img border="0" src="/img/east.gif" id="img_N72577" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D194"><span class="greek"> <span class="greek">ποτ-ισμός</span> - <span class="greek">πουλυ^βότειρα</span> </span></a></div><div id="N72606" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D195"><img border="0" src="/img/east.gif" id="img_N72606" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D195"><span class="greek"> <span class="greek">πουλυγόητος</span> - <span class="greek">πραισίδια</span> </span></a></div><div id="N72635" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D196"><img border="0" src="/img/east.gif" id="img_N72635" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D196"><span class="greek"> <span class="greek">πραισιμνάω</span> - <span class="greek">πρα^σι-άζω</span> </span></a></div><div id="N72664" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D197"><img border="0" src="/img/east.gif" id="img_N72664" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D197"><span class="greek"> <span class="greek">πρα^σι-ανός</span> - <span class="greek">πρα_ΰ-μητις</span> </span></a></div><div id="N72693" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D198"><img border="0" src="/img/east.gif" id="img_N72693" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D198"><span class="greek"> <span class="greek">πρα_ΰ-νοος</span> - <span class="greek">πρέσβ-η</span> </span></a></div><div id="N72722" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D199"><img border="0" src="/img/east.gif" id="img_N72722" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D199"><span class="greek"> <span class="greek">πρεσβ-ήϊον</span> - <span class="greek">πρηστηροσόχος</span> </span></a></div><div id="N72751" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D200"><img border="0" src="/img/east.gif" id="img_N72751" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D200"><span class="greek"> <span class="greek">πρηστικός</span> - <span class="greek">πρίσ-της</span> </span></a></div><div id="N72780" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D201"><img border="0" src="/img/east.gif" id="img_N72780" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D201"><span class="greek"> <span class="greek">πρισ-τικός</span> - <span class="greek">προαθετέω</span> </span></a></div><div id="N72809" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D202"><img border="0" src="/img/east.gif" id="img_N72809" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D202"><span class="greek"> <span class="greek">προαθλέω</span> - <span class="greek">προανα-βοάω</span> </span></a></div><div id="N72838" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D203"><img border="0" src="/img/east.gif" id="img_N72838" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D203"><span class="greek"> <span class="greek">προανα-βολή</span> - <span class="greek">προανα-πίπτω</span> </span></a></div><div id="N72867" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D204"><img border="0" src="/img/east.gif" id="img_N72867" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D204"><span class="greek"> <span class="greek">προανα-πλάσσω</span> - <span class="greek">προαν-ίστημι</span> </span></a></div><div id="N72896" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D205"><img border="0" src="/img/east.gif" id="img_N72896" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D205"><span class="greek"> <span class="greek">προαν-ίσχω</span> - <span class="greek">προαπο-καθίσταμαι</span> </span></a></div><div id="N72925" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D206"><img border="0" src="/img/east.gif" id="img_N72925" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D206"><span class="greek"> <span class="greek">προαπο-κάμνω</span> - <span class="greek">προαπο-τήκω</span> </span></a></div><div id="N72954" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D207"><img border="0" src="/img/east.gif" id="img_N72954" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D207"><span class="greek"> <span class="greek">προαπο-τίθημι</span> - <span class="greek">προάνλ-ημα</span> </span></a></div><div id="N72983" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D208"><img border="0" src="/img/east.gif" id="img_N72983" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D208"><span class="greek"> <span class="greek">προανλ-ία</span> - <span class="greek">προβα^το-θύτης</span> </span></a></div><div id="N73012" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D209"><img border="0" src="/img/east.gif" id="img_N73012" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D209"><span class="greek"> <span class="greek">προβα^το-κάπηλος</span> - <span class="greek">προβολ-εύς</span> </span></a></div><div id="N73041" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D210"><img border="0" src="/img/east.gif" id="img_N73041" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D210"><span class="greek"> <span class="greek">προβολ-ή</span> - <span class="greek">προγεωμετρέω</span> </span></a></div><div id="N73070" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D211"><img border="0" src="/img/east.gif" id="img_N73070" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D211"><span class="greek"> <span class="greek">προγεωργ-έω</span> - <span class="greek">προδεξιόομαι</span> </span></a></div><div id="N73099" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D212"><img border="0" src="/img/east.gif" id="img_N73099" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D212"><span class="greek"> <span class="greek">προδέρκομαι</span> - <span class="greek">προδια-λογισμός</span> </span></a></div><div id="N73128" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D213"><img border="0" src="/img/east.gif" id="img_N73128" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D213"><span class="greek"> <span class="greek">προδια-λύω</span> - <span class="greek">προδι-ερευνητής</span> </span></a></div><div id="N73157" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D214"><img border="0" src="/img/east.gif" id="img_N73157" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D214"><span class="greek"> <span class="greek">προδι-έρχομαι</span> - <span class="greek">πρό-δοτος</span> </span></a></div><div id="N73186" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D215"><img border="0" src="/img/east.gif" id="img_N73186" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D215"><span class="greek"> <span class="greek">προδουλ-ει-αι</span> - <span class="greek">προειδωλοποιέω</span> </span></a></div><div id="N73215" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D216"><img border="0" src="/img/east.gif" id="img_N73215" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D216"><span class="greek"> <span class="greek">προεικάζω</span> - <span class="greek">προεκ-λάμπω</span> </span></a></div><div id="N73244" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D217"><img border="0" src="/img/east.gif" id="img_N73244" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D217"><span class="greek"> <span class="greek">προεκ-λέγω</span> - <span class="greek">προέλκω</span> </span></a></div><div id="N73273" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D218"><img border="0" src="/img/east.gif" id="img_N73273" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D218"><span class="greek"> <span class="greek">προελπίζω</span> - <span class="greek">προεν-σείω</span> </span></a></div><div id="N73302" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D219"><img border="0" src="/img/east.gif" id="img_N73302" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D219"><span class="greek"> <span class="greek">προεν-στα^τέον</span> - <span class="greek">προεξ-έχω</span> </span></a></div><div id="N73331" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D220"><img border="0" src="/img/east.gif" id="img_N73331" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D220"><span class="greek"> <span class="greek">προεξ-ηγέομαι</span> - <span class="greek">προεπι-σκοπέω</span> </span></a></div><div id="N73360" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D221"><img border="0" src="/img/east.gif" id="img_N73360" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D221"><span class="greek"> <span class="greek">προεπίστα^μαι</span> - <span class="greek">προευ-φραίνω</span> </span></a></div><div id="N73389" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D222"><img border="0" src="/img/east.gif" id="img_N73389" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D222"><span class="greek"> <span class="greek">προευ-χρηστέω</span> - <span class="greek">προησσάω</span> </span></a></div><div id="N73418" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D223"><img border="0" src="/img/east.gif" id="img_N73418" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D223"><span class="greek"> <span class="greek">προηχέω</span> - <span class="greek">προθυρ-ώα</span> </span></a></div><div id="N73447" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D224"><img border="0" src="/img/east.gif" id="img_N73447" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D224"><span class="greek"> <span class="greek">προθύρ-ωμα</span> - <span class="greek">πρόκα^</span> </span></a></div><div id="N73476" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D225"><img border="0" src="/img/east.gif" id="img_N73476" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D225"><span class="greek"> <span class="greek">προκαδδικάζομαι</span> - <span class="greek">προκαταγγ-έλλω</span> </span></a></div><div id="N73505" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D226"><img border="0" src="/img/east.gif" id="img_N73505" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D226"><span class="greek"> <span class="greek">προκατάγγ-ελσις</span> - <span class="greek">προκατα-πίμπρημι</span> </span></a></div><div id="N73534" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D227"><img border="0" src="/img/east.gif" id="img_N73534" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D227"><span class="greek"> <span class="greek">προκατα-πίνω</span> - <span class="greek">πρόκατε</span> </span></a></div><div id="N73563" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D228"><img border="0" src="/img/east.gif" id="img_N73563" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D228"><span class="greek"> <span class="greek">προκατ-εγγυ^άω</span> - <span class="greek">προκι^σηρίζω</span> </span></a></div><div id="N73592" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D229"><img border="0" src="/img/east.gif" id="img_N73592" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D229"><span class="greek"> <span class="greek">προκιχράω</span> - <span class="greek">προκόπτω</span> </span></a></div><div id="N73621" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D230"><img border="0" src="/img/east.gif" id="img_N73621" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D230"><span class="greek"> <span class="greek">πρόκορμος</span> - <span class="greek">πρόκυψις</span> </span></a></div><div id="N73650" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D231"><img border="0" src="/img/east.gif" id="img_N73650" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D231"><span class="greek"> <span class="greek">Προκύων</span> - <span class="greek">προλογ-ίζω</span> </span></a></div><div id="N73679" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D232"><img border="0" src="/img/east.gif" id="img_N73679" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D232"><span class="greek"> <span class="greek">προλογ-ισμός</span> - <span class="greek">προμεθύσκομαι</span> </span></a></div><div id="N73708" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D233"><img border="0" src="/img/east.gif" id="img_N73708" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D233"><span class="greek"> <span class="greek">προμείγνυμι</span> - <span class="greek">προμνηστ-ικός</span> </span></a></div><div id="N73737" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D234"><img border="0" src="/img/east.gif" id="img_N73737" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D234"><span class="greek"> <span class="greek">προμνηστ-ῖνοι</span> - <span class="greek">πρόνοια</span> </span></a></div><div id="N73766" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D235"><img border="0" src="/img/east.gif" id="img_N73766" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D235"><span class="greek"> <span class="greek">προνομ-αία</span> - <span class="greek">προοδυ^νάομαι</span> </span></a></div><div id="N73795" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D236"><img border="0" src="/img/east.gif" id="img_N73795" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D236"><span class="greek"> <span class="greek">προοδύρομαι</span> - <span class="greek">προορχ-έομαι</span> </span></a></div><div id="N73824" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D237"><img border="0" src="/img/east.gif" id="img_N73824" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D237"><span class="greek"> <span class="greek">προορχ-ηστήρ</span> - <span class="greek">προπαρα-τάσσω</span> </span></a></div><div id="N73853" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D238"><img border="0" src="/img/east.gif" id="img_N73853" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D238"><span class="greek"> <span class="greek">προπαρα-τέλευτος</span> - <span class="greek">προπετάννυ_μι</span> </span></a></div><div id="N73882" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D239"><img border="0" src="/img/east.gif" id="img_N73882" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D239"><span class="greek"> <span class="greek">προπέτασμα</span> - <span class="greek">προπολεμ-έω</span> </span></a></div><div id="N73911" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D240"><img border="0" src="/img/east.gif" id="img_N73911" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D240"><span class="greek"> <span class="greek">προπολεμ-ητήριον</span> - <span class="greek">προπρο-κυ^λίνδομαι</span> </span></a></div><div id="N73940" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D241"><img border="0" src="/img/east.gif" id="img_N73940" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D241"><span class="greek"> <span class="greek">προπρο-τι^ταίνω</span> - <span class="greek">προσάββα^τον</span> </span></a></div><div id="N73969" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D242"><img border="0" src="/img/east.gif" id="img_N73969" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D242"><span class="greek"> <span class="greek">προσα^γάλλω</span> - <span class="greek">προσαιτιάομαι</span> </span></a></div><div id="N73998" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D243"><img border="0" src="/img/east.gif" id="img_N73998" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D243"><span class="greek"> <span class="greek">προσαιωρέομαι</span> - <span class="greek">προσανα-καθίζω</span> </span></a></div><div id="N74027" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D244"><img border="0" src="/img/east.gif" id="img_N74027" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D244"><span class="greek"> <span class="greek">προσανα-καίω</span> - <span class="greek">προσανα-στέλλω</span> </span></a></div><div id="N74056" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D245"><img border="0" src="/img/east.gif" id="img_N74056" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D245"><span class="greek"> <span class="greek">προσανα-τάσσω</span> - <span class="greek">προσάντλ-ημα</span> </span></a></div><div id="N74085" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D246"><img border="0" src="/img/east.gif" id="img_N74085" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D246"><span class="greek"> <span class="greek">προσάντλ-ησις</span> - <span class="greek">προσαπο-πλύνω</span> </span></a></div><div id="N74114" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D247"><img border="0" src="/img/east.gif" id="img_N74114" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D247"><span class="greek"> <span class="greek">προσαπο-πνίγω</span> - <span class="greek">προσάρχομαι</span> </span></a></div><div id="N74143" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D248"><img border="0" src="/img/east.gif" id="img_N74143" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D248"><span class="greek"> <span class="greek">προσα^ρωγός</span> - <span class="greek">προσβλασφημέω</span> </span></a></div><div id="N74172" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D249"><img border="0" src="/img/east.gif" id="img_N74172" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D249"><span class="greek"> <span class="greek">προσ-βλεπτέος</span> - <span class="greek">προσδεκ-τέος</span> </span></a></div><div id="N74201" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D250"><img border="0" src="/img/east.gif" id="img_N74201" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D250"><span class="greek"> <span class="greek">προσδεκ-τός</span> - <span class="greek">προσδια-τάσσω</span> </span></a></div><div id="N74230" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D251"><img border="0" src="/img/east.gif" id="img_N74230" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D251"><span class="greek"> <span class="greek">προσδια-τείνω</span> - <span class="greek">προσεγκελεύομαι</span> </span></a></div><div id="N74259" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D252"><img border="0" src="/img/east.gif" id="img_N74259" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D252"><span class="greek"> <span class="greek">προσεγκολάπτω</span> - <span class="greek">προσεκ-κα^θαίρω</span> </span></a></div><div id="N74288" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D253"><img border="0" src="/img/east.gif" id="img_N74288" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D253"><span class="greek"> <span class="greek">προσεκ-καίω</span> - <span class="greek">προσελώδης</span> </span></a></div><div id="N74317" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D254"><img border="0" src="/img/east.gif" id="img_N74317" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D254"><span class="greek"> <span class="greek">προσεμ-βαίνω</span> - <span class="greek">προσεν-τείνω</span> </span></a></div><div id="N74346" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D255"><img border="0" src="/img/east.gif" id="img_N74346" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D255"><span class="greek"> <span class="greek">προσεν-τέλλομαι</span> - <span class="greek">προσεπ-αυρίσκομαι</span> </span></a></div><div id="N74375" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D256"><img border="0" src="/img/east.gif" id="img_N74375" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D256"><span class="greek"> <span class="greek">προσεπ-εῖδον</span> - <span class="greek">προσεπι-κα^λέω</span> </span></a></div><div id="N74404" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D257"><img border="0" src="/img/east.gif" id="img_N74404" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D257"><span class="greek"> <span class="greek">προσεπι-κατάγω</span> - <span class="greek">προσεπι-σι_τίζομαι</span> </span></a></div><div id="N74433" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D258"><img border="0" src="/img/east.gif" id="img_N74433" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D258"><span class="greek"> <span class="greek">προσεπι-σκεπτέον</span> - <span class="greek">προσεπ-όμνυ_μι</span> </span></a></div><div id="N74462" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D259"><img border="0" src="/img/east.gif" id="img_N74462" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D259"><span class="greek"> <span class="greek">προσεπ-οφλισκάνω</span> - <span class="greek">προσεχ-ής</span> </span></a></div><div id="N74491" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D260"><img border="0" src="/img/east.gif" id="img_N74491" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D260"><span class="greek"> <span class="greek">προσεχ-όντως</span> - <span class="greek">προσθαγενής</span> </span></a></div><div id="N74520" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D261"><img border="0" src="/img/east.gif" id="img_N74520" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D261"><span class="greek"> <span class="greek">προσθα_κέω</span> - <span class="greek">προσ-ίκτωρ</span> </span></a></div><div id="N74549" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D262"><img border="0" src="/img/east.gif" id="img_N74549" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D262"><span class="greek"> <span class="greek">προσι^νής</span> - <span class="greek">προσκατα-βαίνω</span> </span></a></div><div id="N74578" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D263"><img border="0" src="/img/east.gif" id="img_N74578" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D263"><span class="greek"> <span class="greek">προσκατα-βάλλω</span> - <span class="greek">προσκατα-σκάπτω</span> </span></a></div><div id="N74607" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D264"><img border="0" src="/img/east.gif" id="img_N74607" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D264"><span class="greek"> <span class="greek">προσκατα-σκευάζω</span> - <span class="greek">προσκηρύσσω</span> </span></a></div><div id="N74636" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D265"><img border="0" src="/img/east.gif" id="img_N74636" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D265"><span class="greek"> <span class="greek">προσκιγκλίζομαι</span> - <span class="greek">προσκοπτικός</span> </span></a></div><div id="N74665" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D266"><img border="0" src="/img/east.gif" id="img_N74665" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D266"><span class="greek"> <span class="greek">προσκόπτω</span> - <span class="greek">προσλάζυ^μαι</span> </span></a></div><div id="N74694" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D267"><img border="0" src="/img/east.gif" id="img_N74694" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D267"><span class="greek"> <span class="greek">προσλάκκιον</span> - <span class="greek">προσμερίζω</span> </span></a></div><div id="N74723" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D268"><img border="0" src="/img/east.gif" id="img_N74723" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D268"><span class="greek"> <span class="greek">προσμετα-δίδωμι</span> - <span class="greek">προσοδοιπορέω</span> </span></a></div><div id="N74752" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D269"><img border="0" src="/img/east.gif" id="img_N74752" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D269"><span class="greek"> <span class="greek">προσοδοποιός</span> - <span class="greek">πρόσορθρος</span> </span></a></div><div id="N74781" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D270"><img border="0" src="/img/east.gif" id="img_N74781" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D270"><span class="greek"> <span class="greek">προσορίζω</span> - <span class="greek">προσπαρα-κελεύομαι</span> </span></a></div><div id="N74810" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D271"><img border="0" src="/img/east.gif" id="img_N74810" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D271"><span class="greek"> <span class="greek">προσπαρα-λαμβάνω</span> - <span class="greek">προσπεφυ_κότως</span> </span></a></div><div id="N74839" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D272"><img border="0" src="/img/east.gif" id="img_N74839" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D272"><span class="greek"> <span class="greek">πρόσπηγμα</span> - <span class="greek">προσπονέομαι</span> </span></a></div><div id="N74868" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D273"><img border="0" src="/img/east.gif" id="img_N74868" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D273"><span class="greek"> <span class="greek">προσπορεύομαι</span> - <span class="greek">προσσεύω</span> </span></a></div><div id="N74897" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D274"><img border="0" src="/img/east.gif" id="img_N74897" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D274"><span class="greek"> <span class="greek">προσσημ-αίνω</span> - <span class="greek">προσσυν-τίθεμαι</span> </span></a></div><div id="N74926" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D275"><img border="0" src="/img/east.gif" id="img_N74926" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D275"><span class="greek"> <span class="greek">προσσυ_ρίζω</span> - <span class="greek">προστεκμ-αρτέος</span> </span></a></div><div id="N74955" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D276"><img border="0" src="/img/east.gif" id="img_N74955" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D276"><span class="greek"> <span class="greek">προστεκταίνομαι</span> - <span class="greek">προστροπ-ή</span> </span></a></div><div id="N74984" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D277"><img border="0" src="/img/east.gif" id="img_N74984" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D277"><span class="greek"> <span class="greek">προστρόπ-ιος</span> - <span class="greek">προσυν-εδρεύω</span> </span></a></div><div id="N75013" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D278"><img border="0" src="/img/east.gif" id="img_N75013" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D278"><span class="greek"> <span class="greek">προσύν-ειμι</span> - <span class="greek">προσφάγημα</span> </span></a></div><div id="N75042" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D279"><img border="0" src="/img/east.gif" id="img_N75042" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D279"><span class="greek"> <span class="greek">προσφάγιον</span> - <span class="greek">προσφυ_ράω</span> </span></a></div><div id="N75071" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D280"><img border="0" src="/img/east.gif" id="img_N75071" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D280"><span class="greek"> <span class="greek">προσφύρω</span> - <span class="greek">πρόσ-χυ^σις</span> </span></a></div><div id="N75100" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D281"><img border="0" src="/img/east.gif" id="img_N75100" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D281"><span class="greek"> <span class="greek">προσ-χύτης</span> - <span class="greek">προσωφελ-ητέον</span> </span></a></div><div id="N75129" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D282"><img border="0" src="/img/east.gif" id="img_N75129" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D282"><span class="greek"> <span class="greek">πρόταγμα</span> - <span class="greek">προτερ-αῖος</span> </span></a></div><div id="N75158" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D283"><img border="0" src="/img/east.gif" id="img_N75158" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D283"><span class="greek"> <span class="greek">προτερ-άσιος</span> - <span class="greek">προτον-ίζω</span> </span></a></div><div id="N75187" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D284"><img border="0" src="/img/east.gif" id="img_N75187" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D284"><span class="greek"> <span class="greek">προτόν-ιον</span> - <span class="greek">προϋπ-α^λείφω</span> </span></a></div><div id="N75216" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D285"><img border="0" src="/img/east.gif" id="img_N75216" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D285"><span class="greek"> <span class="greek">προϋπ-αλλάττω</span> - <span class="greek">προὔργου</span> </span></a></div><div id="N75245" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D286"><img border="0" src="/img/east.gif" id="img_N75245" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D286"><span class="greek"> <span class="greek">προυρός</span> - <span class="greek">προφοβ-ητικός</span> </span></a></div><div id="N75274" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D287"><img border="0" src="/img/east.gif" id="img_N75274" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D287"><span class="greek"> <span class="greek">προφοιβάομαι</span> - <span class="greek">προχειρ-άριος</span> </span></a></div><div id="N75303" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D288"><img border="0" src="/img/east.gif" id="img_N75303" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D288"><span class="greek"> <span class="greek">προχειρ-ίζω</span> - <span class="greek">πρόχωμα</span> </span></a></div><div id="N75332" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D289"><img border="0" src="/img/east.gif" id="img_N75332" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D289"><span class="greek"> <span class="greek">προχῶναι</span> - <span class="greek">πρυμν-ώρεια</span> </span></a></div><div id="N75361" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D290"><img border="0" src="/img/east.gif" id="img_N75361" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D290"><span class="greek"> <span class="greek">πρυ^τα^ν-άρχης</span> - <span class="greek">πρῳρ-άζω</span> </span></a></div><div id="N75390" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D291"><img border="0" src="/img/east.gif" id="img_N75390" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D291"><span class="greek"> <span class="greek">πρῴρ-α_θεν</span> - <span class="greek">πρωτό-γα^λα</span> </span></a></div><div id="N75419" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D292"><img border="0" src="/img/east.gif" id="img_N75419" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D292"><span class="greek"> <span class="greek">πρωτο-γα^μία</span> - <span class="greek">πρωτο-κύων</span> </span></a></div><div id="N75448" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D293"><img border="0" src="/img/east.gif" id="img_N75448" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D293"><span class="greek"> <span class="greek">πρωτο-κωμήτης</span> - <span class="greek">πρωτο-στάσιον</span> </span></a></div><div id="N75477" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D294"><img border="0" src="/img/east.gif" id="img_N75477" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D294"><span class="greek"> <span class="greek">πρωτο-στα^τέω</span> - <span class="greek">πτάξ</span> </span></a></div><div id="N75506" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D295"><img border="0" src="/img/east.gif" id="img_N75506" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D295"><span class="greek"> <span class="greek">πταρ-μική</span> - <span class="greek">πτερότης</span> </span></a></div><div id="N75535" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D296"><img border="0" src="/img/east.gif" id="img_N75535" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D296"><span class="greek"> <span class="greek">πτερό-φοιτος</span> - <span class="greek">πτίλ-ωσις</span> </span></a></div><div id="N75564" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D297"><img border="0" src="/img/east.gif" id="img_N75564" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D297"><span class="greek"> <span class="greek">πτιλ-ώσσω</span> - <span class="greek">πτυ^άς</span> </span></a></div><div id="N75593" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D298"><img border="0" src="/img/east.gif" id="img_N75593" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D298"><span class="greek"> <span class="greek">πτύγμα</span> - <span class="greek">πτωχο-ποιός</span> </span></a></div><div id="N75622" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D299"><img border="0" src="/img/east.gif" id="img_N75622" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D299"><span class="greek"> <span class="greek">πτωχός</span> - <span class="greek">πύη</span> </span></a></div><div id="N75651" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D300"><img border="0" src="/img/east.gif" id="img_N75651" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D300"><span class="greek"> <span class="greek">πυήρ</span> - <span class="greek">Πυ_θῶθεν</span> </span></a></div><div id="N75680" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D301"><img border="0" src="/img/east.gif" id="img_N75680" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D301"><span class="greek"> <span class="greek">Πύθων</span> - <span class="greek">πυκνό-στικτος</span> </span></a></div><div id="N75709" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D302"><img border="0" src="/img/east.gif" id="img_N75709" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D302"><span class="greek"> <span class="greek">πυκνό-στυ_λος</span> - <span class="greek">πύλιγξ</span> </span></a></div><div id="N75738" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D303"><img border="0" src="/img/east.gif" id="img_N75738" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D303"><span class="greek"> <span class="greek">πυ^λίς</span> - <span class="greek">πυ^-όω</span> </span></a></div><div id="N75767" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D304"><img border="0" src="/img/east.gif" id="img_N75767" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D304"><span class="greek"> <span class="greek">πυππάζω</span> - <span class="greek">πύργ-ιτρον</span> </span></a></div><div id="N75796" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D305"><img border="0" src="/img/east.gif" id="img_N75796" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D305"><span class="greek"> <span class="greek">πυργό-βα_ρις</span> - <span class="greek">πυ_ρηνάδες</span> </span></a></div><div id="N75825" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D306"><img border="0" src="/img/east.gif" id="img_N75825" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D306"><span class="greek"> <span class="greek">πυ^ρήνεμος</span> - <span class="greek">πυ^ρι-καύτωρ</span> </span></a></div><div id="N75854" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D307"><img border="0" src="/img/east.gif" id="img_N75854" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D307"><span class="greek"> <span class="greek">πυ^ρι-κλόνος</span> - <span class="greek">πυ^ρι-τρόφος</span> </span></a></div><div id="N75883" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D308"><img border="0" src="/img/east.gif" id="img_N75883" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D308"><span class="greek"> <span class="greek">πυ^ρί-τροχος</span> - <span class="greek">πυ^ροπεμψίφλογος</span> </span></a></div><div id="N75912" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D309"><img border="0" src="/img/east.gif" id="img_N75912" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D309"><span class="greek"> <span class="greek">πυ_ροπίπης</span> - <span class="greek">πυρρό-γειος</span> </span></a></div><div id="N75941" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D310"><img border="0" src="/img/east.gif" id="img_N75941" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D310"><span class="greek"> <span class="greek">πυρρο-γένειος</span> - <span class="greek">πυρών</span> </span></a></div><div id="N75970" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D311"><img border="0" src="/img/east.gif" id="img_N75970" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D311"><span class="greek"> <span class="greek">Πυ_ρωνία</span> - <span class="greek">πωλ-έω</span> </span></a></div><div id="N75999" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D312"><img border="0" src="/img/east.gif" id="img_N75999" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D312"><span class="greek"> <span class="greek">πώλ-η</span> - <span class="greek">πωρ-ητύς</span> </span></a></div><div id="N76028" class="sidetoc mbot ind1"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D313"><img border="0" src="/img/east.gif" id="img_N76028" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*p%3Aentry+group%3D313"><span class="greek"> <span class="greek">πωρία_σις</span> - <span class="greek">πῶυξ</span> </span></a></div></div></div><div id="N76058" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3Dsan"><img border="0" src="/img/east.gif" id="img_N76058" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3Dsan"><span class="greek"> [σαν ] </span></a></div><div id="N76075" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3Dkoppa"><img border="0" src="/img/east.gif" id="img_N76075" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3Dkoppa"><span class="greek"> Ϟ </span></a></div><div id="N76092" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*r"><img border="0" src="/img/east.gif" id="img_N76092" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*r"><span class="greek"> Ρ </span></a></div><div id="N76109" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*s111"><img border="0" src="/img/east.gif" id="img_N76109" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*s111"><span class="greek"> Σ </span></a></div><div id="N76126" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*t"><img border="0" src="/img/east.gif" id="img_N76126" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*t"><span class="greek"> Τ </span></a></div><div id="N76143" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*u"><img border="0" src="/img/east.gif" id="img_N76143" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*u"><span class="greek"> Υ </span></a></div><div id="N76160" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*f"><img border="0" src="/img/east.gif" id="img_N76160" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*f"><span class="greek"> Φ </span></a></div><div id="N76177" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*x"><img border="0" src="/img/east.gif" id="img_N76177" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*x"><span class="greek"> Χ </span></a></div><div id="N76194" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*y"><img border="0" src="/img/east.gif" id="img_N76194" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*y"><span class="greek"> Ψ </span></a></div><div id="N76211" class="sidetoc mbot ind0"><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*w"><img border="0" src="/img/east.gif" id="img_N76211" alt="&gt;"/></a><a href="?doc=Perseus:text:1999.04.0057:entry=para/&amp;toc=Perseus%3Atext%3A1999.04.0057%3Aalphabetic+letter%3D*w"><span class="greek"> Ω </span></a></div> </div> <a class="xml" href="xmltoc?doc=Perseus%3Atext%3A1999.04.0057%3Aentry%3Dpara%2F" onclick="javascript: pageTracker._trackPageview('/hopper/xmltoc?doc=Perseus%3Atext%3A1999.04.0057%3Aentry%3Dpara%2F');"> <img src="/img/xml.gif" alt="view as XML" border="0" /> </a> </div> </div> <div id="center_col"> <div id="header_nav"> <a class="arrow" href="text?doc=Perseus%3Atext%3A1999.04.0057%3Aentry%3Dpa%2Fr"> <img src="/img/prev.gif" alt="previous" border="0" /> </a> <a class="arrow" href="text?doc=Perseus%3Atext%3A1999.04.0057%3Aentry%3Dparabai%2Fnw"> <img src="/img/next.gif" alt="next" border="0" /> </a> <form id="header_jump_form" action=""> <input name="doc" value="LSJ para/" onmouseover="showJumpHelp();" onmouseout="hideJumpHelp();" onclick="hideJumpHelp();"/> <div id="jumphelp" style="display:none"> Current location in this text. Enter a Perseus citation to go to another section or work. Full search options are on the right side and top of the page. </div> <input type="hidden" name="fromdoc" value="Perseus:text:1999.04.0057" /> </form> </div> <div id="text_main"> <script type="text/javascript"> addDocument('Perseus:text:1999.04.0057:entry=para/'); </script> <div class="text_container en" xmlns:dctype="http://purl.org/dc/dcmitype/" xmlns:perseus="http://www.perseus.org/meta/perseus.rdfs#" xmlns:tufts="http://www.tufts.edu/"><div class="text"><b><span class="greek"><a href="morph?l=pa%5Era%2F&amp;la=greek&amp;can=pa%5Era%2F0" onclick="m(this,1,0); return false" target="morph">πα^ρά</a></span></b> <span class="greek"><a href="morph?l=%5Bra%5E%5D&amp;la=greek&amp;can=%5Bra%5E%5D0&amp;prior=pa^ra/" onclick="m(this,1,0); return false" target="morph">[ρα^]</a></span>, Ep. and Lyr. also <b><span class="greek"><a href="morph?l=parai%2F&amp;la=greek&amp;can=parai%2F0&amp;prior=[ra^]" onclick="m(this,1,0); return false" target="morph">παραί</a></span></b> : shortd. <b><span class="greek"><a href="morph?l=pa%2Fr&amp;la=greek&amp;can=pa%2Fr0&amp;prior=parai/" onclick="m(this,1,0); return false" target="morph">πάρ</a></span></b> , in <i><span class="en">Hom.</span></i>, Lyr. (but rarely in Trag., in lyr. passages, <b><a href="text?doc=Perseus:abo:tlg,0085,001:553&lang=original" target="_new"><span class="en">A.<u>Supp.</u>553</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0011,001:636&lang=original" target="_new"><span class="en">S.<u>Tr.</u>636</span></a></b>), and in all dial ects exc. Att., <i><span class="en"><u>GDI</u>5434.8</span></i> (Paros), <i><span class="en"><u>IG</u>5(2).3.14</span></i> (Tegea, iv B. C.), <i><span class="en"><u>Inscr.Magn.</u>26.28</span></i> (Thess.), etc.:—Prep. c. gen., dat., and acc., prop. <div class="lex_sense lex_sense1"><b>A.</b><i>beside</i>: hence, </div><div class="lex_sense lex_sense1"><b>A.</b> WITH GEN. prop. denoting motion <i>from the side of, from beside, from</i>: </div><div class="lex_sense lex_sense2"><b>I.</b> of Place, “<span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr0&amp;prior=pa/r" onclick="m(this,1,0); return false" target="morph">πὰρ</a> <a href="morph?l=nhw%3Dn&amp;la=greek&amp;can=nhw%3Dn0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">νηῶν</a> <a href="morph?l=e%29%2Flqwmen&amp;la=greek&amp;can=e%29%2Flqwmen0&amp;prior=nhw=n" onclick="m(this,1,0); return false" target="morph">ἔλθωμεν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:13:744&lang=original" target="_new"><span class="en">Il.13.744</span></a></b>; “<span class="greek"><a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C0&amp;prior=e)/lqwmen" onclick="m(this,1,0); return false" target="morph">παρὰ</a> <a href="morph?l=nau%3Dfin&amp;la=greek&amp;can=nau%3Dfin0&amp;prior=para\" onclick="m(this,1,0); return false" target="morph">ναῦφιν</a> <a href="morph?l=e%29leuso%2Fmeq%27&amp;la=greek&amp;can=e%29leuso%2Fmeq%270&amp;prior=nau=fin" onclick="m(this,1,0); return false" target="morph">ἐλευσόμεθ᾽</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:12:225&lang=original" target="_new"><span class="en">12.225</span></a></b>, etc.; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%270&amp;prior=e)leuso/meq'" onclick="m(this,1,0); return false" target="morph">παρ᾽</a> <a href="morph?l=*%29wkeanoi%3Do&amp;la=greek&amp;can=*%29wkeanoi%3Do0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">Ὠκεανοῖο</a> <a href="morph?l=r%28oa%2Fwn&amp;la=greek&amp;can=r%28oa%2Fwn0&amp;prior=*)wkeanoi=o" onclick="m(this,1,0); return false" target="morph">ῥοάων</a> . . <a href="morph?l=e%29perxome%2Fnh&amp;la=greek&amp;can=e%29perxome%2Fnh0&amp;prior=r(oa/wn" onclick="m(this,1,0); return false" target="morph">ἐπερχομένη</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:22:197&lang=original" target="_new"><span class="en">Od.22.197</span></a></b>; “<span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr1&amp;prior=e)perxome/nh" onclick="m(this,2,0); return false" target="morph">πὰρ</a> <a href="morph?l=nhw%3Dn&amp;la=greek&amp;can=nhw%3Dn1&amp;prior=pa\r" onclick="m(this,2,0); return false" target="morph">νηῶν</a> <a href="morph?l=a%29pw%2Fsetai&amp;la=greek&amp;can=a%29pw%2Fsetai0&amp;prior=nhw=n" onclick="m(this,1,0); return false" target="morph">ἀπώσεται</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:8:533&lang=original" target="_new"><span class="en">Il.8.533</span></a></b>, etc.; “<span class="greek"><a href="morph?l=dw%3Dra&amp;la=greek&amp;can=dw%3Dra0&amp;prior=a)pw/setai" onclick="m(this,1,0); return false" target="morph">δῶρα</a> <a href="morph?l=p&amp;la=greek&amp;can=p0&amp;prior=dw=ra" onclick="m(this,1,0); return false" target="morph">π</a>. <a href="morph?l=nho%5Cs&amp;la=greek&amp;can=nho%5Cs0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">νηὸς</a> <a href="morph?l=e%29neike%2Fmen&amp;la=greek&amp;can=e%29neike%2Fmen0&amp;prior=nho\s" onclick="m(this,1,0); return false" target="morph">ἐνεικέμεν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:19:194&lang=original" target="_new"><span class="en">19.194</span></a></b>; “<span class="greek"><a href="morph?l=fa%2Fsganon&amp;la=greek&amp;can=fa%2Fsganon0&amp;prior=e)neike/men" onclick="m(this,1,0); return false" target="morph">φάσγανον</a> <a href="morph?l=o%29cu%5C&amp;la=greek&amp;can=o%29cu%5C0&amp;prior=fa/sganon" onclick="m(this,1,0); return false" target="morph">ὀξὺ</a> <a href="morph?l=e%29russa%2Fmenos&amp;la=greek&amp;can=e%29russa%2Fmenos0&amp;prior=o)cu\" onclick="m(this,1,0); return false" target="morph">ἐρυσσάμενος</a> <a href="morph?l=p&amp;la=greek&amp;can=p1&amp;prior=e)russa/menos" onclick="m(this,2,0); return false" target="morph">π</a>. <a href="morph?l=mhrou%3D&amp;la=greek&amp;can=mhrou%3D0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">μηροῦ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:1:190&lang=original" target="_new"><span class="en">1.190</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:21:173&lang=original" target="_new"><span class="en">21.173</span></a></b>; “<span class="greek"><a href="morph?l=spassa%2Fmenos&amp;la=greek&amp;can=spassa%2Fmenos0&amp;prior=mhrou=" onclick="m(this,1,0); return false" target="morph">σπασσάμενος</a> . . <a href="morph?l=a%29%2For&amp;la=greek&amp;can=a%29%2For0&amp;prior=spassa/menos" onclick="m(this,1,0); return false" target="morph">ἄορ</a> <a href="morph?l=paxe%2Fos&amp;la=greek&amp;can=paxe%2Fos0&amp;prior=a)/or" onclick="m(this,1,0); return false" target="morph">παχέος</a> <a href="morph?l=p&amp;la=greek&amp;can=p2&amp;prior=paxe/os" onclick="m(this,3,0); return false" target="morph">π</a>. <a href="morph?l=mhrou%3D&amp;la=greek&amp;can=mhrou%3D1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">μηροῦ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:16:473&lang=original" target="_new"><span class="en">16.473</span></a></b>; <span class="greek"><a href="morph?l=pleura%5C&amp;la=greek&amp;can=pleura%5C0&amp;prior=mhrou=" onclick="m(this,1,0); return false" target="morph">πλευρὰ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%271&amp;prior=pleura\" onclick="m(this,2,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%29spi%2Fdos&amp;la=greek&amp;can=a%29spi%2Fdos0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἀσπίδος</a> <a href="morph?l=e%29cefaa%2Fnqh&amp;la=greek&amp;can=e%29cefaa%2Fnqh0&amp;prior=a)spi/dos" onclick="m(this,1,0); return false" target="morph">ἐξεφαάνθη</a></span> was exposed <i>beside</i> the shield, <b><a href="text?doc=Perseus:abo:tlg,0012,001:4:468&lang=original" target="_new"><span class="en">4.468</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0085,004:624&lang=original" target="_new"><span class="en">A.<u>Th.</u>624</span></a></b>. </div><div class="lex_sense lex_sense2"><b>II.</b> commonly of Persons, </div><div class="lex_sense lex_sense3"><b>1.</b> with Verbs of going or coming, bringing, etc., “<span class="greek"><a href="morph?l=h%29%3Dlqe&amp;la=greek&amp;can=h%29%3Dlqe0&amp;prior=e)cefaa/nqh" onclick="m(this,1,0); return false" target="morph">ἦλθε</a> . . <a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr2&amp;prior=h)=lqe" onclick="m(this,3,0); return false" target="morph">πὰρ</a> <a href="morph?l=*dio%2Fs&amp;la=greek&amp;can=*dio%2Fs0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">Διός</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:2:787&lang=original" target="_new"><span class="en">Il.2.787</span></a></b>; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%272&amp;prior=*dio/s" onclick="m(this,3,0); return false" target="morph">παρ᾽</a> <a href="morph?l=*ai%29h%2Ftao&amp;la=greek&amp;can=*ai%29h%2Ftao0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">Αἰήταο</a> <a href="morph?l=ple%2Fousa&amp;la=greek&amp;can=ple%2Fousa0&amp;prior=*ai)h/tao" onclick="m(this,1,0); return false" target="morph">πλέουσα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:12:70&lang=original" target="_new"><span class="en">Od.12.70</span></a></b>, etc.; “<span class="greek"><a href="morph?l=a%29ggeli%2Fh&amp;la=greek&amp;can=a%29ggeli%2Fh0&amp;prior=ple/ousa" onclick="m(this,1,0); return false" target="morph">ἀγγελίη</a> <a href="morph?l=h%28%2Fkei&amp;la=greek&amp;can=h%28%2Fkei0&amp;prior=a)ggeli/h" onclick="m(this,1,0); return false" target="morph">ἥκει</a> <a href="morph?l=p&amp;la=greek&amp;can=p3&amp;prior=h(/kei" onclick="m(this,4,0); return false" target="morph">π</a>. <a href="morph?l=basile%2Fos&amp;la=greek&amp;can=basile%2Fos0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">βασιλέος</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:8:140&lang=original" target="_new"><span class="en">Hdt.8.140</span></a></b>. “<span class="greek"><a href="morph?l=a%2F&amp;la=greek&amp;can=a%2F0&amp;prior=basile/os" onclick="m(this,1,0); return false" target="morph">ά</a>; <a href="morph?l=au%29tomolh%2Fsantes&amp;la=greek&amp;can=au%29tomolh%2Fsantes0&amp;prior=a/" onclick="m(this,1,0); return false" target="morph">αὐτομολήσαντες</a> <a href="morph?l=p&amp;la=greek&amp;can=p4&amp;prior=au)tomolh/santes" onclick="m(this,5,0); return false" target="morph">π</a>. <a href="morph?l=basile%2Fws&amp;la=greek&amp;can=basile%2Fws0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">βασιλέως</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0032,006:1:7:13&lang=original" target="_new"><span class="en">X.<u>An.</u>1.7.13</span></a></b>; “<span class="greek"><a href="morph?l=e%29celhluqw%5Cs&amp;la=greek&amp;can=e%29celhluqw%5Cs0&amp;prior=basile/ws" onclick="m(this,1,0); return false" target="morph">ἐξεληλυθὼς</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%273&amp;prior=e)celhluqw\s" onclick="m(this,4,0); return false" target="morph">παρ᾽</a> <a href="morph?l=*%29arista%2Frxou&amp;la=greek&amp;can=*%29arista%2Frxou0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">Ἀριστάρχου</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0014,021:117&lang=original" target="_new"><span class="en">D.21.117</span></a></b>; <span class="greek"><a href="morph?l=o%28&amp;la=greek&amp;can=o%280&amp;prior=*)arista/rxou" onclick="m(this,1,0); return false" target="morph">ὁ</a> <a href="morph?l=p&amp;la=greek&amp;can=p5&amp;prior=o(" onclick="m(this,6,0); return false" target="morph">π</a>. <a href="morph?l=tino%5Cs&amp;la=greek&amp;can=tino%5Cs0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τινὸς</a> <a href="morph?l=h%28%2Fkwn&amp;la=greek&amp;can=h%28%2Fkwn0&amp;prior=tino\s" onclick="m(this,1,0); return false" target="morph">ἥκων</a></span> his messenger, <b><a href="text?doc=Perseus:abo:tlg,0032,007:4:5:53&lang=original" target="_new"><span class="en">X.<u>Cyr.</u>4.5.53</span></a></b>; so “<span class="greek"><a href="morph?l=oi%28&amp;la=greek&amp;can=oi%280&amp;prior=h(/kwn" onclick="m(this,1,0); return false" target="morph">οἱ</a> <a href="morph?l=p&amp;la=greek&amp;can=p6&amp;prior=oi(" onclick="m(this,7,0); return false" target="morph">π</a>. <a href="morph?l=tino%2Fs&amp;la=greek&amp;can=tino%2Fs0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τινός</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:7:10&lang=original" target="_new"><span class="en">Th.7.10</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0031,002:3:21&lang=original" target="_new"><span class="en"><u>Ev.Marc.</u>3.21</span></a></b>, etc.; “<span class="greek"><a href="morph?l=o%28%2Fstis&amp;la=greek&amp;can=o%28%2Fstis0&amp;prior=tino/s" onclick="m(this,1,0); return false" target="morph">ὅστις</a> <a href="morph?l=a%29fiknei%3Dto&amp;la=greek&amp;can=a%29fiknei%3Dto0&amp;prior=o(/stis" onclick="m(this,1,0); return false" target="morph">ἀφικνεῖτο</a> <a href="morph?l=tw%3Dn&amp;la=greek&amp;can=tw%3Dn0&amp;prior=a)fiknei=to" onclick="m(this,1,0); return false" target="morph">τῶν</a> <a href="morph?l=p&amp;la=greek&amp;can=p7&amp;prior=tw=n" onclick="m(this,8,0); return false" target="morph">π</a>. <a href="morph?l=basile%2Fws&amp;la=greek&amp;can=basile%2Fws1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">βασιλέως</a> <a href="morph?l=pro%5Cs&amp;la=greek&amp;can=pro%5Cs0&amp;prior=basile/ws" onclick="m(this,1,0); return false" target="morph">πρὸς</a> <a href="morph?l=au%29to%2Fn&amp;la=greek&amp;can=au%29to%2Fn0&amp;prior=pro\s" onclick="m(this,1,0); return false" target="morph">αὐτόν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0032,006:1:1:5&lang=original" target="_new"><span class="en">X.<u>An.</u>1.1.5</span></a></b>, etc.; <span class="greek"><a href="morph?l=teu%2Fxea&amp;la=greek&amp;can=teu%2Fxea0&amp;prior=au)to/n" onclick="m(this,1,0); return false" target="morph">τεύχεα</a> <a href="morph?l=kala%5C&amp;la=greek&amp;can=kala%5C0&amp;prior=teu/xea" onclick="m(this,1,0); return false" target="morph">καλὰ</a> <a href="morph?l=fe%2Frousa&amp;la=greek&amp;can=fe%2Frousa0&amp;prior=kala\" onclick="m(this,1,0); return false" target="morph">φέρουσα</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%274&amp;prior=fe/rousa" onclick="m(this,5,0); return false" target="morph">παρ᾽</a> <a href="morph?l=*%28hfai%2Fstoio&amp;la=greek&amp;can=*%28hfai%2Fstoio0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">Ἡφαίστοιο</a></span> <i>from</i> his workshop, <b><a href="text?doc=Perseus:abo:tlg,0012,001:18:137&lang=original" target="_new"><span class="en">Il.18.137</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:617&lang=original" target="_new"><span class="en">617</span></a></b>, etc.; “<span class="greek"><a href="morph?l=a%29pagge%2Fllein&amp;la=greek&amp;can=a%29pagge%2Fllein0&amp;prior=*(hfai/stoio" onclick="m(this,1,0); return false" target="morph">ἀπαγγέλλειν</a> <a href="morph?l=ti&amp;la=greek&amp;can=ti0&amp;prior=a)pagge/llein" onclick="m(this,1,0); return false" target="morph">τι</a> <a href="morph?l=p&amp;la=greek&amp;can=p8&amp;prior=ti" onclick="m(this,9,0); return false" target="morph">π</a>. <a href="morph?l=tino%2Fs&amp;la=greek&amp;can=tino%2Fs1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τινός</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0032,006:2:1:20&lang=original" target="_new"><span class="en">X.<u>An.</u>2.1.20</span></a></b>; “<span class="greek"><a href="morph?l=su%5C&amp;la=greek&amp;can=su%5C0&amp;prior=tino/s" onclick="m(this,1,0); return false" target="morph">σὺ</a> <a href="morph?l=de%5C&amp;la=greek&amp;can=de%5C0&amp;prior=su\" onclick="m(this,1,0); return false" target="morph">δὲ</a> <a href="morph?l=oi%29mw%2Fzein&amp;la=greek&amp;can=oi%29mw%2Fzein0&amp;prior=de\" onclick="m(this,1,0); return false" target="morph">οἰμώζειν</a> <a href="morph?l=au%29toi%3Ds&amp;la=greek&amp;can=au%29toi%3Ds0&amp;prior=oi)mw/zein" onclick="m(this,1,0); return false" target="morph">αὐτοῖς</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%275&amp;prior=au)toi=s" onclick="m(this,6,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29mou%3D&amp;la=greek&amp;can=e%29mou%3D0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἐμοῦ</a> <a href="morph?l=le%2Fge&amp;la=greek&amp;can=le%2Fge0&amp;prior=e)mou=" onclick="m(this,1,0); return false" target="morph">λέγε</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0062,066:1:2&lang=original" target="_new"><span class="en">Luc.<u>DMort.</u>1.2</span></a></b>. </div><div class="lex_sense lex_sense3"><b>2.</b> <i>issuing from</i> a person, <span class="greek"><a href="morph?l=gi%2Fgnesqai&amp;la=greek&amp;can=gi%2Fgnesqai0&amp;prior=le/ge" onclick="m(this,1,0); return false" target="morph">γίγνεσθαι</a> <a href="morph?l=p&amp;la=greek&amp;can=p9&amp;prior=gi/gnesqai" onclick="m(this,10,0); return false" target="morph">π</a>. <a href="morph?l=tino%2Fs&amp;la=greek&amp;can=tino%2Fs2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">τινός</a></span> to be born <i>from</i>, <b><a href="text?doc=Perseus:abo:tlg,0059,011:179b&lang=original" target="_new"><span class="en">Pl.<u>Smp.</u>179b</span></a></b>; <span class="greek"><a href="morph?l=lo%2Fgos&amp;la=greek&amp;can=lo%2Fgos0&amp;prior=tino/s" onclick="m(this,1,0); return false" target="morph">λόγος</a></span> (sc. <span class="greek"><a href="morph?l=e%29sti%2F&amp;la=greek&amp;can=e%29sti%2F0&amp;prior=lo/gos" onclick="m(this,1,0); return false" target="morph">ἐστί</a></span>)<span class="greek"> <a href="morph?l=p&amp;la=greek&amp;can=p10&amp;prior=e)sti/" onclick="m(this,11,0); return false" target="morph">π</a>. <a href="morph?l=*%29aqhnai%2Fwn&amp;la=greek&amp;can=*%29aqhnai%2Fwn0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">Ἀθηναίων</a></span> c. acc. et inf., <b><a href="text?doc=Perseus:abo:tlg,0016,001:8:55&lang=original" target="_new"><span class="en">Hdt.8.55</span></a></b>: freq. following a Noun, <span class="greek"><a href="morph?l=do%2Fca&amp;la=greek&amp;can=do%2Fca0&amp;prior=*)aqhnai/wn" onclick="m(this,1,0); return false" target="morph">δόξα</a> <a href="morph?l=h%28&amp;la=greek&amp;can=h%280&amp;prior=do/ca" onclick="m(this,1,0); return false" target="morph">ἡ</a> <a href="morph?l=p&amp;la=greek&amp;can=p11&amp;prior=h(" onclick="m(this,12,0); return false" target="morph">π</a>. <a href="morph?l=tw%3Dn&amp;la=greek&amp;can=tw%3Dn1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τῶν</a> <a href="morph?l=a%29nqrw%2Fpwn&amp;la=greek&amp;can=a%29nqrw%2Fpwn0&amp;prior=tw=n" onclick="m(this,1,0); return false" target="morph">ἀνθρώπων</a></span> glory <i>from (given by</i>) men, <b><a href="text?doc=Perseus:abo:tlg,0059,012:232a&lang=original" target="_new"><span class="en">Pl.<u>Phdr.</u>232a</span></a></b>; <span class="greek"><a href="morph?l=h%28&amp;la=greek&amp;can=h%281&amp;prior=a)nqrw/pwn" onclick="m(this,2,0); return false" target="morph">ἡ</a> <a href="morph?l=p&amp;la=greek&amp;can=p12&amp;prior=h(" onclick="m(this,13,0); return false" target="morph">π</a>. <a href="morph?l=tino%5Cs&amp;la=greek&amp;can=tino%5Cs1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τινὸς</a> <a href="morph?l=eu%29%2Fnoia&amp;la=greek&amp;can=eu%29%2Fnoia0&amp;prior=tino\s" onclick="m(this,1,0); return false" target="morph">εὔνοια</a></span> the favour <i>from</i>, i. e. <i>of</i>, any one, <b><a href="text?doc=Perseus:abo:tlg,0032,002:2:2:12&lang=original" target="_new"><span class="en">X.<u>Mem.</u>2.2.12</span></a></b>; <span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C0&amp;prior=eu)/noia" onclick="m(this,1,0); return false" target="morph">τὸ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%276&amp;prior=to\" onclick="m(this,7,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29mou%3D&amp;la=greek&amp;can=e%29mou%3D1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ἐμοῦ</a> <a href="morph?l=a%29di%2Fkhma&amp;la=greek&amp;can=a%29di%2Fkhma0&amp;prior=e)mou=" onclick="m(this,1,0); return false" target="morph">ἀδίκημα</a></span> <i>done by</i> me, <b><a href="text?doc=Perseus:abo:tlg,0032,007:5:5:13&lang=original" target="_new"><span class="en">Id.<u>Cyr.</u>5.5.13</span></a></b>; <span class="greek"><a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C0&amp;prior=a)di/khma" onclick="m(this,1,0); return false" target="morph">τὰ</a> <a href="morph?l=p&amp;la=greek&amp;can=p13&amp;prior=ta\" onclick="m(this,14,0); return false" target="morph">π</a>. <a href="morph?l=tino%2Fs&amp;la=greek&amp;can=tino%2Fs3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">τινός</a></span> <i>all that issues from</i> any one, as commands, commissions, <b><a href="text?doc=Perseus:abo:tlg,0032,006:2:3:4&lang=original" target="_new"><span class="en">Id.<u>An.</u>2.3.4</span></a></b>, etc.; or promises, gifts, presents, <b><a href="text?doc=Perseus:abo:tlg,0032,002:3:11:13&lang=original" target="_new"><span class="en">Id.<u>Mem.</u>3.11.13</span></a></b>; <span class="greek"><a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C1&amp;prior=tino/s" onclick="m(this,2,0); return false" target="morph">τὰ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%277&amp;prior=ta\" onclick="m(this,8,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29mou%3D&amp;la=greek&amp;can=e%29mou%3D2&amp;prior=par'" onclick="m(this,3,0); return false" target="morph">ἐμοῦ</a></span> my opinions, <b><a href="text?doc=Perseus:abo:tlg,0059,011:219a&lang=original" target="_new"><span class="en">Pl.<u>Smp.</u>219a</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%278&amp;prior=e)mou=" onclick="m(this,9,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28wutou%3D&amp;la=greek&amp;can=e%28wutou%3D0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἑωυτοῦ</a> <a href="morph?l=didou%2Fs&amp;la=greek&amp;can=didou%2Fs0&amp;prior=e(wutou=" onclick="m(this,1,0); return false" target="morph">διδούς</a></span> giving <i>from</i> oneself, i. e. <i>from</i> one's own <i>means</i>, <b><a href="text?doc=Perseus:abo:tlg,0016,001:2:129&lang=original" target="_new"><span class="en">Hdt. 2.129</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0016,001:8:5&lang=original" target="_new"><span class="en">8.5</span></a></b>; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%279&amp;prior=didou/s" onclick="m(this,10,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28autou%3D&amp;la=greek&amp;can=e%28autou%3D0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἑαυτοῦ</a> <a href="morph?l=proseti%2Fqei&amp;la=greek&amp;can=proseti%2Fqei0&amp;prior=e(autou=" onclick="m(this,1,0); return false" target="morph">προσετίθει</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0032,001:6:1:3&lang=original" target="_new"><span class="en">X.<u>HG</u>6.1.3</span></a></b>; <span class="greek"><a href="morph?l=no%2Fmon&amp;la=greek&amp;can=no%2Fmon0&amp;prior=proseti/qei" onclick="m(this,1,0); return false" target="morph">νόμον</a> <a href="morph?l=qe%5Cs&amp;la=greek&amp;can=qe%5Cs0&amp;prior=no/mon" onclick="m(this,1,0); return false" target="morph">θὲς</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2710&amp;prior=qe\s" onclick="m(this,11,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29mou%3D&amp;la=greek&amp;can=e%29mou%3D3&amp;prior=par'" onclick="m(this,4,0); return false" target="morph">ἐμοῦ</a></span> <i>by</i> my <i>advice</i>, <b><a href="text?doc=Perseus:abo:tlg,0059,022:322d&lang=original" target="_new"><span class="en">Pl.<u>Prt.</u>322d</span></a></b>; <span class="greek"><a href="morph?l=au%29toi%5C&amp;la=greek&amp;can=au%29toi%5C0&amp;prior=e)mou=" onclick="m(this,1,0); return false" target="morph">αὐτοὶ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2711&amp;prior=au)toi\" onclick="m(this,12,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%28tw%3Dn&amp;la=greek&amp;can=au%28tw%3Dn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">αὑτῶν</a></span> <i>of</i> themselves, <b><a href="text?doc=Perseus:abo:tlg,0059,006:150d&lang=original" target="_new"><span class="en">Id.<u>Tht.</u> 150d</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0059,012:235c&lang=original" target="_new"><span class="en"><u>Phdr.</u>235c</span></a></b>. </div><div class="lex_sense lex_sense3"><b>3.</b> with Verbs of receiving, obtaining, and the like , “<span class="greek"><a href="morph?l=tuxei%3Dn&amp;la=greek&amp;can=tuxei%3Dn0&amp;prior=au(tw=n" onclick="m(this,1,0); return false" target="morph">τυχεῖν</a> <a href="morph?l=tinos&amp;la=greek&amp;can=tinos0&amp;prior=tuxei=n" onclick="m(this,1,0); return false" target="morph">τινος</a> <a href="morph?l=p&amp;la=greek&amp;can=p14&amp;prior=tinos" onclick="m(this,15,0); return false" target="morph">π</a>. <a href="morph?l=tino%2Fs&amp;la=greek&amp;can=tino%2Fs4&amp;prior=p" onclick="m(this,5,0); return false" target="morph">τινός</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:6:290&lang=original" target="_new"><span class="en">Od.6.290</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0012,002:15:158&lang=original" target="_new"><span class="en">15.158</span></a></b>; “<span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr3&amp;prior=tino/s" onclick="m(this,4,0); return false" target="morph">πὰρ</a> <a href="morph?l=d%27&amp;la=greek&amp;can=d%270&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">δ᾽</a> <a href="morph?l=a%29%2Fra&amp;la=greek&amp;can=a%29%2Fra0&amp;prior=d'" onclick="m(this,1,0); return false" target="morph">ἄρα</a> <a href="morph?l=min&amp;la=greek&amp;can=min0&amp;prior=a)/ra" onclick="m(this,1,0); return false" target="morph">μιν</a> <a href="morph?l=*tafi%2Fwn&amp;la=greek&amp;can=*tafi%2Fwn0&amp;prior=min" onclick="m(this,1,0); return false" target="morph">Ταφίων</a> <a href="morph?l=pri%2Fato&amp;la=greek&amp;can=pri%2Fato0&amp;prior=*tafi/wn" onclick="m(this,1,0); return false" target="morph">πρίατο</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:14:452&lang=original" target="_new"><span class="en">14.452</span></a></b>; “<span class="greek"><a href="morph?l=a%29re%2Fomai&amp;la=greek&amp;can=a%29re%2Fomai0&amp;prior=pri/ato" onclick="m(this,1,0); return false" target="morph">ἀρέομαι</a> <a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr4&amp;prior=a)re/omai" onclick="m(this,5,0); return false" target="morph">πὰρ</a> <a href="morph?l=me%5Cn&amp;la=greek&amp;can=me%5Cn0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">μὲν</a> <a href="morph?l=*salami%3Dnos&amp;la=greek&amp;can=*salami%3Dnos0&amp;prior=me\n" onclick="m(this,1,0); return false" target="morph">Σαλαμῖνος</a> <a href="morph?l=*%29aqanai%2Fwn&amp;la=greek&amp;can=*%29aqanai%2Fwn0&amp;prior=*salami=nos" onclick="m(this,1,0); return false" target="morph">Ἀθαναίων</a> <a href="morph?l=xa%2Frin&amp;la=greek&amp;can=xa%2Frin0&amp;prior=*)aqanai/wn" onclick="m(this,1,0); return false" target="morph">χάριν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0033,002:1:76&lang=original" target="_new"><span class="en">Pi.<u>P.</u>1.76</span></a></b>; “<span class="greek"><a href="morph?l=eu%28re%2Fsqai&amp;la=greek&amp;can=eu%28re%2Fsqai0&amp;prior=xa/rin" onclick="m(this,1,0); return false" target="morph">εὑρέσθαι</a> <a href="morph?l=ti&amp;la=greek&amp;can=ti1&amp;prior=eu(re/sqai" onclick="m(this,2,0); return false" target="morph">τι</a> <a href="morph?l=p&amp;la=greek&amp;can=p15&amp;prior=ti" onclick="m(this,16,0); return false" target="morph">π</a>. <a href="morph?l=tw%3Dn&amp;la=greek&amp;can=tw%3Dn2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">τῶν</a> <a href="morph?l=qew%3Dn&amp;la=greek&amp;can=qew%3Dn0&amp;prior=tw=n" onclick="m(this,1,0); return false" target="morph">θεῶν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0010,015:14&lang=original" target="_new"><span class="en">Isoc.9.14</span></a></b>, cf. <i><span class="en"><u>IG</u>12.40.10</span></i>; <span class="greek"><a href="morph?l=de%2Fxesqai&amp;la=greek&amp;can=de%2Fxesqai0&amp;prior=qew=n" onclick="m(this,1,0); return false" target="morph">δέχεσθαι</a>, <a href="morph?l=lamba%2Fnein&amp;la=greek&amp;can=lamba%2Fnein0&amp;prior=de/xesqai" onclick="m(this,1,0); return false" target="morph">λαμβάνειν</a>, <a href="morph?l=a%28rpa%2Fzein&amp;la=greek&amp;can=a%28rpa%2Fzein0&amp;prior=lamba/nein" onclick="m(this,1,0); return false" target="morph">ἁρπάζειν</a> <a href="morph?l=p&amp;la=greek&amp;can=p16&amp;prior=a(rpa/zein" onclick="m(this,17,0); return false" target="morph">π</a>. <a href="morph?l=tino%2Fs&amp;la=greek&amp;can=tino%2Fs5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">τινός</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:20&lang=original" target="_new"><span class="en">Th.1.20</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0032,003:9:11&lang=original" target="_new"><span class="en">X.<u>Oec.</u>9.11</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0020,001:914&lang=original" target="_new"><span class="en">Hes.<u>Th.</u>914</span></a></b>; <span class="greek"><a href="morph?l=a%29ntia%2Fsai&amp;la=greek&amp;can=a%29ntia%2Fsai0&amp;prior=tino/s" onclick="m(this,1,0); return false" target="morph">ἀντιάσαι</a>, <a href="morph?l=ai%29th%2Fsasqai&amp;la=greek&amp;can=ai%29th%2Fsasqai0&amp;prior=a)ntia/sai" onclick="m(this,1,0); return false" target="morph">αἰτήσασθαι</a> <a href="morph?l=p&amp;la=greek&amp;can=p17&amp;prior=ai)th/sasqai" onclick="m(this,18,0); return false" target="morph">π</a>. <a href="morph?l=tino%2Fs&amp;la=greek&amp;can=tino%2Fs6&amp;prior=p" onclick="m(this,7,0); return false" target="morph">τινός</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0011,005:870&lang=original" target="_new"><span class="en">S.<u>El.</u>870</span></a></b> (lyr.), <b><a href="text?doc=Perseus:abo:tlg,0032,001:3:1:4&lang=original" target="_new"><span class="en">X.<u>HG</u>3.1.4</span></a></b>; “<span class="greek"><a href="morph?l=a%29cioi%3D&amp;la=greek&amp;can=a%29cioi%3D0&amp;prior=tino/s" onclick="m(this,1,0); return false" target="morph">ἀξιοῖ</a> <a href="morph?l=p&amp;la=greek&amp;can=p18&amp;prior=a)cioi=" onclick="m(this,19,0); return false" target="morph">π</a>. <a href="morph?l=tou%3D&amp;la=greek&amp;can=tou%3D0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τοῦ</a> <a href="morph?l=i%29atrou%3D&amp;la=greek&amp;can=i%29atrou%3D0&amp;prior=tou=" onclick="m(this,1,0); return false" target="morph">ἰατροῦ</a> <a href="morph?l=fa%2Frmakon&amp;la=greek&amp;can=fa%2Frmakon0&amp;prior=i)atrou=" onclick="m(this,1,0); return false" target="morph">φάρμακον</a> <a href="morph?l=piw%5Cn&amp;la=greek&amp;can=piw%5Cn0&amp;prior=fa/rmakon" onclick="m(this,1,0); return false" target="morph">πιὼν</a> <a href="morph?l=e%29ceme%2Fsai&amp;la=greek&amp;can=e%29ceme%2Fsai0&amp;prior=piw\n" onclick="m(this,1,0); return false" target="morph">ἐξεμέσαι</a> <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C1&amp;prior=e)ceme/sai" onclick="m(this,2,0); return false" target="morph">τὸ</a> <a href="morph?l=no%2Fshma&amp;la=greek&amp;can=no%2Fshma0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">νόσημα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,030:406d&lang=original" target="_new"><span class="en">Pl.<u>R.</u>406d</span></a></b>; “<span class="greek"><a href="morph?l=ko%2Fsmos&amp;la=greek&amp;can=ko%2Fsmos0&amp;prior=no/shma" onclick="m(this,1,0); return false" target="morph">κόσμος</a> <a href="morph?l=toi%3Ds&amp;la=greek&amp;can=toi%3Ds0&amp;prior=ko/smos" onclick="m(this,1,0); return false" target="morph">τοῖς</a> <a href="morph?l=pra%2Fcasi&amp;la=greek&amp;can=pra%2Fcasi0&amp;prior=toi=s" onclick="m(this,1,0); return false" target="morph">πράξασι</a> <a href="morph?l=gi%2Fgnetai&amp;la=greek&amp;can=gi%2Fgnetai0&amp;prior=pra/casi" onclick="m(this,1,0); return false" target="morph">γίγνεται</a> <a href="morph?l=p&amp;la=greek&amp;can=p19&amp;prior=gi/gnetai" onclick="m(this,20,0); return false" target="morph">π</a>. <a href="morph?l=tw%3Dn&amp;la=greek&amp;can=tw%3Dn3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">τῶν</a> <a href="morph?l=a%29kousa%2Fntwn&amp;la=greek&amp;can=a%29kousa%2Fntwn0&amp;prior=tw=n" onclick="m(this,1,0); return false" target="morph">ἀκουσάντων</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,028:236e&lang=original" target="_new"><span class="en">Id.<u>Mx.</u>236e</span></a></b>: without Verb, “<span class="greek"><a href="morph?l=o%28&amp;la=greek&amp;can=o%281&amp;prior=a)kousa/ntwn" onclick="m(this,2,0); return false" target="morph">ὁ</a> <a href="morph?l=karpo%5Cs&amp;la=greek&amp;can=karpo%5Cs0&amp;prior=o(" onclick="m(this,1,0); return false" target="morph">καρπὸς</a> <a href="morph?l=o%28&amp;la=greek&amp;can=o%282&amp;prior=karpo\s" onclick="m(this,3,0); return false" target="morph">ὁ</a> <a href="morph?l=p&amp;la=greek&amp;can=p20&amp;prior=o(" onclick="m(this,21,0); return false" target="morph">π</a>. <a href="morph?l=tw%3Dn&amp;la=greek&amp;can=tw%3Dn4&amp;prior=p" onclick="m(this,5,0); return false" target="morph">τῶν</a> <a href="morph?l=dhma%2Frxwn&amp;la=greek&amp;can=dhma%2Frxwn0&amp;prior=tw=n" onclick="m(this,1,0); return false" target="morph">δημάρχων</a></span>” <i><span class="en"><u>IG</u>12.76.27</span></i>: with Verbs of learning, etc., “<span class="greek"><a href="morph?l=memaqhke%2Fnai&amp;la=greek&amp;can=memaqhke%2Fnai0&amp;prior=dhma/rxwn" onclick="m(this,1,0); return false" target="morph">μεμαθηκέναι</a> <a href="morph?l=p&amp;la=greek&amp;can=p21&amp;prior=memaqhke/nai" onclick="m(this,22,0); return false" target="morph">π</a>. <a href="morph?l=tinw%3Dn&amp;la=greek&amp;can=tinw%3Dn0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τινῶν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:2:104&lang=original" target="_new"><span class="en">Hdt.2.104</span></a></b>, etc. </div><div class="lex_sense lex_sense3"><b>4.</b> with Pass. Verbs, “<span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr5&amp;prior=tinw=n" onclick="m(this,6,0); return false" target="morph">πὰρ</a> <a href="morph?l=*dio%5Cs&amp;la=greek&amp;can=*dio%5Cs0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">Διὸς</a> . . <a href="morph?l=mh%3Dnis&amp;la=greek&amp;can=mh%3Dnis0&amp;prior=*dio\s" onclick="m(this,1,0); return false" target="morph">μῆνις</a> <a href="morph?l=e%29tu%2Fxqh&amp;la=greek&amp;can=e%29tu%2Fxqh0&amp;prior=mh=nis" onclick="m(this,1,0); return false" target="morph">ἐτύχθη</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:15:122&lang=original" target="_new"><span class="en">Il.15.122</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p22&amp;prior=e)tu/xqh" onclick="m(this,23,0); return false" target="morph">π</a>. <a href="morph?l=qew%3Dn&amp;la=greek&amp;can=qew%3Dn1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">θεῶν</a> <a href="morph?l=h%28&amp;la=greek&amp;can=h%282&amp;prior=qew=n" onclick="m(this,3,0); return false" target="morph">ἡ</a> <a href="morph?l=toiau%2Fth&amp;la=greek&amp;can=toiau%2Fth0&amp;prior=h(" onclick="m(this,1,0); return false" target="morph">τοιαύτη</a> <a href="morph?l=mani%2Fa&amp;la=greek&amp;can=mani%2Fa0&amp;prior=toiau/th" onclick="m(this,1,0); return false" target="morph">μανία</a> <a href="morph?l=di%2Fdotai&amp;la=greek&amp;can=di%2Fdotai0&amp;prior=mani/a" onclick="m(this,1,0); return false" target="morph">δίδοται</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,012:245c&lang=original" target="_new"><span class="en">Pl.<u>Phdr.</u>245c</span></a></b>, etc.; <span class="greek"><a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C2&amp;prior=di/dotai" onclick="m(this,3,0); return false" target="morph">τὰ</a> <a href="morph?l=p&amp;la=greek&amp;can=p23&amp;prior=ta\" onclick="m(this,24,0); return false" target="morph">π</a>. <a href="morph?l=tw%3Dn&amp;la=greek&amp;can=tw%3Dn5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">τῶν</a> <a href="morph?l=qew%3Dn&amp;la=greek&amp;can=qew%3Dn2&amp;prior=tw=n" onclick="m(this,3,0); return false" target="morph">θεῶν</a> <a href="morph?l=shmaino%2Fmena&amp;la=greek&amp;can=shmaino%2Fmena0&amp;prior=qew=n" onclick="m(this,1,0); return false" target="morph">σημαινόμενα</a>, <a href="morph?l=sumbouleuo%2Fmena&amp;la=greek&amp;can=sumbouleuo%2Fmena0&amp;prior=shmaino/mena" onclick="m(this,1,0); return false" target="morph">συμβουλευόμενα</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0032,007:1:6:2&lang=original" target="_new"><span class="en">X.<u>Cyr.</u>1.6.2</span></a></b>; <span class="greek"><a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C3&amp;prior=sumbouleuo/mena" onclick="m(this,4,0); return false" target="morph">τὰ</a> <a href="morph?l=p&amp;la=greek&amp;can=p24&amp;prior=ta\" onclick="m(this,25,0); return false" target="morph">π</a>. <a href="morph?l=tino%5Cs&amp;la=greek&amp;can=tino%5Cs2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">τινὸς</a> <a href="morph?l=lego%2Fmena&amp;la=greek&amp;can=lego%2Fmena0&amp;prior=tino\s" onclick="m(this,1,0); return false" target="morph">λεγόμενα</a></span> ib.<b><a href="text?doc=Perseus:abo:tlg,0032,007:6:1:42&lang=original" target="_new"><span class="en">6.1.42</span></a></b>; <span class="greek"><a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C4&amp;prior=lego/mena" onclick="m(this,5,0); return false" target="morph">τὰ</a> <a href="morph?l=p&amp;la=greek&amp;can=p25&amp;prior=ta\" onclick="m(this,26,0); return false" target="morph">π</a>. <a href="morph?l=th%3Ds&amp;la=greek&amp;can=th%3Ds0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τῆς</a> <a href="morph?l=tu%2Fxhs&amp;la=greek&amp;can=tu%2Fxhs0&amp;prior=th=s" onclick="m(this,1,0); return false" target="morph">τύχης</a> <a href="morph?l=dwrhqe%2Fnta&amp;la=greek&amp;can=dwrhqe%2Fnta0&amp;prior=tu/xhs" onclick="m(this,1,0); return false" target="morph">δωρηθέντα</a></span> <i>the presents of</i> . . , <b><a href="text?doc=Perseus:abo:tlg,0010,011:26&lang=original" target="_new"><span class="en">Isoc.4.26</span></a></b>; “<span class="greek"><a href="morph?l=me&amp;la=greek&amp;can=me0&amp;prior=dwrhqe/nta" onclick="m(this,2,0); return false" target="morph">με</a> <a href="morph?l=p&amp;la=greek&amp;can=p26&amp;prior=me" onclick="m(this,27,0); return false" target="morph">π</a>. <a href="morph?l=sou%3D&amp;la=greek&amp;can=sou%3D0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">σοῦ</a> <a href="morph?l=sofi%2Fas&amp;la=greek&amp;can=sofi%2Fas0&amp;prior=sou=" onclick="m(this,1,0); return false" target="morph">σοφίας</a> <a href="morph?l=plhrwqh%2Fsesqai&amp;la=greek&amp;can=plhrwqh%2Fsesqai0&amp;prior=sofi/as" onclick="m(this,1,0); return false" target="morph">πληρωθήσεσθαι</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,011:175e&lang=original" target="_new"><span class="en">Pl.<u>Smp.</u>175e</span></a></b>. </div><div class="lex_sense lex_sense2"><b>III.</b> rarely for <span class="greek"><a href="morph?l=para%2F&amp;la=greek&amp;can=para%2F0&amp;prior=plhrwqh/sesqai" onclick="m(this,1,0); return false" target="morph">παρά</a></span> c. dat., <i>by, near</i>, “<span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr6&amp;prior=para/" onclick="m(this,7,0); return false" target="morph">πὰρ</a> <a href="morph?l=podo%2Fs&amp;la=greek&amp;can=podo%2Fs0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">ποδός</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0033,002:10:62&lang=original" target="_new"><span class="en">Pi.<u>P.</u>10.62</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0033,002:3:60&lang=original" target="_new"><span class="en">3.60</span></a></b>; <span class="greek"><a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C1&amp;prior=podo/s" onclick="m(this,2,0); return false" target="morph">παρὰ</a> <a href="morph?l=de%5C&amp;la=greek&amp;can=de%5C1&amp;prior=para\" onclick="m(this,2,0); return false" target="morph">δὲ</a> <a href="morph?l=kuane%2Fwn&amp;la=greek&amp;can=kuane%2Fwn0&amp;prior=de\" onclick="m(this,1,0); return false" target="morph">κυανέων</a> <a href="morph?l=pelage%2Fwn&amp;la=greek&amp;can=pelage%2Fwn0&amp;prior=kuane/wn" onclick="m(this,1,0); return false" target="morph">πελαγέων</a></span> dub. l. in <b><a href="text?doc=Perseus:abo:tlg,0011,002:966&lang=original" target="_new"><span class="en">S.<u>Ant.</u>966</span></a></b> (lyr.); “<span class="greek"><a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn0&amp;prior=pelage/wn" onclick="m(this,1,0); return false" target="morph">τὸν</a> <a href="morph?l=*%28reito%5Cn&amp;la=greek&amp;can=*%28reito%5Cn0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">Ῥειτὸν</a> <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn1&amp;prior=*(reito\n" onclick="m(this,2,0); return false" target="morph">τὸν</a> <a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C2&amp;prior=to\n" onclick="m(this,3,0); return false" target="morph">παρὰ</a> <a href="morph?l=tou%3D&amp;la=greek&amp;can=tou%3D1&amp;prior=para\" onclick="m(this,2,0); return false" target="morph">τοῦ</a> <a href="morph?l=a%29%2Fstews&amp;la=greek&amp;can=a%29%2Fstews0&amp;prior=tou=" onclick="m(this,1,0); return false" target="morph">ἄστεως</a></span>” <i><span class="en"><u>IG</u>12.81.5</span></i>; <span class="greek"><a href="morph?l=polloi%5C&amp;la=greek&amp;can=polloi%5C0&amp;prior=a)/stews" onclick="m(this,1,0); return false" target="morph">πολλοὶ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2712&amp;prior=polloi\" onclick="m(this,13,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%29mfote%2Frwn&amp;la=greek&amp;can=a%29mfote%2Frwn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἀμφοτέρων</a> <a href="morph?l=e%29%2Fpipton&amp;la=greek&amp;can=e%29%2Fpipton0&amp;prior=a)mfote/rwn" onclick="m(this,1,0); return false" target="morph">ἔπιπτον</a>,</span> = <span class="greek"><a href="morph?l=a%29mfote%2Frwqen&amp;la=greek&amp;can=a%29mfote%2Frwqen0&amp;prior=e)/pipton" onclick="m(this,1,0); return false" target="morph">ἀμφοτέρωθεν</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0060,001:19:42&lang=original" target="_new"><span class="en">D.S.19.42</span></a></b>. </div><div class="lex_sense lex_sense2"><b>IV.</b> <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p27&amp;prior=a)mfote/rwqen" onclick="m(this,28,0); return false" target="morph">π</a>. <a href="morph?l=th%3Ds&amp;la=greek&amp;can=th%3Ds1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τῆς</a> <a href="morph?l=sugxwrh%2Fsew%2Fs&amp;la=greek&amp;can=sugxwrh%2Fsew%2Fs0&amp;prior=th=s" onclick="m(this,1,0); return false" target="morph">συγχωρήσεώς</a> <a href="morph?l=tinos&amp;la=greek&amp;can=tinos1&amp;prior=sugxwrh/sew/s" onclick="m(this,2,0); return false" target="morph">τινος</a></span> <i>without</i> his consent, <i><span class="en"><u>BCH</u>46.337</span></i> (Teos). </div><div class="lex_sense lex_sense1"><b>B.</b> WITH DAT. denoting rest <i>by the side of</i> any person or thing, answering the question <i>where</i>? </div><div class="lex_sense lex_sense2"><b>I.</b> of Places, <span class="greek"><a href="morph?l=kat%27&amp;la=greek&amp;can=kat%270&amp;prior=tinos" onclick="m(this,1,0); return false" target="morph">κατ᾽</a> <a href="morph?l=a%29%5Cr&amp;la=greek&amp;can=a%29%5Cr0&amp;prior=kat'" onclick="m(this,1,0); return false" target="morph">ἂρ</a> <a href="morph?l=e%28%2Fzet%27&amp;la=greek&amp;can=e%28%2Fzet%270&amp;prior=a)\r" onclick="m(this,1,0); return false" target="morph">ἕζετ᾽</a> . . <a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr7&amp;prior=e(/zet'" onclick="m(this,8,0); return false" target="morph">πὰρ</a> <a href="morph?l=puri%2F&amp;la=greek&amp;can=puri%2F0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">πυρί</a>, <a href="morph?l=e%29%2Fkeito&amp;la=greek&amp;can=e%29%2Fkeito0&amp;prior=puri/" onclick="m(this,1,0); return false" target="morph">ἔκειτο</a> <a href="morph?l=p&amp;la=greek&amp;can=p28&amp;prior=e)/keito" onclick="m(this,29,0); return false" target="morph">π</a>. <a href="morph?l=shkw%3D%7C&amp;la=greek&amp;can=shkw%3D%7C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">σηκῷ</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0012,002:7:154&lang=original" target="_new"><span class="en">Od.7.154</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0012,002:9:319&lang=original" target="_new"><span class="en">9.319</span></a></b>; “<span class="greek"><a href="morph?l=ne%2Fmontai&amp;la=greek&amp;can=ne%2Fmontai0&amp;prior=shkw=|" onclick="m(this,1,0); return false" target="morph">νέμονται</a> <a href="morph?l=p&amp;la=greek&amp;can=p29&amp;prior=ne/montai" onclick="m(this,30,0); return false" target="morph">π</a>. <a href="morph?l=pe%2Ftrh%7C&amp;la=greek&amp;can=pe%2Ftrh%7C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">πέτρῃ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:13:408&lang=original" target="_new"><span class="en">13.408</span></a></b>; “<span class="greek"><a href="morph?l=e%28stao%2Ftes&amp;la=greek&amp;can=e%28stao%2Ftes0&amp;prior=pe/trh|" onclick="m(this,1,0); return false" target="morph">ἑσταότες</a> <a href="morph?l=par&amp;la=greek&amp;can=par0&amp;prior=e(stao/tes" onclick="m(this,1,0); return false" target="morph">παρ</a> <a href="morph?l=o%29%2Fxesfin&amp;la=greek&amp;can=o%29%2Fxesfin0&amp;prior=par" onclick="m(this,1,0); return false" target="morph">ὄχεσφιν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:8:565&lang=original" target="_new"><span class="en">Il.8.565</span></a></b>; <span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr8&amp;prior=o)/xesfin" onclick="m(this,9,0); return false" target="morph">πὰρ</a> <a href="morph?l=posi%5C&amp;la=greek&amp;can=posi%5C0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">ποσὶ</a> <a href="morph?l=marname%2Fnwn&amp;la=greek&amp;can=marname%2Fnwn0&amp;prior=posi\" onclick="m(this,1,0); return false" target="morph">μαρναμένων</a> <a href="morph?l=e%29kuli%2Fndeto&amp;la=greek&amp;can=e%29kuli%2Fndeto0&amp;prior=marname/nwn" onclick="m(this,1,0); return false" target="morph">ἐκυλίνδετο</a></span> <i>at</i> their feet, <b><a href="text?doc=Perseus:abo:tlg,0012,001:14:411&lang=original" target="_new"><span class="en">14.411</span></a></b>, etc.; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p30&amp;prior=e)kuli/ndeto" onclick="m(this,31,0); return false" target="morph">π</a>. <a href="morph?l=qu%2Frh%7Csi&amp;la=greek&amp;can=qu%2Frh%7Csi0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">θύρῃσι</a></span> <i>at</i> the door, <b><a href="text?doc=Perseus:abo:tlg,0012,001:7:346&lang=original" target="_new"><span class="en">7.346</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p31&amp;prior=qu/rh|si" onclick="m(this,32,0); return false" target="morph">π</a>. <a href="morph?l=r%28hgmi%3Dni&amp;la=greek&amp;can=r%28hgmi%3Dni0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">ῥηγμῖνι</a> <a href="morph?l=qala%2Fsshs&amp;la=greek&amp;can=qala%2Fsshs0&amp;prior=r(hgmi=ni" onclick="m(this,1,0); return false" target="morph">θαλάσσης</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:2:773&lang=original" target="_new"><span class="en">2.773</span></a></b>; “<span class="greek"><a href="morph?l=dei%3Dpnon&amp;la=greek&amp;can=dei%3Dpnon0&amp;prior=qala/sshs" onclick="m(this,1,0); return false" target="morph">δεῖπνον</a> . . <a href="morph?l=ei%28%2Flonto&amp;la=greek&amp;can=ei%28%2Flonto0&amp;prior=dei=pnon" onclick="m(this,1,0); return false" target="morph">εἵλοντο</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2713&amp;prior=ei(/lonto" onclick="m(this,14,0); return false" target="morph">παρ᾽</a> <a href="morph?l=o%29%2Fxqh%7Csin&amp;la=greek&amp;can=o%29%2Fxqh%7Csin0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ὄχθῃσιν</a> <a href="morph?l=potamoi%3Do&amp;la=greek&amp;can=potamoi%3Do0&amp;prior=o)/xqh|sin" onclick="m(this,1,0); return false" target="morph">ποταμοῖο</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:6:97&lang=original" target="_new"><span class="en">Od.6.97</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:4:475&lang=original" target="_new"><span class="en">Il.4.475</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0012,001:20:53&lang=original" target="_new"><span class="en">20.53</span></a></b>, etc.; “<span class="greek"><a href="morph?l=kei%3Dsqai&amp;la=greek&amp;can=kei%3Dsqai0&amp;prior=potamoi=o" onclick="m(this,1,0); return false" target="morph">κεῖσθαι</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2714&amp;prior=kei=sqai" onclick="m(this,15,0); return false" target="morph">παρ᾽</a> <a href="morph?l=*%28%2Faidh%7C&amp;la=greek&amp;can=*%28%2Faidh%7C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">Ἅιδῃ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0011,004:972&lang=original" target="_new"><span class="en">S.<u>OT</u>972</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2715&amp;prior=*(/aidh|" onclick="m(this,16,0); return false" target="morph">παρ᾽</a> <a href="morph?l=oi%29%2Fnw%7C&amp;la=greek&amp;can=oi%29%2Fnw%7C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">οἴνῳ</a></span> <i>over</i> wine, ib. <b><a href="text?doc=Perseus:abo:tlg,0011,004:780&lang=original" target="_new"><span class="en">780</span></a></b>, etc. </div><div class="lex_sense lex_sense2"><b>II.</b> of persons, <i>beside</i>, “<span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr9&amp;prior=oi)/nw|" onclick="m(this,10,0); return false" target="morph">πὰρ</a> <a href="morph?l=de%5C&amp;la=greek&amp;can=de%5C2&amp;prior=pa\r" onclick="m(this,3,0); return false" target="morph">δὲ</a> <a href="morph?l=oi%28%3D&amp;la=greek&amp;can=oi%28%3D0&amp;prior=de\" onclick="m(this,1,0); return false" target="morph">οἷ</a> <a href="morph?l=au%29tw%3D%7C&amp;la=greek&amp;can=au%29tw%3D%7C0&amp;prior=oi(=" onclick="m(this,1,0); return false" target="morph">αὐτῷ</a> <a href="morph?l=ei%28%3Dse&amp;la=greek&amp;can=ei%28%3Dse0&amp;prior=au)tw=|" onclick="m(this,1,0); return false" target="morph">εἷσε</a> <a href="morph?l=*qeoklu%2Fmenon&amp;la=greek&amp;can=*qeoklu%2Fmenon0&amp;prior=ei(=se" onclick="m(this,1,0); return false" target="morph">Θεοκλύμενον</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:15:285&lang=original" target="_new"><span class="en">Od.15.285</span></a></b>; “<span class="greek"><a href="morph?l=kei%3Dto&amp;la=greek&amp;can=kei%3Dto0&amp;prior=*qeoklu/menon" onclick="m(this,1,0); return false" target="morph">κεῖτο</a> <a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C3&amp;prior=kei=to" onclick="m(this,4,0); return false" target="morph">παρὰ</a> <a href="morph?l=mnhsth%3D%7C&amp;la=greek&amp;can=mnhsth%3D%7C0&amp;prior=para\" onclick="m(this,1,0); return false" target="morph">μνηστῇ</a> <a href="morph?l=a%29lo%2Fxw%7C&amp;la=greek&amp;can=a%29lo%2Fxw%7C0&amp;prior=mnhsth=|" onclick="m(this,1,0); return false" target="morph">ἀλόχῳ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:9:556&lang=original" target="_new"><span class="en">Il.9.556</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:6:246&lang=original" target="_new"><span class="en">6.246</span></a></b>, etc.; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2716&amp;prior=a)lo/xw|" onclick="m(this,17,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%29ndra%2Fsin&amp;la=greek&amp;can=a%29ndra%2Fsin0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἀνδράσιν</a> <a href="morph?l=eu%29na%2Fzesqai&amp;la=greek&amp;can=eu%29na%2Fzesqai0&amp;prior=a)ndra/sin" onclick="m(this,1,0); return false" target="morph">εὐνάζεσθαι</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:5:119&lang=original" target="_new"><span class="en">Od.5.119</span></a></b>; “<span class="greek"><a href="morph?l=dai%2Fnusqai&amp;la=greek&amp;can=dai%2Fnusqai0&amp;prior=eu)na/zesqai" onclick="m(this,1,0); return false" target="morph">δαίνυσθαι</a> <a href="morph?l=p&amp;la=greek&amp;can=p32&amp;prior=dai/nusqai" onclick="m(this,33,0); return false" target="morph">π</a>. <a href="morph?l=tini%2F&amp;la=greek&amp;can=tini%2F0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τινί</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:8:243&lang=original" target="_new"><span class="en">8.243</span></a></b>; <span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr10&amp;prior=tini/" onclick="m(this,11,0); return false" target="morph">πὰρ</a> <a href="morph?l=de%2F&amp;la=greek&amp;can=de%2F0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">δέ</a> <a href="morph?l=oi%28&amp;la=greek&amp;can=oi%281&amp;prior=de/" onclick="m(this,2,0); return false" target="morph">οἱ</a> <a href="morph?l=e%28sth%2Fkei&amp;la=greek&amp;can=e%28sth%2Fkei0&amp;prior=oi(" onclick="m(this,1,0); return false" target="morph">ἑστήκει</a></span> stood <i>by</i> him, <b><a href="text?doc=Perseus:abo:tlg,0012,001:4:367&lang=original" target="_new"><span class="en">Il.4.367</span></a></b>. </div><div class="lex_sense lex_sense3"><b>2.</b> <i>at</i> one's <i>house</i> or <i>place, with</i> one, “<span class="greek"><a href="morph?l=me%2Fnein&amp;la=greek&amp;can=me%2Fnein0&amp;prior=e(sth/kei" onclick="m(this,1,0); return false" target="morph">μένειν</a> <a href="morph?l=p&amp;la=greek&amp;can=p33&amp;prior=me/nein" onclick="m(this,34,0); return false" target="morph">π</a>. <a href="morph?l=tisi%2F&amp;la=greek&amp;can=tisi%2F0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τισί</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:9:427&lang=original" target="_new"><span class="en">9.427</span></a></b>; “<span class="greek"><a href="morph?l=qhteue%2Fmen&amp;la=greek&amp;can=qhteue%2Fmen0&amp;prior=tisi/" onclick="m(this,1,0); return false" target="morph">θητευέμεν</a> <a href="morph?l=a%29%2Fllw%7C&amp;la=greek&amp;can=a%29%2Fllw%7C0&amp;prior=qhteue/men" onclick="m(this,1,0); return false" target="morph">ἄλλῳ</a>, <a href="morph?l=a%29ndri%5C&amp;la=greek&amp;can=a%29ndri%5C0&amp;prior=a)/llw|" onclick="m(this,1,0); return false" target="morph">ἀνδρὶ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2717&amp;prior=a)ndri\" onclick="m(this,18,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%29klh%2Frw%7C&amp;la=greek&amp;can=a%29klh%2Frw%7C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἀκλήρῳ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:11:490&lang=original" target="_new"><span class="en">Od.11.490</span></a></b>; “<span class="greek"><a href="morph?l=file%2Fesqai&amp;la=greek&amp;can=file%2Fesqai0&amp;prior=a)klh/rw|" onclick="m(this,1,0); return false" target="morph">φιλέεσθαι</a> <a href="morph?l=p&amp;la=greek&amp;can=p34&amp;prior=file/esqai" onclick="m(this,35,0); return false" target="morph">π</a>. <a href="morph?l=tini%2F&amp;la=greek&amp;can=tini%2F1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τινί</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:13:627&lang=original" target="_new"><span class="en">Il.13.627</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2718&amp;prior=tini/" onclick="m(this,19,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28wutoi%3Dsi&amp;la=greek&amp;can=e%28wutoi%3Dsi0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἑωυτοῖσι</a></span> <i>at</i> their own <i>house</i>, <b><a href="text?doc=Perseus:abo:tlg,0016,001:1:105&lang=original" target="_new"><span class="en">Hdt.1.105</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0016,001:86&lang=original" target="_new"><span class="en">86</span></a></b>; “<span class="greek"><a href="morph?l=paideuqh%3Dnai&amp;la=greek&amp;can=paideuqh%3Dnai0&amp;prior=e(wutoi=si" onclick="m(this,1,0); return false" target="morph">παιδευθῆναι</a> <a href="morph?l=p&amp;la=greek&amp;can=p35&amp;prior=paideuqh=nai" onclick="m(this,36,0); return false" target="morph">π</a>. <a href="morph?l=tini%2F&amp;la=greek&amp;can=tini%2F2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">τινί</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0032,007:1:2:15&lang=original" target="_new"><span class="en">X.<u>Cyr.</u>1.2.15</span></a></b>; “<span class="greek"><a href="morph?l=katalu%2Fein&amp;la=greek&amp;can=katalu%2Fein0&amp;prior=tini/" onclick="m(this,1,0); return false" target="morph">καταλύειν</a> <a href="morph?l=p&amp;la=greek&amp;can=p36&amp;prior=katalu/ein" onclick="m(this,37,0); return false" target="morph">π</a>. <a href="morph?l=tini%2F&amp;la=greek&amp;can=tini%2F3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">τινί</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0014,018:82&lang=original" target="_new"><span class="en">D.18.82</span></a></b> (but “<span class="greek"><a href="morph?l=para%2F&amp;la=greek&amp;can=para%2F1&amp;prior=tini/" onclick="m(this,2,0); return false" target="morph">παρά</a> <a href="morph?l=tina&amp;la=greek&amp;can=tina0&amp;prior=para/" onclick="m(this,1,0); return false" target="morph">τινα</a> <a href="morph?l=katalu%3Dsai&amp;la=greek&amp;can=katalu%3Dsai0&amp;prior=tina" onclick="m(this,1,0); return false" target="morph">καταλῦσαι</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:136&lang=original" target="_new"><span class="en">Th.1.136</span></a></b>), etc.: hence <span class="greek"><a href="morph?l=oi%28&amp;la=greek&amp;can=oi%282&amp;prior=katalu=sai" onclick="m(this,3,0); return false" target="morph">οἱ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2719&amp;prior=oi(" onclick="m(this,20,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29moi%2F&amp;la=greek&amp;can=e%29moi%2F0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἐμοί</a></span> those <i>of my household</i>, <b><a href="text?doc=Perseus:abo:tlg,0032,002:2:7:4&lang=original" target="_new"><span class="en">X.<u>Mem.</u>2.7.4</span></a></b>, etc.; <span class="greek"><a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C5&amp;prior=e)moi/" onclick="m(this,6,0); return false" target="morph">τὰ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2720&amp;prior=ta\" onclick="m(this,21,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29moi%2F&amp;la=greek&amp;can=e%29moi%2F1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ἐμοί</a></span> life <i>with me</i>, <b><a href="text?doc=Perseus:abo:tlg,0032,006:1:7:4&lang=original" target="_new"><span class="en">Id.<u>An.</u> 1.7.4</span></a></b>; <span class="greek"><a href="morph?l=oi%28&amp;la=greek&amp;can=oi%283&amp;prior=e)moi/" onclick="m(this,4,0); return false" target="morph">οἱ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2721&amp;prior=oi(" onclick="m(this,22,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28mi%3Dn&amp;la=greek&amp;can=h%28mi%3Dn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἡμῖν</a> <a href="morph?l=a%29%2Fnqrwpoi&amp;la=greek&amp;can=a%29%2Fnqrwpoi0&amp;prior=h(mi=n" onclick="m(this,1,0); return false" target="morph">ἄνθρωποι</a></span> our people, <b><a href="text?doc=Perseus:abo:tlg,0059,004:64b&lang=original" target="_new"><span class="en">Pl.<u>Phd.</u>64b</span></a></b>; <span class="greek"><a href="morph?l=h%28&amp;la=greek&amp;can=h%283&amp;prior=a)/nqrwpoi" onclick="m(this,4,0); return false" target="morph">ἡ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2722&amp;prior=h(" onclick="m(this,23,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28mi%3Dn&amp;la=greek&amp;can=h%28mi%3Dn1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ἡμῖν</a> <a href="morph?l=politei%2Fa&amp;la=greek&amp;can=politei%2Fa0&amp;prior=h(mi=n" onclick="m(this,1,0); return false" target="morph">πολιτεία</a>, <a href="morph?l=o%28&amp;la=greek&amp;can=o%283&amp;prior=politei/a" onclick="m(this,4,0); return false" target="morph">ὁ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2723&amp;prior=o(" onclick="m(this,24,0); return false" target="morph">παρ᾽</a> <a href="morph?l=u%28mi%3Dn&amp;la=greek&amp;can=u%28mi%3Dn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ὑμῖν</a> <a href="morph?l=dh%3Dmos&amp;la=greek&amp;can=dh%3Dmos0&amp;prior=u(mi=n" onclick="m(this,1,0); return false" target="morph">δῆμος</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0014,015:19&lang=original" target="_new"><span class="en">D.15.19</span></a></b>; <span class="greek"><a href="morph?l=o%28&amp;la=greek&amp;can=o%284&amp;prior=dh=mos" onclick="m(this,5,0); return false" target="morph">ὁ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2724&amp;prior=o(" onclick="m(this,25,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%28tw%3D%7C&amp;la=greek&amp;can=au%28tw%3D%7C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">αὑτῷ</a> <a href="morph?l=bi%2Fotos&amp;la=greek&amp;can=bi%2Fotos0&amp;prior=au(tw=|" onclick="m(this,1,0); return false" target="morph">βίοτος</a></span> one's <i>own</i> life, <b><a href="text?doc=Perseus:abo:tlg,0011,004:612&lang=original" target="_new"><span class="en">S.<u>OT</u>612</span></a></b>; “<span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C2&amp;prior=bi/otos" onclick="m(this,3,0); return false" target="morph">τὸ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2725&amp;prior=to\" onclick="m(this,26,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28mi%3Dn&amp;la=greek&amp;can=h%28mi%3Dn2&amp;prior=par'" onclick="m(this,3,0); return false" target="morph">ἡμῖν</a> <a href="morph?l=pu%3Dr&amp;la=greek&amp;can=pu%3Dr0&amp;prior=h(mi=n" onclick="m(this,1,0); return false" target="morph">πῦρ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,010:29f&lang=original" target="_new"><span class="en">Pl.<u>Phlb.</u>29f</span></a></b>; “<span class="greek"><a href="morph?l=o%28%2Fsos&amp;la=greek&amp;can=o%28%2Fsos0&amp;prior=pu=r" onclick="m(this,1,0); return false" target="morph">ὅσος</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2726&amp;prior=o(/sos" onclick="m(this,27,0); return false" target="morph">παρ᾽</a> <a href="morph?l=u%28mi%3Dn&amp;la=greek&amp;can=u%28mi%3Dn1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ὑμῖν</a> <a href="morph?l=o%28&amp;la=greek&amp;can=o%285&amp;prior=u(mi=n" onclick="m(this,6,0); return false" target="morph">ὁ</a> <a href="morph?l=fqo%2Fnos&amp;la=greek&amp;can=fqo%2Fnos0&amp;prior=o(" onclick="m(this,1,0); return false" target="morph">φθόνος</a> <a href="morph?l=fula%2Fssetai&amp;la=greek&amp;can=fula%2Fssetai0&amp;prior=fqo/nos" onclick="m(this,1,0); return false" target="morph">φυλάσσεται</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0011,004:382&lang=original" target="_new"><span class="en">S.<u>OT</u>382</span></a></b>; “<span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C3&amp;prior=fula/ssetai" onclick="m(this,4,0); return false" target="morph">τὸ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2727&amp;prior=to\" onclick="m(this,28,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28mi%3Dn&amp;la=greek&amp;can=h%28mi%3Dn3&amp;prior=par'" onclick="m(this,4,0); return false" target="morph">ἡμῖν</a> <a href="morph?l=sw%3Dma&amp;la=greek&amp;can=sw%3Dma0&amp;prior=h(mi=n" onclick="m(this,1,0); return false" target="morph">σῶμα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,010:29f&lang=original" target="_new"><span class="en">Pl.<u>Phlb.</u>29f</span></a></b>; also, <i>in</i> one's <i>hands</i>, “<span class="greek"><a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C6&amp;prior=sw=ma" onclick="m(this,7,0); return false" target="morph">τὰ</a> <a href="morph?l=p&amp;la=greek&amp;can=p37&amp;prior=ta\" onclick="m(this,38,0); return false" target="morph">π</a>. <a href="morph?l=toi%3Ds&amp;la=greek&amp;can=toi%3Ds1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τοῖς</a> <a href="morph?l=*%28ellhnotami%2Fais&amp;la=greek&amp;can=*%28ellhnotami%2Fais0&amp;prior=toi=s" onclick="m(this,1,0); return false" target="morph">Ἑλληνοταμίαις</a> <a href="morph?l=o%29%2Fnta&amp;la=greek&amp;can=o%29%2Fnta0&amp;prior=*(ellhnotami/ais" onclick="m(this,1,0); return false" target="morph">ὄντα</a></span>” <i><span class="en"><u>IG</u>12.91.6</span></i>; “<span class="greek"><a href="morph?l=e%29%2Fxein&amp;la=greek&amp;can=e%29%2Fxein0&amp;prior=o)/nta" onclick="m(this,1,0); return false" target="morph">ἔχειν</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2728&amp;prior=e)/xein" onclick="m(this,29,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28wutw%3D%7C&amp;la=greek&amp;can=e%28wutw%3D%7C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἑωυτῷ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:1:130&lang=original" target="_new"><span class="en">Hdt. 1.130</span></a></b>, etc.; <span class="greek"><a href="morph?l=ou%29%2Fpw&amp;la=greek&amp;can=ou%29%2Fpw0&amp;prior=e(wutw=|" onclick="m(this,1,0); return false" target="morph">οὔπω</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2729&amp;prior=ou)/pw" onclick="m(this,30,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29moi%5C&amp;la=greek&amp;can=e%29moi%5C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἐμοὶ</a> <a href="morph?l=to%2Ft%27&amp;la=greek&amp;can=to%2Ft%270&amp;prior=e)moi\" onclick="m(this,1,0); return false" target="morph">τότ᾽</a> <a href="morph?l=h%29%3Dn&amp;la=greek&amp;can=h%29%3Dn0&amp;prior=to/t'" onclick="m(this,1,0); return false" target="morph">ἦν</a> <a href="morph?l=le%2Fgein&amp;la=greek&amp;can=le%2Fgein0&amp;prior=h)=n" onclick="m(this,1,0); return false" target="morph">λέγειν</a></span> I had no <i>right</i> to speak then, <i><span class="en">Men.<u>Epit.</u>98</span></i>. </div><div class="lex_sense lex_sense3"><b>3.</b> <i>before, in the presence of</i>, “<span class="greek"><a href="morph?l=h%29%2Feide&amp;la=greek&amp;can=h%29%2Feide0&amp;prior=le/gein" onclick="m(this,1,0); return false" target="morph">ἤειδε</a> <a href="morph?l=p&amp;la=greek&amp;can=p38&amp;prior=h)/eide" onclick="m(this,39,0); return false" target="morph">π</a>. <a href="morph?l=mnhsth%3Drsin&amp;la=greek&amp;can=mnhsth%3Drsin0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">μνηστῆρσιν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:1:154&lang=original" target="_new"><span class="en">Od. 1.154</span></a></b>; <i>before</i> a judge, “<span class="greek"><a href="morph?l=di%2Fkas&amp;la=greek&amp;can=di%2Fkas0&amp;prior=mnhsth=rsin" onclick="m(this,1,0); return false" target="morph">δίκας</a> <a href="morph?l=gi%2Fgnesqai&amp;la=greek&amp;can=gi%2Fgnesqai1&amp;prior=di/kas" onclick="m(this,2,0); return false" target="morph">γίγνεσθαι</a> <a href="morph?l=p&amp;la=greek&amp;can=p39&amp;prior=gi/gnesqai" onclick="m(this,40,0); return false" target="morph">π</a>. <a href="morph?l=tw%3D%7C&amp;la=greek&amp;can=tw%3D%7C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τῷ</a> <a href="morph?l=polema%2Frxw%7C&amp;la=greek&amp;can=polema%2Frxw%7C0&amp;prior=tw=|" onclick="m(this,1,0); return false" target="morph">πολεμάρχῳ</a></span>” <i><span class="en"><u>IG</u>12.16.9</span></i>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p40&amp;prior=polema/rxw|" onclick="m(this,41,0); return false" target="morph">π</a>. <a href="morph?l=*darei%2Fw%7C&amp;la=greek&amp;can=*darei%2Fw%7C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">Δαρείῳ</a> <a href="morph?l=krith%3D%7C&amp;la=greek&amp;can=krith%3D%7C0&amp;prior=*darei/w|" onclick="m(this,1,0); return false" target="morph">κριτῇ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:3:160&lang=original" target="_new"><span class="en">Hdt.3.160</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p41&amp;prior=krith=|" onclick="m(this,42,0); return false" target="morph">π</a>. <a href="morph?l=tw%3D%7C&amp;la=greek&amp;can=tw%3D%7C1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τῷ</a> <a href="morph?l=basile%2Fi%2B&amp;la=greek&amp;can=basile%2Fi%2B0&amp;prior=tw=|" onclick="m(this,1,0); return false" target="morph">βασιλέϊ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:4:65&lang=original" target="_new"><span class="en">Id.4.65</span></a></b>; “<span class="greek"><a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C4&amp;prior=basile/i+" onclick="m(this,5,0); return false" target="morph">παρὰ</a> <a href="morph?l=dikastai%3Ds&amp;la=greek&amp;can=dikastai%3Ds0&amp;prior=para\" onclick="m(this,1,0); return false" target="morph">δικασταῖς</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:73&lang=original" target="_new"><span class="en">Th. 1.73</span></a></b>; “<span class="greek"><a href="morph?l=ei%29s&amp;la=greek&amp;can=ei%29s0&amp;prior=dikastai=s" onclick="m(this,1,0); return false" target="morph">εἰς</a> <a href="morph?l=kri%2Fsin&amp;la=greek&amp;can=kri%2Fsin0&amp;prior=ei)s" onclick="m(this,1,0); return false" target="morph">κρίσιν</a> <a href="morph?l=kaqista%2Fnai&amp;la=greek&amp;can=kaqista%2Fnai0&amp;prior=kri/sin" onclick="m(this,1,0); return false" target="morph">καθιστάναι</a> <a href="morph?l=tina%5C&amp;la=greek&amp;can=tina%5C0&amp;prior=kaqista/nai" onclick="m(this,1,0); return false" target="morph">τινὰ</a> <a href="morph?l=p&amp;la=greek&amp;can=p42&amp;prior=tina\" onclick="m(this,43,0); return false" target="morph">π</a>. <a href="morph?l=tisi%2F&amp;la=greek&amp;can=tisi%2F1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τισί</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0014,018:13&lang=original" target="_new"><span class="en">D.18.13</span></a></b>: hence <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2730&amp;prior=tisi/" onclick="m(this,31,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29moi%2F&amp;la=greek&amp;can=e%29moi%2F2&amp;prior=par'" onclick="m(this,3,0); return false" target="morph">ἐμοί</a></span> <i>in</i> my <i>judgement</i>, <b><a href="text?doc=Perseus:abo:tlg,0016,001:1:32&lang=original" target="_new"><span class="en">Hdt.1.32</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0011,001:589&lang=original" target="_new"><span class="en">S.<u>Tr.</u>589</span></a></b>, <b><a href="text?doc=Eur. Heraclid. 881&lang=original" target="_new"><span class="en">E.<u>Heracl.</u>881</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0031,007:3:19&lang=original" target="_new"><span class="en"><u>1 Ep.Cor.</u>3.19</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p43&amp;prior=e)moi/" onclick="m(this,44,0); return false" target="morph">π</a>. <a href="morph?l=tou%2Ftw%7C&amp;la=greek&amp;can=tou%2Ftw%7C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τούτῳ</a> <a href="morph?l=me%2Fga&amp;la=greek&amp;can=me%2Fga0&amp;prior=tou/tw|" onclick="m(this,1,0); return false" target="morph">μέγα</a> <a href="morph?l=dunh%2Fsetai&amp;la=greek&amp;can=dunh%2Fsetai0&amp;prior=me/ga" onclick="m(this,1,0); return false" target="morph">δυνήσεται</a></span> <i>with</i> him, <b><a href="text?doc=Perseus:abo:tlg,0059,023:510e&lang=original" target="_new"><span class="en">Pl.<u>Grg.</u>510e</span></a></b>. </div><div class="lex_sense lex_sense3"><b>4.</b> in quoting authors, <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2731&amp;prior=dunh/setai" onclick="m(this,32,0); return false" target="morph">παρ᾽</a> <a href="morph?l=*%29efo%2Frw%7C&amp;la=greek&amp;can=*%29efo%2Frw%7C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">Ἐφόρῳ</a>, <a href="morph?l=par%27&amp;la=greek&amp;can=par%2732&amp;prior=*)efo/rw|" onclick="m(this,33,0); return false" target="morph">παρ᾽</a> <a href="morph?l=*ai%29sxi%2Fnh%7C&amp;la=greek&amp;can=*ai%29sxi%2Fnh%7C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">Αἰσχίνῃ</a>, <a href="morph?l=p&amp;la=greek&amp;can=p44&amp;prior=*ai)sxi/nh|" onclick="m(this,45,0); return false" target="morph">π</a>. <a href="morph?l=*qoukudi%2Fdh%7C&amp;la=greek&amp;can=*qoukudi%2Fdh%7C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">Θουκυδίδῃ</a></span>, <i>in</i> Ephorus, etc., <b><a href="text?doc=Perseus:abo:tlg,0543,001:9:2:4&lang=original" target="_new"><span class="en">Plb. 9.2.4</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0081,012:9&lang=original" target="_new"><span class="en">D.H.<u>Comp.</u>9</span></a></b>,<b><a href="text?doc=Perseus:abo:tlg,0081,012:18&lang=original" target="_new"><span class="en">18</span></a></b>. </div><div class="lex_sense lex_sense2"><b>III.</b> <i><span class="en">Arc.</span></i>, = <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p45&amp;prior=*qoukudi/dh|" onclick="m(this,46,0); return false" target="morph">π</a>.</span> c. gen., <i>from</i>, “<span class="greek"><a href="morph?l=kaqa%5C&amp;la=greek&amp;can=kaqa%5C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">καθὰ</a> <a href="morph?l=ei%29%3Dxon&amp;la=greek&amp;can=ei%29%3Dxon0&amp;prior=kaqa\" onclick="m(this,1,0); return false" target="morph">εἶχον</a> <a href="morph?l=ta%5Cs&amp;la=greek&amp;can=ta%5Cs0&amp;prior=ei)=xon" onclick="m(this,1,0); return false" target="morph">τὰς</a> <a href="morph?l=i%29ntola%5Cs&amp;la=greek&amp;can=i%29ntola%5Cs0&amp;prior=ta\s" onclick="m(this,1,0); return false" target="morph">ἰντολὰς</a> <a href="morph?l=p&amp;la=greek&amp;can=p46&amp;prior=i)ntola\s" onclick="m(this,47,0); return false" target="morph">π</a>. <a href="morph?l=ta%3D%7C&amp;la=greek&amp;can=ta%3D%7C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τᾷ</a> <a href="morph?l=i%29di%2Fa%7C&amp;la=greek&amp;can=i%29di%2Fa%7C0&amp;prior=ta=|" onclick="m(this,1,0); return false" target="morph">ἰδίᾳ</a> <a href="morph?l=po%2Fli&amp;la=greek&amp;can=po%2Fli0&amp;prior=i)di/a|" onclick="m(this,1,0); return false" target="morph">πόλι</a></span>” <i><span class="en"><u>SIG</u>559.9</span></i> (Megalop., iii B. C.), cf. <i><span class="en">558.10</span></i> (Ithaca, iii B. C.). </div><div class="lex_sense lex_sense1"><b>C.</b> WITH ACCU<i><span class="en">S.</span></i> in three main senses, </div><div class="lex_sense lex_sense2"><b>I.</b> <i>beside, near, by</i>, </div><div class="lex_sense lex_sense2"><b>II.</b> <i>along</i>, </div><div class="lex_sense lex_sense2"><b>III.</b> <i>past, beyond.</i> </div><div class="lex_sense lex_sense2"><b>I.</b> <i>beside, near, by</i>: </div><div class="lex_sense lex_sense3"><b>1.</b> with Verbs of coming, going, etc., <i>to the side of, to</i>, “<span class="greek"><a href="morph?l=i%29%2Fthn&amp;la=greek&amp;can=i%29%2Fthn0&amp;prior=po/li" onclick="m(this,1,0); return false" target="morph">ἴτην</a> <a href="morph?l=p&amp;la=greek&amp;can=p47&amp;prior=i)/thn" onclick="m(this,48,0); return false" target="morph">π</a>. <a href="morph?l=nh%3Das&amp;la=greek&amp;can=nh%3Das0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">νῆας</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:1:347&lang=original" target="_new"><span class="en">Il.1.347</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:8:220&lang=original" target="_new"><span class="en">8.220</span></a></b>, etc.; “<span class="greek"><a href="morph?l=bh%3D&amp;la=greek&amp;can=bh%3D0&amp;prior=nh=as" onclick="m(this,1,0); return false" target="morph">βῆ</a> . . <a href="morph?l=p&amp;la=greek&amp;can=p48&amp;prior=bh=" onclick="m(this,49,0); return false" target="morph">π</a>. <a href="morph?l=qi%3Dna&amp;la=greek&amp;can=qi%3Dna0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">θῖνα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:1:34&lang=original" target="_new"><span class="en">1.34</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:327&lang=original" target="_new"><span class="en">327</span></a></b>, etc.; <span class="greek"><a href="morph?l=tre%2Fyas&amp;la=greek&amp;can=tre%2Fyas0&amp;prior=qi=na" onclick="m(this,1,0); return false" target="morph">τρέψας</a> <a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr11&amp;prior=tre/yas" onclick="m(this,12,0); return false" target="morph">πὰρ</a> <a href="morph?l=potamo%2Fn&amp;la=greek&amp;can=potamo%2Fn0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">ποταμόν</a></span> <i>to the side of</i> . . , <b><a href="text?doc=Perseus:abo:tlg,0012,001:21:603&lang=original" target="_new"><span class="en">21.603</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:3:187&lang=original" target="_new"><span class="en">3.187</span></a></b>: more freq. of persons, <span class="greek"><a href="morph?l=ei%29%3Dmi&amp;la=greek&amp;can=ei%29%3Dmi0&amp;prior=potamo/n" onclick="m(this,1,0); return false" target="morph">εἶμι</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2733&amp;prior=ei)=mi" onclick="m(this,34,0); return false" target="morph">παρ᾽</a> <a href="morph?l=*%28%2Fhfaiston&amp;la=greek&amp;can=*%28%2Fhfaiston0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">Ἥφαιστον</a></span> <i>to the chamber of</i> H., <b><a href="text?doc=Perseus:abo:tlg,0012,001:18:143&lang=original" target="_new"><span class="en">18.143</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,002:1:285&lang=original" target="_new"><span class="en">Od.1.285</span></a></b>, etc.; “<span class="greek"><a href="morph?l=e%29sio%2Fntes&amp;la=greek&amp;can=e%29sio%2Fntes0&amp;prior=*(/hfaiston" onclick="m(this,1,0); return false" target="morph">ἐσιόντες</a> <a href="morph?l=p&amp;la=greek&amp;can=p49&amp;prior=e)sio/ntes" onclick="m(this,50,0); return false" target="morph">π</a>. <a href="morph?l=tou%5Cs&amp;la=greek&amp;can=tou%5Cs0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τοὺς</a> <a href="morph?l=fi%2Flous&amp;la=greek&amp;can=fi%2Flous0&amp;prior=tou\s" onclick="m(this,1,0); return false" target="morph">φίλους</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:2:51&lang=original" target="_new"><span class="en">Th.2.51</span></a></b>, etc.; “<span class="greek"><a href="morph?l=foita%3Dn&amp;la=greek&amp;can=foita%3Dn0&amp;prior=fi/lous" onclick="m(this,1,0); return false" target="morph">φοιτᾶν</a> <a href="morph?l=p&amp;la=greek&amp;can=p50&amp;prior=foita=n" onclick="m(this,51,0); return false" target="morph">π</a>. <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">τὸν</a> <a href="morph?l=*swkra%2Fth&amp;la=greek&amp;can=*swkra%2Fth0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">Σωκράτη</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,004:59d&lang=original" target="_new"><span class="en">Pl.<u>Phd.</u>59d</span></a></b>; <span class="greek"><a href="morph?l=pe%2Fmpein&amp;la=greek&amp;can=pe%2Fmpein0&amp;prior=*swkra/th" onclick="m(this,1,0); return false" target="morph">πέμπειν</a> <a href="morph?l=a%29gge%2Flous&amp;la=greek&amp;can=a%29gge%2Flous0&amp;prior=pe/mpein" onclick="m(this,1,0); return false" target="morph">ἀγγέλους</a>, <a href="morph?l=pre%2Fsbeis&amp;la=greek&amp;can=pre%2Fsbeis0&amp;prior=a)gge/lous" onclick="m(this,1,0); return false" target="morph">πρέσβεις</a> <a href="morph?l=p&amp;la=greek&amp;can=p51&amp;prior=pre/sbeis" onclick="m(this,52,0); return false" target="morph">π</a>. <a href="morph?l=tina%2F&amp;la=greek&amp;can=tina%2F0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τινά</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0016,001:1:141&lang=original" target="_new"><span class="en">Hdt. 1.141</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:58&lang=original" target="_new"><span class="en">Th.1.58</span></a></b>, etc.; “<span class="greek"><a href="morph?l=a%29%2Fgein&amp;la=greek&amp;can=a%29%2Fgein0&amp;prior=tina/" onclick="m(this,1,0); return false" target="morph">ἄγειν</a> <a href="morph?l=p&amp;la=greek&amp;can=p52&amp;prior=a)/gein" onclick="m(this,53,0); return false" target="morph">π</a>. <a href="morph?l=tina%2F&amp;la=greek&amp;can=tina%2F1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τινά</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:1:86&lang=original" target="_new"><span class="en">Hdt.1.86</span></a></b>; “<span class="greek"><a href="morph?l=katafugh%5C&amp;la=greek&amp;can=katafugh%5C0&amp;prior=tina/" onclick="m(this,1,0); return false" target="morph">καταφυγὴ</a> <a href="morph?l=p&amp;la=greek&amp;can=p53&amp;prior=katafugh\" onclick="m(this,54,0); return false" target="morph">π</a>. <a href="morph?l=fi%2Flwn&amp;la=greek&amp;can=fi%2Flwn0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">φίλων</a> <a href="morph?l=tina%2Fs&amp;la=greek&amp;can=tina%2Fs0&amp;prior=fi/lwn" onclick="m(this,1,0); return false" target="morph">τινάς</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:2:17&lang=original" target="_new"><span class="en">Th.2.17</span></a></b>. </div><div class="lex_sense lex_sense3"><b>2.</b> with Verbs of rest, <i>beside, near, by</i>, sts. with ref. to past motion (expressed in such phrases as “<span class="greek"><a href="morph?l=h%28%3Dso&amp;la=greek&amp;can=h%28%3Dso0&amp;prior=tina/s" onclick="m(this,1,0); return false" target="morph">ἧσο</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2734&amp;prior=h(=so" onclick="m(this,35,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%29to%5Cn&amp;la=greek&amp;can=au%29to%5Cn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">αὐτὸν</a> <a href="morph?l=i%29ou%3Dsa&amp;la=greek&amp;can=i%29ou%3Dsa0&amp;prior=au)to\n" onclick="m(this,1,0); return false" target="morph">ἰοῦσα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:3:406&lang=original" target="_new"><span class="en">Il.3.406</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:11:577&lang=original" target="_new"><span class="en">11.577</span></a></b>), “<span class="greek"><a href="morph?l=e%29%2Fs&amp;la=greek&amp;can=e%29%2Fs0&amp;prior=i)ou=sa" onclick="m(this,1,0); return false" target="morph">ἔς</a> <a href="morph?l=r%28a&amp;la=greek&amp;can=r%28a0&amp;prior=e)/s" onclick="m(this,1,0); return false" target="morph">ῥα</a> <a href="morph?l=qro%2Fnous&amp;la=greek&amp;can=qro%2Fnous0&amp;prior=r(a" onclick="m(this,1,0); return false" target="morph">θρόνους</a> <a href="morph?l=e%28%2Fzonto&amp;la=greek&amp;can=e%28%2Fzonto0&amp;prior=qro/nous" onclick="m(this,1,0); return false" target="morph">ἕζοντο</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2735&amp;prior=e(/zonto" onclick="m(this,36,0); return false" target="morph">παρ᾽</a> <a href="morph?l=*%29atrei%2F%2Bdhn&amp;la=greek&amp;can=*%29atrei%2F%2Bdhn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">Ἀτρεΐδην</a> <a href="morph?l=*mene%2Flaon&amp;la=greek&amp;can=*mene%2Flaon0&amp;prior=*)atrei/+dhn" onclick="m(this,1,0); return false" target="morph">Μενέλαον</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:4:51&lang=original" target="_new"><span class="en">Od.4.51</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,002:13:372&lang=original" target="_new"><span class="en">13.372</span></a></b>; <span class="greek"><a href="morph?l=kei%3Dtai&amp;la=greek&amp;can=kei%3Dtai0&amp;prior=*mene/laon" onclick="m(this,1,0); return false" target="morph">κεῖται</a> <a href="morph?l=potamoi%3Do&amp;la=greek&amp;can=potamoi%3Do1&amp;prior=kei=tai" onclick="m(this,2,0); return false" target="morph">ποταμοῖο</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2736&amp;prior=potamoi=o" onclick="m(this,37,0); return false" target="morph">παρ᾽</a> <a href="morph?l=o%29%2Fxqas&amp;la=greek&amp;can=o%29%2Fxqas0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ὄχθας</a></span> lies <i>stretched beside</i> . . , <b><a href="text?doc=Perseus:abo:tlg,0012,001:4:487&lang=original" target="_new"><span class="en">Il.4.487</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:12:381&lang=original" target="_new"><span class="en">12.381</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2737&amp;prior=o)/xqas" onclick="m(this,38,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29%2Fm%27&amp;la=greek&amp;can=e%29%2Fm%270&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἔμ᾽</a> <a href="morph?l=i%28%2Fstaso&amp;la=greek&amp;can=i%28%2Fstaso0&amp;prior=e)/m'" onclick="m(this,1,0); return false" target="morph">ἵστασο</a></span> come and stand <i>by</i> me, <b><a href="text?doc=Perseus:abo:tlg,0012,001:11:314&lang=original" target="_new"><span class="en">11.314</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:592&lang=original" target="_new"><span class="en">592</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0012,001:20:49&lang=original" target="_new"><span class="en">20.49</span></a></b>, etc.; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p54&amp;prior=i(/staso" onclick="m(this,55,0); return false" target="morph">π</a>. <a href="morph?l=puqme%2Fn%27&amp;la=greek&amp;can=puqme%2Fn%270&amp;prior=p" onclick="m(this,1,0); return false" target="morph">πυθμέν᾽</a> <a href="morph?l=e%29lai%2Fhs&amp;la=greek&amp;can=e%29lai%2Fhs0&amp;prior=puqme/n'" onclick="m(this,1,0); return false" target="morph">ἐλαίης</a> <a href="morph?l=qh%3Dkan&amp;la=greek&amp;can=qh%3Dkan0&amp;prior=e)lai/hs" onclick="m(this,1,0); return false" target="morph">θῆκαν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:13:122&lang=original" target="_new"><span class="en">Od.13.122</span></a></b>; “<span class="greek"><a href="morph?l=kataqe%2Ftw&amp;la=greek&amp;can=kataqe%2Ftw0&amp;prior=qh=kan" onclick="m(this,1,0); return false" target="morph">καταθέτω</a> <a href="morph?l=p&amp;la=greek&amp;can=p55&amp;prior=kataqe/tw" onclick="m(this,56,0); return false" target="morph">π</a>. <a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C7&amp;prior=p" onclick="m(this,8,0); return false" target="morph">τὰ</a> <a href="morph?l=i%29%2Fkria&amp;la=greek&amp;can=i%29%2Fkria0&amp;prior=ta\" onclick="m(this,1,0); return false" target="morph">ἴκρια</a></span>” <i><span class="en"><u>IG</u>12.94.28</span></i>; <span class="greek"><a href="morph?l=koimh%2Fsanto&amp;la=greek&amp;can=koimh%2Fsanto0&amp;prior=i)/kria" onclick="m(this,1,0); return false" target="morph">κοιμήσαντο</a> <a href="morph?l=p&amp;la=greek&amp;can=p56&amp;prior=koimh/santo" onclick="m(this,57,0); return false" target="morph">π</a>. <a href="morph?l=prumnh%2Fsia&amp;la=greek&amp;can=prumnh%2Fsia0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">πρυμνήσια</a></span> they lay down <i>by</i> . . , <b><a href="text?doc=Perseus:abo:tlg,0012,002:12:32&lang=original" target="_new"><span class="en">Od.12.32</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,002:3:460&lang=original" target="_new"><span class="en">3.460</span></a></b>; “<span class="greek"><a href="morph?l=o%28&amp;la=greek&amp;can=o%286&amp;prior=prumnh/sia" onclick="m(this,7,0); return false" target="morph">ὁ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2738&amp;prior=o(" onclick="m(this,39,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29me%5C&amp;la=greek&amp;can=e%29me%5C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἐμὲ</a> <a href="morph?l=kaqh%2Fmenos&amp;la=greek&amp;can=kaqh%2Fmenos0&amp;prior=e)me\" onclick="m(this,1,0); return false" target="morph">καθήμενος</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,021:271b&lang=original" target="_new"><span class="en">Pl.<u>Euthd.</u>271b</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0059,004:89b&lang=original" target="_new"><span class="en"><u>Phd.</u>89b</span></a></b>; <span class="greek"><a href="morph?l=e%29ka%2Fqhto&amp;la=greek&amp;can=e%29ka%2Fqhto0&amp;prior=kaqh/menos" onclick="m(this,1,0); return false" target="morph">ἐκάθητο</a> <a href="morph?l=p&amp;la=greek&amp;can=p57&amp;prior=e)ka/qhto" onclick="m(this,58,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τὴν</a> <a href="morph?l=pu%2Flhn&amp;la=greek&amp;can=pu%2Flhn0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">πύλην</a>, <a href="morph?l=p&amp;la=greek&amp;can=p58&amp;prior=pu/lhn" onclick="m(this,59,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τὴν</a> <a href="morph?l=o%28do%2Fn&amp;la=greek&amp;can=o%28do%2Fn0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">ὁδόν</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0527,001:19:1&lang=original" target="_new"><span class="en">LXX <u>Ge.</u>19.1</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0031,002:10:46&lang=original" target="_new"><span class="en"><u>Ev.Marc.</u> 10.46</span></a></b>; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2739&amp;prior=o(do/n" onclick="m(this,40,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%29to%5Cn&amp;la=greek&amp;can=au%29to%5Cn1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">αὐτὸν</a> <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn3&amp;prior=au)to\n" onclick="m(this,4,0); return false" target="morph">τὸν</a> <a href="morph?l=kale%2Fsanta&amp;la=greek&amp;can=kale%2Fsanta0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">καλέσαντα</a> <a href="morph?l=katakei%2Fmenos&amp;la=greek&amp;can=katakei%2Fmenos0&amp;prior=kale/santa" onclick="m(this,1,0); return false" target="morph">κατακείμενος</a> <a href="morph?l=deipnh%3Dsai&amp;la=greek&amp;can=deipnh%3Dsai0&amp;prior=katakei/menos" onclick="m(this,1,0); return false" target="morph">δειπνῆσαι</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0093,009:21:2&lang=original" target="_new"><span class="en">Thphr.<u>Char.</u> 21.2</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0059,011:175c&lang=original" target="_new"><span class="en">Pl.<u>Smp.</u>175c</span></a></b>; “<span class="greek"><a href="morph?l=e%29kaqe%2Fzeto&amp;la=greek&amp;can=e%29kaqe%2Fzeto0&amp;prior=deipnh=sai" onclick="m(this,1,0); return false" target="morph">ἐκαθέζετο</a> <a href="morph?l=p&amp;la=greek&amp;can=p59&amp;prior=e)kaqe/zeto" onclick="m(this,60,0); return false" target="morph">π</a>. <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn4&amp;prior=p" onclick="m(this,5,0); return false" target="morph">τὸν</a> <a href="morph?l=*lu%2Fsin&amp;la=greek&amp;can=*lu%2Fsin0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">Λύσιν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,020:211a&lang=original" target="_new"><span class="en">Id.<u>Ly.</u>211a</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0059,030:328c&lang=original" target="_new"><span class="en"><u>R.</u>328c</span></a></b>; “<span class="greek"><a href="morph?l=sta%5Cs&amp;la=greek&amp;can=sta%5Cs0&amp;prior=*lu/sin" onclick="m(this,1,0); return false" target="morph">στὰς</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2740&amp;prior=sta\s" onclick="m(this,41,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%29to%2Fn&amp;la=greek&amp;can=au%29to%2Fn1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">αὐτόν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,004:116c&lang=original" target="_new"><span class="en">Id.<u>Phd.</u>116c</span></a></b>; “<span class="greek"><a href="morph?l=te%2Fmenos&amp;la=greek&amp;can=te%2Fmenos0&amp;prior=au)to/n" onclick="m(this,1,0); return false" target="morph">τέμενος</a> <a href="morph?l=nemo%2Fmesqa&amp;la=greek&amp;can=nemo%2Fmesqa0&amp;prior=te/menos" onclick="m(this,1,0); return false" target="morph">νεμόμεσθα</a> . . <a href="morph?l=par%27&amp;la=greek&amp;can=par%2741&amp;prior=nemo/mesqa" onclick="m(this,42,0); return false" target="morph">παρ᾽</a> <a href="morph?l=o%29%2Fxqas&amp;la=greek&amp;can=o%29%2Fxqas1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ὄχθας</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:12:313&lang=original" target="_new"><span class="en">Il.12.313</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:6:34&lang=original" target="_new"><span class="en">6.34</span></a></b>, <i><span class="en"><u>IG</u>12.943.45</span></i>; “<span class="greek"><a href="morph?l=tou%3D&amp;la=greek&amp;can=tou%3D2&amp;prior=o)/xqas" onclick="m(this,3,0); return false" target="morph">τοῦ</a> <a href="morph?l=*eu%29ri%2Fpou&amp;la=greek&amp;can=*eu%29ri%2Fpou0&amp;prior=tou=" onclick="m(this,1,0); return false" target="morph">Εὐρίπου</a>, <a href="morph?l=par%27&amp;la=greek&amp;can=par%2742&amp;prior=*eu)ri/pou" onclick="m(this,43,0); return false" target="morph">παρ᾽</a> <a href="morph?l=o%28%5Cn&amp;la=greek&amp;can=o%28%5Cn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ὃν</a> <a href="morph?l=w%29%2F%7Ckei&amp;la=greek&amp;can=w%29%2F%7Ckei0&amp;prior=o(\n" onclick="m(this,1,0); return false" target="morph">ᾤκει</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0026,003:90&lang=original" target="_new"><span class="en">Aeschin.3.90</span></a></b>; “<span class="greek"><a href="morph?l=katelei%2Ffqh&amp;la=greek&amp;can=katelei%2Ffqh0&amp;prior=w)/|kei" onclick="m(this,1,0); return false" target="morph">κατελείφθη</a> <a href="morph?l=p&amp;la=greek&amp;can=p60&amp;prior=katelei/fqh" onclick="m(this,61,0); return false" target="morph">π</a>. <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">τὸν</a> <a href="morph?l=nho%2Fn&amp;la=greek&amp;can=nho%2Fn0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">νηόν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:4:87&lang=original" target="_new"><span class="en">Hdt.4.87</span></a></b>; “<span class="greek"><a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn2&amp;prior=nho/n" onclick="m(this,3,0); return false" target="morph">τὴν</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2743&amp;prior=th\n" onclick="m(this,44,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29me%5C&amp;la=greek&amp;can=e%29me%5C1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ἐμὲ</a> <a href="morph?l=e%29ou%3Dsan&amp;la=greek&amp;can=e%29ou%3Dsan0&amp;prior=e)me\" onclick="m(this,1,0); return false" target="morph">ἐοῦσαν</a> <a href="morph?l=du%2Fnamin&amp;la=greek&amp;can=du%2Fnamin0&amp;prior=e)ou=san" onclick="m(this,1,0); return false" target="morph">δύναμιν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:8:140&lang=original" target="_new"><span class="en">Id.8.140</span></a></b>.<span class="greek"><a href="morph?l=a%2F&amp;la=greek&amp;can=a%2F1&amp;prior=du/namin" onclick="m(this,2,0); return false" target="morph">ά</a></span> (v.l. <span class="greek"><a href="morph?l=e%29moi%2F&amp;la=greek&amp;can=e%29moi%2F3&amp;prior=a/" onclick="m(this,4,0); return false" target="morph">ἐμοί</a></span>)“<span class="greek">; <a href="morph?l=ei%29%3Dpen&amp;la=greek&amp;can=ei%29%3Dpen0&amp;prior=e)moi/" onclick="m(this,1,0); return false" target="morph">εἶπεν</a> <a href="morph?l=au%29tw%3D%7C&amp;la=greek&amp;can=au%29tw%3D%7C1&amp;prior=ei)=pen" onclick="m(this,2,0); return false" target="morph">αὐτῷ</a> <a href="morph?l=me%2Fnein&amp;la=greek&amp;can=me%2Fnein1&amp;prior=au)tw=|" onclick="m(this,2,0); return false" target="morph">μένειν</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2744&amp;prior=me/nein" onclick="m(this,45,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28auto%2Fn&amp;la=greek&amp;can=e%28auto%2Fn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἑαυτόν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0032,007:1:4:18&lang=original" target="_new"><span class="en">X.<u>Cyr.</u>1.4.18</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0032,006:1:9:31&lang=original" target="_new"><span class="en"><u>An.</u>1.9.31</span></a></b>, <i><span class="en">Ar.<u>Fr.</u>451</span></i>, <b><a href="text?doc=Perseus:abo:tlg,0017,008:16&lang=original" target="_new"><span class="en">Is.8.16</span></a></b>, <i><span class="en">Alex.248</span></i>, Demetr.Com. Nov.<i><span class="en">1.5</span></i>, <i><span class="en"><u>IG</u>22.654.23</span></i> (iii B. C.), <b><a href="text?doc=Perseus:abo:tlg,0543,001:3:26:1&lang=original" target="_new"><span class="en">Plb.3.26.1</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0543,001:11:14:3&lang=original" target="_new"><span class="en">11.14.3</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0543,001:28:14:3&lang=original" target="_new"><span class="en">28.14.3</span></a></b>; “<span class="greek"><a href="morph?l=h%28&amp;la=greek&amp;can=h%284&amp;prior=e(auto/n" onclick="m(this,5,0); return false" target="morph">ἡ</a> <a href="morph?l=p&amp;la=greek&amp;can=p61&amp;prior=h(" onclick="m(this,62,0); return false" target="morph">π</a>. <a href="morph?l=qa%2Flassan&amp;la=greek&amp;can=qa%2Flassan0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">θάλασσαν</a> <a href="morph?l=*makedoni%2Fa&amp;la=greek&amp;can=*makedoni%2Fa0&amp;prior=qa/lassan" onclick="m(this,1,0); return false" target="morph">Μακεδονία</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:2:99&lang=original" target="_new"><span class="en">Th.2.99</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0011,005:184&lang=original" target="_new"><span class="en">S.<u>El.</u>184</span></a></b> (lyr.), <b><a href="text?doc=Perseus:abo:tlg,0011,001:636&lang=original" target="_new"><span class="en"><u>Tr.</u>636</span></a></b> (lyr.); “<span class="greek"><a href="morph?l=*karbasuandh%3Ds&amp;la=greek&amp;can=*karbasuandh%3Ds0&amp;prior=*makedoni/a" onclick="m(this,1,0); return false" target="morph">Καρβασυανδῆς</a> <a href="morph?l=p&amp;la=greek&amp;can=p62&amp;prior=*karbasuandh=s" onclick="m(this,63,0); return false" target="morph">π</a>. <a href="morph?l=*kau%3Dnon&amp;la=greek&amp;can=*kau%3Dnon0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">Καῦνον</a></span>” <i><span class="en"><u>IG</u>12.204.52</span></i>; “<span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C4&amp;prior=*kau=non" onclick="m(this,5,0); return false" target="morph">τὸ</a> <a href="morph?l=kourei%3Don&amp;la=greek&amp;can=kourei%3Don0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">κουρεῖον</a> <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C5&amp;prior=kourei=on" onclick="m(this,6,0); return false" target="morph">τὸ</a> <a href="morph?l=p&amp;la=greek&amp;can=p63&amp;prior=to\" onclick="m(this,64,0); return false" target="morph">π</a>. <a href="morph?l=tou%5Cs&amp;la=greek&amp;can=tou%5Cs1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τοὺς</a> <a href="morph?l=*%28erma%3Ds&amp;la=greek&amp;can=*%28erma%3Ds0&amp;prior=tou\s" onclick="m(this,1,0); return false" target="morph">Ἑρμᾶς</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0540,023:3&lang=original" target="_new"><span class="en">Lys.23.3</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0027,001:62&lang=original" target="_new"><span class="en">And.1.62</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0017,006:20&lang=original" target="_new"><span class="en">Is.6.20</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0017,008:35&lang=original" target="_new"><span class="en">8.35</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0026,001:182&lang=original" target="_new"><span class="en">Aeschin. 1.182</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0026,003:88&lang=original" target="_new"><span class="en">3.88</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0034,001:112&lang=original" target="_new"><span class="en">Lycurg.112</span></a></b>; “<span class="greek"><a href="morph?l=ta%3Ds&amp;la=greek&amp;can=ta%3Ds0&amp;prior=*(erma=s" onclick="m(this,1,0); return false" target="morph">τᾶς</a> <a href="morph?l=pasta%2Fdos&amp;la=greek&amp;can=pasta%2Fdos0&amp;prior=ta=s" onclick="m(this,1,0); return false" target="morph">παστάδος</a> <a href="morph?l=ta%3Ds&amp;la=greek&amp;can=ta%3Ds1&amp;prior=pasta/dos" onclick="m(this,2,0); return false" target="morph">τᾶς</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2745&amp;prior=ta=s" onclick="m(this,46,0); return false" target="morph">παρ᾽</a> <a href="morph?l=*%29apo%2Fllwna&amp;la=greek&amp;can=*%29apo%2Fllwna0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">Ἀπόλλωνα</a></span>” <i><span class="en"><u>IG</u>42</span></i> (<i><span class="en">1</span></i>).<i><span class="en">109 iii 146</span></i> (Epid.); <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2746&amp;prior=*)apo/llwna" onclick="m(this,47,0); return false" target="morph">παρ᾽</a> <a href="morph?l=o%29%2Fmma&amp;la=greek&amp;can=o%29%2Fmma0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ὄμμα</a></span> <i>before</i> one's eyes, <b><a href="text?doc=Eur. Supp. 484&lang=original" target="_new"><span class="en">E.<u>Supp.</u>484</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p64&amp;prior=o)/mma" onclick="m(this,65,0); return false" target="morph">π</a>. <a href="morph?l=po%2Fdas&amp;la=greek&amp;can=po%2Fdas0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">πόδας</a></span> <i>on</i> the spot, <i><span class="en">Phld.<u>Ir.</u>p.78</span></i> W., <i><span class="en"><u>Rh.</u>2.2</span></i> <i><span class="en">S.</span></i>; <i>immediately thereafter</i>, <b><a href="text?doc=Perseus:abo:tlg,0543,001:1:7:5&lang=original" target="_new"><span class="en">Plb.1.7.5</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0543,001:1:8:2&lang=original" target="_new"><span class="en">1.8.2</span></a></b>, al. </div><div class="lex_sense lex_sense4"><b>b.</b> Dor., Boeot., and Thess., = supr. <b><a href="text?doc=Perseus:abo:tlg,0199,001:11:2&lang=original" target="_new"><span class="en">B. 11.2</span></a></b>, <i>at the house of . . , with</i> a person, <i><span class="en"><u>IG</u>7.3171.7</span></i> (Orchom. Boeot.), <i><span class="en"><u>GDI</u> 1717</span></i> (Delph.); <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2747&amp;prior=po/das" onclick="m(this,48,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%28me%5C&amp;la=greek&amp;can=a%28me%5C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἁμὲ</a> <a href="morph?l=poluti%2Fmatos&amp;la=greek&amp;can=poluti%2Fmatos0&amp;prior=a(me\" onclick="m(this,1,0); return false" target="morph">πολυτίματος</a> <a href="morph?l=%5Bo%28&amp;la=greek&amp;can=%5Bo%280&amp;prior=poluti/matos" onclick="m(this,1,0); return false" target="morph">[ὁ</a> <a href="morph?l=si%3Dtos&amp;la=greek&amp;can=si%3Dtos0&amp;prior=[o(" onclick="m(this,1,0); return false" target="morph">σῖτος</a></span>] <b><a href="text?doc=Perseus:abo:tlg,0019,001:759&lang=original" target="_new"><span class="en">Ar.<u>Ach.</u>759</span></a></b> (Megar.); “<span class="greek"><a href="morph?l=toi%3Ds&amp;la=greek&amp;can=toi%3Ds2&amp;prior=si=tos" onclick="m(this,3,0); return false" target="morph">τοῖς</a> <a href="morph?l=katoike%2Fntessi&amp;la=greek&amp;can=katoike%2Fntessi0&amp;prior=toi=s" onclick="m(this,1,0); return false" target="morph">κατοικέντεσσι</a> <a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr12&amp;prior=katoike/ntessi" onclick="m(this,13,0); return false" target="morph">πὰρ</a> <a href="morph?l=a%29mme%2F&amp;la=greek&amp;can=a%29mme%2F0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">ἀμμέ</a></span>” <i><span class="en"><u>IG</u>9(2).517.18</span></i> (Larissa, iii B. C.); <span class="greek"><a href="morph?l=toi%3D&amp;la=greek&amp;can=toi%3D0&amp;prior=a)mme/" onclick="m(this,1,0); return false" target="morph">τοῖ</a> <a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr13&amp;prior=toi=" onclick="m(this,14,0); return false" target="morph">πὰρ</a> <a href="morph?l=a%29mme%5C&amp;la=greek&amp;can=a%29mme%5C0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">ἀμμὲ</a> <a href="morph?l=politeu%2Fmatos&amp;la=greek&amp;can=politeu%2Fmatos0&amp;prior=a)mme\" onclick="m(this,1,0); return false" target="morph">πολιτεύματος</a></span> ib.<i><span class="en">13</span></i>; “<span class="greek"><a href="morph?l=pepoliteukw%5Cr&amp;la=greek&amp;can=pepoliteukw%5Cr0&amp;prior=politeu/matos" onclick="m(this,1,0); return false" target="morph">πεπολιτευκὼρ</a> <a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr14&amp;prior=pepoliteukw\r" onclick="m(this,15,0); return false" target="morph">πὰρ</a> <a href="morph?l=a%28me%2F&amp;la=greek&amp;can=a%28me%2F0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">ἁμέ</a></span>” <i><span class="en"><u>Schwyzer</u> 425.5</span></i> (Elis, iii/ii B. C.): so in Att., <span class="greek"><a href="morph?l=qe%2Fmenos&amp;la=greek&amp;can=qe%2Fmenos0&amp;prior=a(me/" onclick="m(this,1,0); return false" target="morph">θέμενος</a> <a href="morph?l=p&amp;la=greek&amp;can=p65&amp;prior=qe/menos" onclick="m(this,67,0); return false" target="morph">π</a>. <a href="morph?l=gunai%3Dkas&amp;la=greek&amp;can=gunai%3Dkas0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">γυναῖκας</a></span> depositing <i>with</i> . . , <b><a href="text?doc=Perseus:abo:tlg,0059,030:465c&lang=original" target="_new"><span class="en">Pl. <u>R.</u>465c</span></a></b>. </div><div class="lex_sense lex_sense3"><b>3.</b> with Verbs of striking, wounding, etc., “<span class="greek"><a href="morph?l=ba%2Fle&amp;la=greek&amp;can=ba%2Fle0&amp;prior=gunai=kas" onclick="m(this,1,0); return false" target="morph">βάλε</a> <a href="morph?l=sth%3Dqos&amp;la=greek&amp;can=sth%3Dqos0&amp;prior=ba/le" onclick="m(this,1,0); return false" target="morph">στῆθος</a> <a href="morph?l=p&amp;la=greek&amp;can=p66&amp;prior=sth=qos" onclick="m(this,68,0); return false" target="morph">π</a>. <a href="morph?l=mazo%2Fn&amp;la=greek&amp;can=mazo%2Fn0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">μαζόν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:4:480&lang=original" target="_new"><span class="en">Il.4.480</span></a></b>, etc.; “<span class="greek"><a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn6&amp;prior=mazo/n" onclick="m(this,7,0); return false" target="morph">τὸν</a> <a href="morph?l=d%27&amp;la=greek&amp;can=d%271&amp;prior=to\n" onclick="m(this,2,0); return false" target="morph">δ᾽</a> <a href="morph?l=e%28%2Fteron&amp;la=greek&amp;can=e%28%2Fteron0&amp;prior=d'" onclick="m(this,1,0); return false" target="morph">ἕτερον</a> . . <a href="morph?l=klhi%2B%3Dda&amp;la=greek&amp;can=klhi%2B%3Dda0&amp;prior=e(/teron" onclick="m(this,1,0); return false" target="morph">κληῗδα</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2748&amp;prior=klhi+=da" onclick="m(this,49,0); return false" target="morph">παρ᾽</a> <a href="morph?l=w%29%3Dmon&amp;la=greek&amp;can=w%29%3Dmon0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ὦμον</a> <a href="morph?l=plh%3Dce&amp;la=greek&amp;can=plh%3Dce0&amp;prior=w)=mon" onclick="m(this,1,0); return false" target="morph">πλῆξε</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:5:146&lang=original" target="_new"><span class="en">5.146</span></a></b>; “<span class="greek"><a href="morph?l=tu%2Fye&amp;la=greek&amp;can=tu%2Fye0&amp;prior=plh=ce" onclick="m(this,1,0); return false" target="morph">τύψε</a> <a href="morph?l=kata%5C&amp;la=greek&amp;can=kata%5C0&amp;prior=tu/ye" onclick="m(this,1,0); return false" target="morph">κατὰ</a> <a href="morph?l=klhi%2B%3Dda&amp;la=greek&amp;can=klhi%2B%3Dda1&amp;prior=kata\" onclick="m(this,2,0); return false" target="morph">κληῗδα</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2749&amp;prior=klhi+=da" onclick="m(this,50,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%29xe%2Fna&amp;la=greek&amp;can=au%29xe%2Fna0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">αὐχένα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:21:117&lang=original" target="_new"><span class="en">21.117</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:4:525&lang=original" target="_new"><span class="en">4.525</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0012,001:8:325&lang=original" target="_new"><span class="en">8.325</span></a></b>, etc.; “<span class="greek"><a href="morph?l=ai%29xmh%5C&amp;la=greek&amp;can=ai%29xmh%5C0&amp;prior=au)xe/na" onclick="m(this,1,0); return false" target="morph">αἰχμὴ</a> <a href="morph?l=d%27&amp;la=greek&amp;can=d%272&amp;prior=ai)xmh\" onclick="m(this,3,0); return false" target="morph">δ᾽</a> <a href="morph?l=e%29celu%2Fqh&amp;la=greek&amp;can=e%29celu%2Fqh0&amp;prior=d'" onclick="m(this,1,0); return false" target="morph">ἐξελύθη</a> <a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C5&amp;prior=e)celu/qh" onclick="m(this,6,0); return false" target="morph">παρὰ</a> <a href="morph?l=nei%2Faton&amp;la=greek&amp;can=nei%2Faton0&amp;prior=para\" onclick="m(this,1,0); return false" target="morph">νείατον</a> <a href="morph?l=a%29nqerew%3Dna&amp;la=greek&amp;can=a%29nqerew%3Dna0&amp;prior=nei/aton" onclick="m(this,1,0); return false" target="morph">ἀνθερεῶνα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:5:293&lang=original" target="_new"><span class="en">5.293</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,001:17:310&lang=original" target="_new"><span class="en">17.310</span></a></b>; <span class="greek"><a href="morph?l=dhsa%2Fmenos&amp;la=greek&amp;can=dhsa%2Fmenos0&amp;prior=a)nqerew=na" onclick="m(this,1,0); return false" target="morph">δησάμενος</a> <a href="morph?l=telamw%3Dni&amp;la=greek&amp;can=telamw%3Dni0&amp;prior=dhsa/menos" onclick="m(this,1,0); return false" target="morph">τελαμῶνι</a> <a href="morph?l=p&amp;la=greek&amp;can=p67&amp;prior=telamw=ni" onclick="m(this,69,0); return false" target="morph">π</a>. <a href="morph?l=sfuro%2Fn&amp;la=greek&amp;can=sfuro%2Fn0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">σφυρόν</a></span> ib.<b><a href="text?doc=Perseus:abo:tlg,0012,001:290&lang=original" target="_new"><span class="en">290</span></a></b>. </div><div class="lex_sense lex_sense3"><b>4.</b> with Verbs of placing, examining, etc., <i>side by side with</i> . . , “<span class="greek"><a href="morph?l=o%28&amp;la=greek&amp;can=o%287&amp;prior=sfuro/n" onclick="m(this,8,0); return false" target="morph">ὁ</a> <a href="morph?l=e%29%2Flegxos&amp;la=greek&amp;can=e%29%2Flegxos0&amp;prior=o(" onclick="m(this,1,0); return false" target="morph">ἔλεγχος</a> <a href="morph?l=p&amp;la=greek&amp;can=p68&amp;prior=e)/legxos" onclick="m(this,70,0); return false" target="morph">π</a>. <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn7&amp;prior=p" onclick="m(this,8,0); return false" target="morph">τὸν</a> <a href="morph?l=e%29%2Flegxon&amp;la=greek&amp;can=e%29%2Flegxon0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">ἔλεγχον</a> <a href="morph?l=paraballo%2Fmenos&amp;la=greek&amp;can=paraballo%2Fmenos0&amp;prior=e)/legxon" onclick="m(this,1,0); return false" target="morph">παραβαλλόμενος</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,023:475e&lang=original" target="_new"><span class="en">Pl.<u>Grg.</u>475e</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0059,026:369c&lang=original" target="_new"><span class="en"><u>Hp.Mi.</u>369c</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0059,011:214c&lang=original" target="_new"><span class="en"><u>Smp.</u>214c</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0059,030:348a&lang=original" target="_new"><span class="en"><u>R.</u>348a</span></a></b>; “<span class="greek"><a href="morph?l=e%29ce%2Ftason&amp;la=greek&amp;can=e%29ce%2Ftason0&amp;prior=paraballo/menos" onclick="m(this,1,0); return false" target="morph">ἐξέτασον</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2750&amp;prior=e)ce/tason" onclick="m(this,51,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%29%2Fllhla&amp;la=greek&amp;can=a%29%2Fllhla0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἄλληλα</a> <a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C8&amp;prior=a)/llhla" onclick="m(this,9,0); return false" target="morph">τὰ</a> <a href="morph?l=soi%5C&amp;la=greek&amp;can=soi%5C0&amp;prior=ta\" onclick="m(this,1,0); return false" target="morph">σοὶ</a> <a href="morph?l=ka%29moi%5C&amp;la=greek&amp;can=ka%29moi%5C0&amp;prior=soi\" onclick="m(this,1,0); return false" target="morph">κἀμοὶ</a> <a href="morph?l=bebiwme%2Fna&amp;la=greek&amp;can=bebiwme%2Fna0&amp;prior=ka)moi\" onclick="m(this,1,0); return false" target="morph">βεβιωμένα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0014,018:265&lang=original" target="_new"><span class="en">D.18.265</span></a></b>; “<span class="greek"><a href="morph?l=a%29%2Flla&amp;la=greek&amp;can=a%29%2Flla0&amp;prior=bebiwme/na" onclick="m(this,1,0); return false" target="morph">ἄλλα</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2751&amp;prior=a)/lla" onclick="m(this,52,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%29%2Fllatiqe%2Fmena&amp;la=greek&amp;can=a%29%2Fllatiqe%2Fmena0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἄλλατιθέμενα</a> . . <a href="morph?l=tw%3Dn&amp;la=greek&amp;can=tw%3Dn6&amp;prior=a)/llatiqe/mena" onclick="m(this,7,0); return false" target="morph">τῶν</a> <a href="morph?l=xrwma%2Ftwn&amp;la=greek&amp;can=xrwma%2Ftwn0&amp;prior=tw=n" onclick="m(this,1,0); return false" target="morph">χρωμάτων</a></span>” <i><span class="en">Arist.<u>Mete.</u>375a24</span></i>. </div><div class="lex_sense lex_sense4"><b>b.</b> Geom., <span class="greek"><a href="morph?l=paraba%2Fllein&amp;la=greek&amp;can=paraba%2Fllein0&amp;prior=xrwma/twn" onclick="m(this,1,0); return false" target="morph">παραβάλλειν</a> <a href="morph?l=p&amp;la=greek&amp;can=p69&amp;prior=paraba/llein" onclick="m(this,71,0); return false" target="morph">π</a>.</span> apply an area <i>to</i> (i. e. <i>along</i>) a finite straight line, <b><a href="text?doc=Perseus:abo:tlg,1799,001:1:44&lang=original" target="_new"><span class="en">Euc.1.44</span></a></b>, <i><span class="en">Archim.<u>Aequil.</u>2.1</span></i>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p70&amp;prior=p" onclick="m(this,72,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">τὴν</a> <a href="morph?l=doqei%3Dsan&amp;la=greek&amp;can=doqei%3Dsan0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">δοθεῖσαν</a> <a href="morph?l=au%29tou%3D&amp;la=greek&amp;can=au%29tou%3D0&amp;prior=doqei=san" onclick="m(this,1,0); return false" target="morph">αὐτοῦ</a> <a href="morph?l=grammh%5Cn&amp;la=greek&amp;can=grammh%5Cn0&amp;prior=au)tou=" onclick="m(this,1,0); return false" target="morph">γραμμὴν</a> <a href="morph?l=paratei%2Fnanta&amp;la=greek&amp;can=paratei%2Fnanta0&amp;prior=grammh\n" onclick="m(this,1,0); return false" target="morph">παρατείναντα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,024:87a&lang=original" target="_new"><span class="en">Pl. <u>Men.</u>87a</span></a></b>; <span class="greek"><a href="morph?l=h%28&amp;la=greek&amp;can=h%285&amp;prior=paratei/nanta" onclick="m(this,6,0); return false" target="morph">ἡ</a> <a href="morph?l=%5Beu%29qei%3Da%5D&amp;la=greek&amp;can=%5Beu%29qei%3Da%5D0&amp;prior=h(" onclick="m(this,1,0); return false" target="morph">[εὐθεῖα]</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2752&amp;prior=[eu)qei=a]" onclick="m(this,53,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28%5Cn&amp;la=greek&amp;can=h%28%5Cn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἣν</a> <a href="morph?l=du%2Fnantai&amp;la=greek&amp;can=du%2Fnantai0&amp;prior=h(\n" onclick="m(this,1,0); return false" target="morph">δύνανται</a> <a href="morph?l=ai%28&amp;la=greek&amp;can=ai%280&amp;prior=du/nantai" onclick="m(this,1,0); return false" target="morph">αἱ</a> <a href="morph?l=katago%2Fmenai&amp;la=greek&amp;can=katago%2Fmenai0&amp;prior=ai(" onclick="m(this,1,0); return false" target="morph">καταγόμεναι</a> <a href="morph?l=tetagme%2Fnws&amp;la=greek&amp;can=tetagme%2Fnws0&amp;prior=katago/menai" onclick="m(this,1,0); return false" target="morph">τεταγμένως</a></span> the line <i>to</i> which are applied the squares of the or dinates, etc., <i><span class="en">Apollon.</span></i> Perg.<i><span class="en"><u>Con.</u>1.11</span></i>: hence, </div><div class="lex_sense lex_sense4"><b>c.</b> Arith., <span class="greek"><a href="morph?l=paraba%2Fllein&amp;la=greek&amp;can=paraba%2Fllein1&amp;prior=tetagme/nws" onclick="m(this,2,0); return false" target="morph">παραβάλλειν</a> <a href="morph?l=ti&amp;la=greek&amp;can=ti2&amp;prior=paraba/llein" onclick="m(this,3,0); return false" target="morph">τι</a> <a href="morph?l=p&amp;la=greek&amp;can=p71&amp;prior=ti" onclick="m(this,73,0); return false" target="morph">π</a>. <a href="morph?l=ti&amp;la=greek&amp;can=ti3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">τι</a></span> divide <i>by</i> . . (v. “<span class="greek"><a href="morph?l=paraba%2Fllw&amp;la=greek&amp;can=paraba%2Fllw0&amp;prior=ti" onclick="m(this,1,0); return false" target="morph">παραβάλλω</a></span>” <i><span class="en">A.</span></i> VII. <i><span class="en">2</span></i>); “<span class="greek"><a href="morph?l=meri%2Fzw&amp;la=greek&amp;can=meri%2Fzw0&amp;prior=paraba/llw" onclick="m(this,1,0); return false" target="morph">μερίζω</a> <a href="morph?l=ti&amp;la=greek&amp;can=ti4&amp;prior=meri/zw" onclick="m(this,5,0); return false" target="morph">τι</a> <a href="morph?l=p&amp;la=greek&amp;can=p72&amp;prior=ti" onclick="m(this,74,0); return false" target="morph">π</a>. <a href="morph?l=ti&amp;la=greek&amp;can=ti5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">τι</a></span>” <i><span class="en">Dioph.4.33</span></i>; <span class="greek"><a href="morph?l=e%29pi%5C&amp;la=greek&amp;can=e%29pi%5C0&amp;prior=ti" onclick="m(this,1,0); return false" target="morph">ἐπὶ</a> <a href="morph?l=g%2F&amp;la=greek&amp;can=g%2F0&amp;prior=e)pi\" onclick="m(this,1,0); return false" target="morph">γ́</a> <a href="morph?l=p&amp;la=greek&amp;can=p73&amp;prior=g/" onclick="m(this,75,0); return false" target="morph">π</a>. <span class="greek"><a href="morph?l=i%2F&amp;la=greek&amp;can=i%2F0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">ί</a></span></span> multiply by <i><span class="en">3</span></i> and divide <i>by</i> <i><span class="en">10</span></i>, <i><span class="en"><u>PLond.</u>5.1718.2</span></i> (vi A. D.). </div><div class="lex_sense lex_sense3"><b>5.</b> Geom., <i>parallel to</i> . . , <i><span class="en">Democr.155</span></i>, <i><span class="en">Arist. <u>Top.</u>158b31</span></i>, <i><span class="en">Archim.<u>Sph. Cyl.</u>1.12</span></i>, al. </div><div class="lex_sense lex_sense3"><b>6.</b> metaph. in Gramm., <i>like, as a parody of</i> . . , <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p74&amp;prior=i/" onclick="m(this,76,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C6&amp;prior=p" onclick="m(this,7,0); return false" target="morph">τὸ</a> <a href="morph?l=*sofo%2Fkleion&amp;la=greek&amp;can=*sofo%2Fkleion0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">Σοφόκλειον</a>, <a href="morph?l=p&amp;la=greek&amp;can=p75&amp;prior=*sofo/kleion" onclick="m(this,77,0); return false" target="morph">π</a>. <a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C9&amp;prior=p" onclick="m(this,10,0); return false" target="morph">τὰ</a> <a href="morph?l=e%29n&amp;la=greek&amp;can=e%29n0&amp;prior=ta\" onclick="m(this,1,0); return false" target="morph">ἐν</a> <a href="morph?l=*teu%2Fkrw%7C&amp;la=greek&amp;can=*teu%2Fkrw%7C0&amp;prior=e)n" onclick="m(this,1,0); return false" target="morph">Τεύκρῳ</a> <a href="morph?l=*sofokle%2Fous&amp;la=greek&amp;can=*sofokle%2Fous0&amp;prior=*teu/krw|" onclick="m(this,1,0); return false" target="morph">Σοφοκλέους</a></span>, Sch.<b><a href="text?doc=Perseus:abo:tlg,0019,006:1240&lang=original" target="_new"><span class="en">Ar.<u>Av.</u>1240</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0019,003:584&lang=original" target="_new"><span class="en"><u>Nu.</u>584</span></a></b>. </div><div class="lex_sense lex_sense4"><b>b.</b> Gramm., of words which differ <i>as compared with</i> other words, <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p76&amp;prior=*sofokle/ous" onclick="m(this,78,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C7&amp;prior=p" onclick="m(this,8,0); return false" target="morph">τὸ</a> <a href="morph?l=tou%3D&amp;la=greek&amp;can=tou%3D3&amp;prior=to\" onclick="m(this,4,0); return false" target="morph">τοῦ</a> <a href="morph?l=e%29%2Frwtos&amp;la=greek&amp;can=e%29%2Frwtos0&amp;prior=tou=" onclick="m(this,1,0); return false" target="morph">ἔρωτος</a> <a href="morph?l=o%29%2Fnoma&amp;la=greek&amp;can=o%29%2Fnoma0&amp;prior=e)/rwtos" onclick="m(this,1,0); return false" target="morph">ὄνομα</a> <a href="morph?l=smikro%5Cn&amp;la=greek&amp;can=smikro%5Cn0&amp;prior=o)/noma" onclick="m(this,1,0); return false" target="morph">σμικρὸν</a> <a href="morph?l=parhgme%2Fnon&amp;la=greek&amp;can=parhgme%2Fnon0&amp;prior=smikro\n" onclick="m(this,1,0); return false" target="morph">παρηγμένον</a> <a href="morph?l=e%29sti%2Fn&amp;la=greek&amp;can=e%29sti%2Fn0&amp;prior=parhgme/non" onclick="m(this,1,0); return false" target="morph">ἐστίν</a> . . <a href="morph?l=%5Bto%5C&amp;la=greek&amp;can=%5Bto%5C0&amp;prior=e)sti/n" onclick="m(this,1,0); return false" target="morph">[τὸ</a> <a href="morph?l=h%28%2Frws&amp;la=greek&amp;can=h%28%2Frws0&amp;prior=[to\" onclick="m(this,1,0); return false" target="morph">ἥρως</a></span>] <b><a href="text?doc=Perseus:abo:tlg,0059,005:398d&lang=original" target="_new"><span class="en">Pl.<u>Cra.</u>398d</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0059,005:399a&lang=original" target="_new"><span class="en">399a</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0059,034:654a&lang=original" target="_new"><span class="en"><u>Lg.</u>654a</span></a></b>: hence, <i>derived from</i> . . , <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p77&amp;prior=h(/rws" onclick="m(this,79,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C8&amp;prior=p" onclick="m(this,9,0); return false" target="morph">τὸ</a> <a href="morph?l=e%29%2Fdafos&amp;la=greek&amp;can=e%29%2Fdafos0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">ἔδαφος</a>, <a href="morph?l=da%2Fpedon&amp;la=greek&amp;can=da%2Fpedon0&amp;prior=e)/dafos" onclick="m(this,1,0); return false" target="morph">δάπεδον</a></span>, <i><span class="en">A.D. <u>Pron.</u>31.16</span></i>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p78&amp;prior=da/pedon" onclick="m(this,80,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C9&amp;prior=p" onclick="m(this,10,0); return false" target="morph">τὸ</a> <a href="morph?l=drw%3D&amp;la=greek&amp;can=drw%3D0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">δρῶ</a> <a href="morph?l=dra%3Dma&amp;la=greek&amp;can=dra%3Dma0&amp;prior=drw=" onclick="m(this,1,0); return false" target="morph">δρᾶμα</a></span> <b><a href="text?doc=Apollon. 2.624&lang=original" target="_new"><span class="en">Sch. A.R. 2.624</span></a></b>; “<span class="greek"><a href="morph?l=su%2Fgkeitai&amp;la=greek&amp;can=su%2Fgkeitai0&amp;prior=dra=ma" onclick="m(this,1,0); return false" target="morph">σύγκειται</a> <a href="morph?l=%5Bto%5C&amp;la=greek&amp;can=%5Bto%5C1&amp;prior=su/gkeitai" onclick="m(this,2,0); return false" target="morph">[τὸ</a> <a href="morph?l=au%29qe%2Fnths%5D&amp;la=greek&amp;can=au%29qe%2Fnths%5D0&amp;prior=[to\" onclick="m(this,1,0); return false" target="morph">αὐθέντης]</a> <a href="morph?l=p&amp;la=greek&amp;can=p79&amp;prior=au)qe/nths]" onclick="m(this,81,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C10&amp;prior=p" onclick="m(this,11,0); return false" target="morph">τὸ</a> <a href="morph?l=ei%28%3Dnai&amp;la=greek&amp;can=ei%28%3Dnai0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">εἷναι</a> . . <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C0&amp;prior=ei(=nai" onclick="m(this,1,0); return false" target="morph">καὶ</a> <a href="morph?l=p&amp;la=greek&amp;can=p80&amp;prior=kai\" onclick="m(this,82,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C11&amp;prior=p" onclick="m(this,12,0); return false" target="morph">τὸ</a> <a href="morph?l=au%29to%2Fs&amp;la=greek&amp;can=au%29to%2Fs0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">αὐτός</a></span>” <i><span class="en">Phryn.<u>PS</u>p.24</span></i> <i><span class="en">B.</span></i> </div><div class="lex_sense lex_sense3"><b>7.</b> generally, of Comparison, <i>alongside of, compared with</i>, usu. implying superiority, “<span class="greek"><a href="morph?l=doke%2Fontes&amp;la=greek&amp;can=doke%2Fontes0&amp;prior=au)to/s" onclick="m(this,1,0); return false" target="morph">δοκέοντες</a> <a href="morph?l=p&amp;la=greek&amp;can=p81&amp;prior=doke/ontes" onclick="m(this,84,0); return false" target="morph">π</a>. <a href="morph?l=tau%3Dta&amp;la=greek&amp;can=tau%3Dta0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">ταῦτα</a> <a href="morph?l=ou%29d%27&amp;la=greek&amp;can=ou%29d%270&amp;prior=tau=ta" onclick="m(this,1,0); return false" target="morph">οὐδ᾽</a> <a href="morph?l=a%29%5Cn&amp;la=greek&amp;can=a%29%5Cn0&amp;prior=ou)d'" onclick="m(this,1,0); return false" target="morph">ἂν</a> <a href="morph?l=tou%5Cs&amp;la=greek&amp;can=tou%5Cs2&amp;prior=a)\n" onclick="m(this,3,0); return false" target="morph">τοὺς</a> <a href="morph?l=sofwta%2Ftous&amp;la=greek&amp;can=sofwta%2Ftous0&amp;prior=tou\s" onclick="m(this,1,0); return false" target="morph">σοφωτάτους</a> <a href="morph?l=a%29nqrw%2Fpwn&amp;la=greek&amp;can=a%29nqrw%2Fpwn1&amp;prior=sofwta/tous" onclick="m(this,2,0); return false" target="morph">ἀνθρώπων</a> <a href="morph?l=*ai%29gupti%2Fous&amp;la=greek&amp;can=*ai%29gupti%2Fous0&amp;prior=a)nqrw/pwn" onclick="m(this,1,0); return false" target="morph">Αἰγυπτίους</a> <a href="morph?l=ou%29de%5Cn&amp;la=greek&amp;can=ou%29de%5Cn0&amp;prior=*ai)gupti/ous" onclick="m(this,1,0); return false" target="morph">οὐδὲν</a> <a href="morph?l=e%29peceurei%3Dn&amp;la=greek&amp;can=e%29peceurei%3Dn0&amp;prior=ou)de\n" onclick="m(this,1,0); return false" target="morph">ἐπεξευρεῖν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:2:160&lang=original" target="_new"><span class="en">Hdt.2.160</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0016,001:7:20&lang=original" target="_new"><span class="en">7.20</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0016,001:103&lang=original" target="_new"><span class="en">103</span></a></b>; “<span class="greek"><a href="morph?l=h%28li%2Fou&amp;la=greek&amp;can=h%28li%2Fou0&amp;prior=e)peceurei=n" onclick="m(this,1,0); return false" target="morph">ἡλίου</a> <a href="morph?l=e%29klei%2Fyeis&amp;la=greek&amp;can=e%29klei%2Fyeis0&amp;prior=h(li/ou" onclick="m(this,1,0); return false" target="morph">ἐκλείψεις</a> <a href="morph?l=ai%28%5C&amp;la=greek&amp;can=ai%28%5C0&amp;prior=e)klei/yeis" onclick="m(this,1,0); return false" target="morph">αἳ</a> <a href="morph?l=pukno%2Fterai&amp;la=greek&amp;can=pukno%2Fterai0&amp;prior=ai(\" onclick="m(this,1,0); return false" target="morph">πυκνότεραι</a> <a href="morph?l=p&amp;la=greek&amp;can=p82&amp;prior=pukno/terai" onclick="m(this,85,0); return false" target="morph">π</a>. <a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C10&amp;prior=p" onclick="m(this,11,0); return false" target="morph">τὰ</a> <a href="morph?l=e%29k&amp;la=greek&amp;can=e%29k0&amp;prior=ta\" onclick="m(this,1,0); return false" target="morph">ἐκ</a> <a href="morph?l=tou%3D&amp;la=greek&amp;can=tou%3D4&amp;prior=e)k" onclick="m(this,5,0); return false" target="morph">τοῦ</a> <a href="morph?l=pri%5Cn&amp;la=greek&amp;can=pri%5Cn0&amp;prior=tou=" onclick="m(this,1,0); return false" target="morph">πρὶν</a> <a href="morph?l=xro%2Fnou&amp;la=greek&amp;can=xro%2Fnou0&amp;prior=pri\n" onclick="m(this,1,0); return false" target="morph">χρόνου</a> <a href="morph?l=mnhmoneuo%2Fmena&amp;la=greek&amp;can=mnhmoneuo%2Fmena0&amp;prior=xro/nou" onclick="m(this,1,0); return false" target="morph">μνημονευόμενα</a> <a href="morph?l=cune%2Fbhsan&amp;la=greek&amp;can=cune%2Fbhsan0&amp;prior=mnhmoneuo/mena" onclick="m(this,1,0); return false" target="morph">ξυνέβησαν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:23&lang=original" target="_new"><span class="en">Th.1.23</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0003,001:4:6&lang=original" target="_new"><span class="en">4.6</span></a></b>; “<span class="greek"><a href="morph?l=tw%3Dn&amp;la=greek&amp;can=tw%3Dn7&amp;prior=cune/bhsan" onclick="m(this,8,0); return false" target="morph">τῶν</a> <a href="morph?l=a%28pa%2Fntwn&amp;la=greek&amp;can=a%28pa%2Fntwn0&amp;prior=tw=n" onclick="m(this,1,0); return false" target="morph">ἁπάντων</a> <a href="morph?l=a%29peri%2Foptoi%2F&amp;la=greek&amp;can=a%29peri%2Foptoi%2F0&amp;prior=a(pa/ntwn" onclick="m(this,1,0); return false" target="morph">ἀπερίοπτοί</a> <a href="morph?l=ei%29si&amp;la=greek&amp;can=ei%29si0&amp;prior=a)peri/optoi/" onclick="m(this,1,0); return false" target="morph">εἰσι</a> <a href="morph?l=p&amp;la=greek&amp;can=p83&amp;prior=ei)si" onclick="m(this,86,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C12&amp;prior=p" onclick="m(this,13,0); return false" target="morph">τὸ</a> <a href="morph?l=nika%3Dn&amp;la=greek&amp;can=nika%3Dn0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">νικᾶν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:41&lang=original" target="_new"><span class="en">Id.1.41</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p84&amp;prior=nika=n" onclick="m(this,87,0); return false" target="morph">π</a>. <a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C11&amp;prior=p" onclick="m(this,12,0); return false" target="morph">τὰ</a> <a href="morph?l=a%29%2Flla&amp;la=greek&amp;can=a%29%2Flla1&amp;prior=ta\" onclick="m(this,2,0); return false" target="morph">ἄλλα</a> <a href="morph?l=zw%3D%7Ca&amp;la=greek&amp;can=zw%3D%7Ca0&amp;prior=a)/lla" onclick="m(this,1,0); return false" target="morph">ζῷα</a> <a href="morph?l=w%28%2Fsper&amp;la=greek&amp;can=w%28%2Fsper0&amp;prior=zw=|a" onclick="m(this,1,0); return false" target="morph">ὥσπερ</a> <a href="morph?l=qeoi%5C&amp;la=greek&amp;can=qeoi%5C0&amp;prior=w(/sper" onclick="m(this,1,0); return false" target="morph">θεοὶ</a> <a href="morph?l=a%29%2Fnqrwpoi&amp;la=greek&amp;can=a%29%2Fnqrwpoi1&amp;prior=qeoi\" onclick="m(this,2,0); return false" target="morph">ἄνθρωποι</a> <a href="morph?l=bioteu%2Fousi&amp;la=greek&amp;can=bioteu%2Fousi0&amp;prior=a)/nqrwpoi" onclick="m(this,1,0); return false" target="morph">βιοτεύουσι</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0032,002:1:4:14&lang=original" target="_new"><span class="en">X.<u>Mem.</u>1.4.14</span></a></b>; “<span class="greek"><a href="morph?l=fai%2Fnetai&amp;la=greek&amp;can=fai%2Fnetai0&amp;prior=bioteu/ousi" onclick="m(this,1,0); return false" target="morph">φαίνεται</a> <a href="morph?l=p&amp;la=greek&amp;can=p85&amp;prior=fai/netai" onclick="m(this,88,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C13&amp;prior=p" onclick="m(this,14,0); return false" target="morph">τὸ</a> <a href="morph?l=a%29lgeino%5Cn&amp;la=greek&amp;can=a%29lgeino%5Cn0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">ἀλγεινὸν</a> <a href="morph?l=h%28du%5C&amp;la=greek&amp;can=h%28du%5C0&amp;prior=a)lgeino\n" onclick="m(this,1,0); return false" target="morph">ἡδὺ</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C1&amp;prior=h(du\" onclick="m(this,2,0); return false" target="morph">καὶ</a> <a href="morph?l=p&amp;la=greek&amp;can=p86&amp;prior=kai\" onclick="m(this,89,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C14&amp;prior=p" onclick="m(this,15,0); return false" target="morph">τὸ</a> <a href="morph?l=h%28du%5C&amp;la=greek&amp;can=h%28du%5C1&amp;prior=to\" onclick="m(this,2,0); return false" target="morph">ἡδὺ</a> <a href="morph?l=a%29lgeino%5Cn&amp;la=greek&amp;can=a%29lgeino%5Cn1&amp;prior=h(du\" onclick="m(this,2,0); return false" target="morph">ἀλγεινὸν</a> <a href="morph?l=h%28&amp;la=greek&amp;can=h%286&amp;prior=a)lgeino\n" onclick="m(this,7,0); return false" target="morph">ἡ</a> <a href="morph?l=h%28suxi%2Fa&amp;la=greek&amp;can=h%28suxi%2Fa0&amp;prior=h(" onclick="m(this,1,0); return false" target="morph">ἡσυχία</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,030:584a&lang=original" target="_new"><span class="en">Pl.<u>R.</u>584a</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0059,012:236d&lang=original" target="_new"><span class="en"><u>Phdr.</u>236d</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0059,019:183c&lang=original" target="_new"><span class="en"><u>La.</u>183c</span></a></b>, al.; “<span class="greek"><a href="morph?l=eu%29dai%2Fmwn&amp;la=greek&amp;can=eu%29dai%2Fmwn0&amp;prior=h(suxi/a" onclick="m(this,1,0); return false" target="morph">εὐδαίμων</a> <a href="morph?l=ma%3Dllon&amp;la=greek&amp;can=ma%3Dllon0&amp;prior=eu)dai/mwn" onclick="m(this,1,0); return false" target="morph">μᾶλλον</a> <a href="morph?l=p&amp;la=greek&amp;can=p87&amp;prior=ma=llon" onclick="m(this,90,0); return false" target="morph">π</a>. <a href="morph?l=pa%2Fntas&amp;la=greek&amp;can=pa%2Fntas0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">πάντας</a></span>” <i><span class="en"><u>BCH</u>26.332</span></i> (Halae); “<span class="greek"><a href="morph?l=proete%2Frei&amp;la=greek&amp;can=proete%2Frei0&amp;prior=pa/ntas" onclick="m(this,1,0); return false" target="morph">προετέρει</a> <a href="morph?l=p&amp;la=greek&amp;can=p88&amp;prior=proete/rei" onclick="m(this,91,0); return false" target="morph">π</a>. <a href="morph?l=pa%2Fntas&amp;la=greek&amp;can=pa%2Fntas1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">πάντας</a></span>” <i><span class="en"><u>PSI</u> 4.422.34</span></i> (iii B. C.): sts. implying inferiority or defect, <span class="greek"><a href="morph?l=h%29la%2Fttwsas&amp;la=greek&amp;can=h%29la%2Fttwsas0&amp;prior=pa/ntas" onclick="m(this,1,0); return false" target="morph">ἠλάττωσας</a> <a href="morph?l=au%29to%5Cn&amp;la=greek&amp;can=au%29to%5Cn2&amp;prior=h)la/ttwsas" onclick="m(this,3,0); return false" target="morph">αὐτὸν</a> <a href="morph?l=braxu%2F&amp;la=greek&amp;can=braxu%2F0&amp;prior=au)to\n" onclick="m(this,1,0); return false" target="morph">βραχύ</a> <a href="morph?l=ti&amp;la=greek&amp;can=ti6&amp;prior=braxu/" onclick="m(this,7,0); return false" target="morph">τι</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2753&amp;prior=ti" onclick="m(this,54,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%29gge%2Flous&amp;la=greek&amp;can=a%29gge%2Flous1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ἀγγέλους</a></span> a little <i>lower than</i> the angels, <b><a href="text?doc=Perseus:abo:tlg,0527,027:8:6&lang=original" target="_new"><span class="en">LXX <u>Ps.</u> 8.6</span></a></b>; <span class="greek"><a href="morph?l=mia%3D%7C&amp;la=greek&amp;can=mia%3D%7C0&amp;prior=a)gge/lous" onclick="m(this,1,0); return false" target="morph">μιᾷ</a> <a href="morph?l=h%28me%2Fra%7C&amp;la=greek&amp;can=h%28me%2Fra%7C0&amp;prior=mia=|" onclick="m(this,1,0); return false" target="morph">ἡμέρᾳ</a> <a href="morph?l=u%28sterou%3Dsi&amp;la=greek&amp;can=u%28sterou%3Dsi0&amp;prior=h(me/ra|" onclick="m(this,1,0); return false" target="morph">ὑστεροῦσι</a> <a href="morph?l=p&amp;la=greek&amp;can=p89&amp;prior=u(sterou=si" onclick="m(this,92,0); return false" target="morph">π</a>. <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn8&amp;prior=p" onclick="m(this,9,0); return false" target="morph">τὸν</a> <a href="morph?l=h%28%2Flion&amp;la=greek&amp;can=h%28%2Flion0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">ἥλιον</a></span> lag one day <i>behind</i> the sun, <i><span class="en">Gem.8.19</span></i>; so perh. <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2754&amp;prior=h(/lion" onclick="m(this,55,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%29to%2Fn&amp;la=greek&amp;can=au%29to%2Fn2&amp;prior=par'" onclick="m(this,3,0); return false" target="morph">αὐτόν</a>, <a href="morph?l=u%28pe%5Cr&amp;la=greek&amp;can=u%28pe%5Cr0&amp;prior=au)to/n" onclick="m(this,1,0); return false" target="morph">ὑπὲρ</a> <a href="morph?l=au%29to%2Fn&amp;la=greek&amp;can=au%29to%2Fn3&amp;prior=u(pe\r" onclick="m(this,4,0); return false" target="morph">αὐτόν</a></span> (has passed the ball?) <i>short of</i> him, beyond him, <i><span class="en">Antiph.234</span></i>; <span class="greek"><a href="morph?l=me%2Fga&amp;la=greek&amp;can=me%2Fga1&amp;prior=au)to/n" onclick="m(this,2,0); return false" target="morph">μέγα</a> <a href="morph?l=toi&amp;la=greek&amp;can=toi0&amp;prior=me/ga" onclick="m(this,1,0); return false" target="morph">τοι</a> <a href="morph?l=h%28me%2Fra&amp;la=greek&amp;can=h%28me%2Fra0&amp;prior=toi" onclick="m(this,1,0); return false" target="morph">ἡμέρα</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2755&amp;prior=h(me/ra" onclick="m(this,56,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἡμέραν</a> <a href="morph?l=gignome%2Fnh&amp;la=greek&amp;can=gignome%2Fnh0&amp;prior=h(me/ran" onclick="m(this,1,0); return false" target="morph">γιγνομένη</a> <a href="morph?l=gnw%2Fmhn&amp;la=greek&amp;can=gnw%2Fmhn0&amp;prior=gignome/nh" onclick="m(this,1,0); return false" target="morph">γνώμην</a> <a href="morph?l=e%29c&amp;la=greek&amp;can=e%29c0&amp;prior=gnw/mhn" onclick="m(this,1,0); return false" target="morph">ἐξ</a> <a href="morph?l=o%29rgh%3Ds&amp;la=greek&amp;can=o%29rgh%3Ds0&amp;prior=e)c" onclick="m(this,1,0); return false" target="morph">ὀργῆς</a> <a href="morph?l=metasth%3Dsai&amp;la=greek&amp;can=metasth%3Dsai0&amp;prior=o)rgh=s" onclick="m(this,1,0); return false" target="morph">μεταστῆσαι</a></span> one day <i>compared with</i> another is important . . , a day's delay makes a difference, <b><a href="text?doc=Perseus:abo:tlg,0028,005:72&lang=original" target="_new"><span class="en">Antipho 5.72</span></a></b>; <span class="greek"><a href="morph?l=ti%2F&amp;la=greek&amp;can=ti%2F0&amp;prior=metasth=sai" onclick="m(this,1,0); return false" target="morph">τί</a> <a href="morph?l=ga%5Cr&amp;la=greek&amp;can=ga%5Cr0&amp;prior=ti/" onclick="m(this,1,0); return false" target="morph">γὰρ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2756&amp;prior=ga\r" onclick="m(this,57,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%29%3Dmar&amp;la=greek&amp;can=h%29%3Dmar0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἦμαρ</a> <a href="morph?l=h%28me%2Fra&amp;la=greek&amp;can=h%28me%2Fra1&amp;prior=h)=mar" onclick="m(this,2,0); return false" target="morph">ἡμέρα</a> <a href="morph?l=te%2Frpein&amp;la=greek&amp;can=te%2Frpein0&amp;prior=h(me/ra" onclick="m(this,1,0); return false" target="morph">τέρπειν</a> <a href="morph?l=e%29%2Fxei&amp;la=greek&amp;can=e%29%2Fxei0&amp;prior=te/rpein" onclick="m(this,1,0); return false" target="morph">ἔχει</a> <a href="morph?l=prosqei%3Dsa&amp;la=greek&amp;can=prosqei%3Dsa0&amp;prior=e)/xei" onclick="m(this,1,0); return false" target="morph">προσθεῖσα</a> <a href="morph?l=ka%29naqei%3Dsa&amp;la=greek&amp;can=ka%29naqei%3Dsa0&amp;prior=prosqei=sa" onclick="m(this,1,0); return false" target="morph">κἀναθεῖσα</a> <a href="morph?l=tou%3D&amp;la=greek&amp;can=tou%3D5&amp;prior=ka)naqei=sa" onclick="m(this,6,0); return false" target="morph">τοῦ</a> <a href="morph?l=ge&amp;la=greek&amp;can=ge0&amp;prior=tou=" onclick="m(this,1,0); return false" target="morph">γε</a> <a href="morph?l=katqanei%3Dn&amp;la=greek&amp;can=katqanei%3Dn0&amp;prior=ge" onclick="m(this,1,0); return false" target="morph">κατθανεῖν</a></span>; what joy has one day <i>compared with</i> another to offer, since it only brings us nearer to, or farther from, death (which is neither good nor evil)? <b><a href="text?doc=Perseus:abo:tlg,0011,003:475&lang=original" target="_new"><span class="en">S.<u>Aj.</u>475</span></a></b>; <span class="greek"><a href="morph?l=o%28%5Cs&amp;la=greek&amp;can=o%28%5Cs0&amp;prior=katqanei=n" onclick="m(this,1,0); return false" target="morph">ὃς</a> <a href="morph?l=me%5Cn&amp;la=greek&amp;can=me%5Cn1&amp;prior=o(\s" onclick="m(this,2,0); return false" target="morph">μὲν</a> <a href="morph?l=kri%2Fnei&amp;la=greek&amp;can=kri%2Fnei0&amp;prior=me\n" onclick="m(this,1,0); return false" target="morph">κρίνει</a></span> (prefers) <span class="greek"><a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran1&amp;prior=kri/nei" onclick="m(this,2,0); return false" target="morph">ἡμέραν</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2757&amp;prior=h(me/ran" onclick="m(this,58,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran2&amp;prior=par'" onclick="m(this,3,0); return false" target="morph">ἡμέραν</a>, <a href="morph?l=o%28%5Cs&amp;la=greek&amp;can=o%28%5Cs1&amp;prior=h(me/ran" onclick="m(this,2,0); return false" target="morph">ὃς</a> <a href="morph?l=de%5C&amp;la=greek&amp;can=de%5C3&amp;prior=o(\s" onclick="m(this,4,0); return false" target="morph">δὲ</a> <a href="morph?l=kri%2Fnei&amp;la=greek&amp;can=kri%2Fnei1&amp;prior=de\" onclick="m(this,2,0); return false" target="morph">κρίνει</a></span> (approves) “<span class="greek"><a href="morph?l=pa%3Dsan&amp;la=greek&amp;can=pa%3Dsan0&amp;prior=kri/nei" onclick="m(this,1,0); return false" target="morph">πᾶσαν</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran3&amp;prior=pa=san" onclick="m(this,4,0); return false" target="morph">ἡμέραν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0031,006:14:5&lang=original" target="_new"><span class="en"><u>Ep.Rom.</u>14.5</span></a></b>. </div><div class="lex_sense lex_sense3"><b>8.</b> with Verbs of estimating, to set <i>at</i> so and so much, hence <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p90&amp;prior=h(me/ran" onclick="m(this,93,0); return false" target="morph">π</a>.</span> = <i>equivalent to</i> . . , <span class="greek"><a href="morph?l=tarbw%3D&amp;la=greek&amp;can=tarbw%3D0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">ταρβῶ</a> <a href="morph?l=mh%5C&amp;la=greek&amp;can=mh%5C0&amp;prior=tarbw=" onclick="m(this,1,0); return false" target="morph">μὴ</a> . . <a href="morph?l=qh%3Dtai&amp;la=greek&amp;can=qh%3Dtai0&amp;prior=mh\" onclick="m(this,1,0); return false" target="morph">θῆται</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2758&amp;prior=qh=tai" onclick="m(this,59,0); return false" target="morph">παρ᾽</a> <a href="morph?l=ou%29de%5Cn&amp;la=greek&amp;can=ou%29de%5Cn1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">οὐδὲν</a> <a href="morph?l=ta%5Cs&amp;la=greek&amp;can=ta%5Cs1&amp;prior=ou)de\n" onclick="m(this,2,0); return false" target="morph">τὰς</a> <a href="morph?l=e%29ma%5Cs&amp;la=greek&amp;can=e%29ma%5Cs0&amp;prior=ta\s" onclick="m(this,1,0); return false" target="morph">ἐμὰς</a> <a href="morph?l=e%29pistola%2Fs&amp;la=greek&amp;can=e%29pistola%2Fs0&amp;prior=e)ma\s" onclick="m(this,1,0); return false" target="morph">ἐπιστολάς</a></span> set <i>at</i> nought, <b><a href="text?doc=Eur. IT 732&lang=original" target="_new"><span class="en">E.<u>IT</u>732</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0085,005:229&lang=original" target="_new"><span class="en">A. <u>Ag.</u>229</span></a></b> (lyr.); “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2759&amp;prior=e)pistola/s" onclick="m(this,60,0); return false" target="morph">παρ᾽</a> <a href="morph?l=ou%29de%5Cn&amp;la=greek&amp;can=ou%29de%5Cn2&amp;prior=par'" onclick="m(this,3,0); return false" target="morph">οὐδὲν</a> <a href="morph?l=a%29%2Fgein&amp;la=greek&amp;can=a%29%2Fgein1&amp;prior=ou)de\n" onclick="m(this,2,0); return false" target="morph">ἄγειν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0011,002:35&lang=original" target="_new"><span class="en">S.<u>Ant.</u>35</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p91&amp;prior=a)/gein" onclick="m(this,94,0); return false" target="morph">π</a>. <a href="morph?l=mikro%5Cn&amp;la=greek&amp;can=mikro%5Cn0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">μικρὸν</a> <a href="morph?l=h%28gei%3Dsqai&amp;la=greek&amp;can=h%28gei%3Dsqai0&amp;prior=mikro\n" onclick="m(this,1,0); return false" target="morph">ἡγεῖσθαι</a></span> or <span class="greek"><a href="morph?l=poiei%3Dsqai%2F&amp;la=greek&amp;can=poiei%3Dsqai%2F0&amp;prior=h(gei=sqai" onclick="m(this,1,0); return false" target="morph">ποιεῖσθαί</a> <a href="morph?l=ti&amp;la=greek&amp;can=ti7&amp;prior=poiei=sqai/" onclick="m(this,8,0); return false" target="morph">τι</a></span> hold <i>of</i> small <i>account</i>, <b><a href="text?doc=Perseus:abo:tlg,0010,020:79&lang=original" target="_new"><span class="en">Isoc.5.79</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0014,061:51&lang=original" target="_new"><span class="en">D.61.51</span></a></b>; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2760&amp;prior=ti" onclick="m(this,61,0); return false" target="morph">παρ᾽</a> <a href="morph?l=o%29li%2Fgon&amp;la=greek&amp;can=o%29li%2Fgon0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ὀλίγον</a> <a href="morph?l=poiei%3Dsqai%2F&amp;la=greek&amp;can=poiei%3Dsqai%2F1&amp;prior=o)li/gon" onclick="m(this,2,0); return false" target="morph">ποιεῖσθαί</a> <a href="morph?l=tina&amp;la=greek&amp;can=tina1&amp;prior=poiei=sqai/" onclick="m(this,2,0); return false" target="morph">τινα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0032,006:6:6:11&lang=original" target="_new"><span class="en">X.<u>An.</u>6.6.11</span></a></b>; so with <span class="greek"><a href="morph?l=ei%29%3Dnai&amp;la=greek&amp;can=ei%29%3Dnai0&amp;prior=tina" onclick="m(this,1,0); return false" target="morph">εἶναι</a></span>, etc., <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2761&amp;prior=ei)=nai" onclick="m(this,62,0); return false" target="morph">παρ᾽</a> <a href="morph?l=ou%29de%2Fn&amp;la=greek&amp;can=ou%29de%2Fn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">οὐδέν</a> <a href="morph?l=e%29sti&amp;la=greek&amp;can=e%29sti0&amp;prior=ou)de/n" onclick="m(this,1,0); return false" target="morph">ἐστι</a></span> are <i>as</i> nothing, <b><a href="text?doc=Perseus:abo:tlg,0011,004:983&lang=original" target="_new"><span class="en">S.<u>OT</u>983</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0011,002:466&lang=original" target="_new"><span class="en"><u>Ant.</u>466</span></a></b>; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2762&amp;prior=e)sti" onclick="m(this,63,0); return false" target="morph">παρ᾽</a> <a href="morph?l=ou%29de%5Cn&amp;la=greek&amp;can=ou%29de%5Cn3&amp;prior=par'" onclick="m(this,4,0); return false" target="morph">οὐδὲν</a> <a href="morph?l=au%29tai%3Ds&amp;la=greek&amp;can=au%29tai%3Ds0&amp;prior=ou)de\n" onclick="m(this,1,0); return false" target="morph">αὐταῖς</a> <a href="morph?l=h%29%3Dn&amp;la=greek&amp;can=h%29%3Dn1&amp;prior=au)tai=s" onclick="m(this,2,0); return false" target="morph">ἦν</a> <a href="morph?l=a%29%5Cn&amp;la=greek&amp;can=a%29%5Cn1&amp;prior=h)=n" onclick="m(this,2,0); return false" target="morph">ἂν</a> <a href="morph?l=o%29llu%2Fnai&amp;la=greek&amp;can=o%29llu%2Fnai0&amp;prior=a)\n" onclick="m(this,1,0); return false" target="morph">ὀλλύναι</a> <a href="morph?l=po%2Fseis&amp;la=greek&amp;can=po%2Fseis0&amp;prior=o)llu/nai" onclick="m(this,1,0); return false" target="morph">πόσεις</a></span>” <b><a href="text?doc=Eur. Orest. 569&lang=original" target="_new"><span class="en">E.<u>Or.</u>569</span></a></b>; “<span class="greek"><a href="morph?l=ou%29&amp;la=greek&amp;can=ou%290&amp;prior=po/seis" onclick="m(this,1,0); return false" target="morph">οὐ</a> <a href="morph?l=p&amp;la=greek&amp;can=p92&amp;prior=ou)" onclick="m(this,95,0); return false" target="morph">π</a>. <a href="morph?l=me%2Fga&amp;la=greek&amp;can=me%2Fga2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">μέγα</a> <a href="morph?l=e%29%2Fsesqai&amp;la=greek&amp;can=e%29%2Fsesqai0&amp;prior=me/ga" onclick="m(this,1,0); return false" target="morph">ἔσεσθαι</a> <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C15&amp;prior=e)/sesqai" onclick="m(this,16,0); return false" target="morph">τὸ</a> <a href="morph?l=ptai%3Dsma&amp;la=greek&amp;can=ptai%3Dsma0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">πταῖσμα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0074,001:1:18:6&lang=original" target="_new"><span class="en">Arr.<u>An.</u>1.18.6</span></a></b>; so perh. <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p93&amp;prior=ptai=sma" onclick="m(this,96,0); return false" target="morph">π</a>. <a href="morph?l=smikra%5C&amp;la=greek&amp;can=smikra%5C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">σμικρὰ</a> <a href="morph?l=kexw%2Frhke&amp;la=greek&amp;can=kexw%2Frhke0&amp;prior=smikra\" onclick="m(this,1,0); return false" target="morph">κεχώρηκε</a></span> have turned out <i>of</i> little <i>account</i>, have <i>amounted to</i> little, <b><a href="text?doc=Perseus:abo:tlg,0016,001:1:120&lang=original" target="_new"><span class="en">Hdt.1.120</span></a></b>. </div><div class="lex_sense lex_sense4"><b>b.</b> in Accountancy, without a verb, <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p94&amp;prior=kexw/rhke" onclick="m(this,97,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn4&amp;prior=p" onclick="m(this,5,0); return false" target="morph">τὴν</a> <a href="morph?l=katallagh%2Fn&amp;la=greek&amp;can=katallagh%2Fn0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">καταλλαγήν</a></span> <i>on account of</i> <span class="greek"><a href="morph?l=k&amp;la=greek&amp;can=k0&amp;prior=katallagh/n" onclick="m(this,1,0); return false" target="morph">κ</a>.</span>, <i><span class="en"><u>PHib.</u>1.100.4</span></i> (iii B. C.). </div><div class="lex_sense lex_sense3"><b>9.</b> of correspondence, <span class="greek"><a href="morph?l=o%29fei%2Flein&amp;la=greek&amp;can=o%29fei%2Flein0&amp;prior=k" onclick="m(this,1,0); return false" target="morph">ὀφείλειν</a> <a href="morph?l=stath%3Dra&amp;la=greek&amp;can=stath%3Dra0&amp;prior=o)fei/lein" onclick="m(this,1,0); return false" target="morph">στατῆρα</a> <a href="morph?l=p&amp;la=greek&amp;can=p95&amp;prior=stath=ra" onclick="m(this,98,0); return false" target="morph">π</a>. <a href="morph?l=stath%3Dra&amp;la=greek&amp;can=stath%3Dra1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">στατῆρα</a></span> stater <i>for</i> stater (one to each of two creditors), <i><span class="en"><u>BCH</u>50.214</span></i> (Thasos, v B. C.); “<span class="greek"><a href="morph?l=plhgh%5Cn&amp;la=greek&amp;can=plhgh%5Cn0&amp;prior=stath=ra" onclick="m(this,1,0); return false" target="morph">πληγὴν</a> <a href="morph?l=p&amp;la=greek&amp;can=p96&amp;prior=plhgh\n" onclick="m(this,99,0); return false" target="morph">π</a>. <a href="morph?l=plhgh%5Cn&amp;la=greek&amp;can=plhgh%5Cn1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">πληγὴν</a> <a href="morph?l=e%28ka%2Fteron&amp;la=greek&amp;can=e%28ka%2Fteron0&amp;prior=plhgh\n" onclick="m(this,1,0); return false" target="morph">ἑκάτερον</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0019,009:643&lang=original" target="_new"><span class="en">Ar.<u>Ra.</u>643</span></a></b>; <span class="greek"><a href="morph?l=sunei%3Dnai&amp;la=greek&amp;can=sunei%3Dnai0&amp;prior=e(ka/teron" onclick="m(this,1,0); return false" target="morph">συνεῖναι</a> <a href="morph?l=e%28kate%2Frw%7C&amp;la=greek&amp;can=e%28kate%2Frw%7C0&amp;prior=sunei=nai" onclick="m(this,1,0); return false" target="morph">ἑκατέρῳ</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran4&amp;prior=e(kate/rw|" onclick="m(this,5,0); return false" target="morph">ἡμέραν</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2763&amp;prior=h(me/ran" onclick="m(this,64,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran5&amp;prior=par'" onclick="m(this,6,0); return false" target="morph">ἡμέραν</a></span> stayed day <i>for</i> day with each, <b><a href="text?doc=Perseus:abo:tlg,0014,059:46&lang=original" target="_new"><span class="en">D.59.46</span></a></b>; hence of alternation, <span class="greek"><a href="morph?l=poiei%3Dsqai&amp;la=greek&amp;can=poiei%3Dsqai0&amp;prior=h(me/ran" onclick="m(this,1,0); return false" target="morph">ποιεῖσθαι</a> <a href="morph?l=a%28gnei%2Fas&amp;la=greek&amp;can=a%28gnei%2Fas0&amp;prior=poiei=sqai" onclick="m(this,1,0); return false" target="morph">ἁγνείας</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C2&amp;prior=a(gnei/as" onclick="m(this,3,0); return false" target="morph">καὶ</a> <a href="morph?l=qusi%2Fas&amp;la=greek&amp;can=qusi%2Fas0&amp;prior=kai\" onclick="m(this,1,0); return false" target="morph">θυσίας</a> <a href="morph?l=du%2Fo&amp;la=greek&amp;can=du%2Fo0&amp;prior=qusi/as" onclick="m(this,1,0); return false" target="morph">δύο</a> <a href="morph?l=p&amp;la=greek&amp;can=p97&amp;prior=du/o" onclick="m(this,100,0); return false" target="morph">π</a>. <a href="morph?l=du%2Fo&amp;la=greek&amp;can=du%2Fo1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">δύο</a></span>, of four priests acting two and two alternately, <i><span class="en"><u>BGU</u>1198.12</span></i> (i B. C.); <span class="greek"><a href="morph?l=tou%3D&amp;la=greek&amp;can=tou%3D6&amp;prior=du/o" onclick="m(this,7,0); return false" target="morph">τοῦ</a> <a href="morph?l=kaqhmerinou%3D&amp;la=greek&amp;can=kaqhmerinou%3D0&amp;prior=tou=" onclick="m(this,1,0); return false" target="morph">καθημερινοῦ</a> <a href="morph?l=h%29%5C&amp;la=greek&amp;can=h%29%5C0&amp;prior=kaqhmerinou=" onclick="m(this,1,0); return false" target="morph">ἢ</a> <a href="morph?l=mi%2Fan&amp;la=greek&amp;can=mi%2Fan0&amp;prior=h)\" onclick="m(this,1,0); return false" target="morph">μίαν</a> <a href="morph?l=p&amp;la=greek&amp;can=p98&amp;prior=mi/an" onclick="m(this,101,0); return false" target="morph">π</a>. <a href="morph?l=mi%2Fan&amp;la=greek&amp;can=mi%2Fan1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">μίαν</a></span> (sc. <span class="greek"><a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran6&amp;prior=mi/an" onclick="m(this,7,0); return false" target="morph">ἡμέραν</a></span>)<span class="greek"> <a href="morph?l=%5Bpuretou%3D&amp;la=greek&amp;can=%5Bpuretou%3D0&amp;prior=h(me/ran" onclick="m(this,1,0); return false" target="morph">[πυρετοῦ</a></span>] quotidian or <i>tertian</i> fever, ib.<i><span class="en">956.3</span></i> (iii A. D.): sts. without doubling of the Noun, <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2764&amp;prior=[puretou=" onclick="m(this,65,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28me%2Frhn&amp;la=greek&amp;can=h%28me%2Frhn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἡμέρην</a></span>, opp. <span class="greek"><a href="morph?l=kaq%27&amp;la=greek&amp;can=kaq%270&amp;prior=h(me/rhn" onclick="m(this,1,0); return false" target="morph">καθ᾽</a> <a href="morph?l=h%28me%2Frhn&amp;la=greek&amp;can=h%28me%2Frhn1&amp;prior=kaq'" onclick="m(this,2,0); return false" target="morph">ἡμέρην</a></span>, <i>tertian</i>, opp. quotidian, <b><a href="text?doc=Perseus:abo:tlg,0627,012:1:12&lang=original" target="_new"><span class="en">Hp.<u>Aph.</u>1.12</span></a></b>; <span class="greek"><a href="morph?l=kaq%27&amp;la=greek&amp;can=kaq%271&amp;prior=h(me/rhn" onclick="m(this,2,0); return false" target="morph">καθ᾽</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran7&amp;prior=kaq'" onclick="m(this,8,0); return false" target="morph">ἡμέραν</a>, <a href="morph?l=par%27&amp;la=greek&amp;can=par%2765&amp;prior=h(me/ran" onclick="m(this,66,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran8&amp;prior=par'" onclick="m(this,9,0); return false" target="morph">ἡμέραν</a>, <a href="morph?l=p&amp;la=greek&amp;can=p99&amp;prior=h(me/ran" onclick="m(this,102,0); return false" target="morph">π</a>. <a href="morph?l=du%2Fo&amp;la=greek&amp;can=du%2Fo2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">δύο</a>, <a href="morph?l=p&amp;la=greek&amp;can=p100&amp;prior=du/o" onclick="m(this,103,0); return false" target="morph">π</a>. <a href="morph?l=trei%3Ds&amp;la=greek&amp;can=trei%3Ds0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τρεῖς</a></span> every day, <i>every second</i> day, every third (fourth) day, <i><span class="en">Arr.<u>Epict.</u>2.18.13</span></i>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p101&amp;prior=trei=s" onclick="m(this,104,0); return false" target="morph">π</a>. <a href="morph?l=mi%2Fan&amp;la=greek&amp;can=mi%2Fan2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">μίαν</a></span> every second day, <b><a href="text?doc=Perseus:abo:tlg,0543,001:3:110:4&lang=original" target="_new"><span class="en">Plb.3.110.4</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2766&amp;prior=mi/an" onclick="m(this,67,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29niauto%2Fn&amp;la=greek&amp;can=e%29niauto%2Fn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἐνιαυτόν</a></span> every second year, <i><span class="en">Plu.<u>Cleom.</u>15</span></i>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2767&amp;prior=e)niauto/n" onclick="m(this,68,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29%2Ftos&amp;la=greek&amp;can=e%29%2Ftos0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἔτος</a></span> year and year about, <i><span class="en">Arist.<u>GA</u>757a7</span></i>; every second year, <b><a href="text?doc=Perseus:abo:tlg,0525,001:8:15:2&lang=original" target="_new"><span class="en">Paus.8.15.2</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p102&amp;prior=e)/tos" onclick="m(this,105,0); return false" target="morph">π</a>. <a href="morph?l=me%2Fros&amp;la=greek&amp;can=me%2Fros0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">μέρος</a></span> by turns (v. <span class="greek"><a href="morph?l=me%2Fros&amp;la=greek&amp;can=me%2Fros1&amp;prior=me/ros" onclick="m(this,2,0); return false" target="morph">μέρος</a></span> II. <b><a href="text?doc=Perseus:abo:tlg,0525,001:2&lang=original" target="_new"><span class="en">2</span></a></b>); “<span class="greek"><a href="morph?l=o%28&amp;la=greek&amp;can=o%288&amp;prior=me/ros" onclick="m(this,9,0); return false" target="morph">ὁ</a> <a href="morph?l=a%29na%5C&amp;la=greek&amp;can=a%29na%5C0&amp;prior=o(" onclick="m(this,1,0); return false" target="morph">ἀνὰ</a> <a href="morph?l=me%2Fros&amp;la=greek&amp;can=me%2Fros2&amp;prior=a)na\" onclick="m(this,3,0); return false" target="morph">μέρος</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2768&amp;prior=me/ros" onclick="m(this,69,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28%5Cc&amp;la=greek&amp;can=e%28%5Cc0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἓξ</a> <a href="morph?l=mh%3Dnas&amp;la=greek&amp;can=mh%3Dnas0&amp;prior=e(\c" onclick="m(this,1,0); return false" target="morph">μῆνας</a> <a href="morph?l=u%28pe%5Cr&amp;la=greek&amp;can=u%28pe%5Cr1&amp;prior=mh=nas" onclick="m(this,2,0); return false" target="morph">ὑπὲρ</a> <a href="morph?l=gh%3Dn&amp;la=greek&amp;can=gh%3Dn0&amp;prior=u(pe\r" onclick="m(this,1,0); return false" target="morph">γῆν</a> <a href="morph?l=te&amp;la=greek&amp;can=te0&amp;prior=gh=n" onclick="m(this,1,0); return false" target="morph">τε</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C3&amp;prior=te" onclick="m(this,4,0); return false" target="morph">καὶ</a> <a href="morph?l=u%28po%5C&amp;la=greek&amp;can=u%28po%5C0&amp;prior=kai\" onclick="m(this,1,0); return false" target="morph">ὑπὸ</a> <a href="morph?l=gh%3Dn&amp;la=greek&amp;can=gh%3Dn1&amp;prior=u(po\" onclick="m(this,2,0); return false" target="morph">γῆν</a> <a href="morph?l=gino%2Fmenos&amp;la=greek&amp;can=gino%2Fmenos0&amp;prior=gh=n" onclick="m(this,1,0); return false" target="morph">γινόμενος</a> <a href="morph?l=*%29%2Fadwnis&amp;la=greek&amp;can=*%29%2Fadwnis0&amp;prior=gino/menos" onclick="m(this,1,0); return false" target="morph">Ἄδωνις</a></span>” <i><span class="en">Corn. <u>ND</u>28</span></i>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p103&amp;prior=*)/adwnis" onclick="m(this,106,0); return false" target="morph">π</a>. <a href="morph?l=mh%3Dna&amp;la=greek&amp;can=mh%3Dna0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">μῆνα</a> <a href="morph?l=tri%2Fton&amp;la=greek&amp;can=tri%2Fton0&amp;prior=mh=na" onclick="m(this,1,0); return false" target="morph">τρίτον</a></span> every third month, <i><span class="en">Arist.<u>HA</u>582b4</span></i>, cf. <i><span class="en">Plu.2.942e</span></i>; but <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p104&amp;prior=tri/ton" onclick="m(this,107,0); return false" target="morph">π</a>. <a href="morph?l=tri%2Fa&amp;la=greek&amp;can=tri%2Fa0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τρία</a> <a href="morph?l=%5Be%29%2Ftea&amp;la=greek&amp;can=%5Be%29%2Ftea0&amp;prior=tri/a" onclick="m(this,1,0); return false" target="morph">[ἔτεα</a></span>] prob. every fourth year, <i><span class="en"><u>IG</u>5(2).422</span></i> (Phigalea), cf. <i><span class="en">Arr.<u>Epict.</u></span></i> l.c.; <span class="greek"><a href="morph?l=e%28%2Fna&amp;la=greek&amp;can=e%28%2Fna0&amp;prior=[e)/tea" onclick="m(this,1,0); return false" target="morph">ἕνα</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2769&amp;prior=e(/na" onclick="m(this,70,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28%2Fna&amp;la=greek&amp;can=e%28%2Fna1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ἕνα</a> <a href="morph?l=paraleipte%2Fon&amp;la=greek&amp;can=paraleipte%2Fon0&amp;prior=e(/na" onclick="m(this,1,0); return false" target="morph">παραλειπτέον</a></span> every second one, <i><span class="en">Nicom.<u>Ar.</u>1.18</span></i>; <span class="greek"><a href="morph?l=e%28%2Fna&amp;la=greek&amp;can=e%28%2Fna2&amp;prior=paraleipte/on" onclick="m(this,3,0); return false" target="morph">ἕνα</a> <a href="morph?l=p&amp;la=greek&amp;can=p105&amp;prior=e(/na" onclick="m(this,108,0); return false" target="morph">π</a>. <a href="morph?l=du%2Fo&amp;la=greek&amp;can=du%2Fo3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">δύο</a> </span>(<span class="greek"><a href="morph?l=trei%3Ds&amp;la=greek&amp;can=trei%3Ds1&amp;prior=du/o" onclick="m(this,2,0); return false" target="morph">τρεῖς</a></span>) every third (fourth) one, ibid.; <span class="greek"><a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C6&amp;prior=trei=s" onclick="m(this,7,0); return false" target="morph">παρὰ</a> <a href="morph?l=d%27&amp;la=greek&amp;can=d%273&amp;prior=para\" onclick="m(this,4,0); return false" target="morph">δ᾽</a> <a href="morph?l=a%29%2Fllan&amp;la=greek&amp;can=a%29%2Fllan0&amp;prior=d'" onclick="m(this,1,0); return false" target="morph">ἄλλαν</a> <a href="morph?l=a%29%2Flla&amp;la=greek&amp;can=a%29%2Flla2&amp;prior=a)/llan" onclick="m(this,3,0); return false" target="morph">ἄλλα</a> <a href="morph?l=moi%3Dra&amp;la=greek&amp;can=moi%3Dra0&amp;prior=a)/lla" onclick="m(this,1,0); return false" target="morph">μοῖρα</a> <a href="morph?l=diw%2Fkei&amp;la=greek&amp;can=diw%2Fkei0&amp;prior=moi=ra" onclick="m(this,1,0); return false" target="morph">διώκει</a></span> now one now another, <b><a href="text?doc=Eur. Heraclid. 611&lang=original" target="_new"><span class="en">E.<u>Heracl.</u> 611</span></a></b>. </div><div class="lex_sense lex_sense3"><b>10.</b> <i>precisely at the moment of</i>, <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2770&amp;prior=diw/kei" onclick="m(this,71,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%29ta%5C&amp;la=greek&amp;can=au%29ta%5C0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">αὐτὰ</a> <a href="morph?l=ta%29dikh%2Fmata&amp;la=greek&amp;can=ta%29dikh%2Fmata0&amp;prior=au)ta\" onclick="m(this,1,0); return false" target="morph">τἀδικήματα</a></span> <i>flagrante delicto</i>, <b><a href="text?doc=Perseus:abo:tlg,0014,018:13&lang=original" target="_new"><span class="en">D.18.13</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0014,021:26&lang=original" target="_new"><span class="en">21.26</span></a></b>; “<span class="greek"><a href="morph?l=a%29podw%2Fsw&amp;la=greek&amp;can=a%29podw%2Fsw0&amp;prior=ta)dikh/mata" onclick="m(this,1,0); return false" target="morph">ἀποδώσω</a> <a href="morph?l=p&amp;la=greek&amp;can=p106&amp;prior=a)podw/sw" onclick="m(this,109,0); return false" target="morph">π</a>. <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn9&amp;prior=p" onclick="m(this,10,0); return false" target="morph">τὸν</a> <a href="morph?l=eu%29%2Fqunon&amp;la=greek&amp;can=eu%29%2Fqunon0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">εὔθυνον</a> <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C16&amp;prior=eu)/qunon" onclick="m(this,17,0); return false" target="morph">τὸ</a> <a href="morph?l=kaqh%3Dkon&amp;la=greek&amp;can=kaqh%3Dkon0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">καθῆκον</a></span>” <i><span class="en"><u>IG</u>12.188.31</span></i>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p107&amp;prior=kaqh=kon" onclick="m(this,110,0); return false" target="morph">π</a>. <a href="morph?l=toiou%3Dton&amp;la=greek&amp;can=toiou%3Dton0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τοιοῦτον</a> <a href="morph?l=kairo%2Fn&amp;la=greek&amp;can=kairo%2Fn0&amp;prior=toiou=ton" onclick="m(this,1,0); return false" target="morph">καιρόν</a>, <a href="morph?l=p&amp;la=greek&amp;can=p108&amp;prior=kairo/n" onclick="m(this,111,0); return false" target="morph">π</a>. <a href="morph?l=ta%5Cs&amp;la=greek&amp;can=ta%5Cs2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">τὰς</a> <a href="morph?l=xrei%2Fas&amp;la=greek&amp;can=xrei%2Fas0&amp;prior=ta\s" onclick="m(this,1,0); return false" target="morph">χρείας</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0014,020:41&lang=original" target="_new"><span class="en">D.20.41</span></a></b>,<i><span class="en">46</span></i>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p109&amp;prior=xrei/as" onclick="m(this,112,0); return false" target="morph">π</a>. <a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C12&amp;prior=p" onclick="m(this,13,0); return false" target="morph">τὰ</a> <a href="morph?l=deina%2F&amp;la=greek&amp;can=deina%2F0&amp;prior=ta\" onclick="m(this,1,0); return false" target="morph">δεινά</a></span> <i>in the midst of</i> danger, <b><a href="text?doc=Perseus:abo:tlg,0007,058:63&lang=original" target="_new"><span class="en">Plu.<u>Ant.</u>63</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p110&amp;prior=deina/" onclick="m(this,113,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">τὴν</a> <a href="morph?l=prw%2Fthn&amp;la=greek&amp;can=prw%2Fthn0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">πρώτην</a> <a href="morph?l=ge%2Fnesin&amp;la=greek&amp;can=ge%2Fnesin0&amp;prior=prw/thn" onclick="m(this,1,0); return false" target="morph">γένεσιν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,2003,001:1:10b&lang=original" target="_new"><span class="en">Jul.<u>Or.</u>1.10b</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p111&amp;prior=ge/nesin" onclick="m(this,114,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn6&amp;prior=p" onclick="m(this,7,0); return false" target="morph">τὴν</a> <a href="morph?l=prw%2Fthn&amp;la=greek&amp;can=prw%2Fthn1&amp;prior=th\n" onclick="m(this,2,0); return false" target="morph">πρώτην</a></span> (sc. <span class="greek"><a href="morph?l=e%29pi%2Fqesin&amp;la=greek&amp;can=e%29pi%2Fqesin0&amp;prior=prw/thn" onclick="m(this,1,0); return false" target="morph">ἐπίθεσιν</a></span>) <i>at</i> the first attack, <i><span class="en">Hld.9.2</span></i>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p112&amp;prior=e)pi/qesin" onclick="m(this,115,0); return false" target="morph">π</a>. <a href="morph?l=ge&amp;la=greek&amp;can=ge1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">γε</a> <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn7&amp;prior=ge" onclick="m(this,8,0); return false" target="morph">τὴν</a> <a href="morph?l=prw%2Fthn&amp;la=greek&amp;can=prw%2Fthn2&amp;prior=th\n" onclick="m(this,3,0); return false" target="morph">πρώτην</a> <a href="morph?l=o%28rmh%2Fn&amp;la=greek&amp;can=o%28rmh%2Fn0&amp;prior=prw/thn" onclick="m(this,1,0); return false" target="morph">ὁρμήν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0545,001:14:10&lang=original" target="_new"><span class="en">Ael.<u>NA</u>14.10</span></a></b>. </div><div class="lex_sense lex_sense4"><b>b.</b> distributively, whether of Time, <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p113&amp;prior=o(rmh/n" onclick="m(this,116,0); return false" target="morph">π</a>. <a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C13&amp;prior=p" onclick="m(this,14,0); return false" target="morph">τὰ</a> <a href="morph?l=e%28bdomh%2Fkonta&amp;la=greek&amp;can=e%28bdomh%2Fkonta0&amp;prior=ta\" onclick="m(this,1,0); return false" target="morph">ἑβδομήκοντα</a> <a href="morph?l=e%29%2Ftea&amp;la=greek&amp;can=e%29%2Ftea0&amp;prior=e(bdomh/konta" onclick="m(this,1,0); return false" target="morph">ἔτεα</a></span> <i>in each</i> complete period of seventy years, <b><a href="text?doc=Perseus:abo:tlg,0016,001:1:32&lang=original" target="_new"><span class="en">Hdt.1.32</span></a></b>; “<span class="greek"><a href="morph?l=e%29n&amp;la=greek&amp;can=e%29n1&amp;prior=e)/tea" onclick="m(this,2,0); return false" target="morph">ἐν</a> <a href="morph?l=tai%3Ds&amp;la=greek&amp;can=tai%3Ds0&amp;prior=e)n" onclick="m(this,1,0); return false" target="morph">ταῖς</a> <a href="morph?l=o%28doipori%2Fais&amp;la=greek&amp;can=o%28doipori%2Fais0&amp;prior=tai=s" onclick="m(this,1,0); return false" target="morph">ὁδοιπορίαις</a> <a href="morph?l=p&amp;la=greek&amp;can=p114&amp;prior=o(doipori/ais" onclick="m(this,117,0); return false" target="morph">π</a>. <a href="morph?l=sta%2Fdia&amp;la=greek&amp;can=sta%2Fdia0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">στάδια</a> <a href="morph?l=diako%2Fsia&amp;la=greek&amp;can=diako%2Fsia0&amp;prior=sta/dia" onclick="m(this,1,0); return false" target="morph">διακόσια</a> . . <a href="morph?l=toi%3Ds&amp;la=greek&amp;can=toi%3Ds3&amp;prior=diako/sia" onclick="m(this,4,0); return false" target="morph">τοῖς</a> <a href="morph?l=e%28kato%5Cn&amp;la=greek&amp;can=e%28kato%5Cn0&amp;prior=toi=s" onclick="m(this,1,0); return false" target="morph">ἑκατὸν</a> <a href="morph?l=stadi%2Fois&amp;la=greek&amp;can=stadi%2Fois0&amp;prior=e(kato\n" onclick="m(this,1,0); return false" target="morph">σταδίοις</a> <a href="morph?l=dih%2Fnegkan&amp;la=greek&amp;can=dih%2Fnegkan0&amp;prior=stadi/ois" onclick="m(this,1,0); return false" target="morph">διήνεγκαν</a> <a href="morph?l=a%29llh%2Flwn&amp;la=greek&amp;can=a%29llh%2Flwn0&amp;prior=dih/negkan" onclick="m(this,1,0); return false" target="morph">ἀλλήλων</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0032,003:20:18&lang=original" target="_new"><span class="en">X.<u>Oec.</u>20.18</span></a></b>; <span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr15&amp;prior=a)llh/lwn" onclick="m(this,16,0); return false" target="morph">πὰρ</a> <a href="morph?l=*ve%2Ftos&amp;la=greek&amp;can=*ve%2Ftos0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">Ϝέτος</a></span> <i>each</i> year, <i>every</i> year, <i><span class="en"><u>Tab.Heracl.</u> 1.101</span></i>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p115&amp;prior=*ve/tos" onclick="m(this,118,0); return false" target="morph">π</a>. <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn10&amp;prior=p" onclick="m(this,11,0); return false" target="morph">τὸν</a> <a href="morph?l=e%29niauto%5Cn&amp;la=greek&amp;can=e%29niauto%5Cn0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">ἐνιαυτὸν</a> <a href="morph?l=e%28%2Fkaston&amp;la=greek&amp;can=e%28%2Fkaston0&amp;prior=e)niauto\n" onclick="m(this,1,0); return false" target="morph">ἕκαστον</a></span>” <i><span class="en"><u>IG</u>12(7).5.14</span></i> (Amorgos); <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2771&amp;prior=e(/kaston" onclick="m(this,72,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%29%3Dma%2Fr&amp;la=greek&amp;can=a%29%3Dma%2Fr0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἆμάρ</a> <a href="morph?l=te&amp;la=greek&amp;can=te1&amp;prior=a)=ma/r" onclick="m(this,2,0); return false" target="morph">τε</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C4&amp;prior=te" onclick="m(this,5,0); return false" target="morph">καὶ</a> <a href="morph?l=nu%2Fkta&amp;la=greek&amp;can=nu%2Fkta0&amp;prior=kai\" onclick="m(this,1,0); return false" target="morph">νύκτα</a></span> day and night, <i><span class="en">B.<u>Fr.</u>7</span></i>; or more generally, <span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr16&amp;prior=nu/kta" onclick="m(this,17,0); return false" target="morph">πὰρ</a> <a href="morph?l=ta%5Cn&amp;la=greek&amp;can=ta%5Cn0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">τὰν</a> <a href="morph?l=e%29lai%2Fan&amp;la=greek&amp;can=e%29lai%2Fan0&amp;prior=ta\n" onclick="m(this,1,0); return false" target="morph">ἐλαίαν</a></span> <i>in respect of each</i> olive plant, <i><span class="en"><u>Tab.Heracl.</u>1.122</span></i>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2772&amp;prior=e)lai/an" onclick="m(this,73,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran9&amp;prior=par'" onclick="m(this,10,0); return false" target="morph">ἡμέραν</a> <a href="morph?l=ai%28&amp;la=greek&amp;can=ai%281&amp;prior=h(me/ran" onclick="m(this,2,0); return false" target="morph">αἱ</a> <a href="morph?l=a%29mi%2Fai&amp;la=greek&amp;can=a%29mi%2Fai0&amp;prior=ai(" onclick="m(this,1,0); return false" target="morph">ἀμίαι</a> <a href="morph?l=polu%5C&amp;la=greek&amp;can=polu%5C0&amp;prior=a)mi/ai" onclick="m(this,1,0); return false" target="morph">πολὺ</a> <a href="morph?l=e%29pidh%2Flws&amp;la=greek&amp;can=e%29pidh%2Flws0&amp;prior=polu\" onclick="m(this,1,0); return false" target="morph">ἐπιδήλως</a> <a href="morph?l=au%29ca%2Fnontai&amp;la=greek&amp;can=au%29ca%2Fnontai0&amp;prior=e)pidh/lws" onclick="m(this,1,0); return false" target="morph">αὐξάνονται</a></span> <i>from</i> day <i>to</i> day, <i>per</i> day, <i><span class="en">Arist.<u>HA</u>571a21</span></i>; “<span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C17&amp;prior=au)ca/nontai" onclick="m(this,18,0); return false" target="morph">τὸ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2773&amp;prior=to\" onclick="m(this,74,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28ka%2Fsthn&amp;la=greek&amp;can=e%28ka%2Fsthn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἑκάστην</a> <a href="morph?l=ba%2Fsin&amp;la=greek&amp;can=ba%2Fsin0&amp;prior=e(ka/sthn" onclick="m(this,1,0); return false" target="morph">βάσιν</a> <a href="morph?l=gino%2Fmenon&amp;la=greek&amp;can=gino%2Fmenon0&amp;prior=ba/sin" onclick="m(this,1,0); return false" target="morph">γινόμενον</a> <a href="morph?l=mikro%5Cn&amp;la=greek&amp;can=mikro%5Cn1&amp;prior=gino/menon" onclick="m(this,2,0); return false" target="morph">μικρὸν</a> <a href="morph?l=polu%5C&amp;la=greek&amp;can=polu%5C1&amp;prior=mikro\n" onclick="m(this,2,0); return false" target="morph">πολὺ</a> <a href="morph?l=gi%2Fnetai&amp;la=greek&amp;can=gi%2Fnetai0&amp;prior=polu\" onclick="m(this,1,0); return false" target="morph">γίνεται</a> <a href="morph?l=p&amp;la=greek&amp;can=p116&amp;prior=gi/netai" onclick="m(this,119,0); return false" target="morph">π</a>. <a href="morph?l=polla%2Fs&amp;la=greek&amp;can=polla%2Fs0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">πολλάς</a></span>” <i><span class="en">Id.<u>Pr.</u> 881b26</span></i>; “<span class="greek"><a href="morph?l=h%28&amp;la=greek&amp;can=h%287&amp;prior=polla/s" onclick="m(this,8,0); return false" target="morph">ἡ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2774&amp;prior=h(" onclick="m(this,75,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran10&amp;prior=par'" onclick="m(this,11,0); return false" target="morph">ἡμέραν</a> <a href="morph?l=xa%2Fris&amp;la=greek&amp;can=xa%2Fris0&amp;prior=h(me/ran" onclick="m(this,1,0); return false" target="morph">χάρις</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0014,008:70&lang=original" target="_new"><span class="en">D.8.70</span></a></b>; “<span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C18&amp;prior=xa/ris" onclick="m(this,19,0); return false" target="morph">τὸ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2775&amp;prior=to\" onclick="m(this,76,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28ka%2Fsthn&amp;la=greek&amp;can=e%28ka%2Fsthn1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ἑκάστην</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran11&amp;prior=e(ka/sthn" onclick="m(this,12,0); return false" target="morph">ἡμέραν</a> <a href="morph?l=h%28du%2F&amp;la=greek&amp;can=h%28du%2F0&amp;prior=h(me/ran" onclick="m(this,1,0); return false" target="morph">ἡδύ</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,034:705a&lang=original" target="_new"><span class="en">Pl. <u>Lg.</u>705a</span></a></b>. </div><div class="lex_sense lex_sense4"><b>c.</b> <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2776&amp;prior=h(du/" onclick="m(this,77,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%29%3Dmar&amp;la=greek&amp;can=a%29%3Dmar0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἆμαρ</a></span> <i>on</i> (this) day, <i>to-day</i>, <span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C19&amp;prior=a)=mar" onclick="m(this,20,0); return false" target="morph">τὸ</a> <a href="morph?l=me%5Cn&amp;la=greek&amp;can=me%5Cn2&amp;prior=to\" onclick="m(this,3,0); return false" target="morph">μὲν</a> <a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr17&amp;prior=me\n" onclick="m(this,18,0); return false" target="morph">πὰρ</a> <a href="morph?l=a%29%3Dmar&amp;la=greek&amp;can=a%29%3Dmar1&amp;prior=pa\r" onclick="m(this,2,0); return false" target="morph">ἆμαρ</a>, <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C20&amp;prior=a)=mar" onclick="m(this,21,0); return false" target="morph">τὸ</a> <a href="morph?l=de%2F&amp;la=greek&amp;can=de%2F1&amp;prior=to\" onclick="m(this,2,0); return false" target="morph">δέ</a></span> . . <i>to</i>-day and to-morrow, <b><a href="text?doc=Perseus:abo:tlg,0033,002:11:63&lang=original" target="_new"><span class="en">Pi.<u>P.</u>11.63</span></a></b>; but <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2777&amp;prior=de/" onclick="m(this,78,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%29%3Dmar&amp;la=greek&amp;can=h%29%3Dmar1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ἦμαρ</a></span> <i>to</i>-morrow, <b><a href="text?doc=Perseus:abo:tlg,0011,007:1455&lang=original" target="_new"><span class="en">S. <u>OC</u>1455</span></a></b> (lyr.). </div><div class="lex_sense lex_sense4"><b>d.</b> <i>throughout</i> a period of time, “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p117&amp;prior=h)=mar" onclick="m(this,120,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn8&amp;prior=p" onclick="m(this,9,0); return false" target="morph">τὴν</a> <a href="morph?l=zo%2Fhn&amp;la=greek&amp;can=zo%2Fhn0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">ζόην</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:7:46&lang=original" target="_new"><span class="en">Hdt. 7.46</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p118&amp;prior=zo/hn" onclick="m(this,121,0); return false" target="morph">π</a>. <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn11&amp;prior=p" onclick="m(this,12,0); return false" target="morph">τὸν</a> <a href="morph?l=bi%2Fon&amp;la=greek&amp;can=bi%2Fon0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">βίον</a> <a href="morph?l=a%28%2Fpanta&amp;la=greek&amp;can=a%28%2Fpanta0&amp;prior=bi/on" onclick="m(this,1,0); return false" target="morph">ἅπαντα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,034:733a&lang=original" target="_new"><span class="en">Pl.<u>Lg.</u>733a</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p119&amp;prior=a(/panta" onclick="m(this,122,0); return false" target="morph">π</a>. <a href="morph?l=pa%2Fnta&amp;la=greek&amp;can=pa%2Fnta0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">πάντα</a> <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn12&amp;prior=pa/nta" onclick="m(this,13,0); return false" target="morph">τὸν</a> <a href="morph?l=xro%2Fnon&amp;la=greek&amp;can=xro%2Fnon0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">χρόνον</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0014,018:10&lang=original" target="_new"><span class="en">D.18.10</span></a></b>; also more loosely, <i>during</i>, <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p120&amp;prior=xro/non" onclick="m(this,123,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn9&amp;prior=p" onclick="m(this,10,0); return false" target="morph">τὴν</a> <a href="morph?l=po%2Fsin&amp;la=greek&amp;can=po%2Fsin0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">πόσιν</a></span> <i>while</i> they were drinking, <b><a href="text?doc=Perseus:abo:tlg,0016,001:2:121&lang=original" target="_new"><span class="en">Hdt.2.121</span></a></b>.“<span class="greek"><a href="morph?l=d%2F&amp;la=greek&amp;can=d%2F0&amp;prior=po/sin" onclick="m(this,1,0); return false" target="morph">δ́</a>; <a href="morph?l=p&amp;la=greek&amp;can=p121&amp;prior=d/" onclick="m(this,124,0); return false" target="morph">π</a>. <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn13&amp;prior=p" onclick="m(this,14,0); return false" target="morph">τὸν</a> <a href="morph?l=po%2Fton&amp;la=greek&amp;can=po%2Fton0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">πότον</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0026,002:156&lang=original" target="_new"><span class="en">Aeschin.2.156</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p122&amp;prior=po/ton" onclick="m(this,125,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn10&amp;prior=p" onclick="m(this,11,0); return false" target="morph">τὴν</a> <a href="morph?l=ku%2Flika&amp;la=greek&amp;can=ku%2Flika0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">κύλικα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0007,058:24&lang=original" target="_new"><span class="en">Plu.<u>Ant.</u>24</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p123&amp;prior=ku/lika" onclick="m(this,126,0); return false" target="morph">π</a>. <a href="morph?l=dei%3Dpnon&amp;la=greek&amp;can=dei%3Dpnon1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">δεῖπνον</a></span> or <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p124&amp;prior=dei=pnon" onclick="m(this,127,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C21&amp;prior=p" onclick="m(this,22,0); return false" target="morph">τὸ</a> <a href="morph?l=dei%3Dpnon&amp;la=greek&amp;can=dei%3Dpnon2&amp;prior=to\" onclick="m(this,3,0); return false" target="morph">δεῖπνον</a></span>, <i><span class="en">Id.2.737a</span></i>,<i><span class="en">674f</span></i>. </div><div class="lex_sense lex_sense2"><b>II.</b> <i>along</i>, “<span class="greek"><a href="morph?l=o%29%2Fnos&amp;la=greek&amp;can=o%29%2Fnos0&amp;prior=dei=pnon" onclick="m(this,1,0); return false" target="morph">ὄνος</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2778&amp;prior=o)/nos" onclick="m(this,79,0); return false" target="morph">παρ᾽</a> <a href="morph?l=a%29%2Frouran&amp;la=greek&amp;can=a%29%2Frouran0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἄρουραν</a> <a href="morph?l=i%29w%2Fn&amp;la=greek&amp;can=i%29w%2Fn0&amp;prior=a)/rouran" onclick="m(this,1,0); return false" target="morph">ἰών</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:11:558&lang=original" target="_new"><span class="en">Il.11.558</span></a></b>; “<span class="greek"><a href="morph?l=bh%3D&amp;la=greek&amp;can=bh%3D1&amp;prior=i)w/n" onclick="m(this,2,0); return false" target="morph">βῆ</a> <a href="morph?l=de%5C&amp;la=greek&amp;can=de%5C4&amp;prior=bh=" onclick="m(this,5,0); return false" target="morph">δὲ</a> <a href="morph?l=qe%2Fein&amp;la=greek&amp;can=qe%2Fein0&amp;prior=de\" onclick="m(this,1,0); return false" target="morph">θέειν</a> <a href="morph?l=p&amp;la=greek&amp;can=p125&amp;prior=qe/ein" onclick="m(this,128,0); return false" target="morph">π</a>. <a href="morph?l=tei%3Dxos&amp;la=greek&amp;can=tei%3Dxos0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τεῖχος</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:12:352&lang=original" target="_new"><span class="en">12.352</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p126&amp;prior=tei=xos" onclick="m(this,129,0); return false" target="morph">π</a>. <a href="morph?l=r%28o%2Fon&amp;la=greek&amp;can=r%28o%2Fon0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">ῥόον</a> <a href="morph?l=*%29wkeanoi%3Do&amp;la=greek&amp;can=*%29wkeanoi%3Do1&amp;prior=r(o/on" onclick="m(this,2,0); return false" target="morph">Ὠκεανοῖο</a> <a href="morph?l=h%29%2F%7Comen&amp;la=greek&amp;can=h%29%2F%7Comen0&amp;prior=*)wkeanoi=o" onclick="m(this,1,0); return false" target="morph">ᾔομεν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:11:21&lang=original" target="_new"><span class="en">Od. 11.21</span></a></b>; “<span class="greek"><a href="morph?l=e%29%2Fpleon&amp;la=greek&amp;can=e%29%2Fpleon0&amp;prior=h)/|omen" onclick="m(this,1,0); return false" target="morph">ἔπλεον</a> <a href="morph?l=p&amp;la=greek&amp;can=p127&amp;prior=e)/pleon" onclick="m(this,130,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn11&amp;prior=p" onclick="m(this,12,0); return false" target="morph">τὴν</a> <a href="morph?l=h%29%2Fpeiron&amp;la=greek&amp;can=h%29%2Fpeiron0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">ἤπειρον</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:7:193&lang=original" target="_new"><span class="en">Hdt.7.193</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p128&amp;prior=h)/peiron" onclick="m(this,131,0); return false" target="morph">π</a>. <a href="morph?l=pa%3Dsan&amp;la=greek&amp;can=pa%3Dsan1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">πᾶσαν</a> <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn12&amp;prior=pa=san" onclick="m(this,13,0); return false" target="morph">τὴν</a> <a href="morph?l=o%28do%2Fn&amp;la=greek&amp;can=o%28do%2Fn1&amp;prior=th\n" onclick="m(this,2,0); return false" target="morph">ὁδόν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0010,011:148&lang=original" target="_new"><span class="en">Isoc.4.148</span></a></b>; <span class="greek"><a href="morph?l=o%29rqh%5Cn&amp;la=greek&amp;can=o%29rqh%5Cn0&amp;prior=o(do/n" onclick="m(this,1,0); return false" target="morph">ὀρθὴν</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2779&amp;prior=o)rqh\n" onclick="m(this,80,0); return false" target="morph">παρ᾽</a> <a href="morph?l=oi%29%3Dmon&amp;la=greek&amp;can=oi%29%3Dmon0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">οἶμον</a> . . <a href="morph?l=tu%2Fmbon&amp;la=greek&amp;can=tu%2Fmbon0&amp;prior=oi)=mon" onclick="m(this,1,0); return false" target="morph">τύμβον</a> <a href="morph?l=kato%2Fyei&amp;la=greek&amp;can=kato%2Fyei0&amp;prior=tu/mbon" onclick="m(this,1,0); return false" target="morph">κατόψει</a></span> straight <i>along</i> the road, <b><a href="text?doc=Eur. Alc. 835&lang=original" target="_new"><span class="en">E.<u>Alc.</u>835</span></a></b>; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2780&amp;prior=kato/yei" onclick="m(this,81,0); return false" target="morph">παρ᾽</a> <a href="morph?l=o%28%2Flhn&amp;la=greek&amp;can=o%28%2Flhn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ὅλην</a> <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn13&amp;prior=o(/lhn" onclick="m(this,14,0); return false" target="morph">τὴν</a> <a href="morph?l=fa%2Fragga&amp;la=greek&amp;can=fa%2Fragga0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">φάραγγα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0543,001:10:30:3&lang=original" target="_new"><span class="en">Plb.10.30.3</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2781&amp;prior=fa/ragga" onclick="m(this,82,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%29th%5Cn&amp;la=greek&amp;can=au%29th%5Cn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">αὐτὴν</a> <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn14&amp;prior=au)th\n" onclick="m(this,15,0); return false" target="morph">τὴν</a> <a href="morph?l=xara%2Fdran&amp;la=greek&amp;can=xara%2Fdran0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">χαράδραν</a> <a href="morph?l=paraporeuome%2Fnwn&amp;la=greek&amp;can=paraporeuome%2Fnwn0&amp;prior=xara/dran" onclick="m(this,1,0); return false" target="morph">παραπορευομένων</a></span> ib.<b><a href="text?doc=Perseus:abo:tlg,0543,001:9&lang=original" target="_new"><span class="en">9</span></a></b>; for <span class="greek"><a href="morph?l=paraba%2Fllein&amp;la=greek&amp;can=paraba%2Fllein2&amp;prior=paraporeuome/nwn" onclick="m(this,3,0); return false" target="morph">παραβάλλειν</a> <a href="morph?l=p&amp;la=greek&amp;can=p129&amp;prior=paraba/llein" onclick="m(this,132,0); return false" target="morph">π</a>.</span>, v. supr. c. <b><a href="text?doc=Perseus:abo:tlg,0543,001:1:4b&lang=original" target="_new"><span class="en">1.4b</span></a></b>. </div><div class="lex_sense lex_sense3"><b>2.</b> <i>strictly according to, without deviating from</i>, “<span class="greek"><a href="morph?l=ei%29%3Dmi&amp;la=greek&amp;can=ei%29%3Dmi1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">εἶμι</a> <a href="morph?l=p&amp;la=greek&amp;can=p130&amp;prior=ei)=mi" onclick="m(this,133,0); return false" target="morph">π</a>. <a href="morph?l=sta%2Fqmhn&amp;la=greek&amp;can=sta%2Fqmhn0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">στάθμην</a> <a href="morph?l=o%29rqh%5Cn&amp;la=greek&amp;can=o%29rqh%5Cn1&amp;prior=sta/qmhn" onclick="m(this,2,0); return false" target="morph">ὀρθὴν</a> <a href="morph?l=o%28do%2Fn&amp;la=greek&amp;can=o%28do%2Fn2&amp;prior=o)rqh\n" onclick="m(this,3,0); return false" target="morph">ὁδόν</a></span>” <i><span class="en">Thgn. 945</span></i>, cf. <b><a href="text?doc=Perseus:abo:tlg,0011,008:474:5&lang=original" target="_new"><span class="en">S.<u>Fr.</u>474.5</span></a></b>; <span class="greek"><a href="morph?l=w%29moi%2F&amp;la=greek&amp;can=w%29moi%2F0&amp;prior=o(do/n" onclick="m(this,1,0); return false" target="morph">ὠμοί</a> <a href="morph?l=te&amp;la=greek&amp;can=te2&amp;prior=w)moi/" onclick="m(this,3,0); return false" target="morph">τε</a> <a href="morph?l=dou%2Flois&amp;la=greek&amp;can=dou%2Flois0&amp;prior=te" onclick="m(this,1,0); return false" target="morph">δούλοις</a> <a href="morph?l=pa%2Fnta&amp;la=greek&amp;can=pa%2Fnta1&amp;prior=dou/lois" onclick="m(this,2,0); return false" target="morph">πάντα</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C5&amp;prior=pa/nta" onclick="m(this,6,0); return false" target="morph">καὶ</a> <a href="morph?l=p&amp;la=greek&amp;can=p131&amp;prior=kai\" onclick="m(this,134,0); return false" target="morph">π</a>. <a href="morph?l=sta%2Fqmhn&amp;la=greek&amp;can=sta%2Fqmhn1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">στάθμην</a></span>, i.e. too strict, <b><a href="text?doc=Perseus:abo:tlg,0085,005:1045&lang=original" target="_new"><span class="en">A.<u>Ag.</u>1045</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p132&amp;prior=sta/qmhn" onclick="m(this,135,0); return false" target="morph">π</a>. <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn14&amp;prior=p" onclick="m(this,15,0); return false" target="morph">τὸν</a> <a href="morph?l=lo%2Fgon&amp;la=greek&amp;can=lo%2Fgon0&amp;prior=to\n" onclick="m(this,1,0); return false" target="morph">λόγον</a> <a href="morph?l=o%28%5Cn&amp;la=greek&amp;can=o%28%5Cn1&amp;prior=lo/gon" onclick="m(this,2,0); return false" target="morph">ὃν</a> <a href="morph?l=a%29pofe%2Frousin&amp;la=greek&amp;can=a%29pofe%2Frousin0&amp;prior=o(\n" onclick="m(this,1,0); return false" target="morph">ἀποφέρουσιν</a> . . <a href="morph?l=e%29pidei%2Fcw&amp;la=greek&amp;can=e%29pidei%2Fcw0&amp;prior=a)pofe/rousin" onclick="m(this,1,0); return false" target="morph">ἐπιδείξω</a></span> I will prove to you <i>strictly according to</i> the accounts which they themselves submit, <b><a href="text?doc=Perseus:abo:tlg,0014,027:34&lang=original" target="_new"><span class="en">D.27.34</span></a></b>. </div><div class="lex_sense lex_sense2"><b>III.</b> <i>past, beyond</i>, “<span class="greek"><a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C7&amp;prior=e)pidei/cw" onclick="m(this,8,0); return false" target="morph">παρὰ</a> <a href="morph?l=skopih%5Cn&amp;la=greek&amp;can=skopih%5Cn0&amp;prior=para\" onclick="m(this,1,0); return false" target="morph">σκοπιὴν</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C6&amp;prior=skopih\n" onclick="m(this,7,0); return false" target="morph">καὶ</a> <a href="morph?l=e%29rineo%5Cn&amp;la=greek&amp;can=e%29rineo%5Cn0&amp;prior=kai\" onclick="m(this,1,0); return false" target="morph">ἐρινεὸν</a> <a href="morph?l=h%29nemo%2Fenta&amp;la=greek&amp;can=h%29nemo%2Fenta0&amp;prior=e)rineo\n" onclick="m(this,1,0); return false" target="morph">ἠνεμόεντα</a> . . <a href="morph?l=e%29sseu%2Fonto&amp;la=greek&amp;can=e%29sseu%2Fonto0&amp;prior=h)nemo/enta" onclick="m(this,1,0); return false" target="morph">ἐσσεύοντο</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:22:145&lang=original" target="_new"><span class="en">Il.22.145</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0012,002:3:172&lang=original" target="_new"><span class="en">Od.3.172</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0012,002:24:12&lang=original" target="_new"><span class="en">24.12</span></a></b>; “<span class="greek"><a href="morph?l=bh%3D&amp;la=greek&amp;can=bh%3D2&amp;prior=e)sseu/onto" onclick="m(this,3,0); return false" target="morph">βῆ</a> <a href="morph?l=de%5C&amp;la=greek&amp;can=de%5C5&amp;prior=bh=" onclick="m(this,6,0); return false" target="morph">δὲ</a> <a href="morph?l=p&amp;la=greek&amp;can=p133&amp;prior=de\" onclick="m(this,136,0); return false" target="morph">π</a>. <a href="morph?l=*krounou%2Fs&amp;la=greek&amp;can=*krounou%2Fs0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">Κρουνούς</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0013,003:425&lang=original" target="_new"><span class="en"><u>h.Ap.</u>425</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p134&amp;prior=*krounou/s" onclick="m(this,137,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn15&amp;prior=p" onclick="m(this,16,0); return false" target="morph">τὴν</a> <a href="morph?l=*babulw%3Dna&amp;la=greek&amp;can=*babulw%3Dna0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">Βαβυλῶνα</a> <a href="morph?l=parie%2Fnai&amp;la=greek&amp;can=parie%2Fnai0&amp;prior=*babulw=na" onclick="m(this,1,0); return false" target="morph">παριέναι</a></span> pass <i>by</i> Babylon, <b><a href="text?doc=Perseus:abo:tlg,0032,007:5:2:29&lang=original" target="_new"><span class="en">X.<u>Cyr.</u>5.2.29</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2782&amp;prior=parie/nai" onclick="m(this,83,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%29th%5Cn&amp;la=greek&amp;can=au%29th%5Cn1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">αὐτὴν</a> <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn16&amp;prior=au)th\n" onclick="m(this,17,0); return false" target="morph">τὴν</a> <a href="morph?l=xu%2Ftran&amp;la=greek&amp;can=xu%2Ftran0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">χύτραν</a> <a href="morph?l=a%29%2Fkran&amp;la=greek&amp;can=a%29%2Fkran0&amp;prior=xu/tran" onclick="m(this,1,0); return false" target="morph">ἄκραν</a> <a href="morph?l=o%28rw%3Dntes&amp;la=greek&amp;can=o%28rw%3Dntes0&amp;prior=a)/kran" onclick="m(this,1,0); return false" target="morph">ὁρῶντες</a></span> looking <i>over the edge of</i> . . , <b><a href="text?doc=Perseus:abo:tlg,0019,006:390&lang=original" target="_new"><span class="en">Ar.<u>Av.</u>390</span></a></b>. </div><div class="lex_sense lex_sense3"><b>2.</b> metaph., <i>over and above, in addition to</i>, “<span class="greek"><a href="morph?l=ou%29k&amp;la=greek&amp;can=ou%29k0&amp;prior=o(rw=ntes" onclick="m(this,1,0); return false" target="morph">οὐκ</a> <a href="morph?l=e%29%2Fsti&amp;la=greek&amp;can=e%29%2Fsti0&amp;prior=ou)k" onclick="m(this,1,0); return false" target="morph">ἔστι</a> <a href="morph?l=p&amp;la=greek&amp;can=p135&amp;prior=e)/sti" onclick="m(this,138,0); return false" target="morph">π</a>. <a href="morph?l=tau%3Dt%27&amp;la=greek&amp;can=tau%3Dt%270&amp;prior=p" onclick="m(this,1,0); return false" target="morph">ταῦτ᾽</a> <a href="morph?l=a%29%2Flla&amp;la=greek&amp;can=a%29%2Flla3&amp;prior=tau=t'" onclick="m(this,4,0); return false" target="morph">ἄλλα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0019,003:698&lang=original" target="_new"><span class="en">Id.<u>Nu.</u> 698</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p136&amp;prior=a)/lla" onclick="m(this,139,0); return false" target="morph">π</a>. <a href="morph?l=tau%3Dta&amp;la=greek&amp;can=tau%3Dta1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">ταῦτα</a> <a href="morph?l=pa%2Fnta&amp;la=greek&amp;can=pa%2Fnta2&amp;prior=tau=ta" onclick="m(this,3,0); return false" target="morph">πάντα</a> <a href="morph?l=e%28%2Ftero%2Fn&amp;la=greek&amp;can=e%28%2Ftero%2Fn0&amp;prior=pa/nta" onclick="m(this,1,0); return false" target="morph">ἕτερόν</a> <a href="morph?l=ti&amp;la=greek&amp;can=ti8&amp;prior=e(/tero/n" onclick="m(this,9,0); return false" target="morph">τι</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,004:74a&lang=original" target="_new"><span class="en">Pl.<u>Phd.</u>74a</span></a></b>, cf.<b><a href="text?doc=Perseus:abo:tlg,0059,030:337d&lang=original" target="_new"><span class="en"><u>R.</u>337d</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0014,018:139&lang=original" target="_new"><span class="en">D.18.139</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0032,001:1:5:5&lang=original" target="_new"><span class="en">X.<u>HG</u> 1.5.5</span></a></b>; <span class="greek"><a href="morph?l=e%28kw%5Cn&amp;la=greek&amp;can=e%28kw%5Cn0&amp;prior=ti" onclick="m(this,1,0); return false" target="morph">ἑκὼν</a> <a href="morph?l=e%29po%2Fnei&amp;la=greek&amp;can=e%29po%2Fnei0&amp;prior=e(kw\n" onclick="m(this,1,0); return false" target="morph">ἐπόνει</a> <a href="morph?l=p&amp;la=greek&amp;can=p137&amp;prior=e)po/nei" onclick="m(this,140,0); return false" target="morph">π</a>. <a href="morph?l=tou%5Cs&amp;la=greek&amp;can=tou%5Cs3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">τοὺς</a> <a href="morph?l=a%29%2Fllous&amp;la=greek&amp;can=a%29%2Fllous0&amp;prior=tou\s" onclick="m(this,1,0); return false" target="morph">ἄλλους</a></span> <i>more than</i> the others, <b><a href="text?doc=Perseus:abo:tlg,0032,009:5:3&lang=original" target="_new"><span class="en">Id.<u>Ages.</u>5.3</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0032,002:4:4:1&lang=original" target="_new"><span class="en"><u>Mem.</u>4.4.1</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0032,003:20:16&lang=original" target="_new"><span class="en"><u>Oec.</u>20.16</span></a></b>; “<span class="greek"><a href="morph?l=a%28%5C&amp;la=greek&amp;can=a%28%5C0&amp;prior=a)/llous" onclick="m(this,1,0); return false" target="morph">ἃ</a> <a href="morph?l=tw%3D%7C&amp;la=greek&amp;can=tw%3D%7C2&amp;prior=a(\" onclick="m(this,3,0); return false" target="morph">τῷ</a> <a href="morph?l=r%28ayw%7Cdw%3D%7C&amp;la=greek&amp;can=r%28ayw%7Cdw%3D%7C0&amp;prior=tw=|" onclick="m(this,1,0); return false" target="morph">ῥαψῳδῷ</a> <a href="morph?l=prosh%2Fkei&amp;la=greek&amp;can=prosh%2Fkei0&amp;prior=r(ayw|dw=|" onclick="m(this,1,0); return false" target="morph">προσήκει</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C7&amp;prior=prosh/kei" onclick="m(this,8,0); return false" target="morph">καὶ</a> <a href="morph?l=skopei%3Dsqai&amp;la=greek&amp;can=skopei%3Dsqai0&amp;prior=kai\" onclick="m(this,1,0); return false" target="morph">σκοπεῖσθαι</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C8&amp;prior=skopei=sqai" onclick="m(this,9,0); return false" target="morph">καὶ</a> <a href="morph?l=diakri%2Fnein&amp;la=greek&amp;can=diakri%2Fnein0&amp;prior=kai\" onclick="m(this,1,0); return false" target="morph">διακρίνειν</a> <a href="morph?l=p&amp;la=greek&amp;can=p138&amp;prior=diakri/nein" onclick="m(this,141,0); return false" target="morph">π</a>. <a href="morph?l=tou%5Cs&amp;la=greek&amp;can=tou%5Cs4&amp;prior=p" onclick="m(this,5,0); return false" target="morph">τοὺς</a> <a href="morph?l=a%29%2Fllous&amp;la=greek&amp;can=a%29%2Fllous1&amp;prior=tou\s" onclick="m(this,2,0); return false" target="morph">ἄλλους</a> <a href="morph?l=a%29nqrw%2Fpous&amp;la=greek&amp;can=a%29nqrw%2Fpous0&amp;prior=a)/llous" onclick="m(this,1,0); return false" target="morph">ἀνθρώπους</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0059,027:539e&lang=original" target="_new"><span class="en">Pl.<u>Ion</u>539e</span></a></b>. </div><div class="lex_sense lex_sense3"><b>3.</b> metaph., <i>in excess over</i>, <span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr18&amp;prior=a)nqrw/pous" onclick="m(this,19,0); return false" target="morph">πὰρ</a> <a href="morph?l=du%2Fnamin&amp;la=greek&amp;can=du%2Fnamin1&amp;prior=pa\r" onclick="m(this,2,0); return false" target="morph">δύναμιν</a></span> <i>beyond</i> one's strength, <b><a href="text?doc=Perseus:abo:tlg,0012,001:13:787&lang=original" target="_new"><span class="en">Il.13.787</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:70&lang=original" target="_new"><span class="en">Th.1.70</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0030,002:16&lang=original" target="_new"><span class="en">Hyp.<u>Lyc.</u>16</span></a></b>, <i><span class="en">Arist.<u>Rh.Al.</u>1423b29</span></i>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p139&amp;prior=du/namin" onclick="m(this,142,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn17&amp;prior=p" onclick="m(this,18,0); return false" target="morph">τὴν</a> <a href="morph?l=d&amp;la=greek&amp;can=d0&amp;prior=th\n" onclick="m(this,9,0); return false" target="morph">δ</a>.</span>” <b><a href="text?doc=Perseus:abo:tlg,0086,034:1451b:38&lang=original" target="_new"><span class="en">Id.<u>Po.</u>1451b38</span></a></b>. </div><div class="lex_sense lex_sense3"><b>4.</b> metaph., <i>in transgression</i> or <i>violation of</i>, “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p140&amp;prior=d" onclick="m(this,143,0); return false" target="morph">π</a>. <a href="morph?l=moi%3Dran&amp;la=greek&amp;can=moi%3Dran0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">μοῖραν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,002:14:509&lang=original" target="_new"><span class="en">Od.14.509</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p141&amp;prior=moi=ran" onclick="m(this,144,0); return false" target="morph">π</a>. <a href="morph?l=moi%3Dran&amp;la=greek&amp;can=moi%3Dran1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">μοῖραν</a> <a href="morph?l=*di%2Fos&amp;la=greek&amp;can=*di%2Fos0&amp;prior=moi=ran" onclick="m(this,1,0); return false" target="morph">Δίος</a></span>” <i><span class="en">Alc.<u>Supp.</u> 14.10</span></i>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2783&amp;prior=*di/os" onclick="m(this,84,0); return false" target="morph">παρ᾽</a> <a href="morph?l=ai%29%3Dsan&amp;la=greek&amp;can=ai%29%3Dsan0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">αἶσαν</a>, <a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C8&amp;prior=ai)=san" onclick="m(this,9,0); return false" target="morph">παρὰ</a> <a href="morph?l=di%2Fkan&amp;la=greek&amp;can=di%2Fkan0&amp;prior=para\" onclick="m(this,1,0); return false" target="morph">δίκαν</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0033,002:8:13&lang=original" target="_new"><span class="en">Pi.<u>P.</u>8.13</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0033,001:2:16&lang=original" target="_new"><span class="en"><u>O.</u>2.16</span></a></b>, etc.; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p142&amp;prior=di/kan" onclick="m(this,145,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C22&amp;prior=p" onclick="m(this,23,0); return false" target="morph">τὸ</a> <a href="morph?l=di%2Fkaion&amp;la=greek&amp;can=di%2Fkaion0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">δίκαιον</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:5:90&lang=original" target="_new"><span class="en">Th.5.90</span></a></b>, etc.; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p143&amp;prior=di/kaion" onclick="m(this,146,0); return false" target="morph">π</a>. <a href="morph?l=ta%5Cs&amp;la=greek&amp;can=ta%5Cs3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">τὰς</a> <a href="morph?l=sponda%2Fs&amp;la=greek&amp;can=sponda%2Fs0&amp;prior=ta\s" onclick="m(this,1,0); return false" target="morph">σπονδάς</a>, <a href="morph?l=to%5Cn&amp;la=greek&amp;can=to%5Cn15&amp;prior=sponda/s" onclick="m(this,16,0); return false" target="morph">τὸν</a> <a href="morph?l=no%2Fmon&amp;la=greek&amp;can=no%2Fmon1&amp;prior=to\n" onclick="m(this,2,0); return false" target="morph">νόμον</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:67&lang=original" target="_new"><span class="en">Id.1.67</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0032,001:1:7:14&lang=original" target="_new"><span class="en">X.<u>HG</u>1.7.14</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p144&amp;prior=no/mon" onclick="m(this,147,0); return false" target="morph">π</a>. <a href="morph?l=fu%2Fsin&amp;la=greek&amp;can=fu%2Fsin0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">φύσιν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:6:17&lang=original" target="_new"><span class="en">Th.6.17</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0059,034:747b&lang=original" target="_new"><span class="en">Pl.<u>Lg.</u>747b</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p145&amp;prior=fu/sin" onclick="m(this,148,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn18&amp;prior=p" onclick="m(this,19,0); return false" target="morph">τὴν</a> <a href="morph?l=sth%2Flhn&amp;la=greek&amp;can=sth%2Flhn0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">στήλην</a></span> prob. in <i><span class="en"><u>IG</u>12.45.20</span></i>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p146&amp;prior=sth/lhn" onclick="m(this,149,0); return false" target="morph">π</a>. <a href="morph?l=kairo%2Fn&amp;la=greek&amp;can=kairo%2Fn1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">καιρόν</a></span> <i>out of</i> season, <b><a href="text?doc=Perseus:abo:tlg,0033,001:8:24&lang=original" target="_new"><span class="en">Pi.<u>O.</u>8.24</span></a></b>, etc.; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p147&amp;prior=kairo/n" onclick="m(this,150,0); return false" target="morph">π</a>. <a href="morph?l=gnw%2Fman&amp;la=greek&amp;can=gnw%2Fman0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">γνώμαν</a></span> ib.<b><a href="text?doc=Perseus:abo:tlg,0033,001:12:10&lang=original" target="_new"><span class="en">12.10</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0085,001:454&lang=original" target="_new"><span class="en">A.<u>Supp.</u>454</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p148&amp;prior=gnw/man" onclick="m(this,151,0); return false" target="morph">π</a>. <a href="morph?l=do%2Fcan&amp;la=greek&amp;can=do%2Fcan0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">δόξαν</a>, <a href="morph?l=p&amp;la=greek&amp;can=p149&amp;prior=do/can" onclick="m(this,152,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C23&amp;prior=p" onclick="m(this,24,0); return false" target="morph">τὸ</a> <a href="morph?l=dokou%3Dn&amp;la=greek&amp;can=dokou%3Dn0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">δοκοῦν</a> <a href="morph?l=h%28mi%3Dn&amp;la=greek&amp;can=h%28mi%3Dn4&amp;prior=dokou=n" onclick="m(this,5,0); return false" target="morph">ἡμῖν</a>, <a href="morph?l=p&amp;la=greek&amp;can=p150&amp;prior=h(mi=n" onclick="m(this,153,0); return false" target="morph">π</a>. <a href="morph?l=lo%2Fgon&amp;la=greek&amp;can=lo%2Fgon1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">λόγον</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0003,001:3:93&lang=original" target="_new"><span class="en">Th.3.93</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:84&lang=original" target="_new"><span class="en">1.84</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0543,001:2:38:5&lang=original" target="_new"><span class="en">Plb.2.38.5</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2784&amp;prior=lo/gon" onclick="m(this,85,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29lpi%2Fda&amp;la=greek&amp;can=e%29lpi%2Fda0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἐλπίδα</a></span> or <span class="greek"><a href="morph?l=e%29lpi%2Fdas&amp;la=greek&amp;can=e%29lpi%2Fdas0&amp;prior=e)lpi/da" onclick="m(this,1,0); return false" target="morph">ἐλπίδας</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0085,005:899&lang=original" target="_new"><span class="en">A.<u>Ag.</u>899</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0011,002:392&lang=original" target="_new"><span class="en">S.<u>Ant.</u>392</span></a></b>, etc.; <span class="greek"><a href="morph?l=pa%5Cr&amp;la=greek&amp;can=pa%5Cr19&amp;prior=e)lpi/das" onclick="m(this,20,0); return false" target="morph">πὰρ</a> <a href="morph?l=me%2Flos&amp;la=greek&amp;can=me%2Flos0&amp;prior=pa\r" onclick="m(this,1,0); return false" target="morph">μέλος</a></span> <i>out of</i> tune, <b><a href="text?doc=Perseus:abo:tlg,0033,003:7:69&lang=original" target="_new"><span class="en">Pi.<u>N.</u>7.69</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p151&amp;prior=me/los" onclick="m(this,154,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn19&amp;prior=p" onclick="m(this,20,0); return false" target="morph">τὴν</a> <a href="morph?l=a%29ci%2Fan&amp;la=greek&amp;can=a%29ci%2Fan0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">ἀξίαν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:7:77&lang=original" target="_new"><span class="en">Th.7.77</span></a></b>, etc.; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p152&amp;prior=a)ci/an" onclick="m(this,155,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C24&amp;prior=p" onclick="m(this,25,0); return false" target="morph">τὸ</a> <a href="morph?l=ei%29wqo%2Fs&amp;la=greek&amp;can=ei%29wqo%2Fs0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">εἰωθός</a>, <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C25&amp;prior=ei)wqo/s" onclick="m(this,26,0); return false" target="morph">τὸ</a> <a href="morph?l=kaqesthko%2Fs&amp;la=greek&amp;can=kaqesthko%2Fs0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">καθεστηκός</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0003,001:4:17&lang=original" target="_new"><span class="en">Id.4.17</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:98&lang=original" target="_new"><span class="en">1.98</span></a></b>. </div><div class="lex_sense lex_sense3"><b>5.</b> <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p153&amp;prior=kaqesthko/s" onclick="m(this,156,0); return false" target="morph">π</a>. <a href="morph?l=tosou%3Dton&amp;la=greek&amp;can=tosou%3Dton0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τοσοῦτον</a> <a href="morph?l=h%29%3Dlqe&amp;la=greek&amp;can=h%29%3Dlqe1&amp;prior=tosou=ton" onclick="m(this,2,0); return false" target="morph">ἦλθε</a> <a href="morph?l=kindu%2Fnou&amp;la=greek&amp;can=kindu%2Fnou0&amp;prior=h)=lqe" onclick="m(this,1,0); return false" target="morph">κινδύνου</a>,</span> = <span class="greek"><a href="morph?l=parh%3Dlqe&amp;la=greek&amp;can=parh%3Dlqe0&amp;prior=kindu/nou" onclick="m(this,1,0); return false" target="morph">παρῆλθε</a> <a href="morph?l=tosou%3Dton&amp;la=greek&amp;can=tosou%3Dton1&amp;prior=parh=lqe" onclick="m(this,2,0); return false" target="morph">τοσοῦτον</a> <a href="morph?l=kindu%2Fnou&amp;la=greek&amp;can=kindu%2Fnou1&amp;prior=tosou=ton" onclick="m(this,2,0); return false" target="morph">κινδύνου</a></span>, <i>passed over</i> so much ground within the sphere of danger, i.e. incurred such imminent peril, <b><a href="text?doc=Perseus:abo:tlg,0003,001:3:49&lang=original" target="_new"><span class="en">Id.3.49</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0003,001:7:2&lang=original" target="_new"><span class="en">7.2</span></a></b>; in such phrases the tmesis was forgotten, and the acc. came to be governed by <span class="greek"><a href="morph?l=para%2F&amp;la=greek&amp;can=para%2F2&amp;prior=kindu/nou" onclick="m(this,3,0); return false" target="morph">παρά</a></span>, which thus came to mean '<i>by</i> such and such a margin', '<i>with</i> so much <i>to spare</i>', <span class="greek"><a href="morph?l=e%29ni%2Fkhsan&amp;la=greek&amp;can=e%29ni%2Fkhsan0&amp;prior=para/" onclick="m(this,1,0); return false" target="morph">ἐνίκησαν</a> <a href="morph?l=p&amp;la=greek&amp;can=p154&amp;prior=e)ni/khsan" onclick="m(this,157,0); return false" target="morph">π</a>. <a href="morph?l=polu%2F&amp;la=greek&amp;can=polu%2F0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">πολύ</a>, <a href="morph?l=h%28sshqe%2Fntes&amp;la=greek&amp;can=h%28sshqe%2Fntes0&amp;prior=polu/" onclick="m(this,1,0); return false" target="morph">ἡσσηθέντες</a> <a href="morph?l=p&amp;la=greek&amp;can=p155&amp;prior=h(sshqe/ntes" onclick="m(this,158,0); return false" target="morph">π</a>. <a href="morph?l=polu%2F&amp;la=greek&amp;can=polu%2F1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">πολύ</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:29&lang=original" target="_new"><span class="en">Id.1.29</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0003,001:2:89&lang=original" target="_new"><span class="en">2.89</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0059,002:36a&lang=original" target="_new"><span class="en">Pl. <u>Ap.</u>36a</span></a></b>; <span class="greek"><a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C9&amp;prior=polu/" onclick="m(this,10,0); return false" target="morph">παρὰ</a> <a href="morph?l=d%27&amp;la=greek&amp;can=d%274&amp;prior=para\" onclick="m(this,5,0); return false" target="morph">δ᾽</a> <a href="morph?l=o%29li%2Fgon&amp;la=greek&amp;can=o%29li%2Fgon1&amp;prior=d'" onclick="m(this,2,0); return false" target="morph">ὀλίγον</a> <a href="morph?l=a%29pe%2Ffuges&amp;la=greek&amp;can=a%29pe%2Ffuges0&amp;prior=o)li/gon" onclick="m(this,1,0); return false" target="morph">ἀπέφυγες</a></span> <i>only just</i>, <b><a href="text?doc=Eur. IT 870&lang=original" target="_new"><span class="en">E.<u>IT</u>870</span></a></b> (lyr.); “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2785&amp;prior=a)pe/fuges" onclick="m(this,86,0); return false" target="morph">παρ᾽</a> <a href="morph?l=o%29li%2Fgon&amp;la=greek&amp;can=o%29li%2Fgon2&amp;prior=par'" onclick="m(this,3,0); return false" target="morph">ὀλίγον</a> <a href="morph?l=h%29%5C&amp;la=greek&amp;can=h%29%5C1&amp;prior=o)li/gon" onclick="m(this,2,0); return false" target="morph">ἢ</a> <a href="morph?l=die%2Ffeugon&amp;la=greek&amp;can=die%2Ffeugon0&amp;prior=h)\" onclick="m(this,1,0); return false" target="morph">διέφευγον</a> <a href="morph?l=h%29%5C&amp;la=greek&amp;can=h%29%5C2&amp;prior=die/feugon" onclick="m(this,3,0); return false" target="morph">ἢ</a> <a href="morph?l=a%29pw%2Fllunto&amp;la=greek&amp;can=a%29pw%2Fllunto0&amp;prior=h)\" onclick="m(this,1,0); return false" target="morph">ἀπώλλυντο</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0003,001:7:71&lang=original" target="_new"><span class="en">Th.7.71</span></a></b>; <span class="greek"><a href="morph?l=deino%2Ftaton&amp;la=greek&amp;can=deino%2Ftaton0&amp;prior=a)pw/llunto" onclick="m(this,1,0); return false" target="morph">δεινότατον</a> <a href="morph?l=p&amp;la=greek&amp;can=p156&amp;prior=deino/taton" onclick="m(this,159,0); return false" target="morph">π</a>. <a href="morph?l=polu%2F&amp;la=greek&amp;can=polu%2F2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">πολύ</a></span> <i>by</i> far, <b><a href="text?doc=Perseus:abo:tlg,0019,011:445&lang=original" target="_new"><span class="en">Ar.<u>Pl.</u> 445</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2786&amp;prior=polu/" onclick="m(this,87,0); return false" target="morph">παρ᾽</a> <a href="morph?l=o%28%2Fson&amp;la=greek&amp;can=o%28%2Fson0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ὅσον</a></span> <i>quatenus</i>, <b><a href="text?doc=Perseus:abo:tlg,0062,035:17&lang=original" target="_new"><span class="en">Luc.<u>Nec.</u>17</span></a></b>, etc.; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p157&amp;prior=o(/son" onclick="m(this,160,0); return false" target="morph">π</a>. <a href="morph?l=du%2Fo&amp;la=greek&amp;can=du%2Fo4&amp;prior=p" onclick="m(this,5,0); return false" target="morph">δύο</a> <a href="morph?l=yh%2Ffous&amp;la=greek&amp;can=yh%2Ffous0&amp;prior=du/o" onclick="m(this,1,0); return false" target="morph">ψήφους</a> <a href="morph?l=a%29pe%2Ffuge&amp;la=greek&amp;can=a%29pe%2Ffuge0&amp;prior=yh/fous" onclick="m(this,1,0); return false" target="morph">ἀπέφυγε</a></span> <i>by</i> two votes, <b><a href="text?doc=Perseus:abo:tlg,0030,003:28&lang=original" target="_new"><span class="en">Hyp.<u>Eux.</u>28</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0014,023:205&lang=original" target="_new"><span class="en">D.23.205</span></a></b>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p158&amp;prior=a)pe/fuge" onclick="m(this,161,0); return false" target="morph">π</a>. <a href="morph?l=te%2Fttaras&amp;la=greek&amp;can=te%2Fttaras0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τέτταρας</a> <a href="morph?l=yh%2Ffous&amp;la=greek&amp;can=yh%2Ffous1&amp;prior=te/ttaras" onclick="m(this,2,0); return false" target="morph">ψήφους</a> <a href="morph?l=mete%2Fsxe&amp;la=greek&amp;can=mete%2Fsxe0&amp;prior=yh/fous" onclick="m(this,1,0); return false" target="morph">μετέσχε</a> <a href="morph?l=th%3Ds&amp;la=greek&amp;can=th%3Ds2&amp;prior=mete/sxe" onclick="m(this,3,0); return false" target="morph">τῆς</a> <a href="morph?l=po%2Flews&amp;la=greek&amp;can=po%2Flews0&amp;prior=th=s" onclick="m(this,1,0); return false" target="morph">πόλεως</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0017,003:37&lang=original" target="_new"><span class="en">Is.3.37</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p159&amp;prior=po/lews" onclick="m(this,162,0); return false" target="morph">π</a>. <a href="morph?l=tosou%3Dton&amp;la=greek&amp;can=tosou%3Dton2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">τοσοῦτον</a> <a href="morph?l=e%29ge%2Fneto&amp;la=greek&amp;can=e%29ge%2Fneto0&amp;prior=tosou=ton" onclick="m(this,1,0); return false" target="morph">ἐγένετο</a> <a href="morph?l=au%29tw%3D%7C&amp;la=greek&amp;can=au%29tw%3D%7C2&amp;prior=e)ge/neto" onclick="m(this,3,0); return false" target="morph">αὐτῷ</a> <a href="morph?l=mh%5C&amp;la=greek&amp;can=mh%5C1&amp;prior=au)tw=|" onclick="m(this,2,0); return false" target="morph">μὴ</a> <a href="morph?l=peripesei%3Dn&amp;la=greek&amp;can=peripesei%3Dn0&amp;prior=mh\" onclick="m(this,1,0); return false" target="morph">περιπεσεῖν</a></span> <i>by</i> so much (= little) he missed falling in with . . , <b><a href="text?doc=Perseus:abo:tlg,0003,001:8:33&lang=original" target="_new"><span class="en">Th.8.33</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p160&amp;prior=peripesei=n" onclick="m(this,163,0); return false" target="morph">π</a>. <a href="morph?l=pe%2Fnte&amp;la=greek&amp;can=pe%2Fnte0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">πέντε</a> <a href="morph?l=nau%3Ds&amp;la=greek&amp;can=nau%3Ds0&amp;prior=pe/nte" onclick="m(this,1,0); return false" target="morph">ναῦς</a> <a href="morph?l=ple%2Fon&amp;la=greek&amp;can=ple%2Fon0&amp;prior=nau=s" onclick="m(this,1,0); return false" target="morph">πλέον</a> <a href="morph?l=a%29ndri%5C&amp;la=greek&amp;can=a%29ndri%5C1&amp;prior=ple/on" onclick="m(this,2,0); return false" target="morph">ἀνδρὶ</a> <a href="morph?l=e%28ka%2Fstw%7C&amp;la=greek&amp;can=e%28ka%2Fstw%7C0&amp;prior=a)ndri\" onclick="m(this,1,0); return false" target="morph">ἑκάστῳ</a> <a href="morph?l=h%29%5C&amp;la=greek&amp;can=h%29%5C3&amp;prior=e(ka/stw|" onclick="m(this,4,0); return false" target="morph">ἢ</a> <a href="morph?l=trei%3Ds&amp;la=greek&amp;can=trei%3Ds2&amp;prior=h)\" onclick="m(this,3,0); return false" target="morph">τρεῖς</a> <a href="morph?l=o%29boloi%5C&amp;la=greek&amp;can=o%29boloi%5C0&amp;prior=trei=s" onclick="m(this,1,0); return false" target="morph">ὀβολοὶ</a> <a href="morph?l=w%28mologh%2Fqhsan&amp;la=greek&amp;can=w%28mologh%2Fqhsan0&amp;prior=o)boloi\" onclick="m(this,1,0); return false" target="morph">ὡμολογήθησαν</a></span> ib.<b><a href="text?doc=Perseus:abo:tlg,0003,001:29&lang=original" target="_new"><span class="en">29</span></a></b>; <span class="greek"><a href="morph?l=ou%29&amp;la=greek&amp;can=ou%291&amp;prior=w(mologh/qhsan" onclick="m(this,2,0); return false" target="morph">οὐ</a> <a href="morph?l=p&amp;la=greek&amp;can=p161&amp;prior=ou)" onclick="m(this,164,0); return false" target="morph">π</a>. <a href="morph?l=mikro%5Cn&amp;la=greek&amp;can=mikro%5Cn2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">μικρὸν</a> <a href="morph?l=e%29poi%2Fhsan&amp;la=greek&amp;can=e%29poi%2Fhsan0&amp;prior=mikro\n" onclick="m(this,1,0); return false" target="morph">ἐποίησαν</a></span> they made no little <i>difference</i>, <b><a href="text?doc=Perseus:abo:tlg,0010,011:59&lang=original" target="_new"><span class="en">Isoc.4.59</span></a></b>. </div><div class="lex_sense lex_sense4"><b>b.</b> in phrases like <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p162&amp;prior=e)poi/hsan" onclick="m(this,165,0); return false" target="morph">π</a>. <a href="morph?l=tosou%3Dton&amp;la=greek&amp;can=tosou%3Dton3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">τοσοῦτον</a> <a href="morph?l=h%29%3Dlqe&amp;la=greek&amp;can=h%29%3Dlqe2&amp;prior=tosou=ton" onclick="m(this,3,0); return false" target="morph">ἦλθε</a> <a href="morph?l=kindu%2Fnou&amp;la=greek&amp;can=kindu%2Fnou2&amp;prior=h)=lqe" onclick="m(this,3,0); return false" target="morph">κινδύνου</a>, <a href="morph?l=tosou%3Dton&amp;la=greek&amp;can=tosou%3Dton4&amp;prior=kindu/nou" onclick="m(this,5,0); return false" target="morph">τοσοῦτον</a></span> was sts. understood of the interval <i>from</i> danger, etc., and <span class="greek"><a href="morph?l=para%2F&amp;la=greek&amp;can=para%2F3&amp;prior=tosou=ton" onclick="m(this,4,0); return false" target="morph">παρά</a></span> came to mean '<i>by</i> so much <i>short of</i>' (“<span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C26&amp;prior=para/" onclick="m(this,27,0); return false" target="morph">τὸ</a> <a href="morph?l=p&amp;la=greek&amp;can=p163&amp;prior=to\" onclick="m(this,166,0); return false" target="morph">π</a>. <a href="morph?l=mikro%5Cn&amp;la=greek&amp;can=mikro%5Cn3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">μικρὸν</a> <a href="morph?l=w%28%2Fsper&amp;la=greek&amp;can=w%28%2Fsper1&amp;prior=mikro\n" onclick="m(this,2,0); return false" target="morph">ὥσπερ</a> <a href="morph?l=ou%29de%5Cn&amp;la=greek&amp;can=ou%29de%5Cn4&amp;prior=w(/sper" onclick="m(this,5,0); return false" target="morph">οὐδὲν</a> <a href="morph?l=a%29pe%2Fxein&amp;la=greek&amp;can=a%29pe%2Fxein0&amp;prior=ou)de\n" onclick="m(this,1,0); return false" target="morph">ἀπέχειν</a> <a href="morph?l=dokei%3D&amp;la=greek&amp;can=dokei%3D0&amp;prior=a)pe/xein" onclick="m(this,1,0); return false" target="morph">δοκεῖ</a></span>” <i><span class="en">Arist.<u>Ph.</u>197a29</span></i>), <i>within</i> such and such <i>a distance of</i>, so <i>near to</i>, <span class="greek"><a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn20&amp;prior=dokei=" onclick="m(this,21,0); return false" target="morph">τὴν</a> <a href="morph?l=*%29hi%2Bo%2Fna&amp;la=greek&amp;can=*%29hi%2Bo%2Fna0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">Ἠϊόνα</a> <a href="morph?l=p&amp;la=greek&amp;can=p164&amp;prior=*)hi+o/na" onclick="m(this,167,0); return false" target="morph">π</a>. <a href="morph?l=nu%2Fkta&amp;la=greek&amp;can=nu%2Fkta1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">νύκτα</a> <a href="morph?l=e%29ge%2Fneto&amp;la=greek&amp;can=e%29ge%2Fneto1&amp;prior=nu/kta" onclick="m(this,2,0); return false" target="morph">ἐγένετο</a></span> (sc. <span class="greek"><a href="morph?l=au%29tw%3D%7C&amp;la=greek&amp;can=au%29tw%3D%7C3&amp;prior=e)ge/neto" onclick="m(this,4,0); return false" target="morph">αὐτῷ</a></span>)<span class="greek"> <a href="morph?l=labei%3Dn&amp;la=greek&amp;can=labei%3Dn0&amp;prior=au)tw=|" onclick="m(this,1,0); return false" target="morph">λαβεῖν</a></span> he was <i>within</i> one night of taking <i><span class="en">E.</span></i>, <b><a href="text?doc=Perseus:abo:tlg,0003,001:4:106&lang=original" target="_new"><span class="en">Th.4.106</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p165&amp;prior=labei=n" onclick="m(this,168,0); return false" target="morph">π</a>. <a href="morph?l=mikro%5Cn&amp;la=greek&amp;can=mikro%5Cn4&amp;prior=p" onclick="m(this,5,0); return false" target="morph">μικρὸν</a> <a href="morph?l=h%29%3Dlqon&amp;la=greek&amp;can=h%29%3Dlqon0&amp;prior=mikro\n" onclick="m(this,1,0); return false" target="morph">ἦλθον</a> <a href="morph?l=a%29poqanei%3Dn&amp;la=greek&amp;can=a%29poqanei%3Dn0&amp;prior=h)=lqon" onclick="m(this,1,0); return false" target="morph">ἀποθανεῖν</a></span> I came <i>within</i> a little <i>of</i> . . , <b><a href="text?doc=Perseus:abo:tlg,0010,006:22&lang=original" target="_new"><span class="en">Isoc. 19.22</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0543,001:1:43:7&lang=original" target="_new"><span class="en">Plb.1.43.7</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0007,048:39&lang=original" target="_new"><span class="en">Plu. <u>Caes.</u> 39</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2787&amp;prior=a)poqanei=n" onclick="m(this,88,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29la%2Fxiston&amp;la=greek&amp;can=e%29la%2Fxiston0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἐλάχιστον</a> <a href="morph?l=h%29%3Dlqe&amp;la=greek&amp;can=h%29%3Dlqe3&amp;prior=e)la/xiston" onclick="m(this,4,0); return false" target="morph">ἦλθε</a> . . <a href="morph?l=a%29fele%2Fsqai&amp;la=greek&amp;can=a%29fele%2Fsqai0&amp;prior=h)=lqe" onclick="m(this,1,0); return false" target="morph">ἀφελέσθαι</a></span> was <i>within</i> an ace <i>of</i> taking away, <b><a href="text?doc=Perseus:abo:tlg,0003,001:8:76&lang=original" target="_new"><span class="en">Th.8.76</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2788&amp;prior=a)fele/sqai" onclick="m(this,89,0); return false" target="morph">παρ᾽</a> <a href="morph?l=ou%29de%5Cn&amp;la=greek&amp;can=ou%29de%5Cn5&amp;prior=par'" onclick="m(this,6,0); return false" target="morph">οὐδὲν</a> <a href="morph?l=me%5Cn&amp;la=greek&amp;can=me%5Cn3&amp;prior=ou)de\n" onclick="m(this,4,0); return false" target="morph">μὲν</a> <a href="morph?l=h%29%3Dlqon&amp;la=greek&amp;can=h%29%3Dlqon1&amp;prior=me\n" onclick="m(this,2,0); return false" target="morph">ἦλθον</a> <a href="morph?l=a%29poktei%3Dnai&amp;la=greek&amp;can=a%29poktei%3Dnai0&amp;prior=h)=lqon" onclick="m(this,1,0); return false" target="morph">ἀποκτεῖναι</a></span> (were <i>within</i> a mere nothing, <i>within</i> an ace <i>of</i> killing him), “<span class="greek"><a href="morph?l=e%29cekh%2Frucan&amp;la=greek&amp;can=e%29cekh%2Frucan0&amp;prior=a)poktei=nai" onclick="m(this,1,0); return false" target="morph">ἐξεκήρυξαν</a> <a href="morph?l=d%27&amp;la=greek&amp;can=d%275&amp;prior=e)cekh/rucan" onclick="m(this,6,0); return false" target="morph">δ᾽</a> <a href="morph?l=e%29k&amp;la=greek&amp;can=e%29k1&amp;prior=d'" onclick="m(this,2,0); return false" target="morph">ἐκ</a> <a href="morph?l=po%2Flews&amp;la=greek&amp;can=po%2Flews1&amp;prior=e)k" onclick="m(this,2,0); return false" target="morph">πόλεως</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0026,003:258&lang=original" target="_new"><span class="en">Aeschin. 3.258</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0007,030:14&lang=original" target="_new"><span class="en">Plu.<u>Pyrrh.</u> 14</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0007,047:62&lang=original" target="_new"><span class="en"><u>Alex.</u>62</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p166&amp;prior=po/lews" onclick="m(this,169,0); return false" target="morph">π</a>. <a href="morph?l=tosou%3Dton&amp;la=greek&amp;can=tosou%3Dton5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">τοσοῦτον</a> <a href="morph?l=h%29%3Dlqe&amp;la=greek&amp;can=h%29%3Dlqe4&amp;prior=tosou=ton" onclick="m(this,5,0); return false" target="morph">ἦλθε</a> <a href="morph?l=diafugei%3Dn&amp;la=greek&amp;can=diafugei%3Dn0&amp;prior=h)=lqe" onclick="m(this,1,0); return false" target="morph">διαφυγεῖν</a></span> so <i>near</i> he came to escaping, <b><a href="text?doc=Perseus:abo:tlg,0062,016:4&lang=original" target="_new"><span class="en">Luc.<u>Cat.</u>4</span></a></b>; “<span class="greek"><a href="morph?l=para%5C&amp;la=greek&amp;can=para%5C10&amp;prior=diafugei=n" onclick="m(this,11,0); return false" target="morph">παρὰ</a> <a href="morph?l=e%28%5Cn&amp;la=greek&amp;can=e%28%5Cn0&amp;prior=para\" onclick="m(this,1,0); return false" target="morph">ἓν</a> <a href="morph?l=pa%2Flaisma&amp;la=greek&amp;can=pa%2Flaisma0&amp;prior=e(\n" onclick="m(this,1,0); return false" target="morph">πάλαισμα</a> <a href="morph?l=e%29%2Fdrame&amp;la=greek&amp;can=e%29%2Fdrame0&amp;prior=pa/laisma" onclick="m(this,1,0); return false" target="morph">ἔδραμε</a> <a href="morph?l=nika%3Dn&amp;la=greek&amp;can=nika%3Dn1&amp;prior=e)/drame" onclick="m(this,2,0); return false" target="morph">νικᾶν</a> <a href="morph?l=*%29olumpia%2Fda&amp;la=greek&amp;can=*%29olumpia%2Fda0&amp;prior=nika=n" onclick="m(this,1,0); return false" target="morph">Ὀλυμπιάδα</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0016,001:9:33&lang=original" target="_new"><span class="en">Hdt.9.33</span></a></b>; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2789&amp;prior=*)olumpia/da" onclick="m(this,90,0); return false" target="morph">παρ᾽</a> <a href="morph?l=ou%29de%5Cn&amp;la=greek&amp;can=ou%29de%5Cn6&amp;prior=par'" onclick="m(this,7,0); return false" target="morph">οὐδὲν</a> <a href="morph?l=e%29lqo%2Fntes&amp;la=greek&amp;can=e%29lqo%2Fntes0&amp;prior=ou)de\n" onclick="m(this,1,0); return false" target="morph">ἐλθόντες</a> <a href="morph?l=tou%3D&amp;la=greek&amp;can=tou%3D7&amp;prior=e)lqo/ntes" onclick="m(this,8,0); return false" target="morph">τοῦ</a> <a href="morph?l=a%29pobalei%3Dn&amp;la=greek&amp;can=a%29pobalei%3Dn0&amp;prior=tou=" onclick="m(this,1,0); return false" target="morph">ἀποβαλεῖν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0543,001:1:45:14&lang=original" target="_new"><span class="en">Plb.1.45.14</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0543,001:2:55:4&lang=original" target="_new"><span class="en">2.55.4</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0060,001:17:42&lang=original" target="_new"><span class="en">D.S.17.42</span></a></b>: hence without <span class="greek"><a href="morph?l=e%29ge%2Fneto&amp;la=greek&amp;can=e%29ge%2Fneto2&amp;prior=a)pobalei=n" onclick="m(this,3,0); return false" target="morph">ἐγένετο</a></span> or <span class="greek"><a href="morph?l=e%29lqei%3Dn&amp;la=greek&amp;can=e%29lqei%3Dn0&amp;prior=e)ge/neto" onclick="m(this,1,0); return false" target="morph">ἐλθεῖν</a>, <a href="morph?l=p&amp;la=greek&amp;can=p167&amp;prior=e)lqei=n" onclick="m(this,170,0); return false" target="morph">π</a>. <a href="morph?l=mi%2Fan&amp;la=greek&amp;can=mi%2Fan3&amp;prior=p" onclick="m(this,4,0); return false" target="morph">μίαν</a> <a href="morph?l=mona%2Fda&amp;la=greek&amp;can=mona%2Fda0&amp;prior=mi/an" onclick="m(this,1,0); return false" target="morph">μονάδα</a></span> (less) <i>by</i> one, i.e. <i>less</i> one, <i><span class="en">Nicom.<u>Ar.</u>1.8</span></i>; <span class="greek"><a href="morph?l=tessara%2Fkonta&amp;la=greek&amp;can=tessara%2Fkonta0&amp;prior=mona/da" onclick="m(this,1,0); return false" target="morph">τεσσαράκοντα</a> <a href="morph?l=p&amp;la=greek&amp;can=p168&amp;prior=tessara/konta" onclick="m(this,171,0); return false" target="morph">π</a>. <a href="morph?l=mi%2Fan&amp;la=greek&amp;can=mi%2Fan4&amp;prior=p" onclick="m(this,5,0); return false" target="morph">μίαν</a></span>, = <i><span class="en">39</span></i>, <b><a href="text?doc=Perseus:abo:tlg,0031,008:11:24&lang=original" target="_new"><span class="en"><u>2 Ep.Cor.</u>11.24</span></a></b>; <span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2790&amp;prior=mi/an" onclick="m(this,91,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28%2Fna&amp;la=greek&amp;can=e%28%2Fna3&amp;prior=par'" onclick="m(this,4,0); return false" target="morph">ἕνα</a> <a href="morph?l=tosou%3Dtoi&amp;la=greek&amp;can=tosou%3Dtoi0&amp;prior=e(/na" onclick="m(this,1,0); return false" target="morph">τοσοῦτοι</a></span> the same number <i>less</i> one, <b><a href="text?doc=Perseus:abo:tlg,0007,008:9&lang=original" target="_new"><span class="en">Plu. <u>Publ.</u>9</span></a></b>; <span class="greek"><a href="morph?l=su%2F&amp;la=greek&amp;can=su%2F0&amp;prior=tosou=toi" onclick="m(this,1,0); return false" target="morph">σύ</a> <a href="morph?l=moi&amp;la=greek&amp;can=moi0&amp;prior=su/" onclick="m(this,1,0); return false" target="morph">μοι</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2791&amp;prior=moi" onclick="m(this,92,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28%2Fna&amp;la=greek&amp;can=e%28%2Fna4&amp;prior=par'" onclick="m(this,5,0); return false" target="morph">ἕνα</a> <a href="morph?l=h%28%2Fkeis&amp;la=greek&amp;can=h%28%2Fkeis0&amp;prior=e(/na" onclick="m(this,1,0); return false" target="morph">ἥκεις</a> <a href="morph?l=a%29%2Fgwn&amp;la=greek&amp;can=a%29%2Fgwn0&amp;prior=h(/keis" onclick="m(this,1,0); return false" target="morph">ἄγων</a></span> you have brought me one <i>too few</i>, <b><a href="text?doc=Perseus:abo:tlg,0062,016:4&lang=original" target="_new"><span class="en">Luc.<u>Cat.</u>4</span></a></b>; “<span class="greek"><a href="morph?l=du%2Fnatai&amp;la=greek&amp;can=du%2Fnatai0&amp;prior=a)/gwn" onclick="m(this,1,0); return false" target="morph">δύναται</a> <a href="morph?l=p&amp;la=greek&amp;can=p169&amp;prior=du/natai" onclick="m(this,172,0); return false" target="morph">π</a>. <a href="morph?l=du%2Fo&amp;la=greek&amp;can=du%2Fo5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">δύο</a> <a href="morph?l=sullaba%5Cs&amp;la=greek&amp;can=sullaba%5Cs0&amp;prior=du/o" onclick="m(this,1,0); return false" target="morph">συλλαβὰς</a> <a href="morph?l=ei%29%3Dnai&amp;la=greek&amp;can=ei%29%3Dnai1&amp;prior=sullaba\s" onclick="m(this,2,0); return false" target="morph">εἶναι</a> <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C27&amp;prior=ei)=nai" onclick="m(this,28,0); return false" target="morph">τὸ</a> <a href="morph?l=katalhkto%2Fn&amp;la=greek&amp;can=katalhkto%2Fn0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">καταληκτόν</a></span>” <i><span class="en">Heph.4.2</span></i>; <span class="greek"><a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C14&amp;prior=katalhkto/n" onclick="m(this,15,0); return false" target="morph">τὰ</a> <a href="morph?l=o%28loko%2Fttina&amp;la=greek&amp;can=o%28loko%2Fttina0&amp;prior=ta\" onclick="m(this,1,0); return false" target="morph">ὁλοκόττινα</a> <a href="morph?l=hu%28re%2Fqhsan&amp;la=greek&amp;can=hu%28re%2Fqhsan0&amp;prior=o(loko/ttina" onclick="m(this,1,0); return false" target="morph">ηὑρέθησαν</a> <a href="morph?l=p&amp;la=greek&amp;can=p170&amp;prior=hu(re/qhsan" onclick="m(this,173,0); return false" target="morph">π</a>. <a href="morph?l=e%28pta%5C&amp;la=greek&amp;can=e%28pta%5C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">ἑπτὰ</a> <a href="morph?l=kera%2Ftia&amp;la=greek&amp;can=kera%2Ftia0&amp;prior=e(pta\" onclick="m(this,1,0); return false" target="morph">κεράτια</a></span> seven carats <i>short,</i> <i><span class="en">PMasp.70.2</span></i> (vi A. D.); <span class="greek"><a href="morph?l=pa%2Fntes&amp;la=greek&amp;can=pa%2Fntes0&amp;prior=kera/tia" onclick="m(this,1,0); return false" target="morph">πάντες</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2792&amp;prior=pa/ntes" onclick="m(this,93,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28%2Fna&amp;la=greek&amp;can=e%28%2Fna5&amp;prior=par'" onclick="m(this,6,0); return false" target="morph">ἕνα</a>, <a href="morph?l=pa%2Fntes&amp;la=greek&amp;can=pa%2Fntes1&amp;prior=e(/na" onclick="m(this,2,0); return false" target="morph">πάντες</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2793&amp;prior=pa/ntes" onclick="m(this,94,0); return false" target="morph">παρ᾽</a> <a href="morph?l=o%29li%2Fgous&amp;la=greek&amp;can=o%29li%2Fgous0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ὀλίγους</a></span>, all <i>save</i> one (a few), <b><a href="text?doc=Perseus:abo:tlg,0007,050:20&lang=original" target="_new"><span class="en">Plu.<u>Cat.Mi.</u>20</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0007,058:5&lang=original" target="_new"><span class="en"><u>Ant.</u>5</span></a></b>; “<span class="greek"><a href="morph?l=e%29%2Fth&amp;la=greek&amp;can=e%29%2Fth0&amp;prior=o)li/gous" onclick="m(this,1,0); return false" target="morph">ἔτη</a> <a href="morph?l=du%2Fo&amp;la=greek&amp;can=du%2Fo6&amp;prior=e)/th" onclick="m(this,7,0); return false" target="morph">δύο</a> <a href="morph?l=p&amp;la=greek&amp;can=p171&amp;prior=du/o" onclick="m(this,174,0); return false" target="morph">π</a>. <a href="morph?l=h%28me%2Fras&amp;la=greek&amp;can=h%28me%2Fras0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">ἡμέρας</a> <a href="morph?l=du%2Fo&amp;la=greek&amp;can=du%2Fo7&amp;prior=h(me/ras" onclick="m(this,8,0); return false" target="morph">δύο</a></span>” <i><span class="en"><u>IG</u>5(1).801</span></i> (Laconia); of one <span class="greek"><a href="morph?l=*ma%2Frkos&amp;la=greek&amp;can=*ma%2Frkos0&amp;prior=du/o" onclick="m(this,1,0); return false" target="morph">Μάρκος</a>, <a href="morph?l=qhri%2Fon&amp;la=greek&amp;can=qhri%2Fon0&amp;prior=*ma/rkos" onclick="m(this,1,0); return false" target="morph">θηρίον</a> <a href="morph?l=ei%29%3D&amp;la=greek&amp;can=ei%29%3D0&amp;prior=qhri/on" onclick="m(this,1,0); return false" target="morph">εἶ</a> <a href="morph?l=p&amp;la=greek&amp;can=p172&amp;prior=ei)=" onclick="m(this,175,0); return false" target="morph">π</a>. <a href="morph?l=gra%2Fmma&amp;la=greek&amp;can=gra%2Fmma0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">γράμμα</a></span> you are a bear (<span class="greek"><a href="morph?l=a%29%2Frkos&amp;la=greek&amp;can=a%29%2Frkos0&amp;prior=gra/mma" onclick="m(this,1,0); return false" target="morph">ἄρκος</a></span>) <i>all but</i> a letter, <i><span class="en"><u>AP</u>11.231</span></i> (<i><span class="en">Ammian.</span></i>); <span class="greek"><a href="morph?l=w%28s&amp;la=greek&amp;can=w%28s0&amp;prior=a)/rkos" onclick="m(this,1,0); return false" target="morph">ὡς</a> <a href="morph?l=p&amp;la=greek&amp;can=p173&amp;prior=w(s" onclick="m(this,176,0); return false" target="morph">π</a>. <a href="morph?l=ti&amp;la=greek&amp;can=ti9&amp;prior=p" onclick="m(this,10,0); return false" target="morph">τι</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C9&amp;prior=ti" onclick="m(this,10,0); return false" target="morph">καὶ</a> <a href="morph?l=ta%5Cs&amp;la=greek&amp;can=ta%5Cs4&amp;prior=kai\" onclick="m(this,5,0); return false" target="morph">τὰς</a> <a href="morph?l=o%29%2Fyeis&amp;la=greek&amp;can=o%29%2Fyeis0&amp;prior=ta\s" onclick="m(this,1,0); return false" target="morph">ὄψεις</a> <a href="morph?l=a%29fani%2Fsai&amp;la=greek&amp;can=a%29fani%2Fsai0&amp;prior=o)/yeis" onclick="m(this,1,0); return false" target="morph">ἀφανίσαι</a></span> so that he <i>all but</i> (lit. <i>less</i> something) lost his sight, <i><span class="en">Vett.Val.228.6</span></i>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p174&amp;prior=a)fani/sai" onclick="m(this,177,0); return false" target="morph">π</a>. <a href="morph?l=ti&amp;la=greek&amp;can=ti10&amp;prior=p" onclick="m(this,11,0); return false" target="morph">τι</a> <a href="morph?l=buqi%2Fzesqai&amp;la=greek&amp;can=buqi%2Fzesqai0&amp;prior=ti" onclick="m(this,1,0); return false" target="morph">βυθίζεσθαι</a></span> v.l. in <b><a href="text?doc=Perseus:abo:tlg,0031,003:5:7&lang=original" target="_new"><span class="en"><u>Ev.Luc.</u>5.7</span></a></b>; <span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C28&amp;prior=buqi/zesqai" onclick="m(this,29,0); return false" target="morph">τὸ</a> <a href="morph?l=p&amp;la=greek&amp;can=p175&amp;prior=to\" onclick="m(this,178,0); return false" target="morph">π</a>. <a href="morph?l=tou%3Dto&amp;la=greek&amp;can=tou%3Dto0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">τοῦτο</a></span> the figure <i>less</i> that, i.e. the remainder or <i>difference,</i> <i><span class="en">PTeb.99.10</span></i> (ii B. C.), cf. <i><span class="en"><u>POxy.</u>264.4</span></i> (i A. D.), <i><span class="en"><u>PAmh.</u>2.148.5</span></i> (v A. D.); hence of any <i>difference</i> whether of excess or defect, <span class="greek"><a href="morph?l=ou%29de%5Cn&amp;la=greek&amp;can=ou%29de%5Cn7&amp;prior=tou=to" onclick="m(this,8,0); return false" target="morph">οὐδὲν</a> <a href="morph?l=p&amp;la=greek&amp;can=p176&amp;prior=ou)de\n" onclick="m(this,179,0); return false" target="morph">π</a>. <a href="morph?l=tou%3Dto&amp;la=greek&amp;can=tou%3Dto1&amp;prior=p" onclick="m(this,2,0); return false" target="morph">τοῦτο</a> <a href="morph?l=poiou%2Fmenoi&amp;la=greek&amp;can=poiou%2Fmenoi0&amp;prior=tou=to" onclick="m(this,1,0); return false" target="morph">ποιούμενοι</a> <a href="morph?l=tou%5Cs&amp;la=greek&amp;can=tou%5Cs5&amp;prior=poiou/menoi" onclick="m(this,6,0); return false" target="morph">τοὺς</a> . . <a href="morph?l=*leukanou%2Fs&amp;la=greek&amp;can=*leukanou%2Fs0&amp;prior=tou\s" onclick="m(this,1,0); return false" target="morph">Λευκανούς</a> <a href="morph?l=te&amp;la=greek&amp;can=te3&amp;prior=*leukanou/s" onclick="m(this,4,0); return false" target="morph">τε</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C10&amp;prior=te" onclick="m(this,11,0); return false" target="morph">καὶ</a> <a href="morph?l=tou%5Cs&amp;la=greek&amp;can=tou%5Cs6&amp;prior=kai\" onclick="m(this,7,0); return false" target="morph">τοὺς</a> . . <a href="morph?l=*sauni%2Ftas&amp;la=greek&amp;can=*sauni%2Ftas0&amp;prior=tou\s" onclick="m(this,1,0); return false" target="morph">Σαυνίτας</a></span> making no <i>difference</i> between . . , <b><a href="text?doc=Perseus:abo:tlg,0099,001:6:1:3&lang=original" target="_new"><span class="en">Str.6.1.3</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0099,001:14:5:11&lang=original" target="_new"><span class="en">14.5.11</span></a></b>, <i><span class="en">Plu.2.24c</span></i>. </div><div class="lex_sense lex_sense3"><b>6.</b> hence of the margin <i>by</i> which anything increases or decreases, and so of the cause <i>according to</i> which anything comes into existence or varies, “<span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C29&amp;prior=*sauni/tas" onclick="m(this,30,0); return false" target="morph">τὸ</a> <a href="morph?l=eu%29%3D&amp;la=greek&amp;can=eu%29%3D0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">εὖ</a> <a href="morph?l=p&amp;la=greek&amp;can=p177&amp;prior=eu)=" onclick="m(this,180,0); return false" target="morph">π</a>. <a href="morph?l=mikro%5Cn&amp;la=greek&amp;can=mikro%5Cn5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">μικρὸν</a> <a href="morph?l=dia%5C&amp;la=greek&amp;can=dia%5C0&amp;prior=mikro\n" onclick="m(this,1,0); return false" target="morph">διὰ</a> <a href="morph?l=pollw%3Dn&amp;la=greek&amp;can=pollw%3Dn0&amp;prior=dia\" onclick="m(this,1,0); return false" target="morph">πολλῶν</a> <a href="morph?l=a%29riqmw%3Dn&amp;la=greek&amp;can=a%29riqmw%3Dn0&amp;prior=pollw=n" onclick="m(this,1,0); return false" target="morph">ἀριθμῶν</a> <a href="morph?l=gi%2Fnetai&amp;la=greek&amp;can=gi%2Fnetai1&amp;prior=a)riqmw=n" onclick="m(this,2,0); return false" target="morph">γίνεται</a></span>” <i><span class="en">Polyclit.2</span></i> (cf. <span class="greek"><a href="morph?l=mikro%2Fs&amp;la=greek&amp;can=mikro%2Fs0&amp;prior=gi/netai" onclick="m(this,1,0); return false" target="morph">μικρός</a></span> III. <i><span class="en">5</span></i> c); <span class="greek"><a href="morph?l=diafe%2Frei&amp;la=greek&amp;can=diafe%2Frei0&amp;prior=mikro/s" onclick="m(this,1,0); return false" target="morph">διαφέρει</a> <a href="morph?l=p&amp;la=greek&amp;can=p178&amp;prior=diafe/rei" onclick="m(this,181,0); return false" target="morph">π</a>. <a href="morph?l=ta%5Cs&amp;la=greek&amp;can=ta%5Cs5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">τὰς</a> <a href="morph?l=tw%3Dn&amp;la=greek&amp;can=tw%3Dn8&amp;prior=ta\s" onclick="m(this,9,0); return false" target="morph">τῶν</a> <a href="morph?l=paqhma%2Ftwn&amp;la=greek&amp;can=paqhma%2Ftwn0&amp;prior=tw=n" onclick="m(this,1,0); return false" target="morph">παθημάτων</a> <a href="morph?l=e%29nantiw%2Fseis&amp;la=greek&amp;can=e%29nantiw%2Fseis0&amp;prior=paqhma/twn" onclick="m(this,1,0); return false" target="morph">ἐναντιώσεις</a></span> <i>according to</i> . . , <i><span class="en">Arist.<u>HA</u>486b5</span></i>; “<span class="greek"><a href="morph?l=metapi%2Fptei&amp;la=greek&amp;can=metapi%2Fptei0&amp;prior=e)nantiw/seis" onclick="m(this,1,0); return false" target="morph">μεταπίπτει</a> <a href="morph?l=p&amp;la=greek&amp;can=p179&amp;prior=metapi/ptei" onclick="m(this,182,0); return false" target="morph">π</a>. <a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C15&amp;prior=p" onclick="m(this,16,0); return false" target="morph">τὰ</a> <a href="morph?l=kli%2Fmata&amp;la=greek&amp;can=kli%2Fmata0&amp;prior=ta\" onclick="m(this,1,0); return false" target="morph">κλίματα</a></span>” <i><span class="en">Gem. 5.29</span></i>, cf. <i><span class="en">11.5</span></i>, al.; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p180&amp;prior=kli/mata" onclick="m(this,183,0); return false" target="morph">π</a>. <a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C16&amp;prior=p" onclick="m(this,17,0); return false" target="morph">τὰ</a> <a href="morph?l=pra%2Fgmata&amp;la=greek&amp;can=pra%2Fgmata0&amp;prior=ta\" onclick="m(this,1,0); return false" target="morph">πράγματα</a></span> cj. in <i><span class="en">Apollod.Car.11</span></i>. </div><div class="lex_sense lex_sense3"><b>7.</b> more generally of the margin <i>by</i> which an event occurs, i.e. of the necessary and sufficient cause or motive (“<span class="greek"><a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C30&amp;prior=pra/gmata" onclick="m(this,31,0); return false" target="morph">τὸ</a> <a href="morph?l=mh%5C&amp;la=greek&amp;can=mh%5C2&amp;prior=to\" onclick="m(this,3,0); return false" target="morph">μὴ</a> <a href="morph?l=p&amp;la=greek&amp;can=p181&amp;prior=mh\" onclick="m(this,184,0); return false" target="morph">π</a>. <a href="morph?l=tou%3Dto&amp;la=greek&amp;can=tou%3Dto2&amp;prior=p" onclick="m(this,3,0); return false" target="morph">τοῦτο</a> <a href="morph?l=gi%2Fnesqai&amp;la=greek&amp;can=gi%2Fnesqai0&amp;prior=tou=to" onclick="m(this,1,0); return false" target="morph">γίνεσθαι</a> <a href="morph?l=to%2Fte&amp;la=greek&amp;can=to%2Fte0&amp;prior=gi/nesqai" onclick="m(this,1,0); return false" target="morph">τότε</a> <a href="morph?l=le%2Fgomen&amp;la=greek&amp;can=le%2Fgomen0&amp;prior=to/te" onclick="m(this,1,0); return false" target="morph">λέγομεν</a>, <a href="morph?l=o%28%2Ftan&amp;la=greek&amp;can=o%28%2Ftan0&amp;prior=le/gomen" onclick="m(this,1,0); return false" target="morph">ὅταν</a> <a href="morph?l=a%29naireqe%2Fntos&amp;la=greek&amp;can=a%29naireqe%2Fntos0&amp;prior=o(/tan" onclick="m(this,1,0); return false" target="morph">ἀναιρεθέντος</a> <a href="morph?l=tou%2Ftou&amp;la=greek&amp;can=tou%2Ftou0&amp;prior=a)naireqe/ntos" onclick="m(this,1,0); return false" target="morph">τούτου</a> <a href="morph?l=mhde%5Cn&amp;la=greek&amp;can=mhde%5Cn0&amp;prior=tou/tou" onclick="m(this,1,0); return false" target="morph">μηδὲν</a> <a href="morph?l=h%28%3Dtton&amp;la=greek&amp;can=h%28%3Dtton0&amp;prior=mhde\n" onclick="m(this,1,0); return false" target="morph">ἧττον</a> <a href="morph?l=perai%2Fnhtai&amp;la=greek&amp;can=perai%2Fnhtai0&amp;prior=h(=tton" onclick="m(this,1,0); return false" target="morph">περαίνηται</a> <a href="morph?l=o%28&amp;la=greek&amp;can=o%289&amp;prior=perai/nhtai" onclick="m(this,10,0); return false" target="morph">ὁ</a> <a href="morph?l=sullogismo%2Fs&amp;la=greek&amp;can=sullogismo%2Fs0&amp;prior=o(" onclick="m(this,1,0); return false" target="morph">συλλογισμός</a> </span>” <i><span class="en">Arist.<u>APr.</u>65b6</span></i>, cf. <i><span class="en">48a24</span></i>, al.), <span class="greek"><a href="morph?l=keina%5Cn&amp;la=greek&amp;can=keina%5Cn0&amp;prior=sullogismo/s" onclick="m(this,1,0); return false" target="morph">κεινὰν</a> <a href="morph?l=p&amp;la=greek&amp;can=p182&amp;prior=keina\n" onclick="m(this,185,0); return false" target="morph">π</a>. <a href="morph?l=di%2Faitan&amp;la=greek&amp;can=di%2Faitan0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">δίαιταν</a></span> <i>just for the sake of</i> unsatisfying food, <b><a href="text?doc=Perseus:abo:tlg,0033,001:2:65&lang=original" target="_new"><span class="en">Pi.<u>O.</u>2.65</span></a></b>; <span class="greek"><a href="morph?l=e%28%2Fkastos&amp;la=greek&amp;can=e%28%2Fkastos0&amp;prior=di/aitan" onclick="m(this,1,0); return false" target="morph">ἕκαστος</a> <a href="morph?l=ou%29&amp;la=greek&amp;can=ou%292&amp;prior=e(/kastos" onclick="m(this,3,0); return false" target="morph">οὐ</a> <a href="morph?l=p&amp;la=greek&amp;can=p183&amp;prior=ou)" onclick="m(this,186,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn21&amp;prior=p" onclick="m(this,22,0); return false" target="morph">τὴν</a> <a href="morph?l=e%28autou%3D&amp;la=greek&amp;can=e%28autou%3D1&amp;prior=th\n" onclick="m(this,2,0); return false" target="morph">ἑαυτοῦ</a> <a href="morph?l=a%29me%2Fleian&amp;la=greek&amp;can=a%29me%2Fleian0&amp;prior=e(autou=" onclick="m(this,1,0); return false" target="morph">ἀμέλειαν</a> <a href="morph?l=oi%29%2Fetai&amp;la=greek&amp;can=oi%29%2Fetai0&amp;prior=a)me/leian" onclick="m(this,1,0); return false" target="morph">οἴεται</a> <a href="morph?l=bla%2Fyein&amp;la=greek&amp;can=bla%2Fyein0&amp;prior=oi)/etai" onclick="m(this,1,0); return false" target="morph">βλάψειν</a></span> each thinks that his own negligence will not <i>suffice to cause</i> injury, <b><a href="text?doc=Perseus:abo:tlg,0003,001:1:141&lang=original" target="_new"><span class="en">Th.1.141</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0010,014:48&lang=original" target="_new"><span class="en">Isoc.3.48</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p184&amp;prior=bla/yein" onclick="m(this,187,0); return false" target="morph">π</a>. <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn22&amp;prior=p" onclick="m(this,23,0); return false" target="morph">τὴν</a> <a href="morph?l=au%28tou%3D&amp;la=greek&amp;can=au%28tou%3D0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">αὑτοῦ</a> <a href="morph?l=a%28marti%2Fan&amp;la=greek&amp;can=a%28marti%2Fan0&amp;prior=au(tou=" onclick="m(this,1,0); return false" target="morph">ἁμαρτίαν</a></span> <i>all through</i> his own fault, <b><a href="text?doc=Perseus:abo:tlg,0028,003:4:5&lang=original" target="_new"><span class="en">Antipho 3.4.5</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0010,016:52&lang=original" target="_new"><span class="en">Isoc.6.52</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0014,004:11&lang=original" target="_new"><span class="en">D.4.11</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0014,018:232&lang=original" target="_new"><span class="en">18.232</span></a></b>; <span class="greek"><a href="morph?l=polla%5C&amp;la=greek&amp;can=polla%5C0&amp;prior=a(marti/an" onclick="m(this,1,0); return false" target="morph">πολλὰ</a> . . <a href="morph?l=e%29stin&amp;la=greek&amp;can=e%29stin0&amp;prior=polla\" onclick="m(this,1,0); return false" target="morph">ἐστιν</a> <a href="morph?l=ai%29%2Ftia&amp;la=greek&amp;can=ai%29%2Ftia0&amp;prior=e)stin" onclick="m(this,1,0); return false" target="morph">αἴτια</a> <a href="morph?l=tou%2Ftwn&amp;la=greek&amp;can=tou%2Ftwn0&amp;prior=ai)/tia" onclick="m(this,1,0); return false" target="morph">τούτων</a>, <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C11&amp;prior=tou/twn" onclick="m(this,12,0); return false" target="morph">καὶ</a> <a href="morph?l=ou%29&amp;la=greek&amp;can=ou%293&amp;prior=kai\" onclick="m(this,4,0); return false" target="morph">οὐ</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2794&amp;prior=ou)" onclick="m(this,95,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28%5Cn&amp;la=greek&amp;can=e%28%5Cn1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ἓν</a> <a href="morph?l=ou%29de%5C&amp;la=greek&amp;can=ou%29de%5C0&amp;prior=e(\n" onclick="m(this,1,0); return false" target="morph">οὐδὲ</a> <a href="morph?l=du%2F%27&amp;la=greek&amp;can=du%2F%270&amp;prior=ou)de\" onclick="m(this,1,0); return false" target="morph">δύ᾽</a> <a href="morph?l=ei%29s&amp;la=greek&amp;can=ei%29s1&amp;prior=du/'" onclick="m(this,2,0); return false" target="morph">εἰς</a> <a href="morph?l=tou%3Dto&amp;la=greek&amp;can=tou%3Dto3&amp;prior=ei)s" onclick="m(this,4,0); return false" target="morph">τοῦτο</a> <a href="morph?l=ta%5C&amp;la=greek&amp;can=ta%5C17&amp;prior=tou=to" onclick="m(this,18,0); return false" target="morph">τὰ</a> <a href="morph?l=pra%2Fgmat%27&amp;la=greek&amp;can=pra%2Fgmat%270&amp;prior=ta\" onclick="m(this,1,0); return false" target="morph">πράγματ᾽</a> <a href="morph?l=a%29fi%3Dktai&amp;la=greek&amp;can=a%29fi%3Dktai0&amp;prior=pra/gmat'" onclick="m(this,1,0); return false" target="morph">ἀφῖκται</a></span> not <i>from</i> one or two causes <i>only</i>, <b><a href="text?doc=Perseus:abo:tlg,0014,009:2&lang=original" target="_new"><span class="en">Id.9.2</span></a></b>; <span class="greek"><a href="morph?l=ou%29&amp;la=greek&amp;can=ou%294&amp;prior=a)fi=ktai" onclick="m(this,5,0); return false" target="morph">οὐ</a> <a href="morph?l=p&amp;la=greek&amp;can=p185&amp;prior=ou)" onclick="m(this,188,0); return false" target="morph">π</a>. <a href="morph?l=tou%3Dto&amp;la=greek&amp;can=tou%3Dto4&amp;prior=p" onclick="m(this,5,0); return false" target="morph">τοῦτο</a> <a href="morph?l=ou%29k&amp;la=greek&amp;can=ou%29k1&amp;prior=tou=to" onclick="m(this,2,0); return false" target="morph">οὐκ</a> <a href="morph?l=e%29%2Fsti&amp;la=greek&amp;can=e%29%2Fsti1&amp;prior=ou)k" onclick="m(this,2,0); return false" target="morph">ἔστι</a></span> <i>it does</i> not <i>follow that</i> it is not . . , <b><a href="text?doc=Perseus:abo:tlg,0031,007:12:15&lang=original" target="_new"><span class="en"><u>1 Ep.Cor.</u>12.15</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p186&amp;prior=e)/sti" onclick="m(this,189,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C31&amp;prior=p" onclick="m(this,32,0); return false" target="morph">τὸ</a> <a href="morph?l=th%5Cn&amp;la=greek&amp;can=th%5Cn23&amp;prior=to\" onclick="m(this,24,0); return false" target="morph">τὴν</a> <a href="morph?l=a%29ri%2Fqmhsin&amp;la=greek&amp;can=a%29ri%2Fqmhsin0&amp;prior=th\n" onclick="m(this,1,0); return false" target="morph">ἀρίθμησιν</a> <a href="morph?l=poih%2Fsasqai&amp;la=greek&amp;can=poih%2Fsasqai0&amp;prior=a)ri/qmhsin" onclick="m(this,1,0); return false" target="morph">ποιήσασθαι</a> <a href="morph?l=e%29c&amp;la=greek&amp;can=e%29c1&amp;prior=poih/sasqai" onclick="m(this,2,0); return false" target="morph">ἐξ</a> <a href="morph?l=e%28toi%2Fmou&amp;la=greek&amp;can=e%28toi%2Fmou0&amp;prior=e)c" onclick="m(this,1,0); return false" target="morph">ἑτοίμου</a> <a href="morph?l=tou%5Cs&amp;la=greek&amp;can=tou%5Cs7&amp;prior=e(toi/mou" onclick="m(this,8,0); return false" target="morph">τοὺς</a> <a href="morph?l=e%29rgw%2Fnas&amp;la=greek&amp;can=e%29rgw%2Fnas0&amp;prior=tou\s" onclick="m(this,1,0); return false" target="morph">ἐργώνας</a> <a href="morph?l=ou%29k&amp;la=greek&amp;can=ou%29k2&amp;prior=e)rgw/nas" onclick="m(this,3,0); return false" target="morph">οὐκ</a> <a href="morph?l=o%29li%2Fga&amp;la=greek&amp;can=o%29li%2Fga0&amp;prior=ou)k" onclick="m(this,1,0); return false" target="morph">ὀλίγα</a> <a href="morph?l=xrh%2Fmata&amp;la=greek&amp;can=xrh%2Fmata0&amp;prior=o)li/ga" onclick="m(this,1,0); return false" target="morph">χρήματα</a> <a href="morph?l=periepoi%2Fhse&amp;la=greek&amp;can=periepoi%2Fhse0&amp;prior=xrh/mata" onclick="m(this,1,0); return false" target="morph">περιεποίησε</a> <a href="morph?l=th%3D%7C&amp;la=greek&amp;can=th%3D%7C0&amp;prior=periepoi/hse" onclick="m(this,1,0); return false" target="morph">τῇ</a> <a href="morph?l=po%2Flei&amp;la=greek&amp;can=po%2Flei0&amp;prior=th=|" onclick="m(this,1,0); return false" target="morph">πόλει</a></span> <i>by the simple fact of</i> prompt payment, <i><span class="en"><u>IPE</u>12.32<i>B</i>35</span></i> (Olbia, iii B. C.); “<span class="greek"><a href="morph?l=ou%29de%5Cn&amp;la=greek&amp;can=ou%29de%5Cn8&amp;prior=po/lei" onclick="m(this,9,0); return false" target="morph">οὐδὲν</a> <a href="morph?l=a%29%5Cn&amp;la=greek&amp;can=a%29%5Cn2&amp;prior=ou)de\n" onclick="m(this,3,0); return false" target="morph">ἂν</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2795&amp;prior=a)\n" onclick="m(this,96,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28%2Fna&amp;la=greek&amp;can=e%28%2Fna6&amp;prior=par'" onclick="m(this,7,0); return false" target="morph">ἕνα</a> <a href="morph?l=a%29%2Fnqrwpon&amp;la=greek&amp;can=a%29%2Fnqrwpon0&amp;prior=e(/na" onclick="m(this,1,0); return false" target="morph">ἄνθρωπον</a> <a href="morph?l=e%29ge%2Fneto&amp;la=greek&amp;can=e%29ge%2Fneto3&amp;prior=a)/nqrwpon" onclick="m(this,4,0); return false" target="morph">ἐγένετο</a> <a href="morph?l=tou%2Ftwn&amp;la=greek&amp;can=tou%2Ftwn1&amp;prior=e)ge/neto" onclick="m(this,2,0); return false" target="morph">τούτων</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0034,001:63&lang=original" target="_new"><span class="en">Lycurg.63</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0543,001:3:103:2&lang=original" target="_new"><span class="en">Plb.3.103.2</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0543,001:18:28:6&lang=original" target="_new"><span class="en">18.28.6</span></a></b>, al.; <span class="greek"><a href="morph?l=ou%29dei%5Cs&amp;la=greek&amp;can=ou%29dei%5Cs0&amp;prior=tou/twn" onclick="m(this,1,0); return false" target="morph">οὐδεὶς</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2796&amp;prior=ou)dei\s" onclick="m(this,97,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%28auto%2Fn&amp;la=greek&amp;can=e%28auto%2Fn1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">ἑαυτόν</a> <a href="morph?l=e%29sti&amp;la=greek&amp;can=e%29sti1&amp;prior=e(auto/n" onclick="m(this,2,0); return false" target="morph">ἐστι</a> <a href="morph?l=basileu%2Fs&amp;la=greek&amp;can=basileu%2Fs0&amp;prior=e)sti" onclick="m(this,1,0); return false" target="morph">βασιλεύς</a></span> <i>thanks to</i> himself <i>alone</i>, Aristeas <b><a href="text?doc=Perseus:abo:tlg,0543,001:224&lang=original" target="_new"><span class="en">224</span></a></b>; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2797&amp;prior=basileu/s" onclick="m(this,98,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%28to%5Cn&amp;la=greek&amp;can=au%28to%5Cn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">αὑτὸν</a> <a href="morph?l=a%29tuxei%3D&amp;la=greek&amp;can=a%29tuxei%3D0&amp;prior=au(to\n" onclick="m(this,1,0); return false" target="morph">ἀτυχεῖ</a></span>” <i><span class="en">Arr.<u>Epict.</u>3.24.2</span></i>, cf. <i><span class="en">Phld.<u>Rh.</u>2.16</span></i> <i><span class="en">S.</span></i>; “<span class="greek"><a href="morph?l=par%27&amp;la=greek&amp;can=par%2798&amp;prior=a)tuxei=" onclick="m(this,99,0); return false" target="morph">παρ᾽</a> <a href="morph?l=h%28ma%3Ds&amp;la=greek&amp;can=h%28ma%3Ds0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἡμᾶς</a> <a href="morph?l=h%28&amp;la=greek&amp;can=h%288&amp;prior=h(ma=s" onclick="m(this,9,0); return false" target="morph">ἡ</a> <a href="morph?l=tw%3Dn&amp;la=greek&amp;can=tw%3Dn9&amp;prior=h(" onclick="m(this,10,0); return false" target="morph">τῶν</a> <a href="morph?l=a%29gaqw%3Dn&amp;la=greek&amp;can=a%29gaqw%3Dn0&amp;prior=tw=n" onclick="m(this,1,0); return false" target="morph">ἀγαθῶν</a> <a href="morph?l=a%29po%2Fstasis&amp;la=greek&amp;can=a%29po%2Fstasis0&amp;prior=a)gaqw=n" onclick="m(this,1,0); return false" target="morph">ἀπόστασις</a></span>” <i><span class="en">Hierocl. <u>in CA</u>25p.477M.</span></i>; <span class="greek"><a href="morph?l=ei%29%3Dnai&amp;la=greek&amp;can=ei%29%3Dnai2&amp;prior=a)po/stasis" onclick="m(this,3,0); return false" target="morph">εἶναι</a> <a href="morph?l=p&amp;la=greek&amp;can=p187&amp;prior=ei)=nai" onclick="m(this,191,0); return false" target="morph">π</a>. <a href="morph?l=tou%3Dto&amp;la=greek&amp;can=tou%3Dto5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">τοῦτο</a> <a href="morph?l=swthri%2Fan&amp;la=greek&amp;can=swthri%2Fan0&amp;prior=tou=to" onclick="m(this,1,0); return false" target="morph">σωτηρίαν</a> <a href="morph?l=te&amp;la=greek&amp;can=te4&amp;prior=swthri/an" onclick="m(this,5,0); return false" target="morph">τε</a> <a href="morph?l=po%2Flei&amp;la=greek&amp;can=po%2Flei1&amp;prior=te" onclick="m(this,2,0); return false" target="morph">πόλει</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C12&amp;prior=po/lei" onclick="m(this,13,0); return false" target="morph">καὶ</a> <a href="morph?l=tou%29nanti%2Fon&amp;la=greek&amp;can=tou%29nanti%2Fon0&amp;prior=kai\" onclick="m(this,1,0); return false" target="morph">τοὐναντίον</a></span>, i.e. <i>on</i> this <i>depends</i> . . , <b><a href="text?doc=Perseus:abo:tlg,0059,034:715d&lang=original" target="_new"><span class="en">Pl.<u>Lg.</u>715d</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0032,012:1:5&lang=original" target="_new"><span class="en">X.<u>Eq.Mag.</u>1.5</span></a></b>, <i><span class="en">D.C.<u>Fr.</u>36.5</span></i>; “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p188&amp;prior=tou)nanti/on" onclick="m(this,192,0); return false" target="morph">π</a>. <a href="morph?l=mi%2Fan&amp;la=greek&amp;can=mi%2Fan5&amp;prior=p" onclick="m(this,6,0); return false" target="morph">μίαν</a> <a href="morph?l=h%28me%2Fran&amp;la=greek&amp;can=h%28me%2Fran12&amp;prior=mi/an" onclick="m(this,13,0); return false" target="morph">ἡμέραν</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C13&amp;prior=h(me/ran" onclick="m(this,14,0); return false" target="morph">καὶ</a> <a href="morph?l=e%28%5Cn&amp;la=greek&amp;can=e%28%5Cn2&amp;prior=kai\" onclick="m(this,3,0); return false" target="morph">ἓν</a> <a href="morph?l=pra%3Dgma&amp;la=greek&amp;can=pra%3Dgma0&amp;prior=e(\n" onclick="m(this,1,0); return false" target="morph">πρᾶγμα</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C14&amp;prior=pra=gma" onclick="m(this,15,0); return false" target="morph">καὶ</a> <a href="morph?l=a%29po%2Fllutai&amp;la=greek&amp;can=a%29po%2Fllutai0&amp;prior=kai\" onclick="m(this,1,0); return false" target="morph">ἀπόλλυται</a> <a href="morph?l=prokoph%5C&amp;la=greek&amp;can=prokoph%5C0&amp;prior=a)po/llutai" onclick="m(this,1,0); return false" target="morph">προκοπὴ</a> <a href="morph?l=kai%5C&amp;la=greek&amp;can=kai%5C15&amp;prior=prokoph\" onclick="m(this,16,0); return false" target="morph">καὶ</a> <a href="morph?l=sw%2F%7Czetai&amp;la=greek&amp;can=sw%2F%7Czetai0&amp;prior=kai\" onclick="m(this,1,0); return false" target="morph">σῴζεται</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0557,002:51:2&lang=original" target="_new"><span class="en">Epict.<u>Ench.</u>51.2</span></a></b>; <span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p189&amp;prior=sw/|zetai" onclick="m(this,193,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C32&amp;prior=p" onclick="m(this,33,0); return false" target="morph">τὸ</a> <a href="morph?l=*%28%2Fellhna%2F&amp;la=greek&amp;can=*%28%2Fellhna%2F0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">Ἕλληνά</a> <a href="morph?l=me&amp;la=greek&amp;can=me1&amp;prior=*(/ellhna/" onclick="m(this,6,0); return false" target="morph">με</a> <a href="morph?l=ei%29%3Dnai&amp;la=greek&amp;can=ei%29%3Dnai3&amp;prior=me" onclick="m(this,4,0); return false" target="morph">εἶναι</a></span> <i>just because</i> I am a Greek, <i><span class="en"><u>UPZ</u>7.13</span></i> (ii B. C.); “<span class="greek"><a href="morph?l=p&amp;la=greek&amp;can=p190&amp;prior=ei)=nai" onclick="m(this,194,0); return false" target="morph">π</a>. <a href="morph?l=to%5C&amp;la=greek&amp;can=to%5C33&amp;prior=p" onclick="m(this,34,0); return false" target="morph">τὸ</a> <a href="morph?l=a%29gapa%3Dn&amp;la=greek&amp;can=a%29gapa%3Dn0&amp;prior=to\" onclick="m(this,1,0); return false" target="morph">ἀγαπᾶν</a> <a href="morph?l=au%29to%5Cn&amp;la=greek&amp;can=au%29to%5Cn3&amp;prior=a)gapa=n" onclick="m(this,4,0); return false" target="morph">αὐτὸν</a> <a href="morph?l=au%29th%2Fn&amp;la=greek&amp;can=au%29th%2Fn0&amp;prior=au)to\n" onclick="m(this,1,0); return false" target="morph">αὐτήν</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0527,001:29:20&lang=original" target="_new"><span class="en">LXX <u>Ge.</u>29.20</span></a></b>, cf. <b><a href="text?doc=Perseus:abo:tlg,0527,002:14:11&lang=original" target="_new"><span class="en"><u>Ex.</u>14.11</span></a></b>; later more loosely, <i>because of</i> . . , <i><span class="en">Phld.<u>Rh.</u>1.158</span></i> <i><span class="en">S.</span></i>, <i><span class="en">Gem.6.24</span></i>, etc.; <span class="greek"><a href="morph?l=ou%29de%5Cn&amp;la=greek&amp;can=ou%29de%5Cn9&amp;prior=au)th/n" onclick="m(this,10,0); return false" target="morph">οὐδὲν</a> <a href="morph?l=p&amp;la=greek&amp;can=p191&amp;prior=ou)de\n" onclick="m(this,195,0); return false" target="morph">π</a>. <a href="morph?l=se%5C&amp;la=greek&amp;can=se%5C0&amp;prior=p" onclick="m(this,1,0); return false" target="morph">σὲ</a> <a href="morph?l=ge%2Fgone&amp;la=greek&amp;can=ge%2Fgone0&amp;prior=se\" onclick="m(this,1,0); return false" target="morph">γέγονε</a></span> it is no fault of yours, <i><span class="en"><u>PRyl.</u>243.6</span></i> (ii A. D.), cf. <i><span class="en"><u>POxy.</u>1420.7</span></i> (ii A. D.). </div><div class="lex_sense lex_sense3"><b>8.</b> of a limit of possibility, “<span class="greek"><a href="morph?l=ei%29%2Fper&amp;la=greek&amp;can=ei%29%2Fper0&amp;prior=ge/gone" onclick="m(this,1,0); return false" target="morph">εἴπερ</a> <a href="morph?l=e%29nede%2Fxeto&amp;la=greek&amp;can=e%29nede%2Fxeto0&amp;prior=ei)/per" onclick="m(this,1,0); return false" target="morph">ἐνεδέχετο</a> <a href="morph?l=p&amp;la=greek&amp;can=p192&amp;prior=e)nede/xeto" onclick="m(this,196,0); return false" target="morph">π</a>. <a href="morph?l=tou%5Cs&amp;la=greek&amp;can=tou%5Cs8&amp;prior=p" onclick="m(this,9,0); return false" target="morph">τοὺς</a> <a href="morph?l=paro%2Fntas&amp;la=greek&amp;can=paro%2Fntas0&amp;prior=tou\s" onclick="m(this,1,0); return false" target="morph">παρόντας</a> <a href="morph?l=kairou%2Fs&amp;la=greek&amp;can=kairou%2Fs0&amp;prior=paro/ntas" onclick="m(this,1,0); return false" target="morph">καιρούς</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0014,018:239&lang=original" target="_new"><span class="en">D.18.239</span></a></b>; <span class="greek"><a href="morph?l=pei%3Dsai&amp;la=greek&amp;can=pei%3Dsai0&amp;prior=kairou/s" onclick="m(this,1,0); return false" target="morph">πεῖσαι</a> <a href="morph?l=to%2F&amp;la=greek&amp;can=to%2F0&amp;prior=pei=sai" onclick="m(this,1,0); return false" target="morph">τό</a> <a href="morph?l=ge&amp;la=greek&amp;can=ge2&amp;prior=to/" onclick="m(this,3,0); return false" target="morph">γε</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%2799&amp;prior=ge" onclick="m(this,100,0); return false" target="morph">παρ᾽</a> <a href="morph?l=au%28to%2Fn&amp;la=greek&amp;can=au%28to%2Fn0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">αὑτόν</a></span> to persuade (the judges) <i>so far as in</i> you <i>lies</i>, <i><span class="en">Arr.<u>Epict.</u>2.2.20</span></i>; <span class="greek"><a href="morph?l=oi%29%2Fmwze&amp;la=greek&amp;can=oi%29%2Fmwze0&amp;prior=au(to/n" onclick="m(this,1,0); return false" target="morph">οἴμωζε</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%27100&amp;prior=oi)/mwze" onclick="m(this,101,0); return false" target="morph">παρ᾽</a> <a href="morph?l=e%29me%2F&amp;la=greek&amp;can=e%29me%2F0&amp;prior=par'" onclick="m(this,1,0); return false" target="morph">ἐμέ</a></span> <i>as far as</i> I <i>am concerned, for all</i> I <i>care</i>, <b><a href="text?doc=Perseus:abo:tlg,0019,006:846&lang=original" target="_new"><span class="en">Ar.<u>Av.</u>846</span></a></b>. </div><div class="lex_sense lex_sense1"><b>D.</b> POSITION: <span class="greek"><a href="morph?l=para%2F&amp;la=greek&amp;can=para%2F4&amp;prior=e)me/" onclick="m(this,5,0); return false" target="morph">παρά</a></span> may follow its Subst. in all three cases, but then becomes by anastrophe <span class="greek"><a href="morph?l=pa%2Fra&amp;la=greek&amp;can=pa%2Fra0&amp;prior=para/" onclick="m(this,1,0); return false" target="morph">πάρα</a></span>: when the ult. is elided, the practice varies, “<span class="greek"><a href="morph?l=th%3D%7Csi&amp;la=greek&amp;can=th%3D%7Csi0&amp;prior=pa/ra" onclick="m(this,1,0); return false" target="morph">τῇσι</a> <a href="morph?l=par%27&amp;la=greek&amp;can=par%27101&amp;prior=th=|si" onclick="m(this,102,0); return false" target="morph">παρ᾽</a></span>” <b><a href="text?doc=Perseus:abo:tlg,0012,001:18:400&lang=original" target="_new"><span class="en">Il.18.400</span></a></b>; but <span class="greek"><a href="morph?l=*%28hfai%2Fstoio&amp;la=greek&amp;can=*%28hfai%2Fstoio1&amp;prior=par'" onclick="m(this,2,0); return false" target="morph">Ἡφαίστοιο</a> <a href="morph?l=pa%2Fr%27&amp;la=greek&amp;can=pa%2Fr%270&amp;prior=*(hfai/stoio" onclick="m(this,1,0); return false" target="morph">πάρ᾽</a></span> ib.<b><a href="text?doc=Perseus:abo:tlg,0012,001:191&lang=original" target="_new"><span class="en">191</span></a></b>. </div><div class="lex_sense lex_sense1"><b>E.</b> <span class="greek"><a href="morph?l=para%2F&amp;la=greek&amp;can=para%2F5&amp;prior=pa/r'" onclick="m(this,6,0); return false" target="morph">παρά</a></span> abs., as ADV., <i>near, together</i>, <b><a href="text?doc=Perseus:abo:tlg,0012,001:1:611&lang=original" target="_new"><span class="en">Il.1.611</span></a></b>, al., <b><a href="text?doc=Eur. IA 201&lang=original" target="_new"><span class="en">E.<u>IA</u>201</span></a></b> (lyr.). </div><div class="lex_sense lex_sense2"><b>F.</b> <span class="greek"><a href="morph?l=pa%2Fra&amp;la=greek&amp;can=pa%2Fra1&amp;prior=para/" onclick="m(this,2,0); return false" target="morph">πάρα</a></span> (with anastrophe) stands for <span class="greek"><a href="morph?l=pa%2Fresti&amp;la=greek&amp;can=pa%2Fresti0&amp;prior=pa/ra" onclick="m(this,1,0); return false" target="morph">πάρεστι</a></span> and <span class="greek"><a href="morph?l=pa%2Freisi&amp;la=greek&amp;can=pa%2Freisi0&amp;prior=pa/resti" onclick="m(this,1,0); return false" target="morph">πάρεισι</a></span>, <b><a href="text?doc=Perseus:abo:tlg,0012,001:1:174&lang=original" target="_new"><span class="en">Il.1.174</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0020,002:454&lang=original" target="_new"><span class="en">Hes.<u>Op.</u>454</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0085,002:167&lang=original" target="_new"><span class="en">A.<u>Pers.</u>167</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0016,001:1:42&lang=original" target="_new"><span class="en">Hdt.1.42</span></a></b>, al., <b><a href="text?doc=Perseus:abo:tlg,0011,005:285&lang=original" target="_new"><span class="en">S.<u>El.</u>285</span></a></b>, <b><a href="text?doc=Perseus:abo:tlg,0019,001:862&lang=original" target="_new"><span class="en">Ar.<u>Ach.</u>862</span></a></b>, etc. </div><div class="lex_sense lex_sense2"><b>G.</b> IN COMPO<i><span class="en">S.</span></i>, </div><div class="lex_sense lex_sense2"><b>I.</b> <i>alongside of, beside</i>, of rest, <span class="greek"><a href="morph?l=para%2Fkeimai&amp;la=greek&amp;can=para%2Fkeimai0&amp;prior=pa/reisi" onclick="m(this,1,0); return false" target="morph">παράκειμαι</a>, <a href="morph?l=para%2Fllhloi&amp;la=greek&amp;can=para%2Fllhloi0&amp;prior=para/keimai" onclick="m(this,1,0); return false" target="morph">παράλληλοι</a>, <a href="morph?l=pare%2Fzomai&amp;la=greek&amp;can=pare%2Fzomai0&amp;prior=para/llhloi" onclick="m(this,1,0); return false" target="morph">παρέζομαι</a>, <a href="morph?l=pa%2Freimi&amp;la=greek&amp;can=pa%2Freimi0&amp;prior=pare/zomai" onclick="m(this,1,0); return false" target="morph">πάρειμι</a> (<a href="morph?l=ei%29mi%2F&amp;la=greek&amp;can=ei%29mi%2F0&amp;prior=pa/reimi" onclick="m(this,1,0); return false" target="morph">εἰμί</a>), <a href="morph?l=pari%2Fsthmi&amp;la=greek&amp;can=pari%2Fsthmi0&amp;prior=ei)mi/" onclick="m(this,1,0); return false" target="morph">παρίστημι</a></span>; of motion, <span class="greek"><a href="morph?l=paraple%2Fw&amp;la=greek&amp;can=paraple%2Fw0&amp;prior=pari/sthmi" onclick="m(this,1,0); return false" target="morph">παραπλέω</a>, <a href="morph?l=pa%2Freimi&amp;la=greek&amp;can=pa%2Freimi1&amp;prior=paraple/w" onclick="m(this,2,0); return false" target="morph">πάρειμι</a> </span>(<span class="greek"><a href="morph?l=ei%29%3Dmi&amp;la=greek&amp;can=ei%29%3Dmi2&amp;prior=pa/reimi" onclick="m(this,3,0); return false" target="morph">εἶμι</a></span>). </div><div class="lex_sense lex_sense2"><b>II.</b> <i>to the side of, to</i>, <span class="greek"><a href="morph?l=paradi%2Fdwmi&amp;la=greek&amp;can=paradi%2Fdwmi0&amp;prior=ei)=mi" onclick="m(this,1,0); return false" target="morph">παραδίδωμι</a>, <a href="morph?l=pare%2Fxw&amp;la=greek&amp;can=pare%2Fxw0&amp;prior=paradi/dwmi" onclick="m(this,1,0); return false" target="morph">παρέχω</a></span>. </div><div class="lex_sense lex_sense2"><b>III.</b> <i>to one side of, by, past</i>, <span class="greek"><a href="morph?l=pare%2Frxomai&amp;la=greek&amp;can=pare%2Frxomai0&amp;prior=pare/xw" onclick="m(this,1,0); return false" target="morph">παρέρχομαι</a>, <a href="morph?l=paroi%2Fxomai&amp;la=greek&amp;can=paroi%2Fxomai0&amp;prior=pare/rxomai" onclick="m(this,1,0); return false" target="morph">παροίχομαι</a>, <a href="morph?l=parape%2Fmpw&amp;la=greek&amp;can=parape%2Fmpw0&amp;prior=paroi/xomai" onclick="m(this,1,0); return false" target="morph">παραπέμπω</a>, <a href="morph?l=parakma%2Fzw&amp;la=greek&amp;can=parakma%2Fzw0&amp;prior=parape/mpw" onclick="m(this,1,0); return false" target="morph">παρακμάζω</a>, <a href="morph?l=paratre%2Fxw&amp;la=greek&amp;can=paratre%2Fxw0&amp;prior=parakma/zw" onclick="m(this,1,0); return false" target="morph">παρατρέχω</a></span>. </div><div class="lex_sense lex_sense2"><b>IV.</b> metaph., </div><div class="lex_sense lex_sense3"><b>1.</b> <i>aside</i> or <i>beyond</i>, i.e. <i>amiss, wrong</i>, <span class="greek"><a href="morph?l=parabai%2Fnw&amp;la=greek&amp;can=parabai%2Fnw0&amp;prior=paratre/xw" onclick="m(this,1,0); return false" target="morph">παραβαίνω</a>, <a href="morph?l=para%2Fgw&amp;la=greek&amp;can=para%2Fgw0&amp;prior=parabai/nw" onclick="m(this,1,0); return false" target="morph">παράγω</a>, <a href="morph?l=parora%2Fw&amp;la=greek&amp;can=parora%2Fw0&amp;prior=para/gw" onclick="m(this,1,0); return false" target="morph">παροράω</a>, <a href="morph?l=parorke%2Fw&amp;la=greek&amp;can=parorke%2Fw0&amp;prior=parora/w" onclick="m(this,1,0); return false" target="morph">παρορκέω</a>, <a href="morph?l=parakou%2Fw&amp;la=greek&amp;can=parakou%2Fw0&amp;prior=parorke/w" onclick="m(this,1,0); return false" target="morph">παρακούω</a>, <a href="morph?l=paragignw%2Fskw&amp;la=greek&amp;can=paragignw%2Fskw0&amp;prior=parakou/w" onclick="m(this,1,0); return false" target="morph">παραγιγνώσκω</a></span>. </div><div class="lex_sense lex_sense3"><b>2.</b> of comparison, as in <span class="greek"><a href="morph?l=paraba%2Fllw&amp;la=greek&amp;can=paraba%2Fllw1&amp;prior=paragignw/skw" onclick="m(this,2,0); return false" target="morph">παραβάλλω</a>, <a href="morph?l=parati%2Fqhmi&amp;la=greek&amp;can=parati%2Fqhmi0&amp;prior=paraba/llw" onclick="m(this,1,0); return false" target="morph">παρατίθημι</a></span>. </div><div class="lex_sense lex_sense3"><b>3.</b> of alteration or change, as in <span class="greek"><a href="morph?l=paralla%2Fssw&amp;la=greek&amp;can=paralla%2Fssw0&amp;prior=parati/qhmi" onclick="m(this,1,0); return false" target="morph">παραλλάσσω</a>, <a href="morph?l=parapei%2Fqw&amp;la=greek&amp;can=parapei%2Fqw0&amp;prior=paralla/ssw" onclick="m(this,1,0); return false" target="morph">παραπείθω</a>, <a href="morph?l=parapla%2Fssw&amp;la=greek&amp;can=parapla%2Fssw0&amp;prior=parapei/qw" onclick="m(this,1,0); return false" target="morph">παραπλάσσω</a>, <a href="morph?l=paratektai%2Fnw&amp;la=greek&amp;can=paratektai%2Fnw0&amp;prior=parapla/ssw" onclick="m(this,1,0); return false" target="morph">παρατεκταίνω</a>, <a href="morph?l=parauda%2Fw&amp;la=greek&amp;can=parauda%2Fw0&amp;prior=paratektai/nw" onclick="m(this,1,0); return false" target="morph">παραυδάω</a>, <a href="morph?l=para%2Ffhmi&amp;la=greek&amp;can=para%2Ffhmi0&amp;prior=parauda/w" onclick="m(this,1,0); return false" target="morph">παράφημι</a></span>. </div><div class="lex_sense lex_sense3"><b>4.</b> of a side-issue, <span class="greek"><a href="morph?l=parapo%2Fllumi&amp;la=greek&amp;can=parapo%2Fllumi0&amp;prior=para/fhmi" onclick="m(this,1,0); return false" target="morph">παραπόλλυμι</a></span>. (Cogn. with Goth. <i>faúr</i> 'along', Lat. <i>por</i>-.)</div> </div><div class="footnotes en"> </div></div> </div> <div id="text_footer"> <div id="text_desc"> Henry George Liddell. Robert Scott. A Greek-English Lexicon. revised and augmented throughout by. Sir Henry Stuart Jones. with the assistance of. Roderick McKenzie. Oxford. Clarendon Press. 1940. <p>The National Endowment for the Humanities provided support for entering this text.</p> </div> <div id="footer_nav"> <a class="xml" href="xmlchunk?doc=Perseus%3Atext%3A1999.04.0057%3Aentry%3Dpara%2F" onclick="javascript: pageTracker._trackPageview('/hopper/xmlchunk?doc=Perseus%3Atext%3A1999.04.0057%3Aentry%3Dpara%2F');"> <img src="/img/xml.gif" alt="view as XML" border="0" /> </a> <a class="arrow" href="text?doc=Perseus%3Atext%3A1999.04.0057%3Aentry%3Dpa%2Fr"> <img src="/img/prev.gif" alt="previous" border="0" /> </a> <a class="arrow" href="text?doc=Perseus%3Atext%3A1999.04.0057%3Aentry%3Dparabai%2Fnw"> <img src="/img/next.gif" alt="next" border="0" /> </a> </div> </div> </div> <div id="right_col"> <div id="sidecartRight"></div> <div class="widget secondary nodisplay" id="navbar_placeholder"> <div class="header"> <a class="toggle" href="javascript:showNavbar();">show</a> Browse Bar </div> <div class="contents" style="display: none;"> &nbsp; </div> </div> <div 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</form> <div class="enter_greek" id="enter_greek" > How to enter text in Greek:<br /> <img src="/img/keyCaps.gif" /> </div> </div> </div> <div class="widget secondary" id="cits"> <div class="header"> <a class="toggle" href="javascript:toggle('cits')" id="cits-link">hide</a> References (330 total) </div> <div class="contents" id="cits-contents"> <?xml version="1.0" encoding="utf-8"?><div id="citations"><ul><li>Cross-references in general dictionaries from this page (330): <ul><li>Aeschines, <cite>Against Timarchus</cite>, <a href="text?doc=Perseus:abo:tlg,0026,001:182" target="_blank">182</a></li><li>Aeschines, <cite>Against Ctesiphon</cite>, <a href="text?doc=Perseus:abo:tlg,0026,003:258" target="_blank">258</a></li><li>Aeschines, <cite>Against Ctesiphon</cite>, <a href="text?doc=Perseus:abo:tlg,0026,003:90" target="_blank">90</a></li><li>Aeschines, <cite>On the Embassy</cite>, <a href="text?doc=Perseus:abo:tlg,0026,002:156" target="_blank">156</a></li><li>Aeschines, <cite>Against Ctesiphon</cite>, <a href="text?doc=Perseus:abo:tlg,0026,003:88" target="_blank">88</a></li><li>Aeschylus, <cite>Agamemnon</cite>, <a href="text?doc=Perseus:abo:tlg,0085,005:1045" target="_blank">1045</a></li><li>Aeschylus, <cite>Agamemnon</cite>, <a href="text?doc=Perseus:abo:tlg,0085,005:229" target="_blank">229</a></li><li>Aeschylus, <cite>Agamemnon</cite>, <a href="text?doc=Perseus:abo:tlg,0085,005:899" target="_blank">899</a></li><li>Aeschylus, <cite>Persians</cite>, <a href="text?doc=Perseus:abo:tlg,0085,002:167" target="_blank">167</a></li><li>Aeschylus, <cite>Seven Against Thebes</cite>, <a href="text?doc=Perseus:abo:tlg,0085,004:624" target="_blank">624</a></li><li>Aeschylus, <cite>Suppliant Maidens</cite>, <a href="text?doc=Perseus:abo:tlg,0085,001:454" target="_blank">454</a></li><li>Aeschylus, <cite>Suppliant Maidens</cite>, <a href="text?doc=Perseus:abo:tlg,0085,001:553" target="_blank">553</a></li><li>Andocides, <cite>On the Mysteries</cite>, <a href="text?doc=Perseus:abo:tlg,0027,001:62" target="_blank">62</a></li><li>Antiphon, <cite>Second Tetralogy</cite>, <a href="text?doc=Perseus:abo:tlg,0028,003:4:5" target="_blank">4.5</a></li><li>Antiphon, <cite>On the murder of Herodes</cite>, <a href="text?doc=Perseus:abo:tlg,0028,005:72" target="_blank">72</a></li><li>Aristophanes, <cite>Birds</cite>, <a href="text?doc=Perseus:abo:tlg,0019,006:390" target="_blank">390</a></li><li>Aristophanes, <cite>Birds</cite>, <a href="text?doc=Perseus:abo:tlg,0019,006:1240" target="_blank">1240</a></li><li>Aristophanes, <cite>Birds</cite>, <a href="text?doc=Perseus:abo:tlg,0019,006:846" target="_blank">846</a></li><li>Aristophanes, <cite>Clouds</cite>, <a href="text?doc=Perseus:abo:tlg,0019,003:698" target="_blank">698</a></li><li>Aristophanes, <cite>Frogs</cite>, <a href="text?doc=Perseus:abo:tlg,0019,009:643" target="_blank">643</a></li><li>Aristophanes, <cite>Plutus</cite>, <a href="text?doc=Perseus:abo:tlg,0019,011:445" target="_blank">445</a></li><li>Aristotle, <cite>Poetics</cite>, <a href="text?doc=Perseus:abo:tlg,0086,034:1451b:38" target="_blank">1451b.38</a></li><li>Bacchylides, <cite>Epinicians</cite>, <a href="text?doc=Perseus:abo:tlg,0199,001:11:2" target="_blank">11.2</a></li><li>Demosthenes, <cite>Philippic 1</cite>, <a href="text?doc=Perseus:abo:tlg,0014,004:11" target="_blank">11</a></li><li>Demosthenes, <cite>On the Chersonese</cite>, <a href="text?doc=Perseus:abo:tlg,0014,008:70" target="_blank">70</a></li><li>Demosthenes, <cite>Philippic 3</cite>, <a href="text?doc=Perseus:abo:tlg,0014,009:2" target="_blank">2</a></li><li>Demosthenes, <cite>On the Crown</cite>, <a href="text?doc=Perseus:abo:tlg,0014,018:10" target="_blank">10</a></li><li>Demosthenes, <cite>On the Crown</cite>, <a href="text?doc=Perseus:abo:tlg,0014,018:82" target="_blank">82</a></li><li>Demosthenes, <cite>Against Leptines</cite>, <a href="text?doc=Perseus:abo:tlg,0014,020:41" target="_blank">41</a></li><li>Demosthenes, <cite>On the Liberty of the Rhodians</cite>, <a href="text?doc=Perseus:abo:tlg,0014,015:19" target="_blank">19</a></li><li>Demosthenes, <cite>On the Crown</cite>, <a href="text?doc=Perseus:abo:tlg,0014,018:13" target="_blank">13</a></li><li>Demosthenes, <cite>On the Crown</cite>, <a href="text?doc=Perseus:abo:tlg,0014,018:139" target="_blank">139</a></li><li>Demosthenes, <cite>On the Crown</cite>, <a href="text?doc=Perseus:abo:tlg,0014,018:232" target="_blank">232</a></li><li>Demosthenes, <cite>On the Crown</cite>, <a href="text?doc=Perseus:abo:tlg,0014,018:239" target="_blank">239</a></li><li>Demosthenes, <cite>On the Crown</cite>, <a href="text?doc=Perseus:abo:tlg,0014,018:265" target="_blank">265</a></li><li>Demosthenes, <cite>Against Midias</cite>, <a href="text?doc=Perseus:abo:tlg,0014,021:117" target="_blank">117</a></li><li>Demosthenes, <cite>Against Midias</cite>, <a href="text?doc=Perseus:abo:tlg,0014,021:26" target="_blank">26</a></li><li>Demosthenes, <cite>Against Aristocrates</cite>, <a href="text?doc=Perseus:abo:tlg,0014,023:205" target="_blank">205</a></li><li>Demosthenes, <cite>Against Aphobus 1</cite>, <a href="text?doc=Perseus:abo:tlg,0014,027:34" target="_blank">34</a></li><li>Demosthenes, <cite>Against Neaera</cite>, <a href="text?doc=Perseus:abo:tlg,0014,059:46" target="_blank">46</a></li><li>Demosthenes, <cite>Erotic Essay</cite>, <a href="text?doc=Perseus:abo:tlg,0014,061:51" target="_blank">51</a></li><li>Diodorus, <cite>Historical Library</cite>, <a href="text?doc=Perseus:abo:tlg,0060,001:17:42" target="_blank">17.42</a></li><li>Euclid, <cite>Elements</cite>, <a href="text?doc=Perseus:abo:tlg,1799,001:1:44" target="_blank">1.44</a></li><li>Euripides, <cite>Alcestis</cite>, <a href="text?doc=Perseus:abo:tlg,0006,002:835" target="_blank">835</a></li><li>Euripides, <cite>Heraclidae</cite>, <a href="text?doc=Perseus:abo:tlg,0006,004:611" target="_blank">611</a></li><li>Euripides, <cite>Heraclidae</cite>, <a href="text?doc=Perseus:abo:tlg,0006,004:881" target="_blank">881</a></li><li>Euripides, <cite>Iphigeneia in Aulis</cite>, <a href="text?doc=Perseus:abo:tlg,0006,018:201" target="_blank">201</a></li><li>Euripides, <cite>Iphigeneia in Taurus</cite>, <a href="text?doc=Perseus:abo:tlg,0006,013:732" target="_blank">732</a></li><li>Euripides, <cite>Iphigeneia in Taurus</cite>, <a href="text?doc=Perseus:abo:tlg,0006,013:870" target="_blank">870</a></li><li>Euripides, <cite>Orestes</cite>, <a href="text?doc=Perseus:abo:tlg,0006,016:569" target="_blank">569</a></li><li>Euripides, <cite>Suppliants</cite>, <a href="text?doc=Perseus:abo:tlg,0006,008:484" target="_blank">484</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:1:120" target="_blank">1.120</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:4:65" target="_blank">4.65</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:9:33" target="_blank">9.33</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:1:105" target="_blank">1.105</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:1:130" target="_blank">1.130</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:1:141" target="_blank">1.141</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:1:32" target="_blank">1.32</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:1:42" target="_blank">1.42</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:1:86" target="_blank">1.86</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:2:104" target="_blank">2.104</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:2:121" target="_blank">2.121</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:2:129" target="_blank">2.129</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:2:160" target="_blank">2.160</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:3:160" target="_blank">3.160</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:4:87" target="_blank">4.87</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:7:193" target="_blank">7.193</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:7:20" target="_blank">7.20</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:7:46" target="_blank">7.46</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:8:5" target="_blank">8.5</a></li><li>Herodotus, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0016,001:8:55" target="_blank">8.55</a></li><li>Hesiod, <cite>Theogony</cite>, <a href="text?doc=Perseus:abo:tlg,0020,001:914" target="_blank">914</a></li><li>Hesiod, <cite>Works and Days</cite>, <a href="text?doc=Perseus:abo:tlg,0020,002:454" target="_blank">454</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:11:314" target="_blank">11.314</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:12:225" target="_blank">12.225</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:12:313" target="_blank">12.313</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:12:381" target="_blank">12.381</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:13:627" target="_blank">13.627</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:13:744" target="_blank">13.744</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:13:787" target="_blank">13.787</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:14:411" target="_blank">14.411</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:15:122" target="_blank">15.122</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:17:310" target="_blank">17.310</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:18:137" target="_blank">18.137</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:18:143" target="_blank">18.143</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:18:400" target="_blank">18.400</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:19:194" target="_blank">19.194</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:1:190" target="_blank">1.190</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:1:611" target="_blank">1.611</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:20:49" target="_blank">20.49</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:20:53" target="_blank">20.53</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:21:117" target="_blank">21.117</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:22:145" target="_blank">22.145</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:2:773" target="_blank">2.773</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:2:787" target="_blank">2.787</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:3:406" target="_blank">3.406</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:4:468" target="_blank">4.468</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:4:475" target="_blank">4.475</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:4:480" target="_blank">4.480</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:4:487" target="_blank">4.487</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:4:525" target="_blank">4.525</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:5:293" target="_blank">5.293</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:6:34" target="_blank">6.34</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:7:346" target="_blank">7.346</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:8:220" target="_blank">8.220</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:8:325" target="_blank">8.325</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:8:533" target="_blank">8.533</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:8:565" target="_blank">8.565</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:9:556" target="_blank">9.556</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:11:577" target="_blank">11.577</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:12:352" target="_blank">12.352</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:21:173" target="_blank">21.173</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:4:367" target="_blank">4.367</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:9:427" target="_blank">9.427</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:11:490" target="_blank">11.490</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:12:32" target="_blank">12.32</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:12:70" target="_blank">12.70</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:13:122" target="_blank">13.122</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:13:372" target="_blank">13.372</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:13:408" target="_blank">13.408</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:14:452" target="_blank">14.452</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:14:509" target="_blank">14.509</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:15:158" target="_blank">15.158</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:15:285" target="_blank">15.285</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:1:154" target="_blank">1.154</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:1:285" target="_blank">1.285</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:22:197" target="_blank">22.197</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:3:172" target="_blank">3.172</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:3:460" target="_blank">3.460</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:4:51" target="_blank">4.51</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:5:119" target="_blank">5.119</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:6:290" target="_blank">6.290</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:6:97" target="_blank">6.97</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:7:154" target="_blank">7.154</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:8:243" target="_blank">8.243</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:9:319" target="_blank">9.319</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:11:21" target="_blank">11.21</a></li><li>Homeric Hymns, <cite>Hymn 3 to Apollo</cite>, <a href="text?doc=Perseus:abo:tlg,0013,003:425" target="_blank">425</a></li><li>Hyperides, <cite>Against Athenogenes</cite>, <a href="text?doc=Perseus:abo:tlg,0030,003:28" target="_blank">28</a></li><li>Isaeus, <cite>Pyrrhus</cite>, <a href="text?doc=Perseus:abo:tlg,0017,003:37" target="_blank">37</a></li><li>Isaeus, <cite>Philoctemon</cite>, <a href="text?doc=Perseus:abo:tlg,0017,006:20" target="_blank">20</a></li><li>Isaeus, <cite>Ciron</cite>, <a href="text?doc=Perseus:abo:tlg,0017,008:16" target="_blank">16</a></li><li>Isaeus, <cite>Ciron</cite>, <a href="text?doc=Perseus:abo:tlg,0017,008:35" target="_blank">35</a></li><li>Isocrates, <cite>Aegineticus</cite>, <a href="text?doc=Perseus:abo:tlg,0010,006:22" target="_blank">22</a></li><li>Isocrates, <cite>Nicocles or the Cyprians</cite>, <a href="text?doc=Perseus:abo:tlg,0010,014:48" target="_blank">48</a></li><li>Isocrates, <cite>Panegyricus</cite>, <a href="text?doc=Perseus:abo:tlg,0010,011:148" target="_blank">148</a></li><li>Isocrates, <cite>Evagoras</cite>, <a href="text?doc=Perseus:abo:tlg,0010,015:14" target="_blank">14</a></li><li>Isocrates, <cite>Panegyricus</cite>, <a href="text?doc=Perseus:abo:tlg,0010,011:26" target="_blank">26</a></li><li>Isocrates, <cite>Panegyricus</cite>, <a href="text?doc=Perseus:abo:tlg,0010,011:59" target="_blank">59</a></li><li>Isocrates, <cite>To Philip</cite>, <a href="text?doc=Perseus:abo:tlg,0010,020:79" target="_blank">79</a></li><li>Isocrates, <cite>Archidamus</cite>, <a href="text?doc=Perseus:abo:tlg,0010,016:52" target="_blank">52</a></li><li>Lycurgus, <cite>Against Leocrates</cite>, <a href="text?doc=Perseus:abo:tlg,0034,001:112" target="_blank">112</a></li><li>Lycurgus, <cite>Against Leocrates</cite>, <a href="text?doc=Perseus:abo:tlg,0034,001:63" target="_blank">63</a></li><li>Lysias, <cite>Against Pancleon</cite>, <a href="text?doc=Perseus:abo:tlg,0540,023:3" target="_blank">3</a></li><li>New Testament, <cite>1 Corinthians</cite>, <a href="text?doc=Perseus:abo:tlg,0031,007:12:15" target="_blank">12.15</a></li><li>New Testament, <cite>Mark</cite>, <a href="text?doc=Perseus:abo:tlg,0031,002:3:21" target="_blank">3.21</a></li><li>Old Testament, <cite>Genesis</cite>, <a href="text?doc=Perseus:abo:tlg,0527,001:29:20" target="_blank">29.20</a></li><li>New Testament, <cite>2 Corinthians</cite>, <a href="text?doc=Perseus:abo:tlg,0031,008:11:24" target="_blank">11.24</a></li><li>Old Testament, <cite>Psalm</cite>, <a href="text?doc=Perseus:abo:tlg,0527,027:8:6" target="_blank">8.6</a></li><li>New Testament, <cite>Romans</cite>, <a href="text?doc=Perseus:abo:tlg,0031,006:14:5" target="_blank">14.5</a></li><li>Pausanias, <cite>Description of Greece</cite>, <a href="text?doc=Perseus:abo:tlg,0525,001:2" target="_blank">2</a></li><li>Pausanias, <cite>Description of Greece</cite>, <a href="text?doc=Perseus:abo:tlg,0525,001:8:15:2" target="_blank">8.15.2</a></li><li>Plato, <cite>Laws</cite>, <a href="text?doc=Perseus:abo:tlg,0059,034:654a" target="_blank">654a</a></li><li>Plato, <cite>Laws</cite>, <a href="text?doc=Perseus:abo:tlg,0059,034:705a" target="_blank">705a</a></li><li>Plato, <cite>Laws</cite>, <a href="text?doc=Perseus:abo:tlg,0059,034:747b" target="_blank">747b</a></li><li>Plato, <cite>Laws</cite>, <a href="text?doc=Perseus:abo:tlg,0059,034:715d" target="_blank">715d</a></li><li>Plato, <cite>Laws</cite>, <a href="text?doc=Perseus:abo:tlg,0059,034:733a" target="_blank">733a</a></li><li>Plato, <cite>Republic</cite>, <a href="text?doc=Perseus:abo:tlg,0059,030:328c" target="_blank">328c</a></li><li>Plato, <cite>Republic</cite>, <a href="text?doc=Perseus:abo:tlg,0059,030:337d" target="_blank">337d</a></li><li>Plato, <cite>Republic</cite>, <a href="text?doc=Perseus:abo:tlg,0059,030:348a" target="_blank">348a</a></li><li>Plato, <cite>Republic</cite>, <a href="text?doc=Perseus:abo:tlg,0059,030:406d" target="_blank">406d</a></li><li>Plato, <cite>Republic</cite>, <a href="text?doc=Perseus:abo:tlg,0059,030:465c" target="_blank">465c</a></li><li>Plato, <cite>Republic</cite>, <a href="text?doc=Perseus:abo:tlg,0059,030:584a" target="_blank">584a</a></li><li>Plato, <cite>Apology</cite>, <a href="text?doc=Perseus:abo:tlg,0059,002:36a" target="_blank">36a</a></li><li>Plato, <cite>Phaedo</cite>, <a href="text?doc=Perseus:abo:tlg,0059,004:74a" target="_blank">74a</a></li><li>Plato, <cite>Phaedo</cite>, <a href="text?doc=Perseus:abo:tlg,0059,004:116c" target="_blank">116c</a></li><li>Plato, <cite>Phaedo</cite>, <a href="text?doc=Perseus:abo:tlg,0059,004:59d" target="_blank">59d</a></li><li>Plato, <cite>Phaedo</cite>, <a href="text?doc=Perseus:abo:tlg,0059,004:64b" target="_blank">64b</a></li><li>Plato, <cite>Phaedo</cite>, <a href="text?doc=Perseus:abo:tlg,0059,004:89b" target="_blank">89b</a></li><li>Plato, <cite>Cratylus</cite>, <a href="text?doc=Perseus:abo:tlg,0059,005:398d" target="_blank">398d</a></li><li>Plato, <cite>Cratylus</cite>, <a href="text?doc=Perseus:abo:tlg,0059,005:399a" target="_blank">399a</a></li><li>Plato, <cite>Theaetetus</cite>, <a href="text?doc=Perseus:abo:tlg,0059,006:150d" target="_blank">150d</a></li><li>Plato, <cite>Phaedrus</cite>, <a href="text?doc=Perseus:abo:tlg,0059,012:232a" target="_blank">232a</a></li><li>Plato, <cite>Phaedrus</cite>, <a href="text?doc=Perseus:abo:tlg,0059,012:235c" target="_blank">235c</a></li><li>Plato, <cite>Phaedrus</cite>, <a href="text?doc=Perseus:abo:tlg,0059,012:245c" target="_blank">245c</a></li><li>Plato, <cite>Symposium</cite>, <a href="text?doc=Perseus:abo:tlg,0059,011:175c" target="_blank">175c</a></li><li>Plato, <cite>Phaedrus</cite>, <a href="text?doc=Perseus:abo:tlg,0059,012:236d" target="_blank">236d</a></li><li>Plato, <cite>Symposium</cite>, <a href="text?doc=Perseus:abo:tlg,0059,011:175e" target="_blank">175e</a></li><li>Plato, <cite>Symposium</cite>, <a href="text?doc=Perseus:abo:tlg,0059,011:179b" target="_blank">179b</a></li><li>Plato, <cite>Symposium</cite>, <a href="text?doc=Perseus:abo:tlg,0059,011:214c" target="_blank">214c</a></li><li>Plato, <cite>Symposium</cite>, <a href="text?doc=Perseus:abo:tlg,0059,011:219a" target="_blank">219a</a></li><li>Plato, <cite>Laches</cite>, <a href="text?doc=Perseus:abo:tlg,0059,019:183c" target="_blank">183c</a></li><li>Plato, <cite>Lysis</cite>, <a href="text?doc=Perseus:abo:tlg,0059,020:211a" target="_blank">211a</a></li><li>Plato, <cite>Euthydemus</cite>, <a href="text?doc=Perseus:abo:tlg,0059,021:271b" target="_blank">271b</a></li><li>Plato, <cite>Gorgias</cite>, <a href="text?doc=Perseus:abo:tlg,0059,023:510e" target="_blank">510e</a></li><li>Plato, <cite>Protagoras</cite>, <a href="text?doc=Perseus:abo:tlg,0059,022:322d" target="_blank">322d</a></li><li>Plato, <cite>Gorgias</cite>, <a href="text?doc=Perseus:abo:tlg,0059,023:475e" target="_blank">475e</a></li><li>Plato, <cite>Meno</cite>, <a href="text?doc=Perseus:abo:tlg,0059,024:87a" target="_blank">87a</a></li><li>Plato, <cite>Lesser Hippias</cite>, <a href="text?doc=Perseus:abo:tlg,0059,026:369c" target="_blank">369c</a></li><li>Plato, <cite>Ion</cite>, <a href="text?doc=Perseus:abo:tlg,0059,027:539e" target="_blank">539e</a></li><li>Plato, <cite>Menexenus</cite>, <a href="text?doc=Perseus:abo:tlg,0059,028:236e" target="_blank">236e</a></li><li>Sophocles, <cite>Ajax</cite>, <a href="text?doc=Perseus:abo:tlg,0011,003:475" target="_blank">475</a></li><li>Sophocles, <cite>Antigone</cite>, <a href="text?doc=Perseus:abo:tlg,0011,002:35" target="_blank">35</a></li><li>Sophocles, <cite>Antigone</cite>, <a href="text?doc=Perseus:abo:tlg,0011,002:392" target="_blank">392</a></li><li>Sophocles, <cite>Antigone</cite>, <a href="text?doc=Perseus:abo:tlg,0011,002:466" target="_blank">466</a></li><li>Sophocles, <cite>Antigone</cite>, <a href="text?doc=Perseus:abo:tlg,0011,002:966" target="_blank">966</a></li><li>Sophocles, <cite>Electra</cite>, <a href="text?doc=Perseus:abo:tlg,0011,005:184" target="_blank">184</a></li><li>Sophocles, <cite>Electra</cite>, <a href="text?doc=Perseus:abo:tlg,0011,005:285" target="_blank">285</a></li><li>Sophocles, <cite>Electra</cite>, <a href="text?doc=Perseus:abo:tlg,0011,005:870" target="_blank">870</a></li><li>Sophocles, <cite>Oedipus at Colonus</cite>, <a href="text?doc=Perseus:abo:tlg,0011,007:1455" target="_blank">1455</a></li><li>Sophocles, <cite>Oedipus Tyrannus</cite>, <a href="text?doc=Perseus:abo:tlg,0011,004:612" target="_blank">612</a></li><li>Sophocles, <cite>Oedipus Tyrannus</cite>, <a href="text?doc=Perseus:abo:tlg,0011,004:780" target="_blank">780</a></li><li>Sophocles, <cite>Oedipus Tyrannus</cite>, <a href="text?doc=Perseus:abo:tlg,0011,004:983" target="_blank">983</a></li><li>Sophocles, <cite>Oedipus Tyrannus</cite>, <a href="text?doc=Perseus:abo:tlg,0011,004:382" target="_blank">382</a></li><li>Sophocles, <cite>Oedipus Tyrannus</cite>, <a href="text?doc=Perseus:abo:tlg,0011,004:972" target="_blank">972</a></li><li>Strabo, <cite>Geography</cite>, <a href="text?doc=Perseus:abo:tlg,0099,001:14:5:11" target="_blank">14.5.11</a></li><li>Strabo, <cite>Geography</cite>, <a href="text?doc=Perseus:abo:tlg,0099,001:6:1:3" target="_blank">6.1.3</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:20" target="_blank">1.20</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:23" target="_blank">1.23</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:29" target="_blank">1.29</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:67" target="_blank">1.67</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:73" target="_blank">1.73</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:98" target="_blank">1.98</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:2:17" target="_blank">2.17</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:2:51" target="_blank">2.51</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:4:106" target="_blank">4.106</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:4:17" target="_blank">4.17</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:4:6" target="_blank">4.6</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:5:90" target="_blank">5.90</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:7:10" target="_blank">7.10</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:41" target="_blank">1.41</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:70" target="_blank">1.70</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:84" target="_blank">1.84</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:2:89" target="_blank">2.89</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:2:99" target="_blank">2.99</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:3:49" target="_blank">3.49</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:3:93" target="_blank">3.93</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:7:77" target="_blank">7.77</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:8:33" target="_blank">8.33</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:8:76" target="_blank">8.76</a></li><li>Xenophon, <cite>Anabasis</cite>, <a href="text?doc=Perseus:abo:tlg,0032,006:1:1:5" target="_blank">1.1.5</a></li><li>Xenophon, <cite>Anabasis</cite>, <a href="text?doc=Perseus:abo:tlg,0032,006:1:7:13" target="_blank">1.7.13</a></li><li>Xenophon, <cite>Anabasis</cite>, <a href="text?doc=Perseus:abo:tlg,0032,006:1:7:4" target="_blank">1.7.4</a></li><li>Xenophon, <cite>Anabasis</cite>, <a href="text?doc=Perseus:abo:tlg,0032,006:1:9:31" target="_blank">1.9.31</a></li><li>Xenophon, <cite>Anabasis</cite>, <a href="text?doc=Perseus:abo:tlg,0032,006:2:1:20" target="_blank">2.1.20</a></li><li>Xenophon, <cite>Anabasis</cite>, <a href="text?doc=Perseus:abo:tlg,0032,006:2:3:4" target="_blank">2.3.4</a></li><li>Xenophon, <cite>Anabasis</cite>, <a href="text?doc=Perseus:abo:tlg,0032,006:6:6:11" target="_blank">6.6.11</a></li><li>Xenophon, <cite>Cyropaedia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,007:1:2:15" target="_blank">1.2.15</a></li><li>Xenophon, <cite>Cyropaedia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,007:1:4:18" target="_blank">1.4.18</a></li><li>Xenophon, <cite>Cyropaedia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,007:1:6:2" target="_blank">1.6.2</a></li><li>Xenophon, <cite>Cyropaedia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,007:4:5:53" target="_blank">4.5.53</a></li><li>Xenophon, <cite>Cyropaedia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,007:5:2:29" target="_blank">5.2.29</a></li><li>Xenophon, <cite>Cyropaedia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,007:5:5:13" target="_blank">5.5.13</a></li><li>Xenophon, <cite>Cyropaedia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,007:6:1:42" target="_blank">6.1.42</a></li><li>Xenophon, <cite>Hellenica</cite>, <a href="text?doc=Perseus:abo:tlg,0032,001:1:5:5" target="_blank">1.5.5</a></li><li>Xenophon, <cite>Hellenica</cite>, <a href="text?doc=Perseus:abo:tlg,0032,001:1:7:14" target="_blank">1.7.14</a></li><li>Xenophon, <cite>Hellenica</cite>, <a href="text?doc=Perseus:abo:tlg,0032,001:3:1:4" target="_blank">3.1.4</a></li><li>Xenophon, <cite>Hellenica</cite>, <a href="text?doc=Perseus:abo:tlg,0032,001:6:1:3" target="_blank">6.1.3</a></li><li>Xenophon, <cite>Memorabilia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,002:1:4:14" target="_blank">1.4.14</a></li><li>Xenophon, <cite>Memorabilia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,002:2:2:12" target="_blank">2.2.12</a></li><li>Xenophon, <cite>Memorabilia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,002:2:7:4" target="_blank">2.7.4</a></li><li>Xenophon, <cite>Memorabilia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,002:3:11:13" target="_blank">3.11.13</a></li><li>Xenophon, <cite>Memorabilia</cite>, <a href="text?doc=Perseus:abo:tlg,0032,002:4:4:1" target="_blank">4.4.1</a></li><li>Xenophon, <cite>Agesilaus</cite>, <a href="text?doc=Perseus:abo:tlg,0032,009:5:3" target="_blank">5.3</a></li><li>Xenophon, <cite>On the Cavalry Commander</cite>, <a href="text?doc=Perseus:abo:tlg,0032,012:1:5" target="_blank">1.5</a></li><li>Xenophon, <cite>Economics</cite>, <a href="text?doc=Perseus:abo:tlg,0032,003:20:18" target="_blank">20.18</a></li><li>Xenophon, <cite>Economics</cite>, <a href="text?doc=Perseus:abo:tlg,0032,003:9:11" target="_blank">9.11</a></li><li>Xenophon, <cite>Economics</cite>, <a href="text?doc=Perseus:abo:tlg,0032,003:20:16" target="_blank">20.16</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:11:558" target="_blank">11.558</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:16:473" target="_blank">16.473</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:1:174" target="_blank">1.174</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:1:34" target="_blank">1.34</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:1:347" target="_blank">1.347</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:21:603" target="_blank">21.603</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:3:187" target="_blank">3.187</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:5:146" target="_blank">5.146</a></li><li>Homer, <cite>Iliad</cite>, <a href="text?doc=Perseus:abo:tlg,0012,001:6:246" target="_blank">6.246</a></li><li>Homer, <cite>Odyssey</cite>, <a href="text?doc=Perseus:abo:tlg,0012,002:24:12" target="_blank">24.12</a></li><li>Sophocles, <cite>Ichneutae</cite>, <a href="text?doc=Perseus:abo:tlg,0011,008:474:5" target="_blank">474.5</a></li><li>Sophocles, <cite>Trachiniae</cite>, <a href="text?doc=Perseus:abo:tlg,0011,001:589" target="_blank">589</a></li><li>Sophocles, <cite>Trachiniae</cite>, <a href="text?doc=Perseus:abo:tlg,0011,001:636" target="_blank">636</a></li><li>Theophrastus, <cite>Characters</cite>, <a href="text?doc=Perseus:abo:tlg,0093,009:21:2" target="_blank">21.2</a></li><li>Apollonius Rhodius, <cite>Argonautica</cite>, <a href="text?doc=Perseus:abo:tlg,0001,001:2:624" target="_blank">2.624</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:10:30:3" target="_blank">10.30.3</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:11:14:3" target="_blank">11.14.3</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:18:28:6" target="_blank">18.28.6</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:1:43:7" target="_blank">1.43.7</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:1:45:14" target="_blank">1.45.14</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:1:7:5" target="_blank">1.7.5</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:1:8:2" target="_blank">1.8.2</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:28:14:3" target="_blank">28.14.3</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:2:38:5" target="_blank">2.38.5</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:2:55:4" target="_blank">2.55.4</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:3:103:2" target="_blank">3.103.2</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:3:110:4" target="_blank">3.110.4</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:3:26:1" target="_blank">3.26.1</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:9:2:4" target="_blank">9.2.4</a></li><li>Polybius, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0543,001:9" target="_blank">9</a></li><li>Epictetus, <cite>Enchiridion</cite>, <a href="text?doc=Perseus:abo:tlg,0557,002:51:2" target="_blank">51.2</a></li><li>Aristophanes, <cite>Acharnians</cite>, <a href="text?doc=Perseus:abo:tlg,0019,001:759" target="_blank">759</a></li><li>Aristophanes, <cite>Acharnians</cite>, <a href="text?doc=Perseus:abo:tlg,0019,001:862" target="_blank">862</a></li><li>Aristophanes, <cite>Clouds</cite>, <a href="text?doc=Perseus:abo:tlg,0019,003:584" target="_blank">584</a></li><li>Plutarch, <cite>Alexander</cite>, <a href="text?doc=Perseus:abo:tlg,0007,047:62" target="_blank">62</a></li><li>Plutarch, <cite>Caesar</cite>, <a href="text?doc=Perseus:abo:tlg,0007,048:39" target="_blank">39</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:6:17" target="_blank">6.17</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:7:71" target="_blank">7.71</a></li><li>Hippocrates, <cite>Aphorismi</cite>, <a href="text?doc=Perseus:abo:tlg,0627,012:1:12" target="_blank">1.12</a></li><li>New Testament, <cite>1 Corinthians</cite>, <a href="text?doc=Perseus:abo:tlg,0031,007:3:19" target="_blank">3.19</a></li><li>Old Testament, <cite>Exodus</cite>, <a href="text?doc=Perseus:abo:tlg,0527,002:14:11" target="_blank">14.11</a></li><li>Old Testament, <cite>Genesis</cite>, <a href="text?doc=Perseus:abo:tlg,0527,001:19:1" target="_blank">19.1</a></li><li>New Testament, <cite>Luke</cite>, <a href="text?doc=Perseus:abo:tlg,0031,003:5:7" target="_blank">5.7</a></li><li>New Testament, <cite>Mark</cite>, <a href="text?doc=Perseus:abo:tlg,0031,002:10:46" target="_blank">10.46</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:136" target="_blank">1.136</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:141" target="_blank">1.141</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:1:58" target="_blank">1.58</a></li><li>Thucydides, <cite>Histories</cite>, <a href="text?doc=Perseus:abo:tlg,0003,001:7:2" target="_blank">7.2</a></li><li>Plutarch, <cite>Antonius</cite>, <a href="text?doc=Perseus:abo:tlg,0007,058:24" target="_blank">24</a></li><li>Plutarch, <cite>Publicola</cite>, <a href="text?doc=Perseus:abo:tlg,0007,008:9" target="_blank">9</a></li><li>Plutarch, <cite>Antonius</cite>, <a href="text?doc=Perseus:abo:tlg,0007,058:5" target="_blank">5</a></li><li>Plutarch, <cite>Antonius</cite>, <a href="text?doc=Perseus:abo:tlg,0007,058:63" target="_blank">63</a></li><li>Plutarch, <cite>Cato Minor</cite>, <a href="text?doc=Perseus:abo:tlg,0007,050:20" target="_blank">20</a></li><li>Plutarch, <cite>Pyrrhus</cite>, <a href="text?doc=Perseus:abo:tlg,0007,030:14" target="_blank">14</a></li><li>Lucian, <cite>Cataplus</cite>, <a href="text?doc=Perseus:abo:tlg,0062,016:4" target="_blank">4</a></li><li>Lucian, <cite>Necyomantia</cite>, <a href="text?doc=Perseus:abo:tlg,0062,035:17" target="_blank">17</a></li><li>Lucian, <cite>Dialogi mortuorum</cite>, <a href="text?doc=Perseus:abo:tlg,0062,066:1:2" target="_blank">1.2</a></li><li>Arrian, <cite>Anabasis</cite>, <a href="text?doc=Perseus:abo:tlg,0074,001:1:18:6" target="_blank">1.18.6</a></li><li>Diodorus, <cite>Historical Library</cite>, <a href="text?doc=Perseus:abo:tlg,0060,001:19:42" target="_blank">19.42</a></li><li>Dionysius of Halicarnassus, <cite>De Compositione Verborum</cite>, <a href="text?doc=Perseus:abo:tlg,0081,012:18" target="_blank">18</a></li><li>Dionysius of Halicarnassus, <cite>De Compositione Verborum</cite>, <a href="text?doc=Perseus:abo:tlg,0081,012:9" target="_blank">9</a></li><li>Aelian, <cite>De Natura Animalium</cite>, <a href="text?doc=Perseus:abo:tlg,0545,001:14:10" target="_blank">14.10</a></li></ul></li></ul></div> </div> </div> <div class="widget secondary" id="search"> <div class="header"> <a class="toggle" href="javascript:toggle('search')" id="search-link">hide</a> Search </div> <div class="contents" id="search-contents"> <form action="searchresults" class="search_form" onsubmit="return validate_form(this,q);"> <input type="hidden" name="target" value="en" /> 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