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*/ </script> <meta charset="utf-8" /> <title data-rh="true">Arkansas First Congressional District Election Results 2024: Crawford vs. Govens - The New York Times</title> <meta data-rh="true" name="robots" content="noarchive, max-image-preview:large"/><meta data-rh="true" name="description" content="Get live results and maps from the 2024 Arkansas general election."/><meta data-rh="true" property="twitter:url" content="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html"/><meta data-rh="true" property="twitter:title" content="Arkansas First Congressional District Election Results"/><meta data-rh="true" property="twitter:description" content="Get live results and maps from the 2024 Arkansas general election."/><meta data-rh="true" property="twitter:image" 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x2="70" y2="70" stroke="black" class="eln-mszr8e"></line><line vector-effect="non-scaling-stroke" x1="30" x2="70" y1="70" y2="30" stroke="black" class="eln-mszr8e"></line></svg></button> </div></section> <section class="results-container eln-t157vj" data-pagecontext="nav"> <div class="states-wrapper eln-t157vj remove" aria-hidden="false"><div class="list-header eln-t157vj"><h3 class="eln-t157vj"><span class="bold eln-12pcjss">Results by state</span> </h3> </div> <ul class="states eln-t157vj" style="--desktop: 9; --desktop_cols:6; --desktop_sm: 11; --desktop_sm_cols:5; --mobile_lg: 13; --mobile_lg_cols:4; --mobile: 17; --mobile_cols:3; --mobile_sm: 26; --mobile_sm_cols:2;"><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-alabama.html">Alabama</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-alaska.html">Alaska</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arizona.html">Arizona</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas.html">Arkansas</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-california.html">California</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-colorado.html">Colorado</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-connecticut.html">Connecticut</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-delaware.html">Delaware</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-florida.html">Florida</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-georgia.html">Georgia</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-hawaii.html">Hawaii</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-idaho.html">Idaho</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-illinois.html">Illinois</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-indiana.html">Indiana</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-iowa.html">Iowa</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-kansas.html">Kansas</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-kentucky.html">Kentucky</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-louisiana.html">Louisiana</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-maine.html">Maine</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-maryland.html">Maryland</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-massachusetts.html">Massachusetts</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-michigan.html">Michigan</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-minnesota.html">Minnesota</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-mississippi.html">Mississippi</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-missouri.html">Missouri</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-montana.html">Montana</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-nebraska.html">Nebraska</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-nevada.html">Nevada</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-new-hampshire.html">New Hampshire</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-new-jersey.html">New Jersey</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-new-mexico.html">New Mexico</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-new-york.html">New York</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-north-carolina.html">North Carolina</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-north-dakota.html">North Dakota</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-ohio.html">Ohio</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-oklahoma.html">Oklahoma</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-oregon.html">Oregon</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-pennsylvania.html">Pennsylvania</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-rhode-island.html">Rhode Island</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-south-carolina.html">South Carolina</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-south-dakota.html">South Dakota</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-tennessee.html">Tennessee</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-texas.html">Texas</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-utah.html">Utah</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-vermont.html">Vermont</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-virginia.html">Virginia</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-washington.html">Washington</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-washington-dc.html">Washington, D.C.</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-west-virginia.html">West Virginia</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-wisconsin.html">Wisconsin</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-wyoming.html">Wyoming</a> </li></ul></div> </section></div></div></nav> <section class="xl margin-auto eln-j1kjvb"><section class="page-section eln-d9zinq no-top-rule no-bottom-rule min-mobile no-margin-bottom-mobile"><div class="grid-wrapper columns-5 eln-bzjvnq"> <div class="left-xl grid-col eln-qpxn33"><header class="page-header general-race-page eln-1qsstcq show-clock"><div class="countdown-box eln-7edesh"><div class="live-badge eln-1uw33nw" data-svelte-h="svelte-6qs765">LIVE</div> </div> <h1 itemprop="headline" class="eln-1qsstcq">Arkansas First Congressional District Election Results</h1> <div class="header eln-1j7f0ld"><a href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas.html" class="eln-1j7f0ld">‹ See all Arkansas state results</a></div> </header></div> </div> </section> <section class="page-section eln-d9zinq no-bottom-rule" id="main-section-AR-G-H-1-2024-11-05"><div class="grid-wrapper columns-5 eln-bzjvnq"> <div class="left-lg grid-col eln-qpxn33"><div class="e-cmp eln-zq4fnw"><div class="e-inner"> <div class="e-content eln-zq4fnw e-box"> <div class="candidate-vote-percent-table eln-1gjbi87 with-party"> <div class="winner-card eln-1tefack" style="--winner-color: var(--republican);"> <div class="candidate-image eln-1tefack"><div class="medium cand-img eln-1be00et has-img" style="background-color: var(--img-background, var(--gray-60)); background-image: url('https://static01.nyt.com/elections-assets/2022/headshots/AR-R-H-1-2022-05-24__crawford-r-us-house-1-ar.png?size=thumb&auto=webp');" aria-hidden="true"></div> </div> <div class="card-inner eln-1tefack"><p class="white medium kicker text eln-8m7l0">Winner <span class="check-wrapper eln-1tefack"><span class="small eln-7q0zny" style=""><svg width="25px" height="19px" role="img" viewBox="0 0 25 19" version="1.1" xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink" class="eln-7q0zny"><title>Winner</title><polygon fill="#FFFFFF" points="21.3310297 0.265588887 9.3920643 12.0814247 4.20790863 6.95016646 0.898273468 10.1415253 9.3920643 18.6955872 24.659256 3.58158112" class="eln-7q0zny"></polygon></svg> </span></span> </p> <h2 class="eln-1tefack">Rick Crawford, a Republican, wins the First District in Arkansas.</h2> <p class="leadin eln-1tefack"><span class="lightGray normal eln-12pcjss">Race called by The Associated Press.</span> </p></div></div> <div class="update-info eln-llunqp"><span class="time eln-llunqp older">Latest results from Nov. 21</span> <div class="certify eln-llunqp">Vote totals certified <span class="small eln-7q0zny disable-margin flex customFill" style="--fill: var(--gray-20)"><svg width="25px" height="19px" viewBox="0 0 25 19" version="1.1" xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink" class="eln-7q0zny"><polygon fill="#FFFFFF" points="21.3310297 0.265588887 9.3920643 12.0814247 4.20790863 6.95016646 0.898273468 10.1415253 9.3920643 18.6955872 24.659256 3.58158112" class="eln-7q0zny"></polygon></svg> </span></div></div> <div class="candidate-results-table table-wrap has-images race-has-result adjust-totalsrow eln-izfk34"><p aria-live="polite" role="status" class="visually-hidden"> race called</p> <table class="large eln-1yzwvsz" data-rid="AR-G-H-1-2024-11-05"> <thead><tr class="eln-d65730 border-bottom" style=" "> <th scope="col" style="" colspan="1" class="active-sort header gray candidate col-header eln-z5gmhw"><span class="eln-z5gmhw">Candidate</span></th> <th scope="col" style="" colspan="1" class="active-sort header gray party col-header eln-z5gmhw"><span class="eln-z5gmhw"> Party </span></th><th scope="col" style="" colspan="1" class="active-sort header right gray votes col-header eln-z5gmhw"><span class="eln-z5gmhw"> Votes </span></th><th scope="col" style="" colspan="1" class="active-sort header right gray percent midlarge-last-col col-header eln-z5gmhw"><span class="eln-z5gmhw"><span class="visually-hidden">Percent</span> <span aria-hidden="true"> <span class="eln-r5p4j">Pct.<span class="percent-display eln-r5p4j hidden" data-svelte-h="svelte-pi2y2e">%</span></span></span> </span></th><th scope="col" style="" colspan="1" class="active-sort header gray hide-midlarge percent-bar col-header eln-z5gmhw"><span class="eln-z5gmhw"><span class="visually-hidden">Chart showing percent</span> </span></th> </tr></thead> <tbody class="eln-ip9874"> <tr id="candidate-results-row-AR-G-H-1-2024-11-05-crawford-r" style="--candidate-color:var(--republican)" class="eln-izfk34 border-bottom"> <th scope="row" colspan="1" style="" class="gray middle candidate row-header eln-z5gmhw"> <span style="--background:var(--republican);" class="candidate-swatch medium eln-16i1jf0"></span> <div class="candidate-wrapper eln-wejn1q" id="candidate-wrapper-AR-G-H-1-2024-11-05-crawford-r"><div class="small cand-img eln-1be00et has-img" style="background-color: var(--img-background, var(--gray-60)); background-image: url('https://static01.nyt.com/elections-assets/2022/headshots/AR-R-H-1-2022-05-24__crawford-r-us-house-1-ar.png?size=thumb&auto=webp');" aria-hidden="true"></div> <div class="candidate-name allow-image has-checkmark adjust-after eln-wejn1q indicate-winner-or-runoff"><span class="black normal cand-name full eln-12pcjss"><span class="full-name eln-k14wca active-name">Rick Crawford</span><span class="first-initial eln-k14wca">R. Crawford</span><span class="last-name eln-k14wca">Crawford</span><i aria-hidden="true">*</i><i class="visually-hidden"> incumbent </i></span> <span class="check-wrapper right eln-wejn1q with-circle" style="background-color:var(--republican);"><span class="small eln-7q0zny" style=""><svg width="25px" height="19px" role="img" viewBox="0 0 25 19" version="1.1" xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink" class="eln-7q0zny"><title>Winner</title><polygon fill="#FFFFFF" points="21.3310297 0.265588887 9.3920643 12.0814247 4.20790863 6.95016646 0.898273468 10.1415253 9.3920643 18.6955872 24.659256 3.58158112" class="eln-7q0zny"></polygon></svg> </span></span> </div></div> </th> <td colspan="1" style="" class="gray middle party row-cell eln-z5gmhw"> <span class="eln-izfk34 full">Republican</span> <span class="abbr eln-izfk34">Rep.</span> </td> <td colspan="1" style="" class="right gray middle votes row-cell eln-z5gmhw"> <span class="black normal eln-12pcjss"><span class="outer eln-mmu0s9"><span class="inner eln-mmu0s9"> <span class="eln-17i7zw9">194,711</span> </span> </span> </span> </td> <td colspan="1" style="" class="right gray middle percent midlarge-last-col row-cell eln-z5gmhw"> <span class="black bold eln-12pcjss"><span class="outer eln-mmu0s9"><span class="inner eln-mmu0s9"> <span class="eln-r5p4j"><span aria-hidden="true" class="eln-ig7gn2">+72.9%</span> <span class="eln-17i7zw9">72.9</span><span class="percent-display eln-r5p4j" data-svelte-h="svelte-pi2y2e">%</span></span> </span> </span> </span> </td> <td colspan="1" style="" class="gray middle hide-midlarge percent-bar row-cell eln-z5gmhw"> <div class="bar-wrapper eln-1eog2z7" role="img" aria-label="Bar visualizing 72.9%"><span style="--candidate-bar-width:100%;--candidate-bar:var(--republican)" class="candidate-bar republican small eln-1eog2z7"></span> </div> </td> </tr><tr id="candidate-results-row-AR-G-H-1-2024-11-05-govens-r" style="--candidate-color:var(--democrat)" class="eln-izfk34 border-bottom"> <th scope="row" colspan="1" style="" class="gray middle candidate row-header eln-z5gmhw"> <span style="--background:var(--democrat);" class="candidate-swatch medium eln-16i1jf0"></span> <div class="candidate-wrapper eln-wejn1q" id="candidate-wrapper-AR-G-H-1-2024-11-05-govens-r"><div class="small cand-img eln-1be00et has-img" style="background-color: var(--img-background, var(--gray-60)); background-image: url('https://static01.nyt.com/elections-assets/2024/headshots/AR-G-H-1-2024-11-05-govens-r-79744.png?size=thumb&auto=webp');" aria-hidden="true"></div> <div class="candidate-name allow-image eln-wejn1q"><span class="black normal cand-name full eln-12pcjss"><span class="full-name eln-k14wca active-name">Rodney Govens</span><span class="first-initial eln-k14wca">R. Govens</span><span class="last-name eln-k14wca">Govens</span></span> </div></div> </th> <td colspan="1" style="" class="gray middle party row-cell eln-z5gmhw"> <span class="eln-izfk34 full">Democrat</span> <span class="abbr eln-izfk34">Dem.</span> </td> <td colspan="1" style="" class="right gray middle votes row-cell eln-z5gmhw"> <span class="black normal eln-12pcjss"><span class="outer eln-mmu0s9"><span class="inner eln-mmu0s9"> <span class="eln-17i7zw9">64,113</span> </span> </span> </span> </td> <td colspan="1" style="" class="right gray middle percent midlarge-last-col row-cell eln-z5gmhw"> <span class="black bold eln-12pcjss"><span class="outer eln-mmu0s9"><span class="inner eln-mmu0s9"> <span class="eln-r5p4j"><span aria-hidden="true" class="eln-ig7gn2">+24.0%</span> <span class="eln-17i7zw9">24.0</span><span class="percent-display eln-r5p4j hidden" data-svelte-h="svelte-pi2y2e">%</span></span> </span> </span> </span> </td> <td colspan="1" style="" class="gray middle hide-midlarge percent-bar row-cell eln-z5gmhw"> <div class="bar-wrapper eln-1eog2z7" role="img" aria-label="Bar visualizing 24.0%"><span style="--candidate-bar-width:33%;--candidate-bar:var(--democrat)" class="candidate-bar democrat small eln-1eog2z7"></span> </div> </td> </tr><tr id="candidate-results-row-AR-G-H-1-2024-11-05-parsons-s" style="--candidate-color:var(--other)" class="eln-izfk34 border-bottom"> <th scope="row" colspan="1" style="" class="gray middle candidate row-header eln-z5gmhw"> <span style="--background:var(--other);" class="candidate-swatch medium eln-16i1jf0"></span> <div class="candidate-wrapper eln-wejn1q" id="candidate-wrapper-AR-G-H-1-2024-11-05-parsons-s"><div class="small cand-img eln-1be00et"></div> <div class="candidate-name allow-image eln-wejn1q"><span class="black normal cand-name full eln-12pcjss"><span class="full-name eln-k14wca active-name">Steve Parsons</span><span class="first-initial eln-k14wca">S. Parsons</span><span class="last-name eln-k14wca">Parsons</span></span> </div></div> </th> <td colspan="1" style="" class="gray middle party row-cell eln-z5gmhw"> <span class="eln-izfk34 full">Libertarian</span> <span class="abbr eln-izfk34">Lib.</span> </td> <td colspan="1" style="" class="right gray middle votes row-cell eln-z5gmhw"> <span class="black normal eln-12pcjss"><span class="outer eln-mmu0s9"><span class="inner eln-mmu0s9"> <span class="eln-17i7zw9">8,353</span> </span> </span> </span> </td> <td colspan="1" style="" class="right gray middle percent midlarge-last-col row-cell eln-z5gmhw"> <span class="black bold eln-12pcjss"><span class="outer eln-mmu0s9"><span class="inner eln-mmu0s9"> <span class="eln-r5p4j"><span aria-hidden="true" class="eln-ig7gn2">+3.1%</span> <span class="eln-17i7zw9">3.1</span><span class="percent-display eln-r5p4j hidden" data-svelte-h="svelte-pi2y2e">%</span></span> </span> </span> </span> </td> <td colspan="1" style="" class="gray middle hide-midlarge percent-bar row-cell eln-z5gmhw"> <div class="bar-wrapper eln-1eog2z7" role="img" aria-label="Bar visualizing 3.1%"><span style="--candidate-bar-width:4%;--candidate-bar:var(--other)" class="candidate-bar other small eln-1eog2z7"></span> </div> </td> </tr> <tr class="totals-row eln-d65730 border-bottom" style=" "><th scope="row" colspan="2" style="" class="gray middle totals-row-label row-header eln-z5gmhw"> <div class="eln-1wrvth5"><span class="gray normal eln-12pcjss">Total reported</span> </div> </th> <td colspan="1" style="" class="right gray middle totals-row-votes row-cell eln-z5gmhw"><span class="gray normal eln-12pcjss">267,177</span> </td> <td colspan="1" style="" class="gray middle totals-rows-trailing-cells percent midlarge-last-col row-cell eln-z5gmhw"></td><td colspan="1" style="" class="gray middle hide-midlarge totals-rows-trailing-cells percent-bar row-cell eln-z5gmhw"></td> </tr></tbody> <tfoot> <tr class="notes-row eln-d65730" style=" "> <td colspan="5" style="" class="gray middle table-note row-cell eln-z5gmhw"><p class="gray table caption flex eln-1hfo93s"><span data-svelte-h="svelte-1py0k6h">*Incumbent</span> </p> </td> </tr></tfoot></table></div> </div> <div class="after-table eln-1h5eoh0"> <div class="results-table-model-promo eln-3acd4k with-incumbent"> <div class="estimated-votes eln-tkdsyz has-cands"><div class="hed eln-tkdsyz"> <h3 class="eln-zqky7a">The vote count has been certified in Arkansas.</h3></div> <div class="bars eln-tkdsyz" aria-hidden="true"> <div class="inner democrat eln-tkdsyz party" style="--w: 23.996%; --color: var(--democrat)"><div class="label abbr eln-tkdsyz">Dem.</div> <div class="label cand eln-tkdsyz">Govens</div> </div> <div class="inner republican eln-tkdsyz party" style="--w: 72.877%; --color: var(--republican)"><div class="label abbr eln-tkdsyz">Rep.</div> <div class="label cand eln-tkdsyz">Crawford</div> </div> <div class="inner other eln-tkdsyz party" style="--w: 3.126%; --color: var(--other)"> </div> </div> <div class="annotations eln-tkdsyz"><div class="lines eln-tkdsyz"><div class="ln reported center eln-tkdsyz" style="--w: 100%;"></div></div> <div class="labels eln-tkdsyz"><div class="lbl reported eln-tkdsyz" style="--w: 100%; --align: center">267,177 votes reported </div></div></div></div> </div> </div></div> </div> </div> <div> <div class="table-hed e-hide-below-sm"><header class="eln-12ga60j"> <h3 class="eln-zqky7a">Results by county</h3> </header></div> <div class="e-cmp eln-zq4fnw relative"><div class="e-inner"> <div class="e-content eln-zq4fnw e-box"> <div class="e-hide-above-md main-map remove-margin eln-1h5eoh0"> <div class="map-container state-map AR-state eln-fzlk4v horizontal"> <div class="map-key-wrapper eln-fzlk4v"><div class="map-image-container eln-fzlk4v" style="aspect-ratio: 0;"><div class="pre-render eln-fzlk4v"></div> <div class="map-needle-icons eln-2l7i8r"> </div> <div class="map map-root eln-fzlk4v" alt="" role="img" aria-label="Map of election results. "></div></div> <div class="key-wrap eln-w2bdl"><div class="key-container key-container-view-vote-share key-container-size-default key-container-align-center key-container-position-default eln-w2bdl" aria-hidden="true" style=""><div class="vote-share-key key key-size-default eln-k23un3"><div class="party eln-k23un3"><div class="label eln-k23un3"><span class="party-text eln-k23un3">dem.</span></div> <div class="swatches eln-k23un3"> <div class="swatch swatch-democrat-1 eln-k23un3" style="background: #CEEAFD; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3">50 </span> </div> <div class="swatch swatch-democrat-2 eln-k23un3" style="background: #92BDE0; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3">60 </span> </div> <div class="swatch swatch-democrat-3 eln-k23un3" style="background: #5295CC; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3 with-pct">70 </span> </div> <div class="swatch swatch-democrat-4 eln-k23un3" style="background: #1375B7; width: calc(var(--spacing) * 4);"> </div> </div> </div><div class="party eln-k23un3 last-candidate"><div class="label eln-k23un3"><span class="party-text eln-k23un3">rep.</span></div> <div class="swatches eln-k23un3"> <div class="swatch swatch-republican-1 eln-k23un3" style="background: #FCE0E0; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3">50 </span> </div> <div class="swatch swatch-republican-2 eln-k23un3" style="background: #EAA9A9; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3">60 </span> </div> <div class="swatch swatch-republican-3 eln-k23un3" style="background: #DB7171; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3 with-pct">70 </span> </div> <div class="swatch swatch-republican-4 eln-k23un3" style="background: #C93135; width: calc(var(--spacing) * 4);"> </div> </div> </div> </div></div> </div> </div> <div class="toggle eln-fzlk4v"> <div class="toggle-container layout-bottom eln-1pwzalu"> <button aria-pressed="true" class="eln-1pwzalu active"> Vote share </button> <button aria-pressed="false" class="eln-1pwzalu"> Size of lead </button></div> </div> <div class="popup-container eln-fzlk4v hidden-popup"></div> </div></div> <div class="table-hed e-hide-above-sm inner-hed eln-1h5eoh0"><header class="eln-12ga60j"> <h3 class="eln-zqky7a">Results by county</h3> </header></div> <div class="county-results-table table-wrap eln-5d850c has-margin race-is-reporting"><table class="medium eln-1yzwvsz" data-rid="AR-G-H-1-2024-11-05"> <thead><tr class="eln-d65730 border-bottom" style=" "><th scope="col" style="" colspan="1" class="header gray name col-header eln-z5gmhw"><span class="eln-z5gmhw colheader">County</span></th> <th scope="col" style="" colspan="1" class="header gray margin col-header eln-z5gmhw"><span class="eln-z5gmhw colheader">Margin</span></th> <th scope="col" style="" colspan="1" class="header right gray total-votes col-header eln-z5gmhw"><span class="eln-z5gmhw colheader">Votes</span></th> <th scope="col" style="" colspan="1" class="header right gray eevp col-header eln-z5gmhw"><span class="eln-z5gmhw colheader nowrap"><div class="votes-in eln-1chnh5v small-gap"> <span class="eln-1chnh5v"><span class="visually-hidden" data-svelte-h="svelte-1tu19np">Percent of votes in</span> <span aria-hidden="true">% In</span></span> </div></span></th> </tr></thead> <tbody class="eln-ip9874"> <tr class="eln-d65730 border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Craighead </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +43</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">36,736 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Lonoke </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +56</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">30,081 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Baxter </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +59</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">20,452 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Boone </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +66</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">16,598 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Greene </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +64</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">15,450 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Crittenden </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +1.4</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">14,286 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Independence </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +64</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">13,740 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Mississippi </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +38</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">10,387 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Marion </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +62</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">7,646 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Sharp </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +65</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">7,283 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Poinsett </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +67</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">6,927 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Randolph </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +67</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">6,454 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Cross </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +52</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">6,367 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Stone </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +63</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">5,864 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Saint Francis </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +0.53</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">5,839 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Izard </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +69</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">5,787 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Lawrence </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +69</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">5,609 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Arkansas </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +49</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">5,439 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Fulton </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +64</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">4,926 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Clay </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +66</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">4,793 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Phillips </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--democrat)" class="eln-5d850c">Govens +5</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">4,738 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Jackson </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +54</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">4,677 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Searcy </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +71</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">3,770 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Chicot </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--democrat)" class="eln-5d850c">Govens +0.23</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">3,437 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Desha </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +11</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">3,379 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Lincoln </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +51</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">3,316 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Prairie </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +69</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">3,124 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Pulaski </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--democrat)" class="eln-5d850c">Govens +32</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">2,979 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Lee </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--democrat)" class="eln-5d850c">Govens +0.57</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">2,447 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Monroe </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +22</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">2,376 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr> <tr class="eln-d65730 show-hidden border-bottom" style=" "><th scope="row" colspan="1" style="" class="black middle name row-header eln-z5gmhw"> Woodruff </th> <td colspan="1" style="" class="gray middle margin row-cell eln-z5gmhw"><span style="--color: var(--republican)" class="eln-5d850c">Crawford +38</span> </td> <td colspan="1" style="" class="right black middle total-votes row-cell eln-z5gmhw">2,270 </td> <td colspan="1" style="" class="right gray middle eevp row-cell eln-z5gmhw">100% </td> </tr></tbody> <tfoot><tr class="eln-d65730 border-bottom" style=" "><td colspan="4" style="" class="center gray middle row-toggle row-cell eln-z5gmhw"><button aria-expanded="false" class="eln-uz34o2"><span class="text eln-uz34o2">+ Show all</span></button></td> </tr> </tfoot></table> </div> </div> </div> </div></div> </div> <div class="right-sm grid-col eln-qpxn33 sticky"><div class="e-hide-below-md main-map eln-1h5eoh0"><div class="e-cmp eln-zq4fnw"><div class="e-inner"> <div class="e-content eln-zq4fnw"> <div class="map-container state-map AR-state eln-fzlk4v horizontal"> <div class="map-key-wrapper eln-fzlk4v"><div class="map-image-container eln-fzlk4v" style="aspect-ratio: 0;"><div class="pre-render eln-fzlk4v"></div> <div class="map-needle-icons eln-2l7i8r"> </div> <div class="map map-root eln-fzlk4v" alt="" role="img" aria-label="Map of election results. "></div></div> <div class="key-wrap eln-w2bdl"><div class="key-container key-container-view-vote-share key-container-size-default key-container-align-center key-container-position-default eln-w2bdl" aria-hidden="true" style=""><div class="vote-share-key key key-size-default eln-k23un3"><div class="party eln-k23un3"><div class="label eln-k23un3"><span class="party-text eln-k23un3">dem.</span></div> <div class="swatches eln-k23un3"> <div class="swatch swatch-democrat-1 eln-k23un3" style="background: #CEEAFD; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3">50 </span> </div> <div class="swatch swatch-democrat-2 eln-k23un3" style="background: #92BDE0; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3">60 </span> </div> <div class="swatch swatch-democrat-3 eln-k23un3" style="background: #5295CC; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3 with-pct">70 </span> </div> <div class="swatch swatch-democrat-4 eln-k23un3" style="background: #1375B7; width: calc(var(--spacing) * 4);"> </div> </div> </div><div class="party eln-k23un3 last-candidate"><div class="label eln-k23un3"><span class="party-text eln-k23un3">rep.</span></div> <div class="swatches eln-k23un3"> <div class="swatch swatch-republican-1 eln-k23un3" style="background: #FCE0E0; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3">50 </span> </div> <div class="swatch swatch-republican-2 eln-k23un3" style="background: #EAA9A9; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3">60 </span> </div> <div class="swatch swatch-republican-3 eln-k23un3" style="background: #DB7171; width: calc(var(--spacing) * 4);"><span class="swatch-label eln-k23un3 with-pct">70 </span> </div> <div class="swatch swatch-republican-4 eln-k23un3" style="background: #C93135; width: calc(var(--spacing) * 4);"> </div> </div> </div> </div></div> </div> </div> <div class="toggle eln-fzlk4v"> <div class="toggle-container layout-bottom eln-1pwzalu"> <button aria-pressed="true" class="eln-1pwzalu active"> Vote share </button> <button aria-pressed="false" class="eln-1pwzalu"> Size of lead </button></div> </div> <div class="popup-container eln-fzlk4v hidden-popup"></div> </div></div> </div> </div> </div></div> </div> </section> <section class="page-section eln-d9zinq no-bottom-rule no-dropShadow no-margin-bottom-mobile"><div class="footer eln-evnrt5"><div class="e-cmp eln-zq4fnw"><div class="e-inner"> <div class="e-content eln-zq4fnw"><div class="flex-desktop eln-evnrt5"><div class="footer-content-wrapper eln-evnrt5"><h2 class="eln-evnrt5"><span class="bold eln-12pcjss">2024 General Election Results</span> </h2> <section class="footer-section find-results eln-evnrt5"><section class="search-wrapper eln-t157vj"><div id="search" class="search eln-k7mmh4 include-indicator-icon"><div class="indicator-wrapper eln-k7mmh4"><div aria-hidden="true" class="icon-wrapper eln-1h0gb5s" style="width: 25px; height: 25px;"><svg aria-hidden="true" viewBox="0 0 16 16" width="16" height="16"><path fill="gray" d="M11.3,9.2C11.7,8.4,12,7.5,12,6.5C12,3.5,9.5,1,6.5,1S1,3.5,1,6.5S3.5,12,6.5,12c1,0,1.9-0.3,2.7-0.7l3.3,3.3c0.3,0.3,0.7,0.4,1.1,0.4s0.8-0.1,1.1-0.4c0.6-0.6,0.6-1.5,0-2.1L11.3,9.2zM6.5,10.3c-2.1,0-3.8-1.7-3.8-3.8c0-2.1,1.7-3.8,3.8-3.8c2.1,0,3.8,1.7,3.8,3.8C10.3,8.6,8.6,10.3,6.5,10.3z"></path></svg> </div></div> <input class="search-input eln-k7mmh4" value="" type="text" placeholder="Search for a race or candidate" aria-controls="" aria-autocomplete="list" autocomplete="off" role="searchbox"> <button class="search-close-button eln-k7mmh4" disabled aria-label="Clear search input"><svg aria-hidden="true" width="32" height="32" viewBox="0 0 100 100" fill="none" xmlns="http://www.w3.org/2000/svg"><line vector-effect="non-scaling-stroke" x1="30" y1="30" x2="70" y2="70" stroke="black" class="eln-mszr8e"></line><line vector-effect="non-scaling-stroke" x1="30" x2="70" y1="70" y2="30" stroke="black" class="eln-mszr8e"></line></svg></button> </div></section> <section class="results-container eln-t157vj" data-pagecontext="footer"> <div class="states-wrapper eln-t157vj" aria-hidden="false"><div class="list-header eln-t157vj"><h3 class="eln-t157vj"><span class="bold eln-12pcjss">Results by state</span> </h3> </div> <ul class="states eln-t157vj" style="--desktop: 9; --desktop_cols:6; --desktop_sm: 11; --desktop_sm_cols:5; --mobile_lg: 13; --mobile_lg_cols:4; --mobile: 17; --mobile_cols:3; --mobile_sm: 26; --mobile_sm_cols:2;"><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-alabama.html">Alabama</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-alaska.html">Alaska</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arizona.html">Arizona</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas.html">Arkansas</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-california.html">California</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-colorado.html">Colorado</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-connecticut.html">Connecticut</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-delaware.html">Delaware</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-florida.html">Florida</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-georgia.html">Georgia</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-hawaii.html">Hawaii</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-idaho.html">Idaho</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-illinois.html">Illinois</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-indiana.html">Indiana</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-iowa.html">Iowa</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-kansas.html">Kansas</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-kentucky.html">Kentucky</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-louisiana.html">Louisiana</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-maine.html">Maine</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-maryland.html">Maryland</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-massachusetts.html">Massachusetts</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-michigan.html">Michigan</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-minnesota.html">Minnesota</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-mississippi.html">Mississippi</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-missouri.html">Missouri</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-montana.html">Montana</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-nebraska.html">Nebraska</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-nevada.html">Nevada</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-new-hampshire.html">New Hampshire</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-new-jersey.html">New Jersey</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-new-mexico.html">New Mexico</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-new-york.html">New York</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-north-carolina.html">North Carolina</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-north-dakota.html">North Dakota</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-ohio.html">Ohio</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-oklahoma.html">Oklahoma</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-oregon.html">Oregon</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-pennsylvania.html">Pennsylvania</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-rhode-island.html">Rhode Island</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-south-carolina.html">South Carolina</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-south-dakota.html">South Dakota</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-tennessee.html">Tennessee</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-texas.html">Texas</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-utah.html">Utah</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-vermont.html">Vermont</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-virginia.html">Virginia</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-washington.html">Washington</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-washington-dc.html">Washington, D.C.</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-west-virginia.html">West Virginia</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-wisconsin.html">Wisconsin</a> </li><li><a class="state-link eln-t157vj" href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-wyoming.html">Wyoming</a> </li></ul></div> </section></section> <section class="footer-section eln-evnrt5"><h3 class="eln-evnrt5"><span class="bold eln-12pcjss">National Results</span> </h3> <ul class="links-strip eln-evnrt5"><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-president.html" class="eln-evnrt5">President</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-president-forecast-needle.html" class="eln-evnrt5">Presidential Forecast</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-senate.html" class="eln-evnrt5">Senate</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-house.html" class="eln-evnrt5">House</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-governor.html" class="eln-evnrt5">Governor</a> </li> </ul> </section><section class="footer-section eln-evnrt5"><h3 class="eln-evnrt5"><span class="bold eln-12pcjss">Issues on the Ballot</span> </h3> <ul class="links-strip eln-evnrt5"><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-abortion.html" class="eln-evnrt5">Abortion</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2024/11/05/us/elections/results-marijuana.html" class="eln-evnrt5">Marijuana</a> </li> </ul> </section><section class="footer-section eln-evnrt5"><h3 class="eln-evnrt5"><span class="bold eln-12pcjss">Past Elections</span> </h3> <ul class="links-strip eln-evnrt5"><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2024/us/elections/republican-primary-delegates-tracker-calendar.html" class="eln-evnrt5">2024 Primaries</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2022/11/08/us/elections/results-key-races.html" class="eln-evnrt5">2022</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2020/11/03/us/elections/results-president.html" class="eln-evnrt5">2020</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/interactive/2018/us/elections/calendar-primary-results.html" class="eln-evnrt5">2018</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/elections/2016/results/president" class="eln-evnrt5">2016</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/elections/2014/results/senate" class="eln-evnrt5">2014</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/elections/2012/results/president.html" class="eln-evnrt5">2012</a> </li><li class="eln-evnrt5"><a href="https://www.nytimes.com/elections/2010/results/senate.html" class="eln-evnrt5">2010</a> </li> </ul> </section></div> <section class="footer-section visual-updates eln-evnrt5"></section></div></div> </div> </div></div> </section> <section class="page-section eln-d9zinq no-top-rule no-bottom-rule no-dropShadow no-top-padding no-margin-bottom-mobile"><div class="e-share-tools eln-q84ie5 above-footer hide-desktop" data-svelte-h="svelte-238xge"><span data-place-component="sharetools" class="eln-q84ie5"><div class="css-1sm67ns"><div data-testid="share-tools" class="css-yomkvi"><div></div><div class="interactive-sharetools css-n7z2yi"><ul class="css-1atjma0"><li class="css-1c5ewvl"><div class="css-vxcmzt"><div class="css-79elbk"><button type="button" aria-label="" aria-expanded="false" class="css-1eeh360 actionbar-button" data-testid="gift-article-button"><span class="css-10d8k1f"><svg aria-hidden="true" width="19" height="19" viewBox="0 0 19 19"><path d="M18.04 5.293h-2.725c.286-.34.493-.74.606-1.17a2.875 2.875 0 0 0-.333-2.322A2.906 2.906 0 0 0 13.64.48a3.31 3.31 0 0 0-2.372.464 3.775 3.775 0 0 0-1.534 2.483l-.141.797-.142-.847A3.745 3.745 0 0 0 7.927.923 3.31 3.31 0 0 0 5.555.459 2.907 2.907 0 0 0 3.607 1.78a2.877 2.877 0 0 0-.333 2.321c.117.429.324.828.606 1.171H1.155a.767.767 0 0 0-.757.757v3.674a.767.767 0 0 0 .757.757h.424v7.53A1.01 1.01 0 0 0 2.588 19h14.13a1.01 1.01 0 0 0 1.01-.959v-7.56h.424a.758.758 0 0 0 .757-.757V6.05a.759.759 0 0 0-.868-.757Zm-7.196-1.625a2.665 2.665 0 0 1 1.01-1.736 2.24 2.24 0 0 1 1.574-.313 1.817 1.817 0 0 1 1.211.818 1.857 1.857 0 0 1 .202 1.453 2.2 2.2 0 0 1-.838 1.191h-3.431l.272-1.413ZM4.576 2.386a1.837 1.837 0 0 1 1.221-.817 2.23 2.23 0 0 1 1.565.313 2.624 2.624 0 0 1 1.01 1.736l.242 1.453H5.182a2.2 2.2 0 0 1-.838-1.19 1.857 1.857 0 0 1 .202-1.495h.03ZM1.548 6.424h7.54V9.39h-7.58l.04-2.967Zm1.181 4.128h6.359v7.287H2.729v-7.287Zm13.777 7.287h-6.348v-7.307h6.348v7.307Zm1.181-8.468h-7.53V6.404h7.53V9.37Z" 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fill-rule="nonzero"></path></svg></button></div></div></li></ul></div></div></div></span> </div> </section> </section> </section></div> <script type="application/ld+json" id="live-blog-schema"> { "@context": "http://schema.org", "@type": "LiveBlogPosting", "headline": "Arkansas First Congressional District Election Results", "description": "Get live results and maps from the 2024 Arkansas general election.", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "isAccessibleForFree": false, "publisher": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" }, "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" }, "dateModified": "2024-11-28T08:06:24+00:00", "datePublished": "2024-11-05T19:48:35.455Z", "coverageStartTime": "2024-11-06T02:43:54+00:00", "coverageEndTime": "2024-11-23T17:39:43+00:00", "copyrightHolder": { "@id": "https://www.nytimes.com/#publisher", "name": "The New 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"https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T21:54:25+00:00", "dateModified": "2024-11-06T21:54:25+00:00", "headline": "Nearly all of the estimated vote total has been reported.", "articleBody": "Nearly all of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T12:20:16+00:00", "dateModified": "2024-11-06T12:20:16+00:00", "headline": "Nearly all of the estimated vote total has been reported.", "articleBody": "Nearly all of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T11:32:35+00:00", "dateModified": "2024-11-06T11:32:35+00:00", "headline": "Nearly all of the estimated vote total has been reported.", "articleBody": "Nearly all of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T06:53:21+00:00", "dateModified": "2024-11-06T06:53:21+00:00", "headline": "Nearly all of the estimated vote total has been reported.", "articleBody": "Nearly all of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T06:50:01+00:00", "dateModified": "2024-11-06T06:50:01+00:00", "headline": "Nearly all of the estimated vote total has been reported.", "articleBody": "Nearly all of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T06:26:41+00:00", "dateModified": "2024-11-06T06:26:41+00:00", "headline": "Nearly all of the estimated vote total has been reported.", "articleBody": "Nearly all of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T05:53:10+00:00", "dateModified": "2024-11-06T05:53:10+00:00", "headline": "94% of the estimated vote total has been reported.", "articleBody": "94% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T05:42:27+00:00", "dateModified": "2024-11-06T05:42:27+00:00", "headline": "85% of the estimated vote total has been reported.", "articleBody": "85% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T05:29:47+00:00", "dateModified": "2024-11-06T05:29:47+00:00", "headline": "84% of the estimated vote total has been reported.", "articleBody": "84% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T05:21:26+00:00", "dateModified": "2024-11-06T05:21:26+00:00", "headline": "83% of the estimated vote total has been reported.", "articleBody": "83% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T04:54:44+00:00", "dateModified": "2024-11-06T04:54:44+00:00", "headline": "79% of the estimated vote total has been reported.", "articleBody": "79% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T04:48:06+00:00", "dateModified": "2024-11-06T04:48:06+00:00", "headline": "75% of the estimated vote total has been reported.", "articleBody": "75% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T04:30:48+00:00", "dateModified": "2024-11-06T04:30:48+00:00", "headline": "73% of the estimated vote total has been reported.", "articleBody": "73% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T04:08:39+00:00", "dateModified": "2024-11-06T04:08:39+00:00", "headline": "70% of the estimated vote total has been reported.", "articleBody": "70% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T03:59:47+00:00", "dateModified": "2024-11-06T03:59:47+00:00", "headline": "66% of the estimated vote total has been reported.", "articleBody": "66% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T03:38:30+00:00", "dateModified": "2024-11-06T03:38:30+00:00", "headline": "58% of the estimated vote total has been reported.", "articleBody": "58% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T03:27:54+00:00", "dateModified": "2024-11-06T03:27:54+00:00", "headline": "51% of the estimated vote total has been reported.", "articleBody": "51% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T03:08:12+00:00", "dateModified": "2024-11-06T03:08:12+00:00", "headline": "44% of the estimated vote total has been reported.", "articleBody": "44% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T02:55:42+00:00", "dateModified": "2024-11-06T02:55:42+00:00", "headline": "41% of the estimated vote total has been reported.", "articleBody": "41% of the estimated vote total has been reported.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } }, { "@type": "BlogPosting", "url": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "datePublished": "2024-11-06T02:43:54+00:00", "dateModified": "2024-11-06T02:43:54+00:00", "headline": "Rick Crawford, a Republican, wins re-election to the U.S. House to represent Arkansas’s First Congressional District.", "articleBody": "Rick Crawford, a Republican, wins re-election to the U.S. House to represent Arkansas’s First Congressional District.", "mainEntityOfPage": "https://www.nytimes.com/interactive/2024/11/05/us/elections/results-arkansas-us-house-1.html", "author": { "@id": "https://www.nytimes.com/#publisher", "name": "The New York Times" } } ] } </script></div></section><div id="interactive-footer-container" class="css-tbjo8i 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