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            <resTitle>Florida State Intersection Crash Rates - 2014</resTitle>
            <date>
                <createDate>2016-05-20T18:47:22</createDate>
                <reviseDate>2019-06-17T21:20:46</reviseDate>
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            <keyword>crash</keyword>
            <keyword>intersection</keyword>
            <keyword>crash data</keyword>
            <keyword>crash analysis</keyword>
            <keyword>crash rates</keyword>
            <keyword>crashes</keyword>
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        <idPurp>his layer represents intersections on the Florida State Highway System (SHS) with their 5-year crash rates as analyzed by the Florida Department of Transportation (FDOT) State Safety Office’s Crash Analysis Reporting (CAR) system.</idPurp>
        <idAbs>&lt;p&gt;This layer represents intersections on the Florida State
Highway System (SHS) with their 5-year crash rates as analyzed by the Florida
Department of Transportation (FDOT) State Safety Office’s Crash Analysis
Reporting (CAR) system. The rates are computed only for intersections which are
included on the Florida State Highway System. The crashes included in the rate
calculation are only those reported by a law enforcement officer on the Florida
Traffic Crash Report - Long Form and located by FDOT Analysts. A crash rate is
calculated by dividing the number of crashes within 250 feet of the
intersection during the analysis period (2009 to 2013) by the number of
vehicles passing through the intersection during the analysis period. A higher
crash rate indicates that more crashes are occurring at the intersections per
the number of vehicles which are estimated to be traveling through the
intersection.&lt;/p&gt;

&lt;p&gt; &lt;span style='line-height: 1.38462;'&gt;If you have any questions or comments, please contact:&lt;/span&gt;&lt;/p&gt;&lt;p&gt;Florida Department of Transportation – State Safety Office&lt;br /&gt;605 Suwannee Street&lt;br /&gt;Tallahassee, Florida 32399&lt;br /&gt;850-414-3100&lt;br /&gt;&lt;/p&gt;</idAbs>
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