<?xml version='1.0' encoding="UTF-8" ?>
<wfs:FeatureCollection
   xmlns:ms="http://mapserver.gis.umn.edu/mapserver"
   xmlns:gml="http://www.opengis.net/gml/3.2"
   xmlns:wfs="http://www.opengis.net/wfs/2.0"
   xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance"
   xsi:schemaLocation="http://mapserver.gis.umn.edu/mapserver https://map-final.rlp-umwelt.de/kartendienste/mod_ogc/wfs_getmap.php?mapfile=natura2000_Bewirtschaftungsplanung&amp;SERVICE=WFS&amp;VERSION=2.0.0&amp;REQUEST=DescribeFeatureType&amp;TYPENAME=ms:artpotvk&amp;OUTPUTFORMAT=application%2Fgml%2Bxml%3B%20version%3D3.2 http://www.opengis.net/wfs/2.0 http://schemas.opengis.net/wfs/2.0/wfs.xsd http://www.opengis.net/gml/3.2 http://schemas.opengis.net/gml/3.2.1/gml.xsd"
   timeStamp="2026-04-17T00:42:11" numberMatched="unknown" numberReturned="10"
   previous="https://map-final.rlp-umwelt.de/kartendienste/mod_ogc/wfs_getmap.php?mapfile=natura2000_Bewirtschaftungsplanung&amp;mapfile=natura2000_Bewirtschaftungsplanung&amp;SERVICE=wfs&amp;VERSION=2.0.0&amp;REQUEST=GetFeature&amp;typeNames=ms%3Aartpotvk&amp;COUNT=10&amp;SRSNAME=urn%3Aogc%3Adef%3Acrs%3AEPSG%3A%3A4326"
   next="https://map-final.rlp-umwelt.de/kartendienste/mod_ogc/wfs_getmap.php?mapfile=natura2000_Bewirtschaftungsplanung&amp;mapfile=natura2000_Bewirtschaftungsplanung&amp;SERVICE=wfs&amp;VERSION=2.0.0&amp;REQUEST=GetFeature&amp;typeNames=ms%3Aartpotvk&amp;COUNT=10&amp;SRSNAME=urn%3Aogc%3Adef%3Acrs%3AEPSG%3A%3A4326&amp;STARTINDEX=20">
      <wfs:boundedBy>
      	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
      		<gml:lowerCorner>49.005316 6.348030</gml:lowerCorner>
      		<gml:upperCorner>50.268260 8.297441</gml:upperCorner>
      	</gml:Envelope>
      </wfs:boundedBy>
    <wfs:member>
      <ms:artpotvk gml:id="artpotvk.19345">
        <gml:boundedBy>
        	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
        		<gml:lowerCorner>49.050042 8.055920</gml:lowerCorner>
        		<gml:upperCorner>49.052153 8.062549</gml:upperCorner>
        	</gml:Envelope>
        </gml:boundedBy>
        <ms:msGeometry>
          <gml:Polygon gml:id="artpotvk.19345.1" srsName="urn:ogc:def:crs:EPSG::4326">
            <gml:exterior>
              <gml:LinearRing>
                <gml:posList srsDimension="2">49.050976 8.060524 49.050318 8.061194 49.050274 8.061073 49.050780 8.060627 49.050772 8.060401 49.050908 8.060238 49.050042 8.056911 49.051218 8.055920 49.051538 8.056494 49.051701 8.056862 49.051380 8.056868 49.051399 8.057058 49.051469 8.057572 49.051490 8.057979 49.051507 8.058622 49.050764 8.059342 49.051058 8.060441 49.051598 8.059773 49.051699 8.060202 49.051152 8.060763 49.051376 8.061449 49.051901 8.060968 49.052153 8.061914 49.051617 8.062549 49.050976 8.060524 </gml:posList>
              </gml:LinearRing>
            </gml:exterior>
          </gml:Polygon>
        </ms:msGeometry>
        <ms:gid>19345</ms:gid>
        <ms:art_dt>Braunkehlchen</ms:art_dt>
        <ms:art_wiss>Saxicola rubetra</ms:art_wiss>
        <ms:art_nr>A275</ms:art_nr>
      </ms:artpotvk>
    </wfs:member>
    <wfs:member>
      <ms:artpotvk gml:id="artpotvk.19346">
        <gml:boundedBy>
        	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
        		<gml:lowerCorner>49.021142 8.184699</gml:lowerCorner>
        		<gml:upperCorner>49.025900 8.191146</gml:upperCorner>
        	</gml:Envelope>
        </gml:boundedBy>
        <ms:msGeometry>
          <gml:Polygon gml:id="artpotvk.19346.1" srsName="urn:ogc:def:crs:EPSG::4326">
            <gml:exterior>
              <gml:LinearRing>
                <gml:posList srsDimension="2">49.023508 8.190211 49.023500 8.190180 49.023494 8.190144 49.023492 8.190105 49.023493 8.190060 49.023501 8.189982 49.023527 8.189802 49.023536 8.189725 49.023547 8.189629 49.023584 8.189418 49.023596 8.189326 49.023600 8.189276 49.023601 8.189230 49.023599 8.189186 49.023594 8.189145 49.023579 8.189065 49.023562 8.189004 49.023554 8.188985 49.023545 8.188967 49.023534 8.188950 49.023522 8.188936 49.023493 8.188911 49.023457 8.188893 49.023423 8.188882 49.023383 8.188874 49.023243 8.188861 49.023192 8.188854 49.023146 8.188841 49.023107 8.188824 49.023063 8.188796 49.023014 8.188763 49.022850 8.188639 49.022786 8.188594 49.022720 8.188552 49.022645 8.188510 49.022379 8.188376 49.022276 8.188319 49.022222 8.188286 49.022172 8.188253 49.022126 8.188218 49.022083 8.188183 49.022012 8.188115 49.021855 8.187946 49.021782 8.187874 49.021753 8.187849 49.021719 8.187824 49.021591 8.187741 49.021541 8.187705 49.021491 8.187661 49.021451 8.187613 49.021404 8.187544 49.021360 8.187464 49.021319 8.187378 49.021283 8.187287 49.021268 8.187240 49.021255 8.187190 49.021243 8.187134 49.021233 8.187074 49.021218 8.186961 49.021186 8.186662 49.021151 8.186411 49.021144 8.186337 49.021142 8.186271 49.021144 8.186208 49.021148 8.186144 49.021155 8.186079 49.021164 8.186014 49.021175 8.185950 49.021188 8.185887 49.021204 8.185826 49.021221 8.185769 49.021243 8.185706 49.021268 8.185645 49.021293 8.185587 49.021321 8.185534 49.021348 8.185486 49.021377 8.185443 49.021406 8.185405 49.021435 8.185374 49.021468 8.185346 49.021505 8.185322 49.021546 8.185302 49.021592 8.185286 49.021642 8.185274 49.021697 8.185266 49.021758 8.185261 49.021836 8.185258 49.021917 8.185258 49.022020 8.185264 49.022392 8.185296 49.022424 8.185299 49.022447 8.185305 49.022462 8.185314 49.022472 8.185330 49.022478 8.185335 49.022491 8.185339 49.022512 8.185339 49.022559 8.185336 49.022632 8.185327 49.022866 8.185288 49.022889 8.185282 49.022912 8.185271 49.022936 8.185257 49.022960 8.185238 49.022984 8.185215 49.023007 8.185189 49.023030 8.185160 49.023050 8.185128 49.023068 8.185092 49.023103 8.184995 49.023121 8.184955 49.023140 8.184925 49.023161 8.184896 49.023185 8.184869 49.023212 8.184843 49.023241 8.184817 49.023273 8.184793 49.023346 8.184748 49.023390 8.184727 49.023438 8.184712 49.023489 8.184703 49.023543 8.184699 49.023601 8.184701 49.023663 8.184708 49.023729 8.184721 49.023800 8.184740 49.023886 8.184771 49.023968 8.184809 49.024043 8.184855 49.024077 8.184880 49.024110 8.184907 49.024143 8.184938 49.024176 8.184972 49.024240 8.185049 49.024302 8.185137 49.024359 8.185232 49.024392 8.185300 49.024424 8.185381 49.024451 8.185462 49.024513 8.185663 49.024548 8.185762 49.024650 8.186012 49.024743 8.186226 49.024789 8.186323 49.024834 8.186416 49.024880 8.186503 49.024925 8.186586 49.024959 8.186643 49.024997 8.186704 49.025173 8.186962 49.025248 8.187082 49.025375 8.187302 49.025463 8.187459 49.025539 8.187604 49.025604 8.187739 49.025663 8.187875 49.025714 8.188006 49.025757 8.188136 49.025792 8.188263 49.025825 8.188406 49.025852 8.188545 49.025873 8.188680 49.025888 8.188810 49.025897 8.188931 49.025900 8.189067 49.025899 8.189213 49.025893 8.189468 49.025891 8.189585 49.025890 8.189968 49.025887 8.190091 49.025880 8.190199 49.025869 8.190313 49.025854 8.190417 49.025833 8.190511 49.025808 8.190597 49.025774 8.190693 49.025740 8.190781 49.025706 8.190861 49.025672 8.190934 49.025637 8.190999 49.025602 8.191056 49.025567 8.191105 49.025532 8.191146 49.023625 8.190372 49.023583 8.190328 49.023550 8.190289 49.023526 8.190250 49.023508 8.190211 </gml:posList>
              </gml:LinearRing>
            </gml:exterior>
          </gml:Polygon>
        </ms:msGeometry>
        <ms:gid>19346</ms:gid>
        <ms:art_dt>Braunkehlchen</ms:art_dt>
        <ms:art_wiss>Saxicola rubetra</ms:art_wiss>
        <ms:art_nr>A275</ms:art_nr>
      </ms:artpotvk>
    </wfs:member>
    <wfs:member>
      <ms:artpotvk gml:id="artpotvk.19347">
        <gml:boundedBy>
        	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
        		<gml:lowerCorner>49.025151 8.167633</gml:lowerCorner>
        		<gml:upperCorner>49.027637 8.170511</gml:upperCorner>
        	</gml:Envelope>
        </gml:boundedBy>
        <ms:msGeometry>
          <gml:Polygon gml:id="artpotvk.19347.1" srsName="urn:ogc:def:crs:EPSG::4326">
            <gml:exterior>
              <gml:LinearRing>
                <gml:posList srsDimension="2">49.027526 8.168182 49.027551 8.168248 49.027573 8.168321 49.027593 8.168399 49.027610 8.168482 49.027623 8.168566 49.027632 8.168650 49.027637 8.168732 49.027637 8.168810 49.027634 8.168880 49.027625 8.168954 49.027613 8.169030 49.027596 8.169110 49.027574 8.169193 49.027549 8.169278 49.027519 8.169365 49.027485 8.169453 49.027450 8.169533 49.027411 8.169612 49.027367 8.169689 49.027320 8.169765 49.027268 8.169839 49.027213 8.169909 49.027155 8.169975 49.027096 8.170035 49.027050 8.170077 49.027000 8.170117 49.026946 8.170154 49.026887 8.170189 49.026825 8.170223 49.026757 8.170255 49.026584 8.170326 49.026363 8.170410 49.026281 8.170438 49.026206 8.170461 49.026132 8.170480 49.026063 8.170494 49.025998 8.170504 49.025936 8.170510 49.025875 8.170511 49.025817 8.170508 49.025762 8.170500 49.025710 8.170487 49.025660 8.170469 49.025614 8.170447 49.025569 8.170419 49.025528 8.170387 49.025477 8.170341 49.025427 8.170290 49.025380 8.170235 49.025336 8.170179 49.025297 8.170123 49.025263 8.170067 49.025234 8.170012 49.025211 8.169958 49.025192 8.169902 49.025177 8.169841 49.025165 8.169774 49.025157 8.169702 49.025152 8.169625 49.025151 8.169544 49.025153 8.169460 49.025159 8.169373 49.025169 8.169282 49.025183 8.169191 49.025199 8.169100 49.025219 8.169010 49.025242 8.168924 49.025267 8.168842 49.025294 8.168766 49.025323 8.168697 49.025356 8.168629 49.025393 8.168562 49.025435 8.168496 49.025479 8.168434 49.025525 8.168376 49.025573 8.168322 49.025621 8.168275 49.025670 8.168235 49.025707 8.168211 49.025751 8.168192 49.025795 8.168178 49.025899 8.168152 49.025948 8.168135 49.025990 8.168114 49.026025 8.168088 49.026047 8.168066 49.026071 8.168039 49.026165 8.167908 49.026188 8.167880 49.026209 8.167857 49.026252 8.167818 49.026296 8.167782 49.026342 8.167749 49.026388 8.167720 49.026434 8.167695 49.026481 8.167674 49.026527 8.167657 49.026572 8.167645 49.026616 8.167637 49.026662 8.167633 49.026710 8.167633 49.026760 8.167637 49.026811 8.167645 49.026864 8.167657 49.026918 8.167673 49.026972 8.167692 49.027067 8.167734 49.027157 8.167783 49.027241 8.167838 49.027316 8.167899 49.027351 8.167931 49.027383 8.167964 49.027413 8.167998 49.027440 8.168033 49.027465 8.168069 49.027488 8.168106 49.027508 8.168144 49.027526 8.168182 </gml:posList>
              </gml:LinearRing>
            </gml:exterior>
          </gml:Polygon>
        </ms:msGeometry>
        <ms:gid>19347</ms:gid>
        <ms:art_dt>Braunkehlchen</ms:art_dt>
        <ms:art_wiss>Saxicola rubetra</ms:art_wiss>
        <ms:art_nr>A275</ms:art_nr>
      </ms:artpotvk>
    </wfs:member>
    <wfs:member>
      <ms:artpotvk gml:id="artpotvk.19474">
        <gml:boundedBy>
        	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
        		<gml:lowerCorner>50.267502 6.414732</gml:lowerCorner>
        		<gml:upperCorner>50.268260 6.416097</gml:upperCorner>
        	</gml:Envelope>
        </gml:boundedBy>
        <ms:msGeometry>
          <gml:Polygon gml:id="artpotvk.19474.1" srsName="urn:ogc:def:crs:EPSG::4326">
            <gml:exterior>
              <gml:LinearRing>
                <gml:posList srsDimension="2">50.268260 6.415246 50.268070 6.415692 50.267990 6.415889 50.267502 6.416097 50.267686 6.415558 50.267886 6.414843 50.267930 6.414732 50.268260 6.415246 </gml:posList>
              </gml:LinearRing>
            </gml:exterior>
          </gml:Polygon>
        </ms:msGeometry>
        <ms:gid>19474</ms:gid>
        <ms:art_dt>Fledermäuse (ohne Artangabe)</ms:art_dt>
        <ms:art_wiss></ms:art_wiss>
        <ms:art_nr></ms:art_nr>
      </ms:artpotvk>
    </wfs:member>
    <wfs:member>
      <ms:artpotvk gml:id="artpotvk.19348">
        <gml:boundedBy>
        	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
        		<gml:lowerCorner>49.094179 8.289011</gml:lowerCorner>
        		<gml:upperCorner>49.096958 8.297441</gml:upperCorner>
        	</gml:Envelope>
        </gml:boundedBy>
        <ms:msGeometry>
          <gml:Polygon gml:id="artpotvk.19348.1" srsName="urn:ogc:def:crs:EPSG::4326">
            <gml:exterior>
              <gml:LinearRing>
                <gml:posList srsDimension="2">49.095943 8.291982 49.095932 8.291985 49.095920 8.291992 49.095907 8.292005 49.095894 8.292021 49.095868 8.292068 49.095843 8.292129 49.095821 8.292201 49.095803 8.292276 49.095793 8.292348 49.095790 8.292410 49.095920 8.292596 49.096942 8.294051 49.096162 8.295525 49.096045 8.295706 49.095912 8.295900 49.095778 8.296088 49.095433 8.296563 49.095334 8.296703 49.095247 8.296831 49.095220 8.296874 49.095190 8.296926 49.095055 8.297194 49.095021 8.297254 49.094991 8.297304 49.094954 8.297354 49.094918 8.297392 49.094882 8.297419 49.094846 8.297434 49.094802 8.297441 49.094752 8.297439 49.094698 8.297428 49.094642 8.297408 49.094584 8.297380 49.094528 8.297345 49.094475 8.297304 49.094429 8.297259 49.094392 8.297215 49.094354 8.297161 49.094318 8.297100 49.094283 8.297033 49.094252 8.296962 49.094225 8.296890 49.094203 8.296820 49.094188 8.296755 49.094181 8.296711 49.094179 8.296665 49.094181 8.296619 49.094187 8.296572 49.094198 8.296523 49.094213 8.296474 49.094232 8.296422 49.094256 8.296368 49.094303 8.296278 49.094365 8.296178 49.094429 8.296083 49.094586 8.295857 49.094659 8.295746 49.094718 8.295644 49.094742 8.295597 49.094763 8.295551 49.094818 8.295436 49.094953 8.295177 49.094983 8.295114 49.095008 8.295057 49.095036 8.294985 49.095057 8.294916 49.095071 8.294850 49.095080 8.294785 49.095083 8.294742 49.095084 8.294697 49.095082 8.294650 49.095079 8.294601 49.095068 8.294498 49.095048 8.294389 49.095021 8.294273 49.094986 8.294152 49.094944 8.294027 49.094896 8.293900 49.094878 8.293862 49.094855 8.293823 49.094826 8.293782 49.094790 8.293738 49.094716 8.293657 49.094529 8.293470 49.094485 8.293422 49.094448 8.293378 49.094417 8.293335 49.094391 8.293295 49.094371 8.293256 49.094356 8.293219 49.094344 8.293174 49.094335 8.293129 49.094331 8.293083 49.094331 8.293035 49.094334 8.292997 49.094339 8.292955 49.094367 8.292788 49.094377 8.292711 49.094383 8.292667 49.094393 8.292619 49.094407 8.292569 49.094424 8.292517 49.094445 8.292464 49.094468 8.292410 49.094495 8.292356 49.094524 8.292303 49.094554 8.292253 49.094585 8.292206 49.094617 8.292163 49.094649 8.292126 49.094680 8.292094 49.094710 8.292068 49.094739 8.292048 49.094766 8.292035 49.094786 8.292030 49.094809 8.292031 49.094833 8.292036 49.094859 8.292047 49.094886 8.292061 49.094917 8.292081 49.095043 8.292177 49.095099 8.292214 49.095129 8.292229 49.095157 8.292240 49.095183 8.292245 49.095207 8.292246 49.095251 8.292242 49.095297 8.292232 49.095342 8.292219 49.095387 8.292201 49.095429 8.292180 49.095469 8.292155 49.095506 8.292127 49.095540 8.292097 49.095573 8.292059 49.095606 8.292014 49.095640 8.291962 49.095672 8.291904 49.095702 8.291841 49.095730 8.291774 49.095755 8.291706 49.095775 8.291640 49.095783 8.291601 49.095788 8.291561 49.095790 8.291519 49.095788 8.291475 49.095782 8.291429 49.095773 8.291382 49.095760 8.291332 49.095743 8.291280 49.095707 8.291187 49.095658 8.291082 49.095606 8.290979 49.095468 8.290721 49.095432 8.290648 49.095402 8.290584 49.095372 8.290513 49.095349 8.290447 49.095331 8.290386 49.095319 8.290329 49.095903 8.289102 49.095947 8.289068 49.095989 8.289041 49.096028 8.289022 49.096065 8.289011 49.096958 8.290404 49.096957 8.290409 49.096945 8.290458 49.096928 8.290510 49.096905 8.290564 49.096875 8.290622 49.096812 8.290729 49.096650 8.290980 49.096612 8.291045 49.096581 8.291103 49.096573 8.291119 49.096090 8.292119 49.095988 8.292007 49.095963 8.291988 49.095953 8.291984 49.095943 8.291982 </gml:posList>
              </gml:LinearRing>
            </gml:exterior>
          </gml:Polygon>
        </ms:msGeometry>
        <ms:gid>19348</ms:gid>
        <ms:art_dt>Braunkehlchen</ms:art_dt>
        <ms:art_wiss>Saxicola rubetra</ms:art_wiss>
        <ms:art_nr>A275</ms:art_nr>
      </ms:artpotvk>
    </wfs:member>
    <wfs:member>
      <ms:artpotvk gml:id="artpotvk.19349">
        <gml:boundedBy>
        	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
        		<gml:lowerCorner>49.005316 8.099145</gml:lowerCorner>
        		<gml:upperCorner>49.020370 8.117032</gml:upperCorner>
        	</gml:Envelope>
        </gml:boundedBy>
        <ms:msGeometry>
          <gml:Polygon gml:id="artpotvk.19349.1" srsName="urn:ogc:def:crs:EPSG::4326">
            <gml:exterior>
              <gml:LinearRing>
                <gml:posList srsDimension="2">49.020237 8.107378 49.020208 8.107515 49.020173 8.107650 49.020130 8.107784 49.020081 8.107918 49.020024 8.108050 49.019959 8.108183 49.019887 8.108317 49.019807 8.108453 49.019736 8.108563 49.019660 8.108676 49.019576 8.108793 49.019483 8.108916 49.019307 8.109140 49.018877 8.109668 49.018766 8.109809 49.018669 8.109939 49.018572 8.110073 49.018485 8.110202 49.018405 8.110328 49.018333 8.110452 49.018267 8.110573 49.018202 8.110699 49.018137 8.110832 49.018072 8.110971 49.018007 8.111117 49.017942 8.111271 49.017876 8.111432 49.017810 8.111603 49.017689 8.111927 49.017560 8.112295 49.017434 8.112671 49.017106 8.113664 49.017007 8.113954 49.016917 8.114210 49.016812 8.114495 49.016710 8.114754 49.016611 8.114991 49.016512 8.115209 49.016451 8.115337 49.016389 8.115459 49.016326 8.115575 49.016264 8.115685 49.016200 8.115789 49.016137 8.115887 49.016072 8.115980 49.016007 8.116068 49.015941 8.116150 49.015874 8.116227 49.015806 8.116299 49.015738 8.116366 49.015668 8.116428 49.015597 8.116485 49.015525 8.116536 49.015452 8.116583 49.015324 8.116655 49.015188 8.116722 49.015046 8.116782 49.014897 8.116837 49.014744 8.116886 49.014585 8.116928 49.014423 8.116963 49.014258 8.116991 49.014090 8.117012 49.013922 8.117026 49.013754 8.117032 49.013587 8.117031 49.013423 8.117022 49.013262 8.117006 49.013106 8.116983 49.012956 8.116953 49.012850 8.116925 49.012744 8.116890 49.012639 8.116848 49.012533 8.116799 49.012426 8.116743 49.012320 8.116680 49.012213 8.116609 49.012106 8.116532 49.011999 8.116448 49.011891 8.116356 49.011783 8.116257 49.011674 8.116150 49.011564 8.116036 49.011453 8.115915 49.011342 8.115786 49.011229 8.115649 49.011126 8.115518 49.011022 8.115380 49.010917 8.115235 49.010809 8.115083 49.010700 8.114923 49.010589 8.114754 49.010474 8.114577 49.010357 8.114389 49.010160 8.114066 49.009944 8.113701 49.009732 8.113333 49.009203 8.112408 49.009053 8.112149 49.008919 8.111923 49.008606 8.111394 49.008328 8.110914 49.008074 8.110461 49.007838 8.110027 49.007617 8.109604 49.007512 8.109397 49.007411 8.109192 49.007313 8.108990 49.007219 8.108790 49.007127 8.108591 49.007039 8.108395 49.006953 8.108196 49.006869 8.108000 49.006789 8.107805 49.006712 8.107611 49.006638 8.107418 49.006566 8.107226 49.006498 8.107035 49.006433 8.106845 49.006370 8.106656 49.006310 8.106468 49.006253 8.106281 49.006199 8.106094 49.006148 8.105908 49.006100 8.105722 49.006054 8.105538 49.006012 8.105354 49.005924 8.104976 49.005673 8.103943 49.005604 8.103646 49.005545 8.103378 49.005483 8.103069 49.005431 8.102784 49.005389 8.102519 49.005371 8.102393 49.005356 8.102271 49.005342 8.102141 49.005331 8.102016 49.005323 8.101895 49.005318 8.101779 49.005316 8.101666 49.005316 8.101558 49.005319 8.101454 49.005325 8.101355 49.005334 8.101259 49.005346 8.101167 49.005360 8.101079 49.005378 8.100994 49.005398 8.100914 49.005421 8.100838 49.005447 8.100765 49.005476 8.100696 49.005501 8.100642 49.005530 8.100589 49.005560 8.100536 49.005594 8.100484 49.005630 8.100432 49.005668 8.100381 49.005709 8.100330 49.005753 8.100280 49.005847 8.100181 49.005952 8.100084 49.006066 8.099990 49.006190 8.099898 49.006325 8.099808 49.006469 8.099720 49.006623 8.099635 49.006786 8.099553 49.006959 8.099473 49.007141 8.099395 49.007333 8.099321 49.007535 8.099248 49.007626 8.099219 49.007718 8.099195 49.007812 8.099176 49.007907 8.099161 49.008003 8.099151 49.008101 8.099146 49.008201 8.099145 49.008302 8.099149 49.008405 8.099158 49.008509 8.099171 49.008615 8.099189 49.008724 8.099212 49.008834 8.099240 49.008947 8.099272 49.009063 8.099309 49.009181 8.099351 49.009369 8.099426 49.009565 8.099513 49.009772 8.099613 49.009993 8.099728 49.010200 8.099842 49.010430 8.099974 49.011264 8.100472 49.011601 8.100667 49.011782 8.100768 49.011951 8.100857 49.012110 8.100937 49.012262 8.101008 49.012450 8.101096 49.012645 8.101193 49.012850 8.101300 49.013069 8.101419 49.013477 8.101650 49.014205 8.102076 49.014484 8.102237 49.014767 8.102396 49.015022 8.102533 49.015302 8.102675 49.015565 8.102799 49.015818 8.102908 49.016061 8.103002 49.016184 8.103043 49.016313 8.103080 49.016450 8.103112 49.016598 8.103141 49.016734 8.103163 49.016887 8.103184 49.017433 8.103246 49.017651 8.103274 49.017874 8.103312 49.017976 8.103333 49.018072 8.103356 49.018185 8.103387 49.018293 8.103422 49.018395 8.103460 49.018494 8.103502 49.018589 8.103548 49.018680 8.103598 49.018767 8.103653 49.018852 8.103712 49.019236 8.103995 49.019359 8.104090 49.019470 8.104179 49.019579 8.104272 49.019678 8.104363 49.019770 8.104453 49.019853 8.104542 49.019934 8.104636 49.020007 8.104730 49.020072 8.104825 49.020131 8.104921 49.020182 8.105018 49.020226 8.105116 49.020262 8.105215 49.020292 8.105315 49.020313 8.105404 49.020330 8.105499 49.020345 8.105600 49.020356 8.105707 49.020364 8.105820 49.020368 8.105939 49.020370 8.106063 49.020368 8.106193 49.020362 8.106329 49.020354 8.106469 49.020342 8.106614 49.020327 8.106763 49.020309 8.106915 49.020288 8.107069 49.020264 8.107224 49.020237 8.107378 </gml:posList>
              </gml:LinearRing>
            </gml:exterior>
          </gml:Polygon>
        </ms:msGeometry>
        <ms:gid>19349</ms:gid>
        <ms:art_dt>Heidelerche</ms:art_dt>
        <ms:art_wiss>Lullula arborea</ms:art_wiss>
        <ms:art_nr>A246</ms:art_nr>
      </ms:artpotvk>
    </wfs:member>
    <wfs:member>
      <ms:artpotvk gml:id="artpotvk.19493">
        <gml:boundedBy>
        	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
        		<gml:lowerCorner>50.242648 6.348030</gml:lowerCorner>
        		<gml:upperCorner>50.243774 6.349585</gml:upperCorner>
        	</gml:Envelope>
        </gml:boundedBy>
        <ms:msGeometry>
          <gml:Polygon gml:id="artpotvk.19493.1" srsName="urn:ogc:def:crs:EPSG::4326">
            <gml:exterior>
              <gml:LinearRing>
                <gml:posList srsDimension="2">50.243216 6.349231 50.243084 6.348594 50.243010 6.348477 50.242867 6.348865 50.242648 6.349031 50.242931 6.348203 50.243390 6.348030 50.243636 6.348472 50.243774 6.349331 50.243681 6.349585 50.243358 6.348973 50.243216 6.349231 </gml:posList>
              </gml:LinearRing>
            </gml:exterior>
          </gml:Polygon>
        </ms:msGeometry>
        <ms:gid>19493</ms:gid>
        <ms:art_dt>Fledermäuse (ohne Artangabe)</ms:art_dt>
        <ms:art_wiss></ms:art_wiss>
        <ms:art_nr></ms:art_nr>
      </ms:artpotvk>
    </wfs:member>
    <wfs:member>
      <ms:artpotvk gml:id="artpotvk.19350">
        <gml:boundedBy>
        	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
        		<gml:lowerCorner>49.016688 8.226180</gml:lowerCorner>
        		<gml:upperCorner>49.026447 8.236890</gml:upperCorner>
        	</gml:Envelope>
        </gml:boundedBy>
        <ms:msGeometry>
          <gml:Polygon gml:id="artpotvk.19350.1" srsName="urn:ogc:def:crs:EPSG::4326">
            <gml:exterior>
              <gml:LinearRing>
                <gml:posList srsDimension="2">49.026124 8.227881 49.026158 8.227885 49.026196 8.227899 49.026236 8.227922 49.026279 8.227955 49.026322 8.227996 49.026364 8.228042 49.026399 8.228091 49.026426 8.228137 49.026438 8.228166 49.026445 8.228198 49.026447 8.228233 49.026445 8.228270 49.026438 8.228310 49.026427 8.228353 49.026411 8.228399 49.026391 8.228448 49.026350 8.228531 49.026296 8.228626 49.026233 8.228728 49.026059 8.228998 49.026012 8.229076 49.025976 8.229142 49.025915 8.229255 49.025844 8.229375 49.025773 8.229488 49.025599 8.229756 49.025513 8.229897 49.025434 8.230038 49.025400 8.230106 49.025368 8.230173 49.025312 8.230304 49.025257 8.230440 49.025204 8.230580 49.025153 8.230724 49.025105 8.230871 49.025059 8.231022 49.025016 8.231175 49.024976 8.231329 49.024953 8.231438 49.024932 8.231562 49.024916 8.231685 49.024881 8.231993 49.024869 8.232078 49.024857 8.232154 49.024842 8.232235 49.024824 8.232309 49.024805 8.232377 49.024784 8.232440 49.024749 8.232527 49.024711 8.232614 49.024670 8.232699 49.024626 8.232781 49.024580 8.232861 49.024532 8.232937 49.024482 8.233009 49.024431 8.233075 49.024389 8.233122 49.024338 8.233169 49.024287 8.233209 49.024169 8.233298 49.024115 8.233342 49.024071 8.233385 49.024033 8.233429 49.023964 8.233523 49.023900 8.233623 49.023840 8.233726 49.023787 8.233830 49.023742 8.233934 49.023705 8.234037 49.023675 8.234139 49.023663 8.234189 49.023653 8.234238 49.023645 8.234294 49.023640 8.234353 49.023638 8.234417 49.023640 8.234487 49.023649 8.234620 49.023674 8.234868 49.023682 8.234965 49.023687 8.235063 49.023688 8.235149 49.023682 8.235428 49.023674 8.235591 49.023667 8.235668 49.023658 8.235739 49.023648 8.235805 49.023636 8.235867 49.023607 8.235981 49.023573 8.236094 49.023534 8.236203 49.023491 8.236304 49.023446 8.236396 49.023398 8.236478 49.023349 8.236550 49.023298 8.236610 49.023262 8.236645 49.023223 8.236677 49.023180 8.236708 49.023133 8.236736 49.023082 8.236763 49.023027 8.236787 49.022967 8.236811 49.022899 8.236834 49.022816 8.236857 49.022735 8.236875 49.022657 8.236886 49.022583 8.236890 49.022513 8.236888 49.022447 8.236879 49.022386 8.236864 49.022328 8.236842 49.022291 8.236822 49.022252 8.236796 49.022213 8.236763 49.022173 8.236723 49.022100 8.236639 49.021928 8.236424 49.021882 8.236372 49.021839 8.236329 49.021790 8.236285 49.021734 8.236240 49.021536 8.236094 49.021460 8.236035 49.021386 8.235969 49.021322 8.235902 49.021293 8.235866 49.021264 8.235826 49.021235 8.235782 49.021205 8.235732 49.021141 8.235611 49.021010 8.235336 49.020951 8.235221 49.020916 8.235161 49.020883 8.235108 49.020850 8.235061 49.020817 8.235020 49.020773 8.234973 49.020726 8.234929 49.020675 8.234887 49.020618 8.234846 49.020563 8.234811 49.020502 8.234775 49.020270 8.234651 49.020175 8.234597 49.020080 8.234534 49.020038 8.234501 49.019999 8.234468 49.019894 8.234370 49.019790 8.234264 49.019685 8.234151 49.019582 8.234030 49.019479 8.233903 49.019377 8.233768 49.019277 8.233628 49.019178 8.233481 49.019082 8.233327 49.018980 8.233147 49.018882 8.232963 49.018672 8.232556 49.018560 8.232349 49.018274 8.231848 49.018199 8.231708 49.018134 8.231579 49.018062 8.231424 49.018000 8.231274 49.017973 8.231200 49.017948 8.231127 49.017926 8.231055 49.017905 8.230982 49.017879 8.230873 49.017854 8.230749 49.017833 8.230621 49.017779 8.230270 49.017761 8.230166 49.017742 8.230073 49.017685 8.229825 49.017627 8.229597 49.017568 8.229385 49.017508 8.229186 49.017482 8.229113 49.017454 8.229038 49.017422 8.228961 49.017386 8.228879 49.017315 8.228732 49.017142 8.228386 49.017098 8.228294 49.017060 8.228209 49.017024 8.228121 49.016992 8.228035 49.016965 8.227952 49.016942 8.227871 49.016821 8.227433 49.016770 8.227234 49.016746 8.227130 49.016727 8.227035 49.016711 8.226947 49.016699 8.226865 49.016691 8.226784 49.016688 8.226709 49.016688 8.226641 49.016694 8.226580 49.016704 8.226525 49.016718 8.226476 49.016737 8.226433 49.016761 8.226397 49.016788 8.226366 49.016822 8.226337 49.016863 8.226309 49.016909 8.226284 49.016961 8.226260 49.017020 8.226237 49.017085 8.226216 49.017159 8.226196 49.017198 8.226187 49.017238 8.226182 49.017279 8.226180 49.017322 8.226180 49.017365 8.226184 49.017410 8.226190 49.017505 8.226213 49.017594 8.226242 49.017692 8.226281 49.017785 8.226323 49.017995 8.226422 49.018089 8.226463 49.018179 8.226506 49.018278 8.226561 49.018373 8.226621 49.018608 8.226775 49.018733 8.226850 49.018799 8.226884 49.018861 8.226911 49.018920 8.226933 49.018978 8.226949 49.019065 8.226967 49.019155 8.226981 49.019246 8.226989 49.019338 8.226993 49.019430 8.226992 49.019523 8.226986 49.019615 8.226975 49.019706 8.226959 49.019783 8.226942 49.019861 8.226921 49.019939 8.226895 49.020018 8.226866 49.020097 8.226833 49.020176 8.226796 49.020255 8.226755 49.020333 8.226711 49.020373 8.226685 49.020417 8.226653 49.020609 8.226503 49.020657 8.226470 49.020702 8.226445 49.020765 8.226417 49.020832 8.226394 49.020904 8.226377 49.020982 8.226364 49.021051 8.226357 49.021129 8.226353 49.021390 8.226349 49.021487 8.226346 49.021835 8.226320 49.021931 8.226316 49.022017 8.226315 49.022107 8.226319 49.022190 8.226326 49.022269 8.226338 49.022344 8.226354 49.022427 8.226378 49.022513 8.226410 49.022603 8.226448 49.022697 8.226494 49.022793 8.226546 49.022897 8.226607 49.023012 8.226679 49.023161 8.226776 49.023218 8.226815 49.023276 8.226859 49.023337 8.226909 49.023401 8.226965 49.023518 8.227074 49.023786 8.227336 49.023917 8.227455 49.023979 8.227507 49.024039 8.227552 49.024096 8.227593 49.024152 8.227629 49.024297 8.227712 49.024442 8.227787 49.024586 8.227853 49.024729 8.227910 49.024871 8.227958 49.025011 8.227997 49.025148 8.228026 49.025283 8.228046 49.025522 8.228076 49.025591 8.228081 49.025654 8.228082 49.025717 8.228079 49.025776 8.228070 49.025831 8.228056 49.025883 8.228036 49.025906 8.228024 49.025933 8.228006 49.026023 8.227931 49.026057 8.227905 49.026093 8.227887 49.026124 8.227881 </gml:posList>
              </gml:LinearRing>
            </gml:exterior>
          </gml:Polygon>
        </ms:msGeometry>
        <ms:gid>19350</ms:gid>
        <ms:art_dt>Heidelerche</ms:art_dt>
        <ms:art_wiss>Lullula arborea</ms:art_wiss>
        <ms:art_nr>A246</ms:art_nr>
      </ms:artpotvk>
    </wfs:member>
    <wfs:member>
      <ms:artpotvk gml:id="artpotvk.19362">
        <gml:boundedBy>
        	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
        		<gml:lowerCorner>49.018739 8.175983</gml:lowerCorner>
        		<gml:upperCorner>49.021949 8.180108</gml:upperCorner>
        	</gml:Envelope>
        </gml:boundedBy>
        <ms:msGeometry>
          <gml:Polygon gml:id="artpotvk.19362.1" srsName="urn:ogc:def:crs:EPSG::4326">
            <gml:exterior>
              <gml:LinearRing>
                <gml:posList srsDimension="2">49.020219 8.177165 49.020227 8.177199 49.020239 8.177232 49.020254 8.177266 49.020272 8.177299 49.020293 8.177331 49.020318 8.177365 49.020401 8.177467 49.020566 8.177572 49.021057 8.177682 49.021231 8.177679 49.021305 8.177680 49.021380 8.177689 49.021447 8.177705 49.021573 8.177747 49.021620 8.177768 49.021661 8.177789 49.021700 8.177813 49.021734 8.177840 49.021764 8.177869 49.021791 8.177902 49.021832 8.177963 49.021869 8.178035 49.021902 8.178112 49.021927 8.178189 49.021939 8.178246 49.021946 8.178309 49.021949 8.178378 49.021946 8.178454 49.021940 8.178530 49.021929 8.178615 49.021884 8.178899 49.021858 8.179065 49.021836 8.179189 49.021813 8.179298 49.021790 8.179394 49.021763 8.179482 49.021735 8.179559 49.021704 8.179627 49.021671 8.179684 49.021634 8.179734 49.021591 8.179780 49.021542 8.179823 49.021486 8.179863 49.021425 8.179899 49.021355 8.179934 49.021277 8.179968 49.021168 8.180011 49.021002 8.180073 49.020943 8.180091 49.020891 8.180102 49.020841 8.180108 49.020794 8.180108 49.020751 8.180103 49.020712 8.180091 49.020676 8.180073 49.020639 8.180048 49.020602 8.180016 49.020562 8.179975 49.020528 8.179934 49.020490 8.179885 49.020328 8.179663 49.020270 8.179586 49.020212 8.179505 49.020153 8.179417 49.020092 8.179322 49.019965 8.179110 49.019808 8.178832 49.019758 8.178738 49.019705 8.178630 49.019541 8.178271 49.019481 8.178145 49.019421 8.178028 49.019364 8.177927 49.019315 8.177855 49.019256 8.177780 49.019192 8.177710 49.019020 8.177530 49.018972 8.177475 49.018931 8.177423 49.018889 8.177361 49.018854 8.177298 49.018827 8.177235 49.018806 8.177169 49.018784 8.177078 49.018766 8.176986 49.018752 8.176896 49.018743 8.176810 49.018739 8.176728 49.018739 8.176653 49.018744 8.176583 49.018754 8.176519 49.018766 8.176465 49.018781 8.176411 49.018798 8.176358 49.018817 8.176308 49.018837 8.176262 49.018859 8.176221 49.018881 8.176185 49.018904 8.176154 49.018925 8.176131 49.018950 8.176110 49.018979 8.176092 49.019010 8.176076 49.019080 8.176051 49.019207 8.176019 49.019269 8.176005 49.019334 8.175995 49.019405 8.175988 49.019483 8.175985 49.019632 8.175983 49.019721 8.175989 49.019762 8.175996 49.019799 8.176007 49.019833 8.176020 49.019864 8.176037 49.019959 8.176094 49.019998 8.176121 49.020033 8.176149 49.020060 8.176180 49.020086 8.176220 49.020107 8.176269 49.020126 8.176330 49.020143 8.176404 49.020153 8.176468 49.020163 8.176563 49.020201 8.177032 49.020210 8.177109 49.020219 8.177165 </gml:posList>
              </gml:LinearRing>
            </gml:exterior>
          </gml:Polygon>
        </ms:msGeometry>
        <ms:gid>19362</ms:gid>
        <ms:art_dt>Wiesenpieper</ms:art_dt>
        <ms:art_wiss>Anthus pratensis</ms:art_wiss>
        <ms:art_nr>A257</ms:art_nr>
      </ms:artpotvk>
    </wfs:member>
    <wfs:member>
      <ms:artpotvk gml:id="artpotvk.19392">
        <gml:boundedBy>
        	<gml:Envelope srsName="urn:ogc:def:crs:EPSG::4326">
        		<gml:lowerCorner>49.099025 8.186715</gml:lowerCorner>
        		<gml:upperCorner>49.100407 8.192897</gml:upperCorner>
        	</gml:Envelope>
        </gml:boundedBy>
        <ms:msGeometry>
          <gml:Polygon gml:id="artpotvk.19392.1" srsName="urn:ogc:def:crs:EPSG::4326">
            <gml:exterior>
              <gml:LinearRing>
                <gml:posList srsDimension="2">49.100407 8.190664 49.099615 8.192602 49.099509 8.192595 49.099447 8.192625 49.099386 8.192654 49.099201 8.192897 49.099145 8.192862 49.099148 8.191553 49.099142 8.191105 49.099057 8.190820 49.099028 8.190696 49.099060 8.190626 49.099025 8.190478 49.099055 8.190370 49.099136 8.190275 49.099254 8.189767 49.099303 8.189240 49.099363 8.188678 49.099392 8.188142 49.099527 8.186729 49.099692 8.186715 49.099927 8.186834 49.100088 8.186861 49.100185 8.186889 49.100361 8.187039 49.100356 8.187300 49.100174 8.187478 49.099951 8.188964 49.099962 8.189139 49.100014 8.189250 49.100066 8.189361 49.100107 8.189739 49.100121 8.189866 49.100291 8.190354 49.100379 8.190589 49.100407 8.190664 </gml:posList>
              </gml:LinearRing>
            </gml:exterior>
          </gml:Polygon>
        </ms:msGeometry>
        <ms:gid>19392</ms:gid>
        <ms:art_dt>Großer Feuerfalter</ms:art_dt>
        <ms:art_wiss>Lycaena dispar</ms:art_wiss>
        <ms:art_nr>1060</ms:art_nr>
      </ms:artpotvk>
    </wfs:member>
</wfs:FeatureCollection>

 
