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@kauevestena
Last active March 4, 2024 23:37
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curitiba_ortophoto_josm
<entry eli-best="true">
<name>Curitiba Orthophoto 2019</name>
<name lang='pt_BR'>Curitiba Ortofoto 2019</name>
<id>cwb_ortho_2016</id>
<category>photo</category>
<date>2019</date>
<country-code>BR</country-code>
<type>tms</type>
<url>https://geocuritiba.ippuc.org.br/server/rest/services/Hosted/Ortofotos2019/MapServer/tile/{zoom}/{y}/{x}</url>
<max-zoom>22</max-zoom>
<description lang="en">Aerial imagery in Curitiba, released by the municipality.</description>
<description lang="pt_BR">Imagens Aéreas de Curitiba, </description>
<attribution-text mandatory="true">Instituto de Pesquisa e Planejamento Urbano de Curitiba</attribution-text>
<attribution-url>https://geocuritiba.ippuc.org.br</attribution-url>
<permission-ref>https://wiki.openstreetmap.org/w/index.php?title=File:Autorizacao_IPPUC.pdf</permission-ref>
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<valid-georeference>true</valid-georeference>
<projections>
<code>EPSG:3857</code>
</projections>
<bounds min-lat='-25.65' min-lon='-49.40' max-lat='-25.34' max-lon='-49.19'>
<shape>
<point lat='-25.43' lon='-49.4'/>
<point lat='-25.49' lon='-49.39'/>
<point lat='-25.5' lon='-49.38'/>
<point lat='-25.52' lon='-49.38'/>
<point lat='-25.59' lon='-49.36'/>
<point lat='-25.63' lon='-49.38'/>
<point lat='-25.65' lon='-49.37'/>
<point lat='-25.65' lon='-49.36'/>
<point lat='-25.63' lon='-49.3'/>
<point lat='-25.62' lon='-49.26'/>
<point lat='-25.59' lon='-49.23'/>
<point lat='-25.57' lon='-49.21'/>
<point lat='-25.52' lon='-49.19'/>
<point lat='-25.43' lon='-49.19'/>
<point lat='-25.38' lon='-49.19'/>
<point lat='-25.34' lon='-49.22'/>
<point lat='-25.34' lon='-49.27'/>
<point lat='-25.34' lon='-49.29'/>
<point lat='-25.37' lon='-49.3'/>
<point lat='-25.37' lon='-49.31'/>
<point lat='-25.35' lon='-49.33'/>
<point lat='-25.34' lon='-49.35'/>
<point lat='-25.37' lon='-49.36'/>
<point lat='-25.39' lon='-49.38'/>
<point lat='-25.43' lon='-49.4'/>
</shape>
</bounds>
</entry>
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