data:image/png;base64,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:image/png;base64,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zeige aktuellen Standort
pt:mostra a localização corrente do dispositivo no $globe
ca:$globe centra a la meva ubicació
de:$globe Zoom
pt:o zoom do $globe
ca:$globe zoom
de:setze $globe Zoom auf _
pt:altera o zoom do $globe para _
ca:$globe fixa el zoom a _
10de:$globe Längengrad von x _
pt:a longitude no $globe da coordenada x _
ca:$globe longitud per a x _
0de:$globe Breitengrad von y _
pt:a latitude no $globe da coordenada y _
ca:$globe latitud per a y _
0de:setze $globe auf Länge: _ Breite: _
pt:altera a posição no $globe para (longitude: _ , latitude: _ )
ca:$globe centra a longitud: _ latitud: _
-122.25785237.872099de:y von $globe Breitengrad _
pt:a coordenada y da latitude _ no $globe
ca:$globe y per a latitud _
de:x von $globe Längengrad _
pt:a coordenada x da longidude _ no $globe
ca:$globe x per a longitud _
de:ändere $globe um x: _ y: _ Pixel
pt:desloca a posição do mapa de (x: _ , y: _ )
ca:$globe canvia la ubicació en x: _ y: _ píxels
1010de:$globe Entfernung in km zu _
pt:a tua distância em km a _ no $globo
ca:$globe distància en km fins a _
§_objectsMenustagelat1lng1lat2lng2return stage.worldMap.distanceInKm(lat1, lng1, lat2, lng2)de:$globe aktuelle Position
pt:a localização corrente do dispositivo no $globe
ca:$globe ubicació actual
de:$globe aktueller Breitengrad
pt:a latitude corrente do dispositivo no $globe
ca:$globe latitud actual
de:$globe aktueller Längengrad
pt:a longitude corrente do dispositivo no $globe
ca:$globe longitud actual
de:aktualisiere $globe
pt:actualiza o $globe
ca:$globe força refresc
de:$globe als Kostüm
pt:a parte visível do $globe na forma de traje
ca:$globe vestit del mapa actual
de:setze $globe Stil auf _
pt:altera o estilo do $globe para _
ca:$globe fixa l'estil de mapa a _
WikimediaOpenStreetMap
Wikimedia
Watercolor
Toner
Terrain
Topographic
Satellite
Streets
Shading
Mapbox (experimental)4