ee.Geometry.MultiPolygon.isUnbounded
Returns whether the geometry is unbounded.
Usage | Returns |
---|
MultiPolygon.isUnbounded() | Boolean |
Argument | Type | Details |
---|
this: geometry | Geometry | |
Examples
// Define a MultiPolygon object.
var multiPolygon = ee.Geometry.MultiPolygon(
[[[[-122.092, 37.424],
[-122.086, 37.418],
[-122.079, 37.425],
[-122.085, 37.423]]],
[[[-122.081, 37.417],
[-122.086, 37.421],
[-122.089, 37.416]]]]);
// Apply the isUnbounded method to the MultiPolygon object.
var multiPolygonIsUnbounded = multiPolygon.isUnbounded();
// Print the result to the console.
print('multiPolygon.isUnbounded(...) =', multiPolygonIsUnbounded);
// Display relevant geometries on the map.
Map.setCenter(-122.085, 37.422, 15);
Map.addLayer(multiPolygon,
{'color': 'black'},
'Geometry [black]: multiPolygon');
Python setup
See the
Python Environment page for information on the Python API and using
geemap
for interactive development.
import ee
import geemap.core as geemap
# Define a MultiPolygon object.
multipolygon = ee.Geometry.MultiPolygon([
[[
[-122.092, 37.424],
[-122.086, 37.418],
[-122.079, 37.425],
[-122.085, 37.423],
]],
[[[-122.081, 37.417], [-122.086, 37.421], [-122.089, 37.416]]],
])
# Apply the isUnbounded method to the MultiPolygon object.
multipolygon_is_unbounded = multipolygon.isUnbounded()
# Print the result.
display('multipolygon.isUnbounded(...) =', multipolygon_is_unbounded)
# Display relevant geometries on the map.
m = geemap.Map()
m.set_center(-122.085, 37.422, 15)
m.add_layer(
multipolygon, {'color': 'black'}, 'Geometry [black]: multipolygon'
)
m
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Last updated 2023-10-06 UTC.
[null,null,["Last updated 2023-10-06 UTC."],[[["The `isUnbounded()` method determines if a given MultiPolygon geometry is unbounded, returning true if it is and false otherwise."],["It takes a MultiPolygon geometry as input and returns a Boolean value."],["The method is accessible through the `MultiPolygon` object in both JavaScript and Python."],["This functionality is useful for spatial analysis and data validation, ensuring geometries are correctly defined within a specific boundary."]]],[]]