Assertion: conic projection's parallel | /r/HasProperty | standard
Facets:
Source sentences:
text: The Albers equal-area conic projection, or Albers projection (named after Heinrich C. Albers), is a conic, equal area map projection that uses two standard parallels.
text: This conic projection can be based on one or two standard parallels.
text: Learn more about the Polyconic projection Continental United States: standard parallels, 33° and 45° N. Entire United States: standard parallels, 37° and 65° N.
text: These parallels are called standard parallels.
text: That parallel is called the reference parallel or standard parallel.
text: The Albers equal-area conic projection, or Albers projection, is a conic, equal area map projection that uses two standard parallels.
text: The Albers equal-area conic projection, is a map projection that uses two standard parallels to reduce some of the distortion of a projection with one standard parallel.
text: The Albers equal-area conic projection, or Albers projection (named after Heinrich C. Albers), is a conic, equal area map projection that uses two standard parallels.
text: The Albers equal-area conic projection, is a map projection that uses two standard parallels to reduce some of the distortion of a projection with one standard parallel.
text: Albers Equal-Area Conic projection also has concentric circular arcs for parallels and straight meridians, but it has two standard parallels close to the latitudes of interest.
text: If just one of its standard parallels is made a pole, it becomes the Lambert Equal-Area Conic projection, but that pole is not free of distortion, as the usual standard parallel is.
text: The Lambert conformal conic projection is shown with standard parallels on the northern hemisphere (left) and southern hemisphere (right).
text: I was thus able to create a continuum of ninety Lambert Conformal Conic projections beginning with the standard parallel at the equator for the regular Mercator projection, and then increasing in increments of one degree to the pole where the north polar Stereographic projection resulted.
text: Wide" zones like those in Pennsylvania, Kansas, and California are based on unique Lambert Conformal Conic projections that run two standard parallels west-east through each zone.
text: "Wide" zones like those in Pennsylvania, Kansas, and California are based on unique Lambert Conformal Conic projections that run two standard parallels west-east through each zone.
text: Equidistant conic This conic projection preserves distances along all meridians and two standard parallels and is best suited for areas extending east to west at midlatitudes.
text: This conic projection uses two standard parallels to reduce some of the distortion of a projection with one standard parallel.
text: Although conic projections are most noted for their applicability to most parts of the world in their conventional case, they also offer flexibility in that their standard parallel can be varied to fit different shapes, and they can be subjected to coordinate conversions like any other projection.