Assertion: conic projection's parallel | /r/HasProperty | arcs of circles
Facets:
value: as their common center
type: LOCATION
Source sentences:
text: The parallels are arcs of circles that are not concentric, but are equally spaced along the central meridian.
text: All parallels are arcs of circles with a pole (the apex of the original cone) as their common center, and meridians appear as straight lines converging toward this same point.
text: Parallels on the map are arcs of circles but are not concentric.
text: All parallels are arcs of circles with a pole (the apex of the original cone) as their common center, and meridians appear as straight lines converging toward this same point.
text: Parallels on the map are arcs of circles but are not concentric.
text: All parallels are arcs of circles with a pole (the apex of the original cone) as their common center, and meridians appear as straight lines converging toward this same point.
text: Parallels on the map are arcs of circles but are not concentric.
text: All parallels are arcs of circles with a pole (the apex of the original cone) as their common center, and meridians appear as straight lines converging toward this same point.
text: Parallels on the map are arcs of circles but are not concentric.
text: All parallels are arcs of circles with a pole (the apex of the original cone) as their common center, and meridians appear as straight lines converging toward this same point.
text: Parallels on the map are arcs of circles but are not concentric.
text: All parallels are arcs of circles with a pole (the apex of the original cone) as their common center, and meridians appear as straight lines converging toward this same point.
text: Parallels on the map are arcs of circles but are not concentric.
text: The parallels are arcs of circles with a common origin, and meridians are the equally spaced radii of these circles.