PROJ supports a wide variety of map projections, yet provides almost no direct support for simple trapezoidal world map projections based on equidistant or equal-area principles. This is somewhat surprising considering that PROJ already supports projections such as Eckert I projection, Eckert II projection, Collignon projection, Albers equal-area projection, HEALPix projection, and Tissot's equidistant conic projection, many of which already exhibit trapezoidal geometric structures or related frame characteristics.
Currently, PROJ already supports several related projection families, including trapezoidal projections in which the pole collapses to a single point (effectively forming a triangular map), conic projections that can be interpreted as trapezoidal frames wrapped into a circular-sector shape, and world map projections in which the polar width is reduced to exactly half of the equatorial width.
PROJ supports a wide variety of map projections, yet provides almost no direct support for simple trapezoidal world map projections based on equidistant or equal-area principles. This is somewhat surprising considering that PROJ already supports projections such as Eckert I projection, Eckert II projection, Collignon projection, Albers equal-area projection, HEALPix projection, and Tissot's equidistant conic projection, many of which already exhibit trapezoidal geometric structures or related frame characteristics.
Currently, PROJ already supports several related projection families, including trapezoidal projections in which the pole collapses to a single point (effectively forming a triangular map), conic projections that can be interpreted as trapezoidal frames wrapped into a circular-sector shape, and world map projections in which the polar width is reduced to exactly half of the equatorial width.