terms |
supercircle |
As nouns the difference between terms and supercircle
is that
terms is while
supercircle is (geometry) a special case of a superellipse having equal semimajor and semiminor axes.
semiminor |
supercircle |
As an adjective semiminor
is (mathematics) describing each of the two segments of the minor axis of a conic section at both sides of the center of the conic section.
As a noun supercircle is
(geometry) a special case of a superellipse having equal semimajor and semiminor axes.
semimajor |
supercircle |
In geometry terms the difference between semimajor and supercircle
is that
semimajor is of or pertaining to the semimajor axis, the long axis of an ellipse while
supercircle is a special case of a superellipse having equal semimajor and semiminor axes.
As an adjective semimajor
is of or pertaining to the semimajor axis, the long axis of an ellipse.
As a noun supercircle is
a special case of a superellipse having equal semimajor and semiminor axes.
superellipse |
supercircle |
As nouns the difference between superellipse and supercircle
is that
superellipse is (algebra|geometry) a geometric shape constituting a transition between a rectangle and a circle; a closed curve, of which the circle and ellipse are special cases, whose parametric equation is x = acos
2/rt, y = bcos
2/rt while
supercircle is (geometry) a special case of a superellipse having equal semimajor and semiminor axes.