convex |
convex |
In mathematics|not comparable|of a [[set]]|lang=en terms the difference between convex and convex
is that
convex is (mathematics|not comparable|of a set) arranged such that for any two points in the set, a straight line between the two points is contained within the set while
convex is (mathematics|not comparable|of a set) arranged such that for any two points in the set, a straight line between the two points is contained within the set.
In geometry|not comparable|of a [[polygon]]|lang=en terms the difference between convex and convex
is that
convex is (geometry|not comparable|of a polygon) having no internal angles greater than 180 degrees while
convex is (geometry|not comparable|of a polygon) having no internal angles greater than 180 degrees.
In functional analysis|not comparable|of a [[real-valued]] [[function]] on the [[real]]s|lang=en terms the difference between convex and convex
is that
convex is (functional analysis|not comparable|of a real-valued function on the reals) having an epigraph which is a convex set while
convex is (functional analysis|not comparable|of a real-valued function on the reals) having an epigraph which is a convex set.
As adjectives the difference between convex and convex
is that
convex is curved or bowed outward like the outside of a bowl or sphere or circle while
convex is curved or bowed outward like the outside of a bowl or sphere or circle.
As nouns the difference between convex and convex
is that
convex is any convex body or surface while
convex is any convex body or surface.
taxonomy |
convex |
As nouns the difference between taxonomy and convex
is that
taxonomy is the science or the technique used to make a classification while
convex is any convex body or surface.
As an adjective convex is
curved or bowed outward like the outside of a bowl or sphere or circle.
convex |
ophthalmometer |
As nouns the difference between convex and ophthalmometer
is that
convex is any convex body or surface while
ophthalmometer is (physiology) an instrument for measuring the size of a reflected image on the convex surface of the cornea and lens of the eye, by which their curvature can be ascertained.
As an adjective convex
is curved or bowed outward like the outside of a bowl or sphere or circle.
convex |
convexoconvex |
As adjectives the difference between convex and convexoconvex
is that
convex is curved or bowed outward like the outside of a bowl or sphere or circle while
convexoconvex is convex on both sides.
As a noun convex
is any convex body or surface.
convex |
outbowed |
Synonyms |
Convex is a synonym of outbowed.
As adjectives the difference between convex and outbowed
is that
convex is curved or bowed outward like the outside of a bowl or sphere or circle while
outbowed is bowed outward, curved outward.
As a noun convex
is any convex body or surface.
convex |
quasitoric |
As adjectives the difference between convex and quasitoric
is that
convex is curved or bowed outward like the outside of a bowl or sphere or circle while
quasitoric is (mathematics) describing a smooth 2
n''-dimensional manifold that admits a smooth, locally standard action of an ''n''-dimensional torus, with orbit space an ''n -dimensional simple convex polytope.
As a noun convex
is any convex body or surface.
convex |
convexification |
As nouns the difference between convex and convexification
is that
convex is any convex body or surface while
convexification is (mathematics) the process of converting to convex form.
As an adjective convex
is curved or bowed outward like the outside of a bowl or sphere or circle.
convex |
planoconvex |
As adjectives the difference between convex and planoconvex
is that
convex is curved or bowed outward like the outside of a bowl or sphere or circle while
planoconvex is (optics|of a lens) having one side plane and the other convex.
As a noun convex
is any convex body or surface.
convex |
bornological |
As adjectives the difference between convex and bornological
is that
convex is curved or bowed outward like the outside of a bowl or sphere or circle while
bornological is (mathematics) describing a form of locally convex space which, in some sense, possesses the minimum amount of structure needed to address questions of boundedness of sets and functions.
As a noun convex
is any convex body or surface.
convex |
afocal |
As adjectives the difference between convex and afocal
is that
convex is curved or bowed outward like the outside of a bowl or sphere or circle while
afocal is not focused.
As a noun convex
is any convex body or surface.
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