taxonomy |
mapping |
As nouns the difference between taxonomy and mapping
is that
taxonomy is the science or the technique used to make a classification while
mapping is the process of making maps.
As a verb mapping is
.
mapping |
dasymetric |
As a noun mapping
is the process of making maps.
As a verb mapping
is .
As an adjective dasymetric is
of or relating to a method of thematic mapping that uses areal symbols to classify volumetric data in a spatial manner.
mapping |
maplet |
In mathematics terms the difference between mapping and maplet
is that
mapping is a function that maps every element of a given set to a unique element of another set; a correspondence while
maplet is a pair which is a member of a mapping.
As nouns the difference between mapping and maplet
is that
mapping is the process of making maps while
maplet is an applet written in the computer algebra system
Maple.
As a verb mapping
is present participle of lang=en.
mapping |
punycode |
In computing|lang=en terms the difference between mapping and punycode
is that
mapping is (computing) assigning a pc to a shared drive or printer port on a network while
punycode is (computing) a mapping from unicode to the simpler ascii character set, intended for the representation of international domain names where unicode is not available.
As a noun mapping
is the process of making maps.
As a verb mapping
is .
As a proper noun punycode is
(computing) a mapping from unicode to the simpler ascii character set, intended for the representation of international domain names where unicode is not available.
mapping |
automapping |
As nouns the difference between mapping and automapping
is that
mapping is the process of making maps while
automapping is (uncountable) automatic mapping.
As a verb mapping
is .
mapping |
mismapping |
As nouns the difference between mapping and mismapping
is that
mapping is the process of making maps while
mismapping is a faulty mapping.
As verbs the difference between mapping and mismapping
is that
mapping is while
mismapping is .
mapping |
antiunitary |
In mathematics|lang=en terms the difference between mapping and antiunitary
is that
mapping is (mathematics) a function that maps every element of a given set to a unique element of another set; a correspondence while
antiunitary is (mathematics) any antiunitary operator.
As nouns the difference between mapping and antiunitary
is that
mapping is the process of making maps while
antiunitary is (mathematics) any antiunitary operator.
As a verb mapping
is .
As an adjective antiunitary is
(mathematics) describing a bijective antilinear mapping.
mapping |
antilinear |
In mathematics|lang=en terms the difference between mapping and antilinear
is that
mapping is (mathematics) a function that maps every element of a given set to a unique element of another set; a correspondence while
antilinear is (mathematics) describing a particular mapping of a complex vector space.
As a noun mapping
is the process of making maps.
As a verb mapping
is .
As an adjective antilinear is
(mathematics) describing a particular mapping of a complex vector space.
mapping |
quasimeromorphic |
In mathematics|lang=en terms the difference between mapping and quasimeromorphic
is that
mapping is (mathematics) a function that maps every element of a given set to a unique element of another set; a correspondence while
quasimeromorphic is (mathematics) describing a mapping that has some characteristics of a meromorphic one.
As a noun mapping
is the process of making maps.
As a verb mapping
is .
As an adjective quasimeromorphic is
(mathematics) describing a mapping that has some characteristics of a meromorphic one.
mapping |
intertwiner |
In mathematics|lang=en terms the difference between mapping and intertwiner
is that
mapping is (mathematics) a function that maps every element of a given set to a unique element of another set; a correspondence while
intertwiner is (mathematics) a mapping between two equivariant maps.
As nouns the difference between mapping and intertwiner
is that
mapping is the process of making maps while
intertwiner is (mathematics) a mapping between two equivariant maps.
As a verb mapping
is .
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