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antisymmetric

Antisymmetric vs Undefined - What's the difference?

antisymmetric | undefined |


As adjectives the difference between antisymmetric and undefined

is that antisymmetric is (set theory) of a relation ''r'' on a set ''s, having the property that for any two distinct elements of ''s'', at least one is not related to the other via ''r while undefined is lacking a definition or value.

Irreflexive vs Antisymmetric - What's the difference?

irreflexive | antisymmetric |


In set theory|lang=en terms the difference between irreflexive and antisymmetric

is that irreflexive is (set theory) of a binary relation r on x: such that no element of x is r-related to itself while antisymmetric is (set theory) of a relation ''r'' on a set ''s, having the property that for any two distinct elements of ''s'', at least one is not related to the other via ''r .

As adjectives the difference between irreflexive and antisymmetric

is that irreflexive is (set theory) of a binary relation r on x: such that no element of x is r-related to itself while antisymmetric is (set theory) of a relation ''r'' on a set ''s, having the property that for any two distinct elements of ''s'', at least one is not related to the other via ''r .

Dissymmetric vs Antisymmetric - What's the difference?

dissymmetric | antisymmetric |


As adjectives the difference between dissymmetric and antisymmetric

is that dissymmetric is asymmetric while antisymmetric is (set theory) of a relation ''r'' on a set ''s, having the property that for any two distinct elements of ''s'', at least one is not related to the other via ''r .

Antisymmetric - What does it mean?

antisymmetric | |

is likely misspelled.


has no English definition.

As an adjective antisymmetric

is Of a relation R on a set S, having the property that for any two distinct elements of S, at least one is not related to the other via R.

Antisymmetric vs Antisymmetrical - What's the difference?

antisymmetric | antisymmetrical |


As adjectives the difference between antisymmetric and antisymmetrical

is that antisymmetric is (set theory) of a relation ''r'' on a set ''s, having the property that for any two distinct elements of ''s'', at least one is not related to the other via ''r while antisymmetrical is antisymmetric.

Antisymmetric vs Antisymmetrization - What's the difference?

antisymmetric | antisymmetrization |


As an adjective antisymmetric

is (set theory) of a relation ''r'' on a set ''s, having the property that for any two distinct elements of ''s'', at least one is not related to the other via ''r .

As a noun antisymmetrization is

the act of making antisymmetric.

Antisymmetric vs Antisymmetrized - What's the difference?

antisymmetric | antisymmetrized |


As adjectives the difference between antisymmetric and antisymmetrized

is that antisymmetric is (set theory) of a relation ''r'' on a set ''s, having the property that for any two distinct elements of ''s'', at least one is not related to the other via ''r while antisymmetrized is made antisymmetric.

Antisymmetric vs Antisymmetry - What's the difference?

antisymmetric | antisymmetry |


As an adjective antisymmetric

is Of a relation R on a set S, having the property that for any two distinct elements of S, at least one is not related to the other via R.

As a noun antisymmetry is

the condition of being antisymmetric.

Antisymmetric vs Bivector - What's the difference?

antisymmetric | bivector |


As an adjective antisymmetric

is (set theory) of a relation ''r'' on a set ''s, having the property that for any two distinct elements of ''s'', at least one is not related to the other via ''r .

As a noun bivector is

(mathematics) an antisymmetric tensor of second rank.

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