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matching

Matching vs Comparing - What's the difference?

matching | comparing |


As verbs the difference between matching and comparing

is that matching is while comparing is .

As an adjective matching

is the same as another; sharing the same design.

As a noun matching

is (graph theory) a set of independent edges in a given graph, ie a set of edges which do not intersect: so-called because pairs of vertices are "matched" to each other one-to-one.

Matching vs Nonmatching - What's the difference?

matching | nonmatching |


As adjectives the difference between matching and nonmatching

is that matching is the same as another; sharing the same design while nonmatching is not matching.

As a verb matching

is present participle of lang=en.

As a noun matching

is a set of independent edges in a given graph, i.e. a set of edges which do not intersect: so-called because pairs of vertices are "matched" to each other one-to-one.

Matching vs Matchy - What's the difference?

matching | matchy |


As adjectives the difference between matching and matchy

is that matching is the same as another; sharing the same design while matchy is color-coordinated, matching, especially to an excess.

As a verb matching

is present participle of lang=en.

As a noun matching

is a set of independent edges in a given graph, i.e. a set of edges which do not intersect: so-called because pairs of vertices are "matched" to each other one-to-one.

Matching vs Unmatching - What's the difference?

matching | unmatching |


As adjectives the difference between matching and unmatching

is that matching is the same as another; sharing the same design while unmatching is not matching; unmatched.

As verbs the difference between matching and unmatching

is that matching is while unmatching is .

As a noun matching

is (graph theory) a set of independent edges in a given graph, ie a set of edges which do not intersect: so-called because pairs of vertices are "matched" to each other one-to-one.

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