matching

As verbs the difference between fitting and matching

is that fitting is while matching is .

As adjectives the difference between fitting and matching

is that fitting is ready, appropriate, or in keeping while matching is the same as another; sharing the same design.

As nouns the difference between fitting and matching

is that fitting is a small detachable part of a device or machine while 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.

As verbs the difference between corresponds and matching

is that corresponds is (correspond) while matching 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.

As adjectives the difference between congruent and matching

is that congruent is corresponding in character while matching is the same as another; sharing the same design.

As a verb matching 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.

As nouns the difference between combination and matching

is that combination is the act of combining, the state of being combined or the result of combining while 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.

As an adjective matching is

the same as another; sharing the same design.

As a verb matching is

present participle of lang=en.

As verbs the difference between matching and galloping

is that matching is present participle of lang=en while galloping is present participle of lang=en.

As nouns the difference between matching and galloping

is that 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 while galloping is movement at a gallop.

As an adjective matching

is the same as another; sharing the same design.

As verbs the difference between matching and pairing

is that matching is present participle of lang=en while pairing is present participle of lang=en.

As nouns the difference between matching and pairing

is that 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 while pairing is the combination or union of two things.

As an adjective matching

is the same as another; sharing the same design.

As adjectives the difference between commensurate and matching

is that commensurate is of a proportionate or similar measurable standard while matching is the same as another; sharing the same design.

As verbs the difference between commensurate and matching

is that commensurate is to reduce to a common measure while matching 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.

As verbs the difference between matching and realizing

is that matching is while realizing 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.

As verbs the difference between sorting and matching

is that sorting is present participle of lang=en while matching is present participle of lang=en.

As nouns the difference between sorting and matching

is that sorting is (ordering)Ordering while 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.

As an adjective matching is

the same as another; sharing the same design.

As an adjective matching is

the same as another; sharing the same design.

As a verb matching 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.