matching

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.

Interrelated is a related term of matching.

As adjectives the difference between interrelated and matching

is that interrelated is having a mutual or reciprocal relation or parallelism; correlative 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 verbs the difference between corresponding and matching

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

As nouns the difference between corresponding and matching

is that corresponding is action of the verb to correspondmatching 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 adjectives the difference between corresponding and matching

is that corresponding is that have a similar relationship while matching is the same as another; sharing the same design.

As adjectives the difference between integral and matching

is that integral is constituting a whole together with other parts or factors; not omittable or removable while matching is the same as another; sharing the same design.

As nouns the difference between integral and matching

is that integral is a number, the limit of the sums computed in a process in which the domain of a function is divided into small subsets and a possibly nominal value of the function on each subset is multiplied by the measure of that subset, all these products then being summed 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 a verb matching is

present participle of lang=en.

Companion is a related term of matching.

As nouns the difference between companion and matching

is that companion is a friend, acquaintance, or partner; someone with whom one spends time or keeps company 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 companion and matching

is that companion is (obsolete) to be a companion to; to attend on; to accompany while matching is .

As an adjective matching is

the same as another; sharing the same design.

Correspondent is a related term of matching.

As adjectives the difference between correspondent and matching

is that correspondent is corresponding; suitable; adapted; congruous while matching is the same as another; sharing the same design.

As nouns the difference between correspondent and matching

is that correspondent is someone who or something which corresponds 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 a verb matching is

.

As adjectives the difference between compatible and matching

is that compatible is capable of easy interaction while matching is the same as another; sharing the same design.

As nouns the difference between compatible and matching

is that compatible is something that is compatible with something else 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 a verb matching is

present participle of lang=en.

As adjectives the difference between complementary and matching

is that complementary is acting as a complement while matching is the same as another; sharing the same design.

As nouns the difference between complementary and matching

is that complementary is a complementary colour 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 a verb matching is

present participle of lang=en.

As verbs the difference between matched and matching

is that matched is past tense of match while matching is present participle of lang=en.

As an adjective matching is

the same as another; sharing the same design.

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.

As adjectives the difference between matching and similar

is that matching is the same as another; sharing the same design while similar is having traits or characteristics in common; alike, comparable.

As nouns the difference between matching and similar

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 similar is that which is similar to, or resembles, something else, as in quality, form, etc.

As a verb matching

is present participle of lang=en.