transitive

[ tran-si-tiv, -zi- ]
/ ˈtræn sɪ tɪv, -zɪ- /

adjective

Grammar. having the nature of a transitive verb.
characterized by or involving transition; transitional; intermediate.
passing over to or affecting something else; transeunt.
Mathematics. noting a relation in which one element in relation to a second element and the second in relation to a third element implies the first element is in relation to the third element, as the relation “less than or equal to.”

noun

Grammar. transitive verb.

Origin of transitive

1550–60; < Late Latin trānsitīvus, equivalent to Latin trānsit(us) (see transition) + -īvus -ive

OTHER WORDS FROM transitive

Words nearby transitive

transition temperature, transitional cell carcinoma, transitional denture, transitional epithelium, transitional zone, transitive, transitive verb, transitman, transitory, transitory action, transjordan

British Dictionary definitions for non-transitively

transitive
/ (ˈtrænsɪtɪv) /

adjective

grammar
  1. denoting an occurrence of a verb when it requires a direct object or denoting a verb that customarily requires a direct object``to find'' is a transitive verb
  2. (as noun)these verbs are transitives
grammar denoting an adjective, such as fond, or a noun, such as husband, that requires a noun phrase and cannot be used without some implicit or explicit reference to such a noun phrase
logic maths having the property that if one object bears a relationship to a second object that also bears the same relationship to a third object, then the first object bears this relationship to the third object mathematical equality is transitive, since if x = y and y = z then x = z
Compare intransitive

Derived forms of transitive

transitively, adverb transitivity or transitiveness, noun

Word Origin for transitive

C16: from Late Latin transitīvus from Latin transitus a going over; see transient

Scientific definitions for non-transitively

transitive
[ trăn′sĭ-tĭv ]

Of or relating to a mathematical or logical relation between three elements such that if the relation holds between the first and second elements and between the second and third elements, it necessarily holds between the first and third elements. The relation of being greater than in mathematics is transitive, since if a > b and b > c, then a > c.