A transitive verb is an action or linking verb that has a complement.
Dictionaries consider all linking verbs transitive. An action verb which is transitive has a direct object. The action is being done to something or someone.
In most dictionaries the abbreviation v.t. means "verb, transitive."
Most verbs can be both intransitive and transitive depending on the sentence.
Intransitive: He runs around the block daily. (There is no direct object.) Transitive: He runs a large corporation. (The verb runs has a direct object, corporation.)
Answer
A transitive verb is one that takes an object. A verb that doesn't have an object is intransitive. Some verbs are transitive, some are intransitive, and some can be either one, depending on how they're used.
For example: "The boy spent all afternoon digging. When he was done he'd dug a hole half way to China."
The verb in the first sentence, "digging," is intransitive. It has no object because the sentence doesn't tell you what was being dug. In the second sentence, the verb "dug," is transitive, because it has an object. What did the boy dig? He dug a hole. "Hole" is the object.
Nikolaos Lavidas has written: 'Transitivity alternations in diachrony' -- subject(s): Historical linguistics, Morphology, Transitivity, Greek language, English language
y = 15 (by transitivity)
I guess you mean to ask:'x = x exemplifies what property of the relation of equality?'.If so, then the answer is:The reflexive property, which is a property of all equivalence relations.Two other properties, besides reflexivity, of equivalence relations are:symmetry and transitivity.
1) completeness 2) transitivity 3) convexity 4) more is preferred to less (non satisfaction)
George Nehmeh Saad has written: 'Transitivity, causation, and passivization' -- subject(s): Arabic language, Verb
Gustaf Emil Rodhe has written: 'Transitivity in modern English ..' -- subject(s): English language, Verb
The reflexive property, which is a property of all equivalence relations. Two other properties, besides reflexivity, of equivalence relations are: symmetry and transitivity.
This is known as the transitivity of equality. It is one of the "common notions" assumed by Euclid in his Elements, and has been used extensively since then.
Transitivity can be applied to relations between objects or sets - not to the sets themselves. For example, the relation "less-than" for real numbers, or the relation "is a subset of" for subsets, are both transitive. So is equality.
Armstrong's axioms are a set of rules used in database theory to infer all functional dependencies on a relational database. They consist of three primary rules: reflexivity, augmentation, and transitivity. Reflexivity states that if a set of attributes A is a subset of a set B, then B functionally determines A. Augmentation allows for the addition of attributes to both sides of a functional dependency, while transitivity infers that if A determines B and B determines C, then A determines C. These axioms form the foundation for reasoning about functional dependencies in relational schemas.
Transity of preference is one of the axioms common to most models of decision theory. It means that if choice A is preferred over choice B and choice B is preferred over choice C, then choice A should be preferred over choice C.
if a is bigger than b and b is bigger than c a must be bigger than c... Transitivity