Примери коришћења Transitive на Енглеском и њихови преводи на Српски
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Colloquial
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Ecclesiastic
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Computer
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Latin
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Cyrillic
Look up transitive.
Transitive and intransitive verbs 1.
This direct transitive.
And transitive, that is, if.
And it's also transitive.
Људи такође преводе
Transitive and intransitive verbs 1.
These are transitive verbs.
A preorder is reflexive and transitive.
Transitive but neither reflexive nor symmetric.
IND can only be used with transitive verbs.
Transitive but not reflexive and not symmetric.
You can only use END with transitive verbs.
Which is Transitive but neither reflexive nor symmetric.
In combinations, a prefix-like use of pri makes transitive verbs.
Transitive closure of directed graphs(Warshall's algorithm).
A relation that is reflexive,symmetric and transitive is called an equivalence relation.
The relation which is reflexive and symmetric and transitive is called equivalence relation.
Taking the reflexive, transitive closure of this relation gives the reduction relation for this language.
As a result, the need for explicit manual resource management(release/close)for non-GCed resources becomes transitive to composition.
The union of two transitive relations need not be transitive.
In matroid theory, the closure of X is the largest superset of X that has the same rank as X. In set theory, the transitive closure of a set.
A relation R on a set X is transitive if, for all x, y, z in X, whenever x R y and y R z then x R z.
The need forexplicit manual resource management(release/close) for non-GCed resources in an object oriented language becomes transitive to composition.
It is transitive: If there is a path from u to v and a path from v to w, the two paths may be concatenated together to form a path from u to w.
For example, if X is a set of airports and x R y means“there is a direct flight from airport x to airport y”,then the transitive closure of R on X is the relation R+:“it is possible to fly from x to y in one or more flights.”.
Transitive reductions were introduced by Aho, Garey& Ullman(1972), who provided tight bounds on the computational complexity of constructing them.
According to the Brown Driver Briggs lexicon, the Hebrew abaddon(Hebrew: אבדון; avadon) is an intensive form of the Semitic root andverb stem abad(אָבַד)“perish”(transitive“destroy”), which occurs 184 times in the Hebrew Bible.
In mathematics, the transitive closure of a binary relation R on a set X is the smallest relation on X that contains R and is transitive. .
According to the Brown Driver Briggs lexicon the Hebrew abaddon( Hebrew: אבדון; abaddon) is an intensive formof the Semitic root, verb stem abad( אָ בַ ד)" perish"( transitive" destroy") which occurs 184 times in the Hebrew Bible.