Türkçe - İngilizce
asosyatif teriminin Türkçe İngilizce sözlükte anlamı
- associative
- (of an operator * ) such that, for any operands a, b, c , (a * b) * c = a * (b * c)
- Property of Addition a + (b+c) = (a+b) + c
- Associative thoughts are things that you think of because you see, hear, or think of something that reminds you of those things or which you associate with those things. The associative guilt was ingrained in his soul. reminding you of something else
- Having the quality of associating; tending or leading to association; as, the associative faculty
- relating to or resulting from association; "associative recall
- Addressable by a key more complex than an integer index
- A dyadic operation in which two sequential operations on three arguments can first operate on either the first two or the last two arguments, producing the same result in either case: (a + b) + c = a + (b + c) Also see: commutative and distributive
- {s} pertaining to association, connective
- characterized by or causing or resulting from association; "associative learning"
- relating to or resulting from association; "associative recall"
- such that, for any operands a, b, c , (a * b) * c = a * (b * c)
- characterized by or causing or resulting from association; "associative learning" relating to or resulting from association; "associative recall
- The property that an expression, in a fixed order, will produce the same result no matter how adjacent items are grouped Example: (a+b)+c = a+(b+c)
- different grouping gives same result -- "Associative Property" (62)
- 1 In abstract algebra, a dyadic operation in which two sequential operations on three arguments can first operate on either the first two or the last two arguments, producing the same result in either case: (a + b) + c = a + (b + c) 2 In algebra, the associative law for addition and multiplication The algebraic law for evaluating the result of grouping terms or factors in different ways, as in conventional arithmetic: a + (b + c) = (a + b) + c a * (b * c) = (a * b) * c Also see: commutative and distributive