associative

English - Turkish

Definition of associative in English Turkish dictionary

ilişkili

birleşmeli

asosyatif

birliksel

{s} birliğe ait

birliğeassociative faculty çağrışım yeteneği

(sıfat) birliğe ait

çağrışımsal

Related Terms

associative faculty

çağrışım yeteneği

associative learning

öğrenme birleşmeli

associative memory

çağrışımlı bellek

associative property

Matematikte toplamanın birleşme özelliği

associative relation

çağrışımsal ilişki

associative graph

cagrisimsal cizge

associative memory

İlişkili Bellek

associative recall

cagrisima dayali cagri

associative storage

cagrisimsal bellek

associativity

birleşirlik

linear associative algebra

doğrusal birleşmeli cebir

associativity

birlesirlik

non-associative

Birlikte olmayan, birlikte yapılmayan

English - English

Definition of associative in English English dictionary

(of an operator * ) such that, for any operands a, b, c , (a * b) * c = a * (b * c)

Addressable by a key more complex than an integer index

Associative memories were once given considerable attention.

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

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

Related Terms

associative array

One of a number of array-like data structures where the indices (called keys) are not limited to integers

associative arrays

plural form of associative array

associative law

Two closely related laws of number operations. In symbols, they are stated: a + (b + c) = (a + b) + c, and a(bc) = (ab)c. Stated in words: The terms or factors may be associated in any way desired and the result will be the same. This holds for the numbers generally encountered: positive and negative, integral and fractional, rational and irrational, real and imaginary. Exceptions occur (e.g., in nonassociative algebras and divergent infinite series)

associative law

in mathematics, law holding that for a given operation combining three quantities, two at a time, the initial pairing is arbitrary; e.g., using the operation of addition, the numbers 2, 3, and 4 may be combined (2+3)+4=5+4=9 or 2+(3+4)=2+7=9. More generally, in addition, for any three numbers a, b, and c the associative law is expressed as (a+b)+c=a+(b+c). Multiplication of numbers is also associative, i.e., (a×b)×c=a×(b×c). In general, any binary operation, symbolized by [symbol], joining mathematical entities A, B, and C obeys the associative law if (A[symbol]B)[symbol]C=A[symbol](B[symbol]C) for all possible choices of A, B, and C. Not all operations are associative. For example, ordinary division is not, since (60÷12)÷3=5÷3=5/3, while 60÷(12÷3)=60÷4=15. When an operation is associative, the parentheses indicating which quantities are first to be combined may be omitted, e.g., (2+3)+4=2+(3+4)=2+3+4

associative law

Two closely related laws of number operations. In symbols, they are stated: a + (b + c) = (a + b) + c, and a(bc) = (ab)c. Stated in words: The terms or factors may be associated in any way desired and the result will be the same. This holds for the numbers generally encountered: positive and negative, integral and fractional, rational and irrational, real and imaginary. Exceptions occur (e.g., in nonassociative algebras and divergent infinite series). See also commutative law, distributive law

associative law

mathematical law stating that certain operations (addition, subtraction, etc.) may be executed in any sequence without affecting the result

associative learning

A type of learning principle based on the assumption that ideas and experiences reinforce one another and can be linked to enhance the learning process

associative neuron

A nerve cell found within the central nervous system that links sensory and motor neurons

associativity

the condition of being associative

power-associative algebra

An algebra such that every subalgebra generated by one element is associative

associativity

Determines whether you do the left operator first or the right operator first when you have "A operator B operator C" and the two operators are of the same precedence Operators like + are left associative, while operators like ** are right associative See Chapter 3, "Unary and Binary Operators", for a list of operators and their associativity

associativity

The associativity of a binary operator determines the order in which several of them in a row are done If the operator is left-associative (or, equivalently, if it associates to the left) then that operator is applied from left to right If it is right-associative (or, equivalently, it associates to the right) then that operator is applied from right to left For example, - is left-associative So 10 - 4 - 3 is computed from left to right First, 10 - 4 is computed, yielding 6 Then 6 - 3 is computed, yielding 3 If you insert parentheses to force this, you get (10 - 4) - 3 As you can see, the parentheses are toward the left On the other hand, ^ is right associative (^ is exponentiation) So 3^3^2 yields the same result as 3^9, not as 27^2 See E7

associativity

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associativity

{i} association, coalition; associative behavior

associativity

Determines whether you do the left operator first or the right operator first, when you have "A operator B operator C", if the two operators are of the same precedence Operators like + are left associative, while operators like ** are right associative See the section "Operators" in Chapter 2, The Gory Details, for a list of associativity

associativity

Characteristic of functions that can be grouped or associated without changing their value, for example

associativity

A property in math which states that: (A+B)+C=A+(B+C) and (A*B)*C=A*(B*C)

Hyphenation

as·so·ci·a·tive