Sentences with IDENTITY-ELEMENT
Check out our example sentences below to help you understand the context.Sentences
1
"In mathematics, the identity element of addition is 0."
2
"The identity element for multiplication is 1 in mathematics."
3
"The number 0 is the identity element when adding real numbers."
4
"In a group, the identity element is unique."
5
"The identity element when multiplying any number by 1 is the number itself."
6
"The identity element in set theory is often denoted as Ø or ∅."
7
"The identity element in Boolean algebra for the AND operation is true."
8
"The identity element for the OR operation in Boolean algebra is false."
9
"For matrix addition, the identity element is the zero matrix."
10
"In modular arithmetic, the identity element for addition is the congruence class [0]."
11
"The identity element for the dot product of vectors is the zero vector."
12
"In abstract algebra, the identity element is also called the neutral element."
13
"The identity element in functional analysis for the composition of functions is the identity function."
14
"In logic, the identity element for the logical XOR operation is false."
15
"For the operation of taking the maximum of two numbers, the identity element is negative infinity."
16
"The identity element for the cross product of vectors is the zero vector."
17
"In a monoid, the identity element is an important concept."
18
"In computer programming, the identity element for string concatenation is an empty string."
19
"In ring theory, the identity element for multiplication is often denoted as 1."
20
"The identity element for the symmetric difference of sets is the empty set."
1
"In mathematics, the number 0 is the identity element for addition."
2
"The identity element for multiplication is 1 in the set of real numbers."
3
"In group theory, the identity element is denoted as e."
4
"The identity element in matrix multiplication is the identity matrix."
5
"In abstract algebra, the identity element is unique for a given operation."
6
"The identity element of a set preserves the value of an element under a binary operation."
7
"In a group, every element has an inverse with respect to the identity element."
8
"For any given binary operation, the identity element remains unchanged when combined with other elements."
9
"The identity element of a group is the starting point for all group operations."
10
"The concept of an identity element is fundamental in algebraic structures."
