Commutatives example sentences
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Related (4): associatives, distributives, identities, inverses
"Commutatives" Example Sentences
- The commutative property of addition states that changing the order of the addends does not change the sum.
- Both addition and multiplication are commutative.
- The distributive property allows us to simplify expressions involving both commutative and associative operations.
- The commutative property also holds true for binary operations, such as the modulus operator.
- The commutative property of multiplication is also known as the order property.
- The commutative property of addition is not applicable to subtraction or division.
- In algebraic structures, a binary operation is considered commutative if changing the order of the operands does not change the result.
- Because matrix multiplication is not commutative, the order of matrix multiplication is important.
- Commutative rings are a type of abstract algebraic structure that satisfy the commutative property of multiplication.
- Commutative diagrams are a useful tool in category theory.
- The commutativity of matrices plays an important role in quantum mechanics.
- The commutativity of complex numbers allows us to simplify expressions involving complex conjugates.
- The commutative diagram in algebraic geometry allows us to relate algebraic varieties with their geometric properties.
- The commutativity of modular arithmetic is an important property in cryptography.
- Commutative diagrams are used extensively in topology to visualize the relationships between topological spaces.
- The commutativity of real numbers is a fundamental property of arithmetic.
- Commutative semigroups are a type of abstract algebraic structure that satisfy the commutative property of multiplication.
- The commutativity of function composition allows us to write composite functions in any order.
- The commutativity of complex analysis is often used to simplify calculations involving complex functions.
- Commutative matrices are a special type of matrix that satisfy the commutative property of multiplication.
- In symmetric cryptography, the commutativity of the encryption and decryption functions is an important property.
- The commutative ring of integers is a well-known example of a commutative ring.
- Commutative diagrams are widely used in modern algebraic and topological research.
- The commutativity of addition is often used to simplify calculations involving infinite series.
- In modular arithmetic, the commutative property of addition allows us to solve equations involving modular congruences.
- The commutativity of multiplication is often used to simplify calculations involving algebraic expressions.
- Commutative monoids are a type of abstract algebraic structure that satisfy the commutative property of multiplication.
- The commutativity of functions is a fundamental property of calculus.
- The commutativity of the dot product allows us to calculate the angle between two vectors.
- The commutativity of quantum observables is a fundamental property of quantum mechanics.
Common Phrases
- The addition and multiplication operations are commutative;
- The commutative property states that the order of the operands does not affect the result;
- Commutative operations simplify calculations by allowing the operands to be rearranged;
- The commutative property holds true for all real numbers;
- Many mathematical structures, such as groups and rings, have commutative operations;
- In algebra, commutativity is one of the defining properties of a commutative ring;
- The commutative property can also be extended to vector addition and matrix multiplication;
- Commutativity is an important concept in computer science and programming.
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