# commutativity In A Sentence

We found 19 **'commutativity' sentence examples** to help you understand how to **use commutativity in a sentence**.

- We study in this paper the structure of additive mappings on triangular matrix algebras which preserve
**commutativity**. - This is only true in two dimensions, so properties of the bivector in two dimensions that depend on
**commutativity**do not usually generalise to higher dimensions. - The
**commutativity**corresponds to the uniqueness of a map between two objects in a poset category. - An arrow between two functors is a natural transformation when it is subject to certain naturality or
**commutativity**conditions. - Some forms of symmetry can be directly linked to
**commutativity**. - Nevertheless, when dealing with infinitesimal rotations, second order infinitesimals can be discarded and in this case
**commutativity**appears. - This explains the
**commutativity**of these operators. - Functors are represented by arrows between categories, subject to specific defining
**commutativity**conditions. **Commutativity**of the convolution product is closely tied to Gelfand pairs.- It introduces the idea of calculations using symbols, and the basic properties ( e . g . associativity,
**commutativity**and distributivity ) of the arithmetic constants, and solving linear equations. - It must also satisfy certain criteria, such as
**commutativity**under addition and rotational invariance ( are these the only ones ? ). - The property of
**commutativity**guarantees that the result will be the same. - The so-called " natural " arithmetical operations retain
**commutativity**at the expense of continuity. - First assume that ( 1 ) associates from either the left or the right, then prove
**commutativity**. - This is essentially equivalent to the
**commutativity**of multiplication. - They do not obey
**commutativity**like the quaternions plus they also do not obey associativity. - Pointwise operations inherit such properties as associativity,
**commutativity**and distributivity from corresponding operations on the codomain. - In other words, why does the principle of
**commutativity**remained true in a modulo arithmetic world. - The
**commutativity**and associativity of rational addition is an easy consequence of the laws of integer arithmetic.

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