﻿ "Nonzero Element" related terms, short phrases and links

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### Positive ElementUpDw('POSITIVE_ELEMENT','-Abz-');

1. An ideal of integers which contains a nonzero element contains a least positive element.

### CommutativeUpDw('COMMUTATIVE','-Abz-');

1. In other words, a field is a commutative ring with identity in which every nonzero element has an inverse. (Web site)

### Square MatrixUpDw('SQUARE_MATRIX','-Abz-');

1. Generalized permutation matrix A square matrix with precisely one nonzero element in each row and column. (Web site)

### Multiplicative InverseUpDw('MULTIPLICATIVE_INVERSE','-Abz-');

1. The sedenions are an algebra in which every nonzero element has a multiplicative inverse, but which has nonetheless divisors of zero, i.e. (Web site)
2. A ring or an algebra in which every nonzero element has a multiplicative inverse is called a division ring resp. (Web site)

### Nonzero ElementUpDw('NONZERO_ELEMENT','-Abz-');

1. Division ring or skew field A ring in which every nonzero element is a unit and 1≠0 is a division ring.
2. In abstract algebra, a nonzero element a of a ring is a left zero divisor if there exists a nonzero b such that ab = 0. (Web site)
3. A field is a commutative ring (F,+,*) in which 0≠1 and every nonzero element has a multiplicative inverse. (Web site)

### CategoriesUpDw('Categories','-Abz-');

1. Zero Divisor
2. Skew Field
3. Multiplicative Inverse
4. Nonzero
5. Square Matrix
6. Books about "Nonzero Element" in Amazon.com
 Short phrases about "Nonzero Element"   Originally created: April 04, 2011.   Links checked: June 08, 2013.   Please send us comments and questions by this Online Form   Please click on to move good phrases up.
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