| 11. | Here, the order of the generator, | g |, is the number of non-zero elements of the field.
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| 12. | An array in which there is a large number of zero elements is referred to as being sparse.
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| 13. | The camera matrix derived here may appear trivial in the sense that it contains very few non-zero elements.
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| 14. | Instead, the mapping is from the space to the zero element in ( just the ordinary zero 0 ):
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| 15. | A semigroup in which every element is a left zero element is called a "'left zero semigroup " '.
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| 16. | A semigroup in which every element is a right zero element is called a "'right zero semigroup " '.
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| 17. | Anyway, " Halloween ! " is an average hour that has moments of whimsey and zero elements of supernatural intrigue.
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| 18. | This morphism maps, the only element of } }, to the zero element, called the zero vector in vector spaces.
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| 19. | A commutative ring such that the square of a non zero element is never zero is called a reduced ring.
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| 20. | For example, all non-zero elements of the sedenions have a two-sided inverse, but some of them are also zero divisors.
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