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Ch. 7
Ch. 7

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Math needed for class 11 entering students

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Section 18: Ring Homomorphisms Let`s make it official: Def: A

... r(n1R ) = 0R , and because R has no nonzero zerodivisors, n1R = 0R . Conversely if n1R = 0R , then it is easy to see that nr = 0R for all r in R. So the additive orders of all the nonzero elements of R are equal. Now suppose that order is finite but not prime, say it is mn where m, n are integers gr ...
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Polynomial ring

In mathematics, especially in the field of abstract algebra, a polynomial ring is a ring formed from the set of polynomials in one or more indeterminates (traditionally also called variables) with coefficients in another ring, often a field. Polynomial rings have influenced much of mathematics, from the Hilbert basis theorem, to the construction of splitting fields, and to the understanding of a linear operator. Many important conjectures involving polynomial rings, such as Serre's problem, have influenced the study of other rings, and have influenced even the definition of other rings, such as group rings and rings of formal power series.A closely related notion is that of the ring of polynomial functions on a vector space.
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