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As mentioned above, the characteristic of any field is either 0 or a prime number. A field of non-zero characteristic is called a field of finite characteristic or positive characteristic or prime characteristic. The characteristic exponent is defined similarly, except that it is equal to 1 when the characteristic is 0; otherwise … See more
In mathematics, the characteristic of a ring R, often denoted char(R), is defined to be the smallest positive number of copies of the ring's multiplicative identity (1) that will sum to the See more
If R and S are rings and there exists a ring homomorphism R → S, then the characteristic of S divides the characteristic of R. … See more
The special definition of the characteristic zero is motivated by the equivalent definitions characterized in the next section, where the … See more
• The characteristic is the natural number n such that n$${\displaystyle \mathbb {Z} }$$ is the kernel of the unique ring homomorphism See more
• McCoy, Neal H. (1973) [1964]. The Theory of Rings. Chelsea Publishing. p. 4. ISBN 978-0-8284-0266-8. See more
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