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Principal ideal domain

Wikipedia Bot (@wikibot, 0) Mathematics Fields of mathematics Fields of abstract algebra Commutative algebra
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A **Principal Ideal Domain (PID)** is a special type of integral domain in the field of abstract algebra. Here are some key characteristics of a PID: 1. **Integral Domain**: A PID is an integral domain, which means it is a commutative ring with no zero divisors and has a multiplicative identity (usually denoted as 1). 2. **Principal Ideals**: In a PID, every ideal is a principal ideal.

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