Irreducible element:irreducible element in nLab

irreducible element in nLab

irreducible element in nLab

Inacommutativering,anelementisirreducibleifitisneitherinvertiblenortheproductoftwonon-invertibleelements,withrespecttothe ...。其他文章還包含有:「IntuitionbehindIrreducibleElementsandPrimeElements」、「Irreducibleelement(ringtheory)」、「IrreducibleElement」、「Irreducibleelement」、「IrreducibleElement」、「Irreduciblepolynomial」、「Primeandirreducibleelements」

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Intuition behind Irreducible Elements and Prime Elements
Intuition behind Irreducible Elements and Prime Elements

https://math.stackexchange.com

All factors of an irreducible element are trivial, being units or associates. In that sense it cannot be reduced to a simpler expression.

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Irreducible element (ring theory)
Irreducible element (ring theory)

https://arbital.com

In a ring R which is an integral domain, we say that an element x ∈ R is irreducible if, whenever we write r = a × b , it is the case that (at least) one of a ...

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Irreducible Element
Irreducible Element

https://academic-accelerator.c

The irreducible element is the final element in the factorization process. That is, it is a factor that cannot be factored any further. If the domain of ...

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Irreducible element
Irreducible element

https://en.wikipedia.org

In algebra, an irreducible element of an integral domain is a non-zero element that is not invertible and is not the product of two non-invertible elements.

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Irreducible Element
Irreducible Element

https://mathworld.wolfram.com

An element a of a ring which is nonzero, not a unit, and whose only divisors are the trivial ones (i.e., the units and the products ua, where u is a unit).

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Irreducible polynomial
Irreducible polynomial

https://en.wikipedia.org

In mathematics, an irreducible polynomial is, roughly speaking, a polynomial that cannot be factored into the product of two non-constant polynomials.

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Prime and irreducible elements
Prime and irreducible elements

https://epgp.inflibnet.ac.in

In this section the notion of prime integers are generalized into prime elements and irreducible elements in a commutative ring with 1. Definition 0.1. Let R be ...

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