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unmitring

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The answer UNMITRING has 0 possible clue(s) in existing crosswords.

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Definitions of unmitring in various dictionaries:

verb - to depose from the rank of bishop

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Unmitring might refer to
In mathematics, an invertible element or a unit in a (unital) ring R is any element u that has an inverse element in the multiplicative monoid of R, i.e. an element v such that* uv = vu = 1R, where 1R is the multiplicative identity.The set of units of any ring is closed under multiplication (the product of two units is again a unit), and forms a group for this operation. It never contains the element 0 (except in the case of the zero ring), and is therefore not closed under addition; its complement however might be a group under addition, which happens if and only if the ring is a local ring. * The term unit is also used to refer to the identity element 1R of the ring, in expressions like ring with a unit or unit ring, and also e.g. 'unit' matrix. For this reason, some authors call 1R "unity" or "identity", and say that R is a "ring with unity" or a "ring with identity" rather than a "ring with a unit". * The multiplicative identity 1R and its opposite −1R are always units. Hence, pairs of additive inverse elements x and −x are always associated.

Unmitring might refer to

In mathematics, an invertible element or a unit in a (unital) ring R is any element u that has an inverse element in the multiplicative monoid of R, i.e. an element v such that* uv = vu = 1R, where 1R is the multiplicative identity.The set of units of any ring is closed under multiplication (the product of two units is again a unit), and forms a group for this operation. It never contains the element 0 (except in the case of the zero ring), and is therefore not closed under addition; its complement however might be a group under addition, which happens if and only if the ring is a local ring.
* The term unit is also used to refer to the identity element 1R of the ring, in expressions like ring with a unit or unit ring, and also e.g. 'unit' matrix. For this reason, some authors call 1R "unity" or "identity", and say that R is a "ring with unity" or a "ring with identity" rather than a "ring with a unit".
* The multiplicative identity 1R and its opposite −1R are always units. Hence, pairs of additive inverse elements x and −x are always associated.

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