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| Expand? | Letters | Answer | Clue | |||||
| 99% | 7 | Exact Match! | ||||||
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| 25% | 7 | Group Theory: A term used to describe an element that, when multiplied by a given element, yields the identity element. | ||||||
noun • The transpose of the cofactor matrix of a given square matrix. • (of a matrix) Transpose conjugate. • (of an operator) Hermitian conjugate. • A functor related to another functor by an adjunction. • A curve A such that any point of a given curve C of multiplicity r has multiplicity at least r–1 on A. Sometimes the multiple points of C are required to be ordinary, and if this condition is not satisfied the term sub-adjoint is used. • An assistant to someone who holds a position in the military or civil service. • An assistant mayor of a French commune. adjective • Used in certain contexts, in each case involving a pair of transformations, one of which is, or is analogous to, conjugation (either inner automorphism or complex conjugation). • (of a functor) That is related to another functor by an adjunction. • (of one curve to another curve) Having a relationship of the nature of an adjoint (adjoint curve); sharing multiple points with. | ||||||||
| 25% | 13 | Property of a relation that states if an element has a certain property with respect to another element, then the second element does not have that property with respect to the first | ||||||
adjective • (of a binary relation R on a set S) Having the property that, for any two distinct elements of S, at least one is not related to the other via R; equivalently, having the property that, for any x, y ∈ S, if both xRy and yRx then x=y. • (of certain mathematical objects) Whose sign changes on the application of a matrix transpose or some generalisation thereof: | ||||||||
Containing Element 34 Crossword Clue
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Clue Last Found In...
| Source | #Number | Answer |
|---|---|---|
| New York Times09 Jul 2010 | Down 12 | |
| New York Times13 Dec 1998 | Down 1 | |
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6 | The element that, when combined with another element, leaves the other element unchanged | |
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