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crepan

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

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The word CREPAN is NOT valid in any word game. (Sorry, you cannot play CREPAN in Scrabble, Words With Friends etc)

There are 6 letters in CREPAN ( A1C3E1N1P3R1 )

To search all scrabble anagrams of CREPAN, to go: CREPAN?

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Scrabble results that can be created with an extra letter added to CREPAN

CAPRINE PRANCER PRANCES PRANCED

6 letters out of CREPAN

PRANCE

5 letters out of CREPAN

ARPEN CANER CAPER CRANE CRAPE NACRE PACER PECAN RANCE RECAP

4 letters out of CREPAN

ACNE ACRE APER CANE CAPE CARE CARN CARP CRAP EARN NAPE NARC NEAP NEAR PACE PANE PARE PEAN PEAR RACE RAPE REAP

3 letters out of CREPAN

ACE ANE APE ARC ARE CAN CAP CAR CEP EAR ERA ERN NAE NAP PAC PAN PAR PEA PEC PEN PER RAN RAP REC REP

2 letters out of CREPAN

AE AN AR EN ER NA NE PA PE RE

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Definitions of crepan in various dictionaries:

CREPAN - In algebraic geometry, a crepant resolution of a singularity is a resolution that does not affect the canonical class of the manifold. The term "cre...

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Crepan might refer to
In algebraic geometry, a Crepant resolution of a singularity is a resolution that does not affect the canonical class of the manifold. The term "crepant" was coined by Miles Reid (1983) by removing the prefix "dis" from the word "discrepant", to indicate that the resolutions have no discrepancy in the canonical class.
* The crepant resolution conjecture of Ruan (2006) states that the orbifold cohomology of a Gorenstein orbifold is isomorphic to a semiclassical limit of the quantum cohomology of a crepant resolution.
* In 2 dimensions, crepant resolutions of complex Gorenstein quotient singularities (du Val singularities) always exist and are unique, in 3 dimensions they exist but need not be unique as they can be related by flops, and in dimensions greater than 3 they need not exist.
* A substitute for crepant resolutions which always exists is a terminal model. Namely, for every variety X over a field of characteristic zero such that X has canonical singularities (for example, rational Gorenstein singularities), there is a variety Y with Q-factorial terminal singularities and a birational projective morphism f: Y → X which is crepant in the sense that KY = f*KX.
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