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semist

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

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

There are 6 letters in SEMIST ( E1I1M3S1T1 )

To search all scrabble anagrams of SEMIST, to go: SEMIST

Rearrange the letters in SEMIST and see some winning combinations

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

BEMISTS SAMITES TSIMMES THEISMS TAMISES STYMIES STIMIES SOMITES SMITERSKISMETS MITOSES MISTERS MISSTEP MISSETS MISSENT MISSEAT MISEATS METISSE MITISES

6 letters out of SEMIST

MISSETSMITESSTIMESTMESIS

5 letters out of SEMIST

EMITSITEMSMETISMISESMISTSMITESSEISMSEMISSITESSMITESTEMSSTIESSTIMETIMES

4 letters out of SEMIST

EMITISMSITEMMESSMISEMISSMISTMITESEISSEMISETSSIMSSITESITSSMITSTEMTIESTIME

3 letters out of SEMIST

EMSESSISMITSMETMISSEISETSIMSISSITTIETIS

2 letters out of SEMIST

EMESETISITMEMISITI

Searching in Dictionaries ...

Definitions of semist in various dictionaries:

SEMIST - In algebraic geometry, a semistable abelian variety is an abelian variety defined over a global or local field, which is characterized by how it redu...

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Semist might refer to
In algebraic geometry, a semistable abelian variety is an abelian variety defined over a global or local field, which is characterized by how it reduces at the primes of the field.
* For an abelian variety A defined over a field F with ring of integers R, consider the Néron model of A, which is a 'best possible' model of A defined over R. This model may be represented as a scheme over* Spec(R)(cf. spectrum of a ring) for which the generic fibre constructed by means of the morphism
*
* Spec(F) → Spec(R)gives back A. The Néron model is a smooth group scheme, so we can consider A0, the connected component of the Néron model which contains the identity for the group law. This is an open subgroup scheme of the Néron model. For a residue field k, A0k is a group variety over k, hence an extension of an abelian variety by a linear group. If this linear group is an algebraic torus, so that A0k is a semiabelian variety, then A has semistable reduction at the prime corresponding to k. If F is global, then A is semistable if it has good or semistable reduction at all primes.
* The semistable reduction theorem of Alexander Grothendieck states that an abelian variety acquires semistable reduction over a finite extension of F.
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