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signaliz

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

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

There are 8 letters in SIGNALIZ ( A1G2I1L1N1S1Z10 )

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

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

SIGNALIZE

7 letters out of SIGNALIZ

NILGAIS SAILING

6 letters out of SIGNALIZ

AILING ALGINS ALIGNS ISLING LASING LAZING LIANGS LIGANS LINGAS NILGAI SIGNAL SIZING

5 letters out of SIGNALIZ

ALGIN ALIGN ANILS GAINS GLANS GLIAS LIANG LIGAN LINGA LINGS NAILS NAZIS SIGIL SIGLA SIGNA SLAIN SLANG SLING SNAIL ZINGS

4 letters out of SIGNALIZ

AGIN AILS AINS ANIL ANIS GAIN GALS GINS GLIA ILIA INIA LAGS LAIN LANG LING LINS NAGS NAIL NAZI NILS NISI SAIL SAIN SANG SIAL SIGN SING SLAG SNAG ZAGS ZIGS ZING ZINS

3 letters out of SIGNALIZ

AGS AIL AIN AIS ALS ANI GAL GAN GAS GIN INS LAG LAS LIN LIS NAG NIL SAG SAL SIN ZAG ZAS ZIG ZIN

2 letters out of SIGNALIZ

AG AI AL AN AS IN IS LA LI NA SI ZA

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Definitions of signaliz in various dictionaries:

SIGNALIZ - In mathematics, a signalizer functor gives the intersections of a potential subgroup of a finite group with the centralizers of nontrivial elements ...

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Signaliz might refer to
In mathematics, a signalizer functor gives the intersections of a potential subgroup of a finite group with the centralizers of nontrivial elements of an abelian group. The signalizer functor theorem gives conditions under which a signalizer functor comes from a subgroup. The idea is to try to construct a
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* -subgroups of the centralizers of nonidentity elements in one or several given noncyclic elementary abelian
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* The technique has origins in the Feit–Thompson theorem, and was subsequently developed by many people including Gorenstein (1969) who defined signalizer functors, Glauberman (1976) who proved the Solvable Signalizer Functor Theorem for solvable groups, and McBride (1982a, 1982b) who proved it for all groups. This theorem is needed to prove the so-called "dichotomy" stating that a given nonabelian finite simple group either has local characteristic two, or is of component type. It thus plays a major role in the classification of finite simple groups.
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