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honologic

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

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

There are 9 letters in HONOLOGIC ( C3G2H4I1L1N1O1 )

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

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

PHONOLOGIC

7 letters out of HONOLOGIC

COOLING LOCOING OOLOGIC

6 letters out of HONOLOGIC

COLONI COOING HOLING LOGION LOOING OLINGO OOHING OOLONG

5 letters out of HONOLOGIC

CHINO CHOLO CLING COGON COHOG COIGN COLIN COLOG COLON CONGO HONGI IGLOO INCOG LINGO LOGIC LOGIN LOGOI LOGON NICOL OHING

4 letters out of HONOLOGIC

CHIN CHON CION CLOG CLON COHO COIL COIN CONI COOL COON GOON HONG ICON INCH LICH LING LINO LION LOCH LOCI LOCO LOGO LOIN LONG LOON NIGH NOIL NOLO OLIO

3 letters out of HONOLOGIC

CHI CIG COG COL CON COO GHI GIN GOO HIC HIN HOG HON ICH ION LIN LOG LOO NIL NOG NOH NOO OHO OIL ONO OOH

2 letters out of HONOLOGIC

GO HI HO IN LI LO NO OH OI ON

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Definitions of honologic in various dictionaries:

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Honologic might refer to
Homological algebra is the branch of mathematics that studies homology in a general algebraic setting. It is a relatively young discipline, whose origins can be traced to investigations in combinatorial topology (a precursor to algebraic topology) and abstract algebra (theory of modules and syzygies) at the end of the 19th century, chiefly by Henri Poincaré and David Hilbert.
* The development of homological algebra was closely intertwined with the emergence of category theory. By and large, homological algebra is the study of homological functors and the intricate algebraic structures that they entail. One quite useful and ubiquitous concept in mathematics is that of chain complexes, which can be studied both through their homology and cohomology. Homological algebra affords the means to extract information contained in these complexes and present it in the form of homological invariants of rings, modules, topological spaces, and other 'tangible' mathematical objects. A powerful tool for doing this is provided by spectral sequences.
* From its very origins, homological algebra has played an enormous role in algebraic topology. Its sphere of influence has gradually expanded and presently includes commutative algebra, algebraic geometry, algebraic number theory, representation theory, mathematical physics, operator algebras, complex analysis, and the theory of partial differential equations. K-theory is an independent discipline which draws upon methods of homological algebra, as does the noncommutative geometry of Alain Connes.
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