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thicknes

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

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

There are 8 letters in THICKNES ( C3E1H4I1K5N1S1T1 )

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

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

CHINKIEST SKETCHING THICKNESS CHUNKIEST

8 letters out of THICKNES

KITCHENS THICKENS

7 letters out of THICKNES

ETHNICS KITCHEN STHENIC THICKEN

6 letters out of THICKNES

CHINES CHINKS CHINTS ETHICS ETHNIC INCEST INCHES INSECT ITCHES KITHES KITSCH NICEST NICHES SCHTIK SHTICK SICKEN SKETCH SNITCH STENCH THEINS THICKS THINKS

5 letters out of THICKNES

CENTS CESTI CHEST CHINE CHINK CHINS CHITS CINES CITES ETHIC HECKS HEIST HENTS HICKS HIKES HINTS INSET KENCH KETCH KHETS KINES KITES KITHE KITHS KNISH KNITS NECKS NEIST NICHE NICKS NITES SCENT SENTI SHEIK SHENT SHINE SHTIK SINCE SKEIN SKINT SKITE SNECK SNICK STEIN STICH STICK STINK TECHS TENCH THEIN THENS THICK THINE THINK THINS TICKS TIKES TINES

4 letters out of THICKNES

CENT CHIN CHIS CHIT CINE CIST CITE ECHT ETCH ETHS ETIC HECK HENS HENT HEST HETS HICK HIES HIKE HINS HINT HISN HIST HITS ICES ICHS INCH INKS ITCH KENS KENT KHET KHIS KINE KINS KIST KITE KITH KITS KNIT NECK NEST NETS NICE NICK NITE NITS SECT SENT SHIN SHIT SICE SICK SIKE SINE SINH SINK SITE SITH SKIN SKIT SNIT TECH TENS THEN THIN THIS TICK TICS TIES TIKE TINE TINS

3 letters out of THICKNES

CHI CIS ENS ETH HEN HES HET HIC HIE HIN HIS HIT ICE ICH ICK INK INS ITS KEN KHI KIN KIS KIT NET NIT NTH SEC SEI SEN SET SHE SIC SIN SIT SKI TEN THE TIC TIE TIN TIS TSK

2 letters out of THICKNES

EH EN ES ET HE HI IN IS IT KI NE SH SI TI

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Definitions of thicknes in various dictionaries:

THICKNES - In graph theory, the thickness of a graph G is the minimum number of planar graphs into which the edges of G can be partitioned. That is, if there ex...

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Thicknes might refer to
In graph theory, the thickness of a graph G is the minimum number of planar graphs into which the edges of G can be partitioned. That is, if there exists a collection of k planar graphs, all having the same set of vertices, such that the union of these planar graphs is G, then the thickness of G is at most k. In other words, the thickness of a graph is the minimum number of planar subgraphs whose union equals to graph G.Thus, a planar graph has thickness 1. Graphs of thickness 2 are called biplanar graphs. The concept of thickness originates in the 1962 conjecture of Frank Harary: For any graph on 9 points, either itself or its complementary graph is non-planar. The problem is equivalent to determining whether the complete graph K9 is biplanar (it is not, and the conjecture is true). A comprehensive survey on the state of the arts of the topic as of 1998 was written by Petra Mutzel, Thomas Odenthal and Mark Scharbrodt.
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