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bicates

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

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

There are 7 letters in BICATES ( A1B3C3E1I1S1T1 )

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

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

ASBESTIC CABINETS ICEBOATS TABETICS TIEBACKS BASILECT

6 letters out of BICATES

BISECT CEIBAS

5 letters out of BICATES

ABETS BAITS BASIC BASTE BATES BEAST BEATS BETAS BICES BITES CASTE CATES CEIBA CESTA CESTI CITES SAICE TABES TACES

4 letters out of BICATES

ABET ACES ACTS AITS ASCI ATES BAIT BASE BAST BATE BATS BEAT BEST BETA BETS BIAS BICE BISE BITE BITS CABS CASE CAST CATE CATS CIST CITE EAST EATS ETAS ETIC ICES ISBA SABE SATE SATI SCAB SCAT SEAT SECT SETA SICE SITE STAB TABS TACE TEAS TICS TIES

3 letters out of BICATES

ABS ACE ACT AIS AIT ATE BAS BAT BES BET BIS BIT CAB CAT CIS EAT ETA ICE ITS SAB SAC SAE SAT SEA SEC SEI SET SIB SIC SIT TAB TAE TAS TEA TIC TIE TIS

2 letters out of BICATES

AB AE AI AS AT BA BE BI ES ET IS IT SI TA TI

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Definitions of bicates in various dictionaries:

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Bicates might refer to
In mathematics, a bicategory (or a weak 2-category) is a concept in category theory used to extend the notion of category to handle the cases where the composition of morphisms is not (strictly) associative, but only associative up to an isomorphism. The notion was introduced in 1967 by Jean Bénabou.
* Formally, a bicategory B consists of:* objects a, b... called 0-cells;
* morphisms f, g, ... with fixed source and target objects called 1-cells;
* "morphisms between morphisms" ρ, σ... with fixed source and target morphisms (which should have themselves the same source and the same target), called 2-cells;with some more structure:
*
* given two objects a and b there is a category B(a, b) whose objects are the 1-cells and morphisms are the 2-cells, the composition in this category is called vertical composition;
* given three objects a, b and c, there is a bifunctor
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* {\displaystyle *:\mathbf {B} (b,c)\times \mathbf {B} (a,b)\to \mathbf {B} (a,c)}
* called horizontal composition.The horizontal composition is required to be associative up to a natural isomorphism α between morphisms
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*
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* h
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* {\displaystyle h*(g*f)}
* and
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* {\displaystyle (h*g)*f}
* . Some more coherence axioms, similar to those needed for monoidal categories, are moreover required to hold.
* Bicategories may be considered as a weakening of the definition of 2-categories. A similar process for 3-categories leads to tricategories, and more generally to weak n-categories for n-categories.
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