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CROSSWORD
ANSWER

combinant

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

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

There are 9 letters in COMBINANT ( A1B3C3I1M3N1O1T1 )

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

Rearrange the letters in COMBINANT and see some winning combinations

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7 letters out of COMBINANT

ACTINON BOTANIC CONTAIN

6 letters out of COMBINANT

ACTION AMNION ANOINT ANOMIC ATOMIC ATONIC BONACI BONITA CAMION CANNOT CANTON CATION COMBAT INCANT INTOMB MANIOC MANITO MANTIC NATION NOMINA OBTAIN TANNIC TINMAN TOMBAC

5 letters out of COMBINANT

ACTIN AMBIT AMINO AMNIC AMNIO ANCON ANION ANTIC BACON BANCO BATON BIONT BIOTA CABIN CANON CANTO COATI COBIA CONIN COTAN MACON MANIC MATIN NITON OCTAN ONTIC TOMAN TONIC

4 letters out of COMBINANT

AMBO AMIN ANON ANTI ATOM BAIT BANI BIMA BINT BOAT BOTA CAIN CAMO CANT CIAO CION COAT COIN COMA COMB CONI CONN IAMB ICON INTO IOTA MAIN MANO MICA MINA MINT MOAN MOAT NAOI NOMA NONA NOTA OBIA OBIT OMIT OTIC TACO TAIN TOMB

3 letters out of COMBINANT

ABO ACT AIM AIN AIT AMI ANI ANT BAM BAN BAT BIN BIO BIT BOA BOT CAB CAM CAN CAT COB CON COT INN ION MAC MAN MAT MIB MIC MOA MOB MOC MON MOT NAB NAM NAN NIB NIM NIT NOB NOM NOT OAT OBA OBI OCA TAB TAM TAN TAO TIC TIN TOM TON

2 letters out of COMBINANT

AB AI AM AN AT BA BI BO IN IT MA MI MO NA NO OI OM ON TA TI TO

Searching in Dictionaries ...

Definitions of combinant in various dictionaries:

COMBINANT - In the mathematical theory of probability, the combinants cn of a random variable X are defined via the combinant-generating function G(t), which is ...

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Keep reading for additional results and analysis below.

Possible Dictionary Clues
In mathematics, a function of the quantities appearing in a given set of functions which remains unaltered as well for linear substitutions impressed upon the variables as for linear combinations of the functions themselves (Sylvester, 1853) a covariant which remains unaltered when each quantic is replaced by a linear function of all the quantics (Cayley, 1856).
Combinant might refer to
In the mathematical theory of probability, the combinants cn of a random variable X are defined via the combinant-generating function G(t), which is defined from the moment generating function M(z) as*
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* {\displaystyle G_{X}(t)=M_{X}(\log(1+t))}
* which can be expressed directly in terms of a random variable X as
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