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- 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 G X ( t ) = M X ( log ( 1 + t ) ) {\displaystyle G_{X}(t)=M_{X}(\log(1+t))} which can be expressed directly in terms of a random variable X as G X ( t ) := E [ ( 1 + t ) X ] , t ∈ R , {\displaystyle G_{X}(t):=E\left[(1+t)^{X}\right],\quad t\in \mathbb {R} ,} wherever this expectation exists.
- bom tannic
- bon mantic
- cabin mont
- camb niton
- camb noint
- cannot mib
- canto nimb
- canton mib
- cob tinman
- combat inn
- tab nincom
- bat nincom
- banc timon
- banc minot
- banc tomin
- bim canton
- bim nonact
- bim cannot
- bim conant
- mib canton
- mib nonact
- mib cannot
- mib conant
- bin cotman
- nib cotman
- nan tombic
- ann tombic
- mob tannic
- nob mantic
- cot binman
- bant nomic
- inn combat
- inn tombac
- bacon mint
- banco mint
- nimb acton
- nimb octan
- nimb canto
- bint manoc
- bint macon
- bint coman
- imbat conn
- ambit conn
- tomb incan
- bom can nit
- bom can tin
- bom cant in
- bom cat inn
- bom cit nan
- bom nan tic
- bon cam nit
- bon cam tin
- bon can tim
- bon cat min
- bon cat nim
- bon cit man
- bon cit nam
- bon mac nit
- bon mac tin
- bon man tic
- bon nam tic
- bot cam inn
- bot can min
- bot can nim
- bot inn mac
- cab in mont
- cab inn mot
- cab inn tom
- cab min not
- cab min ton
- cab mint no
- cab mint on
- cab mon nit
- cab mon tin
- cab nim not
- cab nim ton
- cab non tim
- cam nib not
- cam nib ton
- cam nit nob
- cam nob tin
- cam non tib
- camb in not
- camb in ton
- camb inn to
- camb it non
- camb nit no
- camb nit on
- camb no tin
- camb on tin
- can in tomb
- can mib not
- can mib ton
- can mob nit
- can mob tin
- can mon tib
- can mot nib
- can nib tom
- can nimb to
- can nob tim
- cant in mob
- cant mib no
- cant mib on
- cat inn mob
- cat mib non
- cat min nob
- cat mon nib
- cat nim nob
- cat nimb no
- cat nimb on
- cit mab non
- cit man nob
- cit mob nan
- cit mon nab
- cit nam nob
- cob in mant
- cob inn mat
- cob inn tam
- cob it mann
- cob man nit
- cob man tin
- cob min nat
- cob min tan
- cob nam nit
- cob nam tin
- cob nan tim
- cob nat nim
- cob nim tan
- comb in nat
- comb in tan
- comb it nan
- con mab nit
- con mab tin
- con man tib
- con mat nib
- cab no mint
- cab on mint
- cab tim non
- cab nit mon
- cab tin mon
- bac in mont
- bac no mint
- bac on mint
- bac nim ton
- bac nim not
- bac min ton
- bac min not
- bac inn mot
- bac inn tom
- bac tim non
- bac nit mon
- bac tin mon
- am tib conn
- am bit conn
- am con bint
- an cob mint
- an cot nimb
- an comb nit
- an comb tin
- at bim conn
- at mib conn
- at con nimb
- at comb inn
- mab it conn
- mab cit non
- mab tic non
- mab con nit
- mab con tin
- mab cot inn
- bam it conn
- bam cit non
- bam tic non
- bam con nit
- bam con tin
- bam cot inn
- ban cit mon
- ban tic mon
- ban con tim
- ban cot nim
- ban cot min
- nab cit mon
- nab tic mon
- nab con tim
- nab cot nim
- nab cot min
- cam no bint
- cam on bint
- cam bin ton
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Citation
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"combinant." Anagrams.net. STANDS4 LLC, 2024. Web. 29 Apr. 2024. <https://www.anagrams.net/combinant>.
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