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Index to OEIS: Section Bi

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bicoverings: A002718, A002719
bigomega(n), number of primes dividing n (counted with repetition): A001222
binary codes, maximal size of constant weight, see A(n,d,w)
binary codes, maximal size of, see A(n, d)
binary codes: see codes, binary
binary digits: see binary expansion
binary entropy: A003314

binary expansion of n , sequences related to :

binary expansion of n: A000120* (weight), A000788*, A000069*, A001969*, A023416*, A059015*, A007088*, A070939*

binary expansion of n: produces a prime: A036952, A065720, A156059

binary expansion of n: see also (1) A005536, A003159, A006995, A006364, A054868, A070940, A070941, A070943, A001511, A029837, A037800

binary expansion of n: see also (2) A014081, A014082

binary matrices: see matrices, binary
binary numbers: A007088*
binary order of n: A029837, A070939
binary partitions: see partitions, binary
binary quadratic forms: see quadratic forms, binary
Binary sequences:: A006840
binary strings, A007088*, A007931
binary strings, see also: A007039, A007040, A005598
binary vectors, A007088*, A007931
binary vectors, avoiding certain patterns: A000045, A006156, A006498, A040000, A062257, A062258, A062259, A121907, A079500, A164387, A188580, A188696, A188697, A188714, A188765
binary vectors, grandchildren of: A057606, A057607, A000124
Binary vectors:: A005253, A003440

binary weight of n, sequences related to :

binary weight of n: A000120*

binary weight of n: see also weight of n

binomial coefficient, sequences related to :

binomial coefficient identities (1): A000984 A002458 A005260 A006588 A007583 A036909 A036910 A036911 A036914 A037959 A037960 A037961

binomial coefficient identities (2): A037962 A037963 A037964 A037965 A037966 A037967 A037972 A037976 A037980 A045952 A055787 A068551

binomial coefficient identities (3): A100516 A100517

binomial coefficients, A000012* = binomial(n,0), A000027* = binomial(n,1), A000217* = binomial(n,2), A000292* = binomial(n,3), etc.

binomial coefficients, central: A000984*, A001405*, A001700

binomial coefficients, circular: A037306, A047996, A008965. A000031, A215251

binomial coefficients, LCM of:: A002944

binomial coefficients, occurrences of n as:: A003016

binomial coefficients, triangle of: A007318*

binomial coefficients: (1):: A005733, A005735, A005809, A001791, A005810, A000332, A002054, A000389, A002694, A003516

binomial coefficients: (2):: A000580, A002696, A000581, A000582, A001287, A001288

binomial coefficients: for q-binomials, see Gaussian binomial coefficients

binomial coefficients: sums:: A001527, A003161, A003162

Binomial moments:: A000910

binomial transform, sequences related to :

binomial transform: see Transforms file

binomial transforms:: A007442, A000371, A007476, A007443, A007317, A005331, A007405, A007472, A004211, A005572, A005494, A004212, A005021, A004213, A005011, A005327, A005014

binomial(n,2): A000217*
binomial(n,3): A000292*
binomial(n,4): A000332*
binomial(n,k): binomial coefficient n-choose-k (see A007318)
bipartite (1):: A007083, A007029, A000291, A006823, A006612, A002774, A007085, A005142, A000412, A004100
bipartite (2):: A001832, A005335, A005336, A007084, A002762, A002766, A002763, A006824, A006825, A007028
bipartite (3):: A002767, A000465, A002768, A002764, A000491, A002765, A002755, A002756, A002757, A002758, A002759

bipartite, sequences related to :

bipartite graphs: see also graphs, bipartite

biprimes: A001358
birthday paradox: A014088 A033810 A050255 A050256 A051008 A064619

bisections, sequences related to :

bisections: A001519, A002478, A001906, A002878, A002287, A002286

bisections: see also dissections

Bishops problem, sequences related to :

Bishops problem:: A005633, A005631, A005635, A002465*, A005634, A005632

bits: see binary expansion
bitwise exclusive OR, see under XOR

• This is a section of the Index to the OEIS®.
• For further information see the main Index to OEIS page.
• Please read Index: Instructions For Updating Index to OEIS before making changes to this page.
• If you did not find what you were looking for in this Index, you can always search the database for a particular word or phrase.
• Full list of sections: