A000214 Number of equivalence classes of Boolean functions of n variables under action of AG(n,2).
3, 5, 10, 32, 382, 15768919, 16224999167506438730294, 84575066435667906978109556031081616704183639810103015118
Offset: 1
References
- V. Jovovic, The cycle indices polynomials of some classical groups, Belgrade, 1995, unpublished.
- R. J. Lechner, Harmonic Analysis of Switching Functions, in A. Mukhopadhyay, ed., Recent Developments in Switching Theory, Ac Press, 1971, pp. 121-254, esp. p. 186.
- N. J. A. Sloane, A Handbook of Integer Sequences, Academic Press, 1973 (includes this sequence).
- N. J. A. Sloane and Simon Plouffe, The Encyclopedia of Integer Sequences, Academic Press, 1995 (includes this sequence).
Links
- Kenny Lau, Table of n, a(n) for n = 1..10 (one digit in a(9) corrected by _Georg Fischer_, Apr 13 2019)
- H. Fripertinger, Cycle indices of linear, affine and projective groups, Linear Algebra and Its Applications, 263, 133-156, 1997.
- H. Fripertinger, Implementation of cycle index of linear group
- M. A. Harrison, On the classification of Boolean functions by the general linear and affine groups, Technical Note, (1962).
- M. A. Harrison, On the classification of Boolean functions by the general linear and affine groups, J. Soc. Industrial and Applied Mathematics, 12.2 (1964), 285-299. [This journal later became the SIAM Journal]
- M. A. Harrison, On asymptotic estimates in switching and automata theory, J. Assoc. Comput. Mach. 13 1966, 151-157.
- Vladeta Jovovic, Cycle indices
- Index entries for sequences related to Boolean functions
Crossrefs
Cf. A000585.
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