Sequences
392,541 sequences
- Bond percolation series for mean cluster size on directed cubic lattice.A006810
Bond percolation series for mean cluster size on directed cubic lattice.
- Percolation series for b.c.c. lattice.A006811
Percolation series for b.c.c. lattice.
- Percolation series for f.c.c. lattice.A006812
Percolation series for f.c.c. lattice.
- Percolation series for directed hexagonal lattice.A006813
Percolation series for directed hexagonal lattice.
- Related to self-avoiding walks on square lattice.A006814
Related to self-avoiding walks on square lattice.
- Related to self-avoiding walks on square lattice.A006815
Related to self-avoiding walks on square lattice.
- Related to self-avoiding walks on square lattice.A006816
Related to self-avoiding walks on square lattice.
- Trails of length n on square lattice.A006817
Trails of length n on square lattice.
- Trails of length n on hexagonal lattice.A006818
Trails of length n on hexagonal lattice.
- Trails of length n on cubic lattice.A006819
Trails of length n on cubic lattice.
- Number of connected regular simple graphs of degree 4 (or quartic graphs) with n nodes.A006820
Number of connected regular simple graphs of degree 4 (or quartic graphs) with n nodes.
- Number of connected regular graphs of degree 5 (or quintic graphs) with 2n nodes.A006821
Number of connected regular graphs of degree 5 (or quintic graphs) with 2n nodes.
- Number of connected regular graphs of degree 6 (or sextic graphs) with n nodes.A006822
Number of connected regular graphs of degree 6 (or sextic graphs) with n nodes.
- Number of connected trivalent bipartite graphs with 2n nodes.A006823
Number of connected trivalent bipartite graphs with 2n nodes.
- Number of connected regular bipartite graphs of degree 4 with 2n nodes.A006824
Number of connected regular bipartite graphs of degree 4 with 2n nodes.
- Number of connected regular bipartite graphs of degree 5 with 2n nodes.A006825
Number of connected regular bipartite graphs of degree 5 with 2n nodes.
- Erroneous version of A003182.A006826
Erroneous version of A003182.
- Number of partitions of 2n with all subsums different from n.A006827
Number of partitions of 2n with all subsums different from n.
- From fundamental unit of Z[ (-d)^{1/4} ], where d runs over positive integers not of the form 4*k^4.A006828
From fundamental unit of Z[ (-d)^{1/4} ], where d runs over positive integers not of the form 4*k^4.
- From fundamental unit of Z[ (-n)^{1/4} ].A006829
From fundamental unit of Z[ (-n)^{1/4} ].
- From fundamental unit of Z[ (-n)^1/4 ].A006830
From fundamental unit of Z[ (-n)^1/4 ].
- From fundamental unit of Z[ (-n)^{1/4} ].A006831
From fundamental unit of Z[ (-n)^{1/4} ].
- Discriminants of totally real cubic fields.A006832
Discriminants of totally real cubic fields.
- Decimal expansion of neutron-to-electron mass ratio.A006833
Decimal expansion of neutron-to-electron mass ratio.
- Decimal expansion of neutron-to-proton mass ratio.A006834
Decimal expansion of neutron-to-proton mass ratio.
- Percolation series for directed square lattice.A006835
Percolation series for directed square lattice.
- Percolation series for directed hexagonal lattice.A006836
Percolation series for directed hexagonal lattice.
- Site percolation series for directed cubic lattice.A006837
Site percolation series for directed cubic lattice.
- Percolation series for directed b.c.c. lattice.A006838
Percolation series for directed b.c.c. lattice.
- Minimum of largest partial quotient of continued fraction for k/n, (k,n) = 1.A006839
Minimum of largest partial quotient of continued fraction for k/n, (k,n) = 1.
- Number of 2n-bead black-white reversible complementable necklaces with n black beads.A006840
Number of 2n-bead black-white reversible complementable necklaces with n black beads.
- Permutation arrays of period n.A006841
Permutation arrays of period n.
- Triangle read by rows: row n gives numerators of Farey series of order n.A006842
Triangle read by rows: row n gives numerators of Farey series of order n.
- Triangle read by rows: row n gives denominators of Farey series of order n.A006843
Triangle read by rows: row n gives denominators of Farey series of order n.
- a(1)=4, a(2)=5; thereafter a(n) is smallest number that is greater than a(n-1) and having a unique representation as a(j) + a(k) for j<k.A006844
a(1)=4, a(2)=5; thereafter a(n) is smallest number that is greater than a(n-1) and having a unique representation as a(j) + a(k) for j<k.
- State assignments for n-state machine.A006845
State assignments for n-state machine.
- Hammersley's polynomial p_n(1).A006846
Hammersley's polynomial p_n(1).
- Number of extreme points of the set of n X n symmetric doubly-stochastic matrices.A006847
Number of extreme points of the set of n X n symmetric doubly-stochastic matrices.
- Number of extreme points of the set of n X n symmetric doubly-substochastic matrices.A006848
Number of extreme points of the set of n X n symmetric doubly-substochastic matrices.
- Number of strongly self-dual planar maps with 2n edges.A006849
Number of strongly self-dual planar maps with 2n edges.
- Exponential self-convolution of numbers of rooted trees on n nodes.A006850
Exponential self-convolution of numbers of rooted trees on n nodes.
- Trails of length n on honeycomb lattice.A006851
Trails of length n on honeycomb lattice.
- Step at which n is expelled in Kimberling's puzzle (A035486).A006852
Step at which n is expelled in Kimberling's puzzle (A035486).
- Balanced colorings of n-cube.A006853
Balanced colorings of n-cube.
- Nonantipodal balanced colorings of n-cube.A006854
Nonantipodal balanced colorings of n-cube.
- Maximum number of edges in an n-node squarefree graph, or, in a graph containing no 4-cycle, or no C_4.A006855
Maximum number of edges in an n-node squarefree graph, or, in a graph containing no 4-cycle, or no C_4.
- Maximal number of edges in n-node graph of girth at least 5.A006856
Maximal number of edges in n-node graph of girth at least 5.
- a(n) = binomial(n+5,5) * binomial(n+5,4)/(n+5).A006857
a(n) = binomial(n+5,5) * binomial(n+5,4)/(n+5).
- Expansion of g.f. x*(1 + x)*(1 + 6*x + x^2)/(1 - x)^7.A006858
Expansion of g.f. x*(1 + x)*(1 + 6*x + x^2)/(1 - x)^7.
- From paths in the plane.A006859
From paths in the plane.