Sequences
392,541 sequences
- Nonsquares mod 98.A028811
Nonsquares mod 98.
- Nonsquares mod 99.A028812
Nonsquares mod 99.
- Nonsquares mod 100.A028813
Nonsquares mod 100.
- Expansion of (1-2*x)/((1-x)^3*(1-4*x)).A028814
Expansion of (1-2*x)/((1-x)^3*(1-4*x)).
- a(n) = prime(n) + 1 (starting with 1).A028815
a(n) = prime(n) + 1 (starting with 1).
- Numbers k such that k^2 is a palindrome with an odd number of digits.A028816
Numbers k such that k^2 is a palindrome with an odd number of digits.
- Palindromic squares with an odd number of digits.A028817
Palindromic squares with an odd number of digits.
- Palindromic squares with odd number of digits and non-palindromic and "non-core" square roots.A028818
Palindromic squares with odd number of digits and non-palindromic and "non-core" square roots.
- Numbers whose square has its digits in nondecreasing order.A028819
Numbers whose square has its digits in nondecreasing order.
- Squares with digits in nondecreasing order.A028820
Squares with digits in nondecreasing order.
- Numbers k such that k^2 has digits in nonincreasing order.A028821
Numbers k such that k^2 has digits in nonincreasing order.
- Squares with digits in nonincreasing order.A028822
Squares with digits in nonincreasing order.
- Numbers k such that k^2 + k + 17 is prime.A028823
Numbers k such that k^2 + k + 17 is prime.
- Squarefree degrees of irreducible representations of Mathieu group M_24.A028824
Squarefree degrees of irreducible representations of Mathieu group M_24.
- List of sizes of conjugacy classes of Mathieu simple group M_24 of order 244823040.A028825
List of sizes of conjugacy classes of Mathieu simple group M_24 of order 244823040.
- Distinct orders of elements of Mathieu group M_24.A028826
Distinct orders of elements of Mathieu group M_24.
- List of orders of elements of Conway simple group Co_3.A028827
List of orders of elements of Conway simple group Co_3.
- Distinct orders of elements of Conway simple group Co_3.A028828
Distinct orders of elements of Conway simple group Co_3.
- List of orders of elements of Conway simple group Co_2.A028829
List of orders of elements of Conway simple group Co_2.
- Distinct orders of elements of Conway simple group Co_2.A028830
Distinct orders of elements of Conway simple group Co_2.
- Expansion of g.f. (1+2*x+3*x^2)/(1-x-x^2-x^3-x^4).A028831
Expansion of g.f. (1+2*x+3*x^2)/(1-x-x^2-x^3-x^4).
- Number of distinct integers in period of continued fraction for sqrt(n), or 0 if n is a square.A028832
Number of distinct integers in period of continued fraction for sqrt(n), or 0 if n is a square.
- Index of redundancy in period of continued fraction for sqrt(n).A028833
Index of redundancy in period of continued fraction for sqrt(n).
- Numbers whose sum of digits is a prime.A028834
Numbers whose sum of digits is a prime.
- Numbers whose iterated sum of digits is a prime.A028835
Numbers whose iterated sum of digits is a prime.
- Iterated sum of digits of n is a power of 2.A028836
Iterated sum of digits of n is a power of 2.
- Iterated sum of digits of n is a square.A028837
Iterated sum of digits of n is a square.
- Numbers whose sum of digits is a power of 2.A028838
Numbers whose sum of digits is a power of 2.
- Sum of digits of n is a square.A028839
Sum of digits of n is a square.
- Numbers k such that sum of digits of k is a Fibonacci number.A028840
Numbers k such that sum of digits of k is a Fibonacci number.
- Iterated sum of digits of n is a Fibonacci number.A028841
Iterated sum of digits of n is a Fibonacci number.
- Numbers whose product of digits is prime.A028842
Numbers whose product of digits is prime.
- Numbers whose iterated product of digits is a prime.A028843
Numbers whose iterated product of digits is a prime.
- Row sums of triangle A013988.A028844
Row sums of triangle A013988.
- Iterated product of digits of n is a nonzero square.A028845
Iterated product of digits of n is a nonzero square.
- Numbers whose product of digits is a power of 2.A028846
Numbers whose product of digits is a power of 2.
- Number of composite labeled topologies on n points.A028847
Number of composite labeled topologies on n points.
- Number of composite labeled T_0 topologies on n points.A028848
Number of composite labeled T_0 topologies on n points.
- Number of composite unlabeled topologies (i.e., composite homeomorphism classes) on n points.A028849
Number of composite unlabeled topologies (i.e., composite homeomorphism classes) on n points.
- Number of composite unlabeled T_0 topologies (i.e., composite T_0 homeomorphism classes) on n points.A028850
Number of composite unlabeled T_0 topologies (i.e., composite T_0 homeomorphism classes) on n points.
- Number of composite unlabeled connected topologies (i.e., composite connected homeomorphism classes) on n points.A028851
Number of composite unlabeled connected topologies (i.e., composite connected homeomorphism classes) on n points.
- Number of composite unlabeled connected T_0 topologies (i.e., composite T_0 connected homeomorphism classes) on n points.A028852
Number of composite unlabeled connected T_0 topologies (i.e., composite T_0 connected homeomorphism classes) on n points.
- Number of prime labeled topologies on n points.A028853
Number of prime labeled topologies on n points.
- Number of prime labeled T_0 topologies on n points.A028854
Number of prime labeled T_0 topologies on n points.
- Number of prime unlabeled topologies (i.e., prime homeomorphism classes) on n points.A028855
Number of prime unlabeled topologies (i.e., prime homeomorphism classes) on n points.
- Number of prime unlabeled T_0 topologies (i.e., prime T_0 homeomorphism classes) on n points.A028856
Number of prime unlabeled T_0 topologies (i.e., prime T_0 homeomorphism classes) on n points.
- Number of prime unlabeled connected topologies (i.e., prime connected homeomorphism classes) on n points.A028857
Number of prime unlabeled connected topologies (i.e., prime connected homeomorphism classes) on n points.
- Number of prime unlabeled connected T_0 topologies (i.e., prime T_0 connected homeomorphism classes) on n points.A028858
Number of prime unlabeled connected T_0 topologies (i.e., prime T_0 connected homeomorphism classes) on n points.
- a(n+2) = 2*a(n+1) + 2*a(n); a(0) = 1, a(1) = 3.A028859
a(n+2) = 2*a(n+1) + 2*a(n); a(0) = 1, a(1) = 3.
- a(n+2) = 2*a(n+1) + 2*a(n); a(0) = -1, a(1) = 1.A028860
a(n+2) = 2*a(n+1) + 2*a(n); a(0) = -1, a(1) = 1.