Sequences
392,541 sequences
- First digit after decimal point of square root of n.A023961
First digit after decimal point of square root of n.
- First digit after decimal point of cube root of n.A023962
First digit after decimal point of cube root of n.
- First digit after decimal point of 4th root of n.A023963
First digit after decimal point of 4th root of n.
- First digit after decimal point of 5th root of n.A023964
First digit after decimal point of 5th root of n.
- First digit after decimal point of 6th root of n.A023965
First digit after decimal point of 6th root of n.
- First digit after decimal point of 7th root of n.A023966
First digit after decimal point of 7th root of n.
- First digit after decimal point of 8th root of n.A023967
First digit after decimal point of 8th root of n.
- First digit after decimal point of 9th root of n.A023968
First digit after decimal point of 9th root of n.
- a(n) = round(sqrt(n)) - floor(sqrt(n)).A023969
a(n) = round(sqrt(n)) - floor(sqrt(n)).
- First bit in fractional part of binary expansion of cube root of n.A023970
First bit in fractional part of binary expansion of cube root of n.
- First bit in fractional part of binary expansion of 4th root of n.A023971
First bit in fractional part of binary expansion of 4th root of n.
- First bit in fractional part of binary expansion of 5th root of n.A023972
First bit in fractional part of binary expansion of 5th root of n.
- First bit in fractional part of binary expansion of 6th root of n.A023973
First bit in fractional part of binary expansion of 6th root of n.
- First bit in fractional part of binary expansion of 7th root of n.A023974
First bit in fractional part of binary expansion of 7th root of n.
- First bit in fractional part of binary expansion of 8th root of n.A023975
First bit in fractional part of binary expansion of 8th root of n.
- First bit in fractional part of binary expansion of 9th root of n.A023976
First bit in fractional part of binary expansion of 9th root of n.
- First digit after the decimal point of the n-th root of n.A023977
First digit after the decimal point of the n-th root of n.
- Sum of exponents in prime-power factorization of multinomial coefficient M(3n; n,n,n).A023978
Sum of exponents in prime-power factorization of multinomial coefficient M(3n; n,n,n).
- Sum of exponents in prime-power factorization of multinomial coefficient M(4n; n,n,n,n).A023979
Sum of exponents in prime-power factorization of multinomial coefficient M(4n; n,n,n,n).
- Sum of exponents in prime-power factorization of multinomial coefficient M(4n;2n,n,n).A023980
Sum of exponents in prime-power factorization of multinomial coefficient M(4n;2n,n,n).
- Sum of exponents in prime-power factorization of multinomial coefficient M(5n; n,n,n,n,n).A023981
Sum of exponents in prime-power factorization of multinomial coefficient M(5n; n,n,n,n,n).
- Sum of exponents in prime-power factorization of multinomial coefficient M(5n;3n,n,n).A023982
Sum of exponents in prime-power factorization of multinomial coefficient M(5n;3n,n,n).
- Sum of exponents in prime-power factorization of multinomial coefficient M(5n;2n,2n,n).A023983
Sum of exponents in prime-power factorization of multinomial coefficient M(5n;2n,2n,n).
- Sum of exponents in prime-power factorization of multinomial coefficient M(6n; n,n,n,n,n,n).A023984
Sum of exponents in prime-power factorization of multinomial coefficient M(6n; n,n,n,n,n,n).
- Sum of exponents in prime-power factorization of multinomial coefficient M(6n,2n,2n,2n).A023985
Sum of exponents in prime-power factorization of multinomial coefficient M(6n,2n,2n,2n).
- Sum of exponents of primes in C(4n,2n) - sum of exponents of primes in C(2n,n).A023986
Sum of exponents of primes in C(4n,2n) - sum of exponents of primes in C(2n,n).
- Sum of exponents of primes in C(5n,3n) - sum of exponents of primes in C(3n,2n).A023987
Sum of exponents of primes in C(5n,3n) - sum of exponents of primes in C(3n,2n).
- Duplicate of A023819.A023988
Duplicate of A023819.
- Look and Say sequence: describe the previous term! (method C - initial term is 2).A023989
Look and Say sequence: describe the previous term! (method C - initial term is 2).
- Sum of exponents of primes in multinomial coefficient M(4n; 2n,n,n) - sum of exponents of primes in M(3n; n,n,n).A023990
Sum of exponents of primes in multinomial coefficient M(4n; 2n,n,n) - sum of exponents of primes in M(3n; n,n,n).
- Sum of exponents of primes in multinomial coefficient M(3n; n+1,n,n-1).A023991
Sum of exponents of primes in multinomial coefficient M(3n; n+1,n,n-1).
- Sum of exponents of primes in multinomial coefficient M(4n; n+2,2n,n-2).A023992
Sum of exponents of primes in multinomial coefficient M(4n; n+2,2n,n-2).
- Sum of exponents of primes in multinomial coefficient M(3n; n+2,n-1,n-1).A023993
Sum of exponents of primes in multinomial coefficient M(3n; n+2,n-1,n-1).
- Number of isomorphism types of symmetric configurations n_4.A023994
Number of isomorphism types of symmetric configurations n_4.
- Number of sets S = {a_1, a_2, ..., a_k}, with 1 < a_i < a_j <= n such that no a_j divides the product of all the others.A023995
Number of sets S = {a_1, a_2, ..., a_k}, with 1 < a_i < a_j <= n such that no a_j divides the product of all the others.
- Triangle of numbers T(n,k), where T(n,k) is the number of sets S = {a_1, a_2, ..., a_k}, with 1 < a_i < a_j <= n such that no a_j divides the product of all the others.A023996
Triangle of numbers T(n,k), where T(n,k) is the number of sets S = {a_1, a_2, ..., a_k}, with 1 < a_i < a_j <= n such that no a_j divides the product of all the others.
- Number of block permutations on an n-set.A023997
Number of block permutations on an n-set.
- Number of block permutations on an n-set which are uniform, i.e., corresponding blocks have same size.A023998
Number of block permutations on an n-set which are uniform, i.e., corresponding blocks have same size.
- Absolute value of determinant of n X n matrix whose entries are the integers from 1 to n^2 spiraling inward, starting in a corner.A023999
Absolute value of determinant of n X n matrix whose entries are the integers from 1 to n^2 spiraling inward, starting in a corner.
- a(n) = 1 - n.A024000
a(n) = 1 - n.
- a(n) = 1 - n^3.A024001
a(n) = 1 - n^3.
- a(n) = 1 - n^4.A024002
a(n) = 1 - n^4.
- a(n) = 1 - n^5.A024003
a(n) = 1 - n^5.
- a(n) = 1 - n^6.A024004
a(n) = 1 - n^6.
- a(n) = 1 - n^7.A024005
a(n) = 1 - n^7.
- a(n) = 1 - n^8.A024006
a(n) = 1 - n^8.
- a(n) = 1 - n^9.A024007
a(n) = 1 - n^9.
- a(n) = 1 - n^10.A024008
a(n) = 1 - n^10.
- a(n) = 1 - n^11.A024009
a(n) = 1 - n^11.
- a(n) = 1 - n^12.A024010
a(n) = 1 - n^12.