Sequences
392,541 sequences
- Primes p such that x^3 = 11 has no solution mod p.A040061
Primes p such that x^3 = 11 has no solution mod p.
- Primes p such that x^3 = 12 has a solution mod p.A040062
Primes p such that x^3 = 12 has a solution mod p.
- Continued fraction for sqrt(72).A040063
Continued fraction for sqrt(72).
- Primes p such that x^3 = 12 has no solution mod p.A040064
Primes p such that x^3 = 12 has no solution mod p.
- Primes p such that x^3 = 13 has a solution mod p.A040065
Primes p such that x^3 = 13 has a solution mod p.
- Primes p such that x^3 = 13 has no solution mod p.A040066
Primes p such that x^3 = 13 has no solution mod p.
- Primes p such that x^3 = 14 has a solution mod p.A040067
Primes p such that x^3 = 14 has a solution mod p.
- Primes p such that x^3 = 14 has no solution mod p.A040068
Primes p such that x^3 = 14 has no solution mod p.
- Primes p such that x^3 = 15 has a solution mod p.A040069
Primes p such that x^3 = 15 has a solution mod p.
- Primes p such that x^3 = 15 has no solution mod p.A040070
Primes p such that x^3 = 15 has no solution mod p.
- Continued fraction for sqrt(80).A040071
Continued fraction for sqrt(80).
- Continued fraction for sqrt(82).A040072
Continued fraction for sqrt(82).
- Continued fraction for sqrt(83).A040073
Continued fraction for sqrt(83).
- Continued fraction for sqrt(84).A040074
Continued fraction for sqrt(84).
- 5-fold convolution of A000302 (powers of 4); expansion of 1/(1-4*x)^5.A040075
5-fold convolution of A000302 (powers of 4); expansion of 1/(1-4*x)^5.
- Smallest m >= 0 such that n*2^m + 1 is prime, or -1 if no such m exists.A040076
Smallest m >= 0 such that n*2^m + 1 is prime, or -1 if no such m exists.
- Continued fraction for sqrt(87).A040077
Continued fraction for sqrt(87).
- Primes p such that x^3 = 17 has a solution mod p.A040078
Primes p such that x^3 = 17 has a solution mod p.
- Primes p such that x^3 = 17 has no solution mod p.A040079
Primes p such that x^3 = 17 has no solution mod p.
- Continued fraction for sqrt(90).A040080
Continued fraction for sqrt(90).
- Riesel problem: a(n) = smallest m >= 0 such that n*2^m-1 is prime, or -1 if no such prime exists.A040081
Riesel problem: a(n) = smallest m >= 0 such that n*2^m-1 is prime, or -1 if no such prime exists.
- Number of inequivalent Latin squares (or isotopy classes of Latin squares) of order n.A040082
Number of inequivalent Latin squares (or isotopy classes of Latin squares) of order n.
- Primes p such that x^3 = 19 has a solution mod p.A040083
Primes p such that x^3 = 19 has a solution mod p.
- Primes p such that x^3 = 19 has no solution mod p.A040084
Primes p such that x^3 = 19 has no solution mod p.
- Primes p such that x^3 = 20 has a solution mod p.A040085
Primes p such that x^3 = 20 has a solution mod p.
- Primes p such that x^3 = 20 has no solution mod p.A040086
Primes p such that x^3 = 20 has no solution mod p.
- Primes p such that x^3 = 21 has a solution mod p.A040087
Primes p such that x^3 = 21 has a solution mod p.
- Primes p such that x^3 = 21 has no solution mod p.A040088
Primes p such that x^3 = 21 has no solution mod p.
- Primes p such that x^3 = 22 has a solution mod p.A040089
Primes p such that x^3 = 22 has a solution mod p.
- Continued fraction for sqrt(101).A040090
Continued fraction for sqrt(101).
- Continued fraction for sqrt(102).A040091
Continued fraction for sqrt(102).
- Primes p such that x^3 = 22 has no solution mod p.A040092
Primes p such that x^3 = 22 has no solution mod p.
- Continued fraction for sqrt(104).A040093
Continued fraction for sqrt(104).
- Continued fraction for sqrt(105).A040094
Continued fraction for sqrt(105).
- Primes p such that x^3 = 23 has a solution mod p.A040095
Primes p such that x^3 = 23 has a solution mod p.
- Primes p such that x^3 = 23 has no solution mod p.A040096
Primes p such that x^3 = 23 has no solution mod p.
- Duplicate of A010174.A040097
Duplicate of A010174.
- Primes p such that x^4 = 2 has a solution mod p.A040098
Primes p such that x^4 = 2 has a solution mod p.
- Continued fraction for sqrt(110).A040099
Continued fraction for sqrt(110).
- Primes p such that x^4 = 2 has no solution mod p.A040100
Primes p such that x^4 = 2 has no solution mod p.
- Primes p such that x^4 = 3 has a solution mod p.A040101
Primes p such that x^4 = 3 has a solution mod p.
- Primes p such that x^4 = 3 has no solution mod p.A040102
Primes p such that x^4 = 3 has no solution mod p.
- Duplicate of A045323.A040103
Duplicate of A045323.
- First ten consecutive primes which are emirps.A040104
First ten consecutive primes which are emirps.
- Primes p such that x^4 = 5 has a solution mod p.A040105
Primes p such that x^4 = 5 has a solution mod p.
- Primes p such that x^4 = 5 has no solution mod p.A040106
Primes p such that x^4 = 5 has no solution mod p.
- Primes p such that x^4 = 6 has a solution mod p.A040107
Primes p such that x^4 = 6 has a solution mod p.
- Primes p such that x^4 = 6 has no solution mod p.A040108
Primes p such that x^4 = 6 has no solution mod p.
- Continued fraction for sqrt(120).A040109
Continued fraction for sqrt(120).
- Continued fraction for sqrt(122).A040110
Continued fraction for sqrt(122).