quadratic residue उदाहरण वाक्य
उदाहरण वाक्य
- If you can evaluate all three factors, you know whether or not 15 is a quadratic residue mod p.
- On the other hand, the Kronecker symbol does not have the same connection to quadratic residues as the Jacobi symbol.
- The fact that there are quadratic residues and the same number of nonresidues ( mod ) is proved in the article quadratic residue.
- The fact that there are quadratic residues and the same number of nonresidues ( mod ) is proved in the article quadratic residue.
- This result can be achieved if y = 2, 3 ( Quadratic residues can be looked up in the 2nd column ).
- Given integers a and T, a is said to be a " quadratic residue modulo T " if there exists an integer b such that
- As 1 is a quadratic residue modulo n ( n > 1 ), there can be no complete covering system of modular identities for all n.
- Pretty much as the question says, what is the best way to find all odd primes p such that 15 is a quadratic residue modulo p?
- In general, to determine if " a " is a quadratic residue modulo composite " n ", one can use the following theorem:
- When compared to each other, progressions with a quadratic nonresidue remainder have typically slightly more elements than those with a quadratic residue remainder ( Chebyshev's bias ).