irreducible polynomial वाक्य
उदाहरण वाक्य
मोबाइल
- Since the formal derivative of a positive degree polynomial can be zero only if the field has prime characteristic, for an irreducible polynomial to not be separable, its coefficients must lie in a field of prime characteristic.
- Now, it may be that the problem is just generally hard, but I find it difficult to believe that the following program to generate the smallest coefficients to build a sequence of irreducible polynomials cannot be made faster.
- The sub-ring is typically the finite quotient ( factor ) ring formed by reducing all of the polynomials in \ mathbf { F } _ q [ x ] modulo an irreducible polynomial \ Phi ( x ).
- A common misconception is that the " best " CRC polynomials are derived from either irreducible polynomials or irreducible polynomials times the factor, which adds to the code the ability to detect all errors affecting an odd number of bits.
- A common misconception is that the " best " CRC polynomials are derived from either irreducible polynomials or irreducible polynomials times the factor, which adds to the code the ability to detect all errors affecting an odd number of bits.
- Now I want to use the fact ( ? ) that automorphisms permute the roots of irreducible polynomials when the coefficients are fixed by the automorphism ( I'll apply the Frobenius map on " F " ).
- It is known that one cannot solve an irreducible polynomial of prime degree greater or equal to 7 using the neusis construction, so it is not possible to construct a regular 23-gon or 29-gon using this tool.
- Given d \ in K such that X ^ 2 + X + d is an irreducible polynomial over K, the "'quadratic twist "'of E is the curve E d, defined by the equation:
- Analogously, " prime polynomials " ( more correctly, " irreducible polynomials " ) can be defined as " non-zero polynomials which cannot be factorized into the product of two non constant polynomials ".
- As this polynomial is not irreducible ( except for ), the primitive " n " th roots of unity are roots of an irreducible polynomial of lower degree, called cyclotomic polynomial, and often denoted \ Phi _ n.
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