📄 h.eival
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* * * * * * * * eival * * * * * * * * "eigenvalues" SYNTAX: X = eival(A, X1) A is a square matrix over Z, Q, Z/pZ or GF(p^n) (where p is a prime). X1 is a variable. The roots of the characteristic polynomial of the matrix A in Z, Q, Z/pZ or GF(p^n), respectively, i.e. the eigenvalues of A are displayed on the screen. X is assigned the characteristic polynomial of the matrix A divided by its linear factors, i.e. the product of all irreducible factors of degree >= 2. The factorization of X is displayed, too. At first the eigenvalues of A are stored in AV and then the irreducible factors with its exponents of the characteristic polynomial are stored in AV in the form factor - exponent (see "?avfunc"). Warning: If p > 2^30, the primality of p is not tested. Example 1: (correct) eival({{1, 0} {0, 1}}, x) Example 2: (incorrect) eival({{7, 4711}}, y)_ERR_NR_047
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