Algorithms:

Niels Moeller's subquadratic GCD

- polynomial division and gcd
- polynomial documentation
7. add combinatorial, linear algebra, factorization, polynomial functions
   as in SAC-2.
7. finite fields, e.g.
   - gf256_log_2, gf256_antilog_2, gf256_power_of_2, gf256_add, gf256_minus,
     gf256_subtract, gf256_mul, gf256_inv, gf256_div, gf256_product, gf256_exp,
     gf256_term, gfmul, gfadd, gfinv, gfexp.
   more polynomial operations:
     x(), power, >>, <<, division, scalmult, content, primitivepart,
     gcd, xgcd, no_of_real_roots, factorization.
   modular polynomials: powmod etc.
7. chinese remainder algorithm, maybe Hensel-lifting as in Magnum.
8. factor and primality testing for small integers
8. primality test in Z:
   + polynomials cl_MUP_MI, cl_MUP_I
     use integer FFT for multiplication in cl_UP_MI and cl_MUP_MI
   + - Pollard rho
   + - complex values of j()
     - Hilbert polynomial for j() 7.6.1
   + roots of polynomials mod N 1.6.1
   + - elliptic curves, Jacobi representation
     - m.P on elliptic curve
   + Atkin's algorithm
10. factoring in Z:
   - small prime table,
   - Pollard rho,
   - multiple polynomial quadratic sieve

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