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File: sage/rings/polynomial/polynomial_integer_dense_ntl.pyx (starting at line 1)
Dense univariate polynomials over Z, implemented using NTL.
AUTHORS:
-- David Harvey: split off from polynomial_element_generic.py
(2007-09)
-- David Harvey: rewrote to talk to NTL directly, instead of via
ntl.pyx (2007-09); a lot of this was based on Joel
Mohler's recent rewrite of the NTL wrapper
\sage includes two implementations of dense univariate polynomials
over Z; this file contains the implementation based on NTL, but there
is also an implementation based on FLINT.
The FLINT implementation is preferred (FLINT's arithmetic operations
are generally faster), so it is the default; to use the NTL
implementation, you can do:
sage: K.<x> = PolynomialRing(ZZ, implementation='NTL')
sage: K
Univariate Polynomial Ring in x over Integer Ring (using NTL)
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Polynomial_integer_dense_ntl File: sage/rings/polynomial/polynomial_integer_dense_ntl.pyx (starting at line 60) A dense polynomial over the integers, implemented via NTL. |
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QQ = Rational Field
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ZZ =
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ZZ_sage =
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pari = Interface to the PARI C library
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ZZ
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ZZ_sage
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