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| Describe sage-3.2.1 here. | = Sage 3.2.1 Release Tour = Sage 3.2.1 was released on December FIXME, 2008. For the official, comprehensive release notes, see [[http://www.sagemath.org/src/announce/sage-3.2.1.txt|sage-3.2.1.txt]]. == Algebra == Robert Bradshaw: a much simpler and faster algorithm for the divisors function over integers. The new optimized code is faster than a similar integer divisor function in the version of PARI/GP that's bundled with Sage 3.2.1, as well as outperforming a similar integer divisor function found in the version of Magma that Sage 3.2.1 interfaces with. John Palmieri: a few methods for finite field elements including additive order, p-th power, and p-th root where p is the characteristic of the field. == Basic arithmetic == Burcin Erocal: improving the user interface of polynomial classes. John Palmieri, Carl Witty: a method to test whether a polynomial is square over the field it is defined. If the polynomial is square, then the method has the option of returning a square root. |
Sage 3.2.1 Release Tour
Sage 3.2.1 was released on December FIXME, 2008. For the official, comprehensive release notes, see sage-3.2.1.txt.
Algebra
Robert Bradshaw: a much simpler and faster algorithm for the divisors function over integers. The new optimized code is faster than a similar integer divisor function in the version of PARI/GP that's bundled with Sage 3.2.1, as well as outperforming a similar integer divisor function found in the version of Magma that Sage 3.2.1 interfaces with.
John Palmieri: a few methods for finite field elements including additive order, p-th power, and p-th root where p is the characteristic of the field.
Basic arithmetic
Burcin Erocal: improving the user interface of polynomial classes.
John Palmieri, Carl Witty: a method to test whether a polynomial is square over the field it is defined. If the polynomial is square, then the method has the option of returning a square root.