I'm ready for the new release.
Dear all, I applied the patch that I was talking about. The points are (1) Added a simplification rules for powers that turns (x^a)^b into x^(a*b) in the case that x is positive and a is real. (2) Improved expansion of powers. In the case that a power is raised to an integer power, we should not simply be doing (x^a)^n -> expair(x, a*n) because this is wrong if x=y^2, a=1/2 and n=2. Then we get ((y^2)^(1/2))^2 -> expair(y^2, 1), which should be expair(y, 2). Happy releasing, Chris
Dear Chris, Chris Dams wrote:
(1) Added a simplification rules for powers that turns (x^a)^b into x^(a*b) in the case that x is positive and a is real.
I'm sure you have a proof for that but the CVS file doc/powerlaws.tex has escaped your attention, right? Sorry for the weird location. :-) Cheers -richy. -- Richard B. Kreckel <http://www.ginac.de/~kreckel/>
Dear Richy, On Wed, 31 Jan 2007, Richard B. Kreckel wrote:
(1) Added a simplification rules for powers that turns (x^a)^b into x^(a*b) in the case that x is positive and a is real.
I'm sure you have a proof for that but the CVS file doc/powerlaws.tex has escaped your attention, right? Sorry for the weird location. :-)
Yes, I now added the proof to this file. Best, Chris
participants (2)
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Chris Dams
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Richard B. Kreckel