Re: A perfect power, and then?

2012-10-25 Thread Niels Möller
Torbjorn Granlund t...@gmplib.org writes: ni...@lysator.liu.se (Niels Möller) writes: My bsqrt uses an iteration converging to a^{-1/2}, and broot uses an iteration converging to a^{1/n - 1}. Both division free. So binv_sqroot (from mpn/generic/perfpow.c and your bsqrt seem to

PowerPC 970MP

2012-10-25 Thread Svyatoslav Covanov
Hello, I have a personal computer which is a PowerMac G5, so based on the processor PowerPC 970MP. Are you interested ? Yours faithfully Svyatoslav Covanov ___ gmp-devel mailing list gmp-devel@gmplib.org http://gmplib.org/mailman/listinfo/gmp-devel

Re: A perfect power, and then?

2012-10-25 Thread Torbjorn Granlund
ni...@lysator.liu.se (Niels Möller) writes: Do you think we should have an advertised binv_sqrt function returning a^{-1/2}? (And if so, should we have something analogous also for euclidean square root? And for nth roots?) Perhaps. A start would be to advertise it internally. My

Re: A perfect power, and then?

2012-10-25 Thread Niels Möller
Torbjorn Granlund t...@gmplib.org writes: With all respect for your functions, I don't think we should replace the tested ones in perfpow. I think those should in he first place be improved (and put in their own file). I see. Do you want the functions in the separate files to compute

Re: A perfect power, and then?

2012-10-25 Thread Niels Möller
Torbjorn Granlund t...@gmplib.org writes: OK. One might also want to consider which is the most useful function. Computing x^{1/2} and x^{1/n} looks nice, at least in the manual ;-). And we get there with a single mullo if we compute x^{-1/2} and x^{1/n-1}. Which variants really are most