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CAS: approx. sqrt?
09-05-2015, 02:58 PM
Post: #5
RE: CAS: approx. sqrt?
Thanks for the explanation,

but what about the 3-root and 4-root expressions? They stay in exact form. Why not have sqrt(complex #) simply also rewritten as e^(1/2*ln(complex number)? Or just leave it as sqrt(Complex #)? Will that really lead to too complicated, exact expressions further on?

If so, flashing the warning makes sense (as a suggestion), but the user can always hit the approx key anyway (at any time). I don't think that the CAS system should approximate by default - - the beauty of CAS is to enable exact computations.
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Messages In This Thread
CAS: approx. sqrt? - Helge Gabert - 09-05-2015, 03:47 AM
RE: CAS: approx. sqrt? - pwarmuth - 09-05-2015, 04:17 AM
RE: CAS: approx. sqrt? - Helge Gabert - 09-05-2015, 05:27 AM
RE: CAS: approx. sqrt? - parisse - 09-05-2015, 06:48 AM
RE: CAS: approx. sqrt? - Helge Gabert - 09-05-2015 02:58 PM
RE: CAS: approx. sqrt? - parisse - 09-05-2015, 04:20 PM
RE: CAS: approx. sqrt? - Helge Gabert - 09-05-2015, 06:28 PM
RE: CAS: approx. sqrt? - Helge Gabert - 09-07-2015, 10:15 PM
RE: CAS: approx. sqrt? - parisse - 09-08-2015, 06:13 AM
RE: CAS: approx. sqrt? - Helge Gabert - 09-08-2015, 02:44 PM
RE: CAS: approx. sqrt? - parisse - 09-09-2015, 07:24 AM
RE: CAS: approx. sqrt? - Helge Gabert - 09-09-2015, 03:01 PM



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