Problems of HP prime with triple integrals?
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05-31-2020, 09:38 AM
Post: #2
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RE: Problems of HP prime with triple integrals?
Any calculator will have trouble with triple integrals that don't factorise into a product of single-variable integrals. To evaluate such an integral numerically to a high degree of precision requires of the order of \(N^3\) points, compared with \(N\) points for similar precision for a single-variable integral.
Your integral factorises, so calculators that spot this can evaluate it rapidly. The Prime doesn't appear to check for this, so it evaluates the integral the long way. I would guess that for multiple integrals that don't factorise the Prime and TI NSpire would be comparable, with the Titanium way behind! Having said that, I am surprised that the Prime didn't finish at all. Perhaps there is a problem. Nigel (UK) |
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Messages In This Thread |
Problems of HP prime with triple integrals? - rawi - 05-31-2020, 07:41 AM
RE: Problems of HP prime with triple integrals? - Nigel (UK) - 05-31-2020 09:38 AM
RE: Problems of HP prime with triple integrals? - rawi - 05-31-2020, 04:10 PM
RE: Problems of HP prime with triple integrals? - Nigel (UK) - 05-31-2020, 10:54 AM
RE: Problems of HP prime with triple integrals? - Albert Chan - 05-31-2020, 01:21 PM
RE: Problems of HP prime with triple integrals? - lrdheat - 05-31-2020, 04:04 PM
RE: Problems of HP prime with triple integrals? - parisse - 01-07-2021, 07:23 PM
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