Reflections on Valentin's 2023 Pi day special
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04-01-2023, 08:44 PM
Post: #9
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RE: Reflections on Valentin's 2023 Pi day special
Yes, at some point we get so close to pi that our error calculation might be off. But the original BBC Basic I've been using, on a 6502 (emulator), has 5 byte floats with 32 bits of precision, and that's OK I think for the numbers I give above.
A modern BBC Basic on an Intel-based computer has 10 byte floats with 64 bits of precision, and can give us a few more record-holders: Code: 693570 421640 3.14159265 And yes, I too suspect it should be possible to compute a running approximation somehow. But note that each term of the sum has a multiplier of N inside a floor function - it's not straightforward to factor N out. |
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Messages In This Thread |
Reflections on Valentin's 2023 Pi day special - EdS2 - 03-22-2023, 09:11 AM
RE: Reflections on Valentin's 2023 Pi day special - Valentin Albillo - 03-23-2023, 09:32 PM
RE: Reflections on Valentin's 2023 Pi day special - EdS2 - 03-23-2023, 10:43 PM
RE: Reflections on Valentin's 2023 Pi day special - Valentin Albillo - 03-23-2023, 11:46 PM
RE: Reflections on Valentin's 2023 Pi day special - EdS2 - 03-24-2023, 08:41 AM
RE: Reflections on Valentin's 2023 Pi day special - Valentin Albillo - 03-24-2023, 11:06 PM
RE: Reflections on Valentin's 2023 Pi day special - EdS2 - 04-01-2023, 06:32 PM
RE: Reflections on Valentin's 2023 Pi day special - pier4r - 04-01-2023, 07:31 PM
RE: Reflections on Valentin's 2023 Pi day special - EdS2 - 04-01-2023 08:44 PM
RE: Reflections on Valentin's 2023 Pi day special - EdS2 - 04-02-2023, 07:45 AM
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