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If one digs long enough, Kahan pops up. Inverse square root.
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If one digs long enough, Kahan pops up. Inverse square root.
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If one digs long enough, Kahan pops up. Inverse square root.
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10-03-2023, 02:18 PM
Post: #3
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RE: If one digs long enough, Kahan pops up. Inverse square root.
(10-03-2023 07:37 AM)pier4r Wrote: We all know that W. Kahan (the author of many numerical solutions for the HP calculators) was great ... ... and still is: https://en.wikipedia.org/wiki/William_Kahan <0|ΙΈ|0> -Joe- |
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If one digs long enough, Kahan pops up. Inverse square root. - pier4r - 10-03-2023, 07:37 AM
RE: If one digs long enough, Kahan pops up. Inverse square root. - EdS2 - 10-03-2023, 07:45 AM
RE: If one digs long enough, Kahan pops up. Inverse square root. - Joe Horn - 10-03-2023 02:18 PM
RE: If one digs long enough, Kahan pops up. Inverse square root. - pier4r - 10-03-2023, 02:35 PM
RE: If one digs long enough, Kahan pops up. Inverse square root. - Wes Loewer - 10-09-2023, 03:53 AM
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