arcsinc( 1-y ), for small y
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06-18-2020, 11:54 PM
Post: #14
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RE: arcsinc( 1-y ), for small y
Re-phrase previous post asinc(1-y) in terms of k, with shorter constants:
\(\large asinc(k) ≈ \Large \sqrt{{12(1-k) \over 1-0.2041(1-k)\;+ \sqrt{(27.11-k)(0.0065+0.0318k)}}} \) Free-42 code, Newton's method using above guess: Code: 00 { 85-Byte Prgm } Redo previous posts examples: asinc(5280/5281) → 0.03370775880987942934821849830508089 asinc(0.99) → 0.2453178088540252967075843126095618 asinc(5280/5380) → 0.3348901065998630063407861032211992 asinc(1/6.5) → 2.711312910356983336479873410532187 |
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Messages In This Thread |
arcsinc( 1-y ), for small y - Albert Chan - 07-05-2018, 11:43 PM
RE: arcsinc( 1-y ), for small y - Albert Chan - 07-06-2018, 03:22 PM
RE: arcsinc( 1-y ), for small y - Thomas Klemm - 07-06-2018, 09:07 PM
RE: arcsinc( 1-y ), for small y - Albert Chan - 07-06-2018, 11:17 PM
RE: arcsinc( 1-y ), for small y - Albert Chan - 07-07-2018, 06:11 AM
RE: arcsinc( 1-y ), for small y - Albert Chan - 07-07-2018, 06:04 PM
RE: arcsinc( 1-y ), for small y - Albert Chan - 07-08-2018, 03:28 AM
RE: arcsinc( 1-y ), for small y - Albert Chan - 07-09-2018, 01:12 AM
RE: arcsinc( 1-y ), for small y - Albert Chan - 07-12-2018, 05:26 PM
RE: arcsinc( 1-y ), for small y - Albert Chan - 08-20-2018, 02:20 PM
RE: arcsinc( 1-y ), for small y - Albert Chan - 08-20-2018, 03:23 PM
RE: arcsinc( 1-y ), for small y - Albert Chan - 08-25-2018, 03:51 PM
RE: arcsinc( 1-y ), for small y - Albert Chan - 10-01-2019, 06:03 PM
RE: arcsinc( 1-y ), for small y - Albert Chan - 06-18-2020 11:54 PM
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