Lambert W function (for HP Prime)
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11-05-2020, 03:18 PM
(This post was last modified: 11-05-2020 08:24 PM by Albert Chan.)
Post: #10
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RE: Lambert W function (for HP Prime)
(11-04-2020 08:12 PM)lyuka Wrote: LW0H(-1.78) We may detect chaos faster by measuring actual corrections of y, instead of t's Assuming above numbers is base-10, 12 digits precision: y1 = y0 - t1 = 0.0892175267236 + 1.62562359481*i y2 = y1 - t2 = 0.0892180498540 + 1.62562367443*i y3 = y2 - t3 = 0.0892180498555 + 1.62562367443*i Imaginery part converged. Real part of y, ULP = 1e-13 y4 = y3 - t4 = y3 + 11 ULP y5 = y4 - t5 = y4 + 9 ULP y6 = y5 - t6 = y5 + 7 ULP ... Chaos detected going from y10 to y11. Correction = 2 ULP = previously. W(-1.78) ≈ y10 = y3 + (11+9+7+5+4+3+2) ULP = y3 + 41 ULP = 0.0892180498596 + 1.62562367443*i Here is proposed patch, for LW0H, Rev 1.36 (Nov 5, 2020): Code: ... |
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