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Lambert W Function (hp-42s)
10-21-2020, 03:05 PM (This post was last modified: 03-30-2021 10:48 AM by Albert Chan.)
Post: #48
RE: Lambert W Function (hp-42s)
Hi, lyuka

I discovered a feature of your code. Smile
Because we turned repeat-until to while-do loop, it is restartable with another guess.

Example, to calculate eW(-log(2)/2), both branch 0 and -1:

2 LN 2 +/- /   → a = -0.3465735902799726547086160607290883
XEQ "eW"       → e^W0(a) = 0.5
− 0.3 R/S      → e^W-1(a) = 0.25

For e^W-1(a), -1/e < a < 0, any positive guess below -a work.

Update: a good guess for e^W-1(a), -1/e < a < 0, is 2a²
For above case, 2a² already gives 0.24022

Just replace "− new-guess R/S", with this: "− − + × R/S"
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Messages In This Thread
Lambert W Function (hp-42s) - Juan14 - 05-16-2020, 04:07 PM
RE: Lambert W Function (hp-42s) - Werner - 05-17-2020, 07:56 AM
RE: Lambert W Function (hp-42s) - Werner - 05-17-2020, 08:15 AM
RE: Lambert W Function (hp-42s) - Gerald H - 05-17-2020, 09:29 AM
RE: Lambert W Function (hp-42s) - Werner - 05-18-2020, 08:04 AM
RE: Lambert W Function (hp-42s) - Juan14 - 05-17-2020, 12:12 PM
RE: Lambert W Function (hp-42s) - Juan14 - 05-18-2020, 10:51 PM
RE: Lambert W Function (hp-42s) - Juan14 - 05-21-2020, 12:09 AM
RE: Lambert W Function (hp-42s) - Werner - 05-22-2020, 11:39 AM
RE: Lambert W Function (hp-42s) - Werner - 05-23-2020, 04:20 AM
RE: Lambert W Function (hp-42s) - Werner - 06-11-2020, 05:17 AM
RE: Lambert W Function (hp-42s) - Werner - 06-11-2020, 09:20 AM
RE: Lambert W Function (hp-42s) - lyuka - 09-28-2020, 04:06 PM
RE: Lambert W Function (hp-42s) - Werner - 09-30-2020, 09:12 AM
RE: Lambert W Function (hp-42s) - Werner - 10-02-2020, 03:02 PM
RE: Lambert W Function (hp-42s) - Werner - 09-30-2020, 07:08 AM
RE: Lambert W Function (hp-42s) - lyuka - 09-29-2020, 09:21 AM
RE: Lambert W Function (hp-42s) - lyuka - 09-29-2020, 11:17 PM
RE: Lambert W Function (hp-42s) - lyuka - 09-30-2020, 11:04 AM
RE: Lambert W Function (hp-42s) - lyuka - 09-30-2020, 07:16 PM
RE: Lambert W Function (hp-42s) - Werner - 10-01-2020, 09:37 AM
RE: Lambert W Function (hp-42s) - Werner - 10-01-2020, 01:39 PM
RE: Lambert W Function (hp-42s) - lyuka - 10-01-2020, 06:25 PM
RE: Lambert W Function (hp-42s) - lyuka - 10-02-2020, 05:44 AM
RE: Lambert W Function (hp-42s) - lyuka - 10-03-2020, 07:56 PM
RE: Lambert W Function (hp-42s) - Werner - 10-05-2020, 08:03 AM
RE: Lambert W Function (hp-42s) - lyuka - 10-05-2020, 06:09 PM
RE: Lambert W Function (hp-42s) - Werner - 10-06-2020, 06:16 AM
RE: Lambert W Function (hp-42s) - Albert Chan - 10-21-2020 03:05 PM
RE: Lambert W Function (hp-42s) - lyuka - 11-09-2020, 08:30 AM



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