Superroots and a generalization for the Lambert-W

Hello There, Guest! Register

Linear Mode

Superroots and a generalization for the Lambert-W

nuninho1980 Offline

Offline

Fellow

Posts: 98
Threads: 6
Joined: Apr 2009

#2

11/09/2015, 11:27 PM

I'm interested.

Can you solve x^^(1/2) = 3? but... using "new" formula

Find

Reply

« Next Oldest | Next Newest »

Messages In This Thread

Superroots and a generalization for the Lambert-W - by Gottfried - 11/09/2015, 01:17 PM

RE: Superroots and a generalization for the Lambert-W - by nuninho1980 - 11/09/2015, 11:27 PM

RE: Superroots and a generalization for the Lambert-W - by Gottfried - 11/10/2015, 12:06 PM

RE: Superroots and a generalization for the Lambert-W - by tommy1729 - 11/10/2015, 09:38 AM

RE: Superroots and a generalization for the Lambert-W - by Gottfried - 11/10/2015, 12:04 PM

RE: Superroots and a generalization for the Lambert-W - by tommy1729 - 11/10/2015, 11:19 PM

RE: Superroots and a generalization for the Lambert-W - by andydude - 11/13/2015, 05:58 PM

RE: Superroots and a generalization for the Lambert-W - by Gottfried - 11/13/2015, 07:05 PM

RE: Superroots and a generalization for the Lambert-W - by Gottfried - 11/16/2015, 01:08 AM

RE: Superroots and a generalization for the Lambert-W - by andydude - 11/21/2015, 05:05 AM

RE: Superroots and a generalization for the Lambert-W - by andydude - 11/22/2015, 08:12 PM

RE: Superroots and a generalization for the Lambert-W - by andydude - 11/24/2015, 12:51 AM

RE: Superroots and a generalization for the Lambert-W - by Gottfried - 11/24/2015, 02:56 AM

RE: Superroots and a generalization for the Lambert-W - by andydude - 11/24/2015, 07:16 AM

RE: Superroots and a generalization for the Lambert-W - by andydude - 11/24/2015, 07:00 AM

RE: Superroots and a generalization for the Lambert-W - by Gottfried - 12/01/2015, 03:13 PM

RE: Superroots and a generalization for the Lambert-W - by tommy1729 - 12/01/2015, 11:58 PM

RE: Superroots and a generalization for the Lambert-W - by Gottfried - 12/02/2015, 03:49 AM

RE: Superroots and a generalization for the Lambert-W - by tommy1729 - 12/02/2015, 01:22 PM

RE: Superroots and a generalization for the Lambert-W - by andydude - 12/02/2015, 12:48 AM

RE: Superroots and a generalization for the Lambert-W - by Gottfried - 12/02/2015, 02:43 AM

RE: Superroots and a generalization for the Lambert-W - by andydude - 12/09/2015, 06:34 AM

RE: Superroots and a generalization for the Lambert-W - by andydude - 12/30/2015, 09:49 AM

Possibly Related Threads…
Thread		Author	Replies	Views	Last Post
	Nixon-Banach-Lambert-Raes tetration is analytic , simple and “ closed form “ !!	tommy1729	11	19,426	02/04/2021, 03:47 AM Last Post: JmsNxn
	Superroots (formal powerseries)	Gottfried	10	37,372	04/05/2011, 03:22 AM Last Post: Stan
	Infinite towers & solutions to Lambert W-function	brangelito	1	10,055	06/16/2010, 02:50 PM Last Post: bo198214
	Lambert W function and the Super Square Root	James Knight	3	19,380	10/29/2009, 06:30 AM Last Post: andydude
	the extent of generalization	Matt D	11	35,538	10/15/2007, 04:52 PM Last Post: Matt D

View a Printable Version

Users browsing this thread: 1 Guest(s)