Superroots and a generalization for the Lambert-W

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Superroots and a generalization for the Lambert-W

tommy1729 Offline

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11/10/2015, 09:38 AM

Conjecture 3.1 fails because the left hand side has radius going to 0.

There are 2 ways to show that.

On the other hand conjecture 3.1 does have meaning considering the first n derivatives of the LHS = RHS.

It is a mystery how you intend to solve the cases x^^(3/2) = v though.

Regards

Tommy1729

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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

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