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Status of proofs
#8
So it indeed seems that Gottfried's method also leads to the same result as Andrew's approach. So I add to the list of lacking proofs

Let be the power derivation matrix of at 0, show that exists (for each and each mxm truncation of ) and that the first row are the coefficients of a powerseries such that for Andrew's slog.

An easier step into that direction could be to show that is equal to the regular iteration at the lower fixed point of for .
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Messages In This Thread
Status of proofs - by Daniel - 08/24/2007, 06:56 PM
RE: Status of proofs - by bo198214 - 08/24/2007, 07:16 PM
RE: Status of proofs - by bo198214 - 08/24/2007, 07:23 PM
RE: Status of proofs - by Daniel - 08/24/2007, 11:09 PM
RE: Status of proofs - by bo198214 - 08/25/2007, 12:07 AM
RE: Status of proofs - by bo198214 - 08/27/2007, 08:54 AM
RE: Status of proofs - by Gottfried - 08/24/2007, 10:06 PM
RE: Status of proofs - by Daniel - 08/24/2007, 11:02 PM
RE: Status of proofs - by Gottfried - 08/29/2007, 06:07 AM
RE: Status of proofs - by andydude - 08/29/2007, 05:04 AM
RE: Status of proofs - by tommy1729 - 07/20/2010, 10:02 PM
RE: Status of proofs - by bo198214 - 07/21/2010, 03:08 AM
RE: Status of proofs - by tommy1729 - 07/21/2010, 10:39 PM



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