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 Taylor series of upx function Kouznetsov Fellow Posts: 151 Threads: 9 Joined: Apr 2008 03/03/2009, 07:20 AM Ansus Wrote:Thank you. What did you find about simmetricity? If y=J[x], then, the symmetry with respect to line x=-y implies that -x=J[-y], and then -x=J[-J[x]]. Please, plot J[-J[x]]+1 versus x; if symmetry, then, it should be zero. You may just add the line PJ = Plot[{J[-J[z]] + z}, {z, -1.999, 1.9}, PlotRange -> All]; to the coide, and get the graphic below:     The deviation is small, of order of a percent. Could you confirm this result? « Next Oldest | Next Newest »

 Messages In This Thread Taylor series of upx function - by Zagreus - 09/07/2008, 10:56 AM RE: Taylor series of upx function - by bo198214 - 09/10/2008, 01:56 PM RE: Taylor series of upx function - by andydude - 10/23/2008, 10:16 PM RE: Taylor series of upx function - by Kouznetsov - 11/16/2008, 01:40 PM RE: Taylor series of upx function - by bo198214 - 11/16/2008, 07:17 PM RE: Taylor series of upx function - by sheldonison - 11/17/2008, 12:21 AM RE: Taylor series of upx function - by Kouznetsov - 11/17/2008, 04:11 AM RE: Taylor series of upx function - by bo198214 - 11/18/2008, 11:49 AM RE: Taylor series of upx function - by sheldonison - 03/05/2009, 06:48 PM RE: Taylor series of upx function - by Kouznetsov - 12/02/2008, 12:03 PM RE: Taylor series of upx function - by sheldonison - 12/03/2008, 09:11 PM RE: Taylor series of upx function - by Kouznetsov - 12/05/2008, 12:30 AM

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