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 Regular slog for base sqrt(2) - Using z=2 bo198214 Administrator Posts: 1,389 Threads: 90 Joined: Aug 2007 11/23/2007, 09:27 AM Wow is this beautiful! By Jay D. - the artist - Fox Though it took me some while to actually understand *what* you are drawing. But I think I understand now that you draw the rslog-image of a set of vertical lines in a certain rectangle for the upper half. Where you use $n=57$ in the formula $\text{rslog}(z)=\log_{\ln(2)} \frac{2- \exp^{\circ n}(z)}{2-\exp^{\circ n}(1)$ as the approximation for the regular slog. How can one find the singularities of $f^{\circ t}(x)$ and the complex fixed points of $f(x)=\sqrt{2}^x$ in your drawing? « Next Oldest | Next Newest »

 Messages In This Thread Regular slog for base sqrt(2) - Using z=2 - by jaydfox - 11/15/2007, 10:20 AM RE: Regular slog for base sqrt(2) - Using z=2 - by jaydfox - 11/15/2007, 10:37 AM RE: Regular slog for base sqrt(2) - Using z=2 - by jaydfox - 11/15/2007, 10:53 AM RE: Regular slog for base sqrt(2) - Using z=2 - by jaydfox - 11/15/2007, 11:06 AM RE: Regular slog for base sqrt(2) - Using z=2 - by jaydfox - 11/15/2007, 11:39 AM RE: Regular slog for base sqrt(2) - Using z=2 - by jaydfox - 11/20/2007, 05:15 AM RE: Regular slog for base sqrt(2) - Using z=2 - by jaydfox - 11/20/2007, 05:20 AM RE: Regular slog for base sqrt(2) - Using z=2 - by bo198214 - 11/23/2007, 09:27 AM RE: Regular slog for base sqrt(2) - Using z=2 - by andydude - 11/25/2007, 01:15 AM RE: Regular slog for base sqrt(2) - Using z=2 - by jaydfox - 11/26/2007, 07:09 PM RE: Regular slog for base sqrt(2) - Using z=2 - by jaydfox - 11/25/2007, 03:18 AM RE: Regular slog for base sqrt(2) - Using z=2 - by andydude - 11/27/2007, 07:10 PM RE: Regular slog for base sqrt(2) - Using z=2 - by Gottfried - 03/10/2010, 12:47 PM RE: Regular slog for base sqrt(2) - Using z=2 - by Ivars - 11/25/2007, 09:05 AM

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