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Categories of Tetration and Iteration - Printable Version +- Tetration Forum (https://tetrationforum.org) +-- Forum: Tetration and Related Topics (https://tetrationforum.org/forumdisplay.php?fid=1) +--- Forum: Mathematical and General Discussion (https://tetrationforum.org/forumdisplay.php?fid=3) +--- Thread: Categories of Tetration and Iteration (/showthread.php?tid=4) Pages:
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RE: Categories of Tetration and Iteration - GFR - 09/20/2007 Hi, Andrew! Thank you for your clear and systematic comments. Indeed, my suggestins concerning points 2 and 5 (partial box notation and symbolic representation of the super-root) was strongly ... inspired by MathType. Their available logotypes are extremely clear. Unfortunately, I am still ... swimming with a lot of problems in TeX, which at the moment sems to be indispensable for publications. But, I understand your concern. Let me think about. I am a little bit ... sloooow, but ... reliable. For level s=4 (tetra) we need immediately understandable logotypes, just for avoiding long and painful interpretations. Thank you also for your "Tetration in Context". G. F. Romerio (Gianfranco) RE: Categories of Tetration and Iteration - andydude - 09/24/2007 I have been playing around with different notations and I think I found a way to simulate your "partial box" notation in TeX. Here are some examples: For hyper-logarithms: \(
Source:\text{hy}n\text{log}_b(z) = {}^n_b\begin{tabular}{|c} z \\ \hline \end{tabular} \) \text{hy}n\text{log}_b(z) = {}^n_b\begin{tabular}{|c} z \\ \hline \end{tabular} For hyper-roots: \(
Source:\text{hy}n\text{rt}_a(z) = {}^a_n\begin{tabular}{|c} \hline \\ z \end{tabular} \) \text{hy}n\text{rt}_a(z) = {}^a_n\begin{tabular}{|c} \hline \\ z \end{tabular} Andrew Robbins RE: Categories of Tetration and Iteration - GFR - 10/12/2007 Great! I think the logotypes so obtained are extremely compact and clear. Thank you for the suggestions. Neverteheless, I still need some "brain trainig" for using TeX. GFR RE: Categories of Tetration and Iteration - MphLee - 04/28/2022 MOVED |