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 Easy tutorial on hyperoperations and noptiles MikeSmith Junior Fellow Posts: 40 Threads: 16 Joined: Nov 2011 06/26/2014, 09:09 AM This is an introduction to hyperoperations and noptiles The tutorial gives a sketch outline for the noptile concept Easy to understand for school and college students and other learners of math   Introduction.pdf (Size: 417.4 KB / Downloads: 631) I think you ought to know I'm feeling very depressed. Marvin the Paranoid Android, in The Hitchhiker's Guide to the Galaxy (1979), Ch. 11. In addition to my other numerous acquaintances, I have one more intimate confidant.... My depression is the most faithful mistress I have known—no wonder, then, that I return the love. Søren Kierkegaard (1813–1855), Danish existentialist philosopher. “Diapsalmata,” Vol. 1, Either/Or (1843, trans. 1987). ~,~'~,~",~,~'~,~",~,~'~,~",~,~'~,~",~,~'~,~",~,~'~ MphLee Long Time Fellow Posts: 271 Threads: 23 Joined: May 2013 06/26/2014, 01:31 PM I'm starting to understand something.. thanks for the introduction... but I'm far from the other parts of your work. Seems interesting but large number is not my favourite field... MathStackExchange account:MphLee Fundamental Law $(\sigma+1)0=\sigma (\sigma+1)$ MikeSmith Junior Fellow Posts: 40 Threads: 16 Joined: Nov 2011 06/26/2014, 11:58 PM large numbers are covered extensively in the xkcd my number is bigger debate and more coherently described and compared in the Googology Wiki. my ideas are a mixture of things within the positive integer realm, transitional sequences and their patterns, emergent phenomena such as coordinate systems for these patterns and binate features, Catalan numbers, recursion theory, generalised recursion and subrecursive hierarchies, paradoxes and inconsistencies, pattern commonalities between hyperoperations and their compositions and transfinite ordinals and also how COH expressions are in some sense more general than transfinite ordinals, such as the epsilon numbers, these days I'm trying to learn more about normal topics within elementary and recreational number theory. my weaker areas are complex analysis, Lambert's W, special kinds of matrices, Stirling numbers, Bernoulli numbers, Riemann hypothesis, every now and then I pick up a few more ideas « Next Oldest | Next Newest »

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