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<p> Similarity Values underlying concepts to write this 2_3_5_Writer the formula -------------------------------------------------------------------------- -- Gaussian influenced - 'Aehnlichkeitswarscheinlichkeit' --- this function rates the similarity of two -- Lists compares their similarity as an percentage of the occourrance of the first common digit -- foaehnli1 a b = (a-b) foaehnli2 a b = (b-a) -- turn to percentage with a bigger b and b bigger a aehnlichF a b = let a1 = if a greater b then ((foaehnli1 a b)/ (a/100) ) else if a smaller b then ((foaehnli2 a b)/ (b/100) ) else 0 in let b1 g h = ((g) / ((h)/100)) in a1 similaritYvalue li la = let a = la -- z.b. [11,12,34,44] in let b = li in let c1 w = sum w in let c2 = c1 a--length in let c3 = c1 b--length in aehnlichF c2 c3 There are four lines of thought I. 'Simivals' in [String] II. data 'Punkt' type III. plotting IV. build 2 3 5 Counter The Grind ------- building a working example: see the 'example' chapter Re-MEEM -------- The parlous state of a mind thinking about mathematics without the common notation is not meant to be against the common notation itself. Moreover, it can be thought off as a stepping stone a tool that can help to understand proper mathematical notation. Due to this, programs such as wxmaxima, mathematica, gnu, wolfram-alpha... are just great. If you can compile your code and you get at least not an error that leads the program to crash we have gained much ground to get closer to proper mathematical notation. I recognize that anyone who did not study mathematics in our 'educational-institutions' could gain an understanding of the programs mentioned above. experiments of 2019 and before The findings of the MQ functions are described in the 'story' chapter. Building on top of that, How can we simply plot a MQ function in 3d using Wx-maxima?