Comments by "Pete Venuti" (@petevenuti7355) on "Why are Most Polygons Impossible to Construct?" video.

  1. I remember the clumsy folded paper ones in the beginning😂
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  2. I've asked more than once before, about the existence and nature of a trinary operation. Like where an absolute value is a unitary operation, multiplication addition and such are binary operations. In my question, I was asking if there was any operation that took three values that couldn't be reduced to one made of components that used one and or two values... Though I didn't fully understand this video, I think it has helped me understand one of my questions. If a trinary operation existed, it's results could only be members of type degree 3 correct? As in don't exist in the number line as ones that could be made of degrees 1 and 2. Are there symbols, or generic transformations that are operations for working only with numbers that are constructions of degree 3 that don't exist in the set of degrees 1 and 2?? Or do there only exist formulas? Does there exist some kinematic device that operates on degree three numbers? Such as compass and ruler work on degree 2&4? Perhaps some tetrahedral monstrosity?
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