I've never heard anyone call a form a "net space".
What's your word for a cell?
The forms and cells of an object are important, because they help find volumes and surface areas. They also have a nice Pascal's triangle structure to them. If we don't put this information on the shape pages, we should at least have a separate list of shapes with their form and cell info.
The next time you delete my work, it would be nice to tell me about it beforehand.
Why? Like I said, determining the form of a shape with a certain net space, given the original shape, is a task of obviousness.
Rob wrote:What do they have to do with Pascal's triangle?
Rob wrote:And how is it helpful to know that?
Rob wrote:If we really need this, it should be on a seperate page, entitled "Polytope forms"...
What do they have to do with Pascal's triangle?
PWrong wrote:Ok, I'll put the list here to demonstrate. Note that a set of parallel objects counts as one cell. Also, I define two objects to be parallel if they differ only by a translation. This means any two points are always parallel.
Well, that's certainly interesting but does it really have anything to do with anything? Especially given your parallelness rule?
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