I Looking for an expert on integrals

benorin
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I’ve written an insight article on what I think is original material (at least I’ve not seen it in my reading nor google):

A Novel Technique of Calculating Unit Hypercube Integrals

I am looking first for someone that can follow my work, I’ve had some mathematicians look over it but none whose expertise includes the topic of my insight.

Secondly, I’m looking for a more experienced coauthor so that this note might become a paper if we can come up with anything worthy of such a designation.

I can answer questions if you have any.

-Ben
 
We all know the definition of n-dimensional topological manifold uses open sets and homeomorphisms onto the image as open set in ##\mathbb R^n##. It should be possible to reformulate the definition of n-dimensional topological manifold using closed sets on the manifold's topology and on ##\mathbb R^n## ? I'm positive for this. Perhaps the definition of smooth manifold would be problematic, though.

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