By D, D and T we denote, respectively, the open unit disc {|z| < 1}, the closed unit disc {|z| ≤ 1} and the unit circle {|z| = 1} in the complex plane C. A domain is a nonempty connected open subset G ⊂ C. Its one-point compactification G∪ {∞} will be represented by G∞. A domain G ⊂ C is called simply connected provided that C∞ \G is connected. The symbol H(G) will stand for the space of holomorphic functions on G. It becomes an F-space –that is, a complete metrizable topological vector space– under the topology of uniform convergence on compact subsets of G.
Dear Prof
U Plz click on "READ MORE",,,,,,,,,,,
Then U will see the full text
I am heading teams procreating alternative mereotopologies /////////
Write to me Kindly ??
ON:
Dean Reza sanaye
Chair of Science & Art Polymaths[SAP]
Although you press read more, the question remains incomplete. So what is the question ?
Very Dear Prof. Lahib*
Since physicalistically speaking , complex structures with multi'holomorphic formal representations are not capable of lattice tiling and/or canonic fibr(ill)ation , Why ought we not to bring in supra-spaces to converge non-linear vectors onto convex-Riemannian surfaces ?
This would most naturally pave the way for many of the problematics of down-to-earth plasma fusion manoeuvring to be removed..........
Yours Sincerely
Reza
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