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Introductory Topology 1 Operations with sets
Open and closed sets Limit points
Separability Countable basis
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2-manifolds Accordingly boundary Cauchy-Riemann equations circle with center closed 2-cell closed subset compact set complex number system complex plane conditionally compact connected generalized continuum connected set connected subset contains a point converges almost uniformly Corollary define definition denote diameter less disjoint distinct points dyadic rational edge points equicontinuous exponential representation finite number follows Hence homeomorphism infinite subsequence interior intersecting interval inverse Let f(z light and open light open mapping lim sup G limit point locally compact locally connected continuum locally topological lying manifold metric space neighborhood non-vacuous open mapping open set ordinary point orientation positive number positive traversal power mapping Proof real number rectangle respectively Riemann surface segment Similarly simple arc simple closed curve subdivision sufficiently small suppose Tf(N Theorem topologically equivalent triangle triangle inequality uniformly continuous uniformly locally connected values Whence xv x2 zeros