SOLVED: 2) Prove that the identity map from topological space to itself is continuous 3) Prove that the composition of continous fnnctions is continuous Consider the funetion f (r) = 2r as
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Introduction to Topology
Math 501. Homework 8 October 22, 2009 ¶ 1. The space of real valued functions on R is the infinite product RR. Prove the follow
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SOLVED: (2) Cousider the following spaces (which Ie always endow with the subspace topology of R" which in turn is given the product topology from R. which is given the standard topology).