Properties of discrete spaces
Assignment:
Every discrete space is first-countable; it is moreover second-countable if and only if it is countable.How would this be proved?
Provide complete and step by step solution for the question and show calculations and use formulas.
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Y = R, T is the discrete topology, A is the set consisting of all the numbers that do not have 5, 3, or 2 in any of their decimal expansions.
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Every discrete space is first-countable; it is moreover second-countable if and only if it is countable.
What are sample sentences for each of the below choices, one that demonstrates the error and one that corrects the error. Run-on Sentence
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