Can you write every detail for me?
Since I am very beginer, sometimes I'm not fully
understood.
I would really appreciate and like!
Let X and X' denote a single set in the topologies T and T', respectively; let Y and Y' denote a single set in the topologies U and U', respectively. Assume these sets are nonempty. (a) Show that if T' )T and U' U, then the product topology on X'* Y' is finer than the product topology on X Y. (b) Does the converse of (a) hold? Justify your answer.
Let X and X' denote a single set in the topologies T and T', respectively; let Y and Y' denote a single set in the topol
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answerhappygod
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Let X and X' denote a single set in the topologies T and T', respectively; let Y and Y' denote a single set in the topol
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