I have a question about the Gelfand and norm topologies on the character space of $L^{1} (\mathbb Z)$.
Are the Gelfand and norm topologies equal, on the character space of $L^{1} (\mathbb Z)$?
I have a question about the Gelfand and norm topologies on the character space of $L^{1} (\mathbb Z)$.
Are the Gelfand and norm topologies equal, on the character space of $L^{1} (\mathbb Z)$?
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