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# Prove that " ".

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Functional Analysis
Banach space

Prove that " ", that is, prove that there is a Banach space isomorphism
[Hint: for each in , define for each in
Show that and .]

*See attachment for complete question, including equations and hints.

##### Solution Summary

This solution is comprised of a detailed explanation of the Banach space isomorphism
It contains step-by-step explanation for the following problem:
Prove that " ", that is, prove that there is a Banach space isomorphism
[Hint: for each in , define for each in
Show that and .]

Solution contains detailed step-by-step explanation.

##### Solution Preview

Functional Analysis
Banach space
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###### Education
• BSc, Manipur University
• MSc, Kanpur University
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