Hello let be $$E = \mathbb{R}[X]$$ with the norme $$||P|| = sup_{t \in \mathbb{R}}e^{-|t|}|P(t)|$$. Let be $$A \in E$$. How to show that $$\Psi_{A} : P \rightarrow AP$$ is not continue please?(adsbygoogle = window.adsbygoogle || []).push({});

Thank you in advance and have a nice afternoon.

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# Why my endomorphisme between Polynomial fonction is not continuous?

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