From 4a4c96b8468f2ef4feba98d4a2b127baf02d346f Mon Sep 17 00:00:00 2001 From: Hearot Date: Fri, 16 Jun 2023 20:56:11 +0200 Subject: [PATCH] feat(geometria): aggiunge tutti gli appunti nel file completo (non indicizzati) --- .../main.pdf | Bin 237510 -> 237817 bytes .../1. 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Introduzione al prodotto scalare.tex b/Geometria 1/Prodotto scalare e hermitiano/I prodotti di uno spazio vettoriale/1. Introduzione al prodotto scalare.tex index fb532e7..fb80dcd 100644 --- a/Geometria 1/Prodotto scalare e hermitiano/I prodotti di uno spazio vettoriale/1. Introduzione al prodotto scalare.tex +++ b/Geometria 1/Prodotto scalare e hermitiano/I prodotti di uno spazio vettoriale/1. Introduzione al prodotto scalare.tex @@ -812,6 +812,7 @@ Si osserva infine che, se $V = \RR^3$ e $\basis$ ne è la base canonica, i coni \li Se $\varphi$ è non degenere, per la \textit{Proposizione \ref{prop:disuguaglianza_sottospazio_isotropo}}, vale che $W(\varphi) \leq \frac{1}{2} \dim V$. \end{remark} +%TODO: dimostrare che in generale $W(\varphi) = \min\{\iota_+(\varphi), \iota_-(\varphi)\} + \iota_0$ \begin{proposition} Sia $\KK = \RR$ e sia $\varphi$ non degenere. Allora $W(\varphi) = \min\{\iota_+(\varphi), \iota_-(\varphi)\}$. diff --git a/Geometria 1/Prodotto scalare e hermitiano/I prodotti di uno spazio vettoriale/3. Prodotti hermitiani, spazi euclidei e teorema spettrale.tex b/Geometria 1/Prodotto scalare e hermitiano/I prodotti di uno spazio vettoriale/3. Prodotti hermitiani, spazi euclidei e teorema spettrale.tex index 4ea65a5..8b074c0 100644 --- a/Geometria 1/Prodotto scalare e hermitiano/I prodotti di uno spazio vettoriale/3. Prodotti hermitiani, spazi euclidei e teorema spettrale.tex +++ b/Geometria 1/Prodotto scalare e hermitiano/I prodotti di uno spazio vettoriale/3. 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