Question

Prove the following theorems: $\forall p_{o \beta}=E_{o(\alpha \beta)(\alpha \beta)} p_{o \beta} p_{o \beta}$

   Prove the following theorems:
$\forall p_{o \beta}=E_{o(\alpha \beta)(\alpha \beta)} p_{o \beta} p_{o \beta}$

An Introduction to Mathematical Logic and Type Theory: To Truth Through Proof (Computer Science & Applied Mathematics)

An Introduction to Mathematical Logic and Type Theory: To Truth Through Proof (Computer Science & Applied Mathematics)

Peter B. Andrews 1st Edition

Chapter 6, Problem 1

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The theorem $\forall p_{o \beta}=E_{o(\alpha \beta)(\alpha \beta)} p_{o \beta} p_{o \beta}$ appears to involve tensor notation, where $p_{o \beta}$ likely represents a tensor component, and $E_{o(\alpha \beta)(\alpha \beta)}$ could be a tensor or operator acting Show more…

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Prove the following theorems: $\forall p_{o \beta}=E_{o(\alpha \beta)(\alpha \beta)} p_{o \beta} p_{o \beta}$

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