theorem 109.4 Haag

open in the book · parts/11-qft-standard-model/11-axiomatic-qft.tex:186 · p. 2295

Rests on

Supports

Neighborhood

Every logical edge within two steps of this node.

theorem 109.4: Haag109.4equation 109.1: eq:axqft-free-wightman109.1theorem 109.21: Wightman reconstruction109.21theorem 109.26: Analyticity in the forward tube109.26corollary 109.5: The interaction picture does not exist109.5proof : ch:11-axiomatic-qft@proof-2proofdefinition 109.19: Wightman functions109.19proposition 109.20: Properties of the Wightman functions109.20proof : ch:11-axiomatic-qft@proof-5proofequation 109.16: eq:axqft-wightman-support109.16lemma 109.25: Positivity of the cone pairing109.25proposition 109.23: Uniqueness of the vacuum equals clustering109.23theorem 109.28: Bargmann–Hall–Wightman; imported109.28theorem 109.34: Reeh–Schlieder109.34proof : ch:11-axiomatic-qft@proof-8proofproof : ch:11-axiomatic-qft@proof-3proof

Edges

typedirectionnode provenancewhere
depends_on eq:axqft-free-wightman declared parts/11-qft-standard-model/11-axiomatic-qft.tex:202
depends_on Wightman reconstruction declared parts/11-qft-standard-model/11-axiomatic-qft.tex:202
depends_on Analyticity in the forward tube declared parts/11-qft-standard-model/11-axiomatic-qft.tex:202
depends_on The interaction picture does not exist declared parts/11-qft-standard-model/11-axiomatic-qft.tex:276
proves ch:11-axiomatic-qft@proof-2 declared parts/11-qft-standard-model/11-axiomatic-qft.tex:206