lemma A.213 The three minima

open in the book · appendices/A-long-proofs.tex:10786 · p. 2895

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lemma A.213: The three minimaA.213corollary A.210: Uniform quadratic approximation on the n^-1/2 scaleA.210lemma A.212: Second-order flatnessA.212lemma A.211: Root-n localisationA.211theorem A.214: Wilks, k parameters and r constraintsA.214proof : app:A-long-proofs@proof-131prooflemma A.208: The three averagesA.208lemma A.209: Uniform third-order remainderA.209proof : app:A-long-proofs@proof-128proofdefinition A.203: The constraint surfaceA.203theorem 7.38: Taylor's theorem with Lagrange remainder7.38proof : app:A-long-proofs@proof-130proofproof : app:A-long-proofs@proof-129prooflemma 11.83: Gaussian quadratic forms11.83theorem A.206: Cramér–Wold, and continuous mappingA.206proof : app:A-long-proofs@proof-132proof

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typedirectionnode provenancewhere
depends_on Uniform quadratic approximation on the $n^{-1/2}$ scale declared appendices/A-long-proofs.tex:10799
depends_on Second-order flatness declared appendices/A-long-proofs.tex:10799
depends_on Root-$n$ localisation declared appendices/A-long-proofs.tex:10799
depends_on Wilks, $k$ parameters and $r$ constraints declared appendices/A-long-proofs.tex:10914
proves app:A-long-proofs@proof-131 declared appendices/A-long-proofs.tex:10803