1 Proof of Theorem 1 Theorem 1. Suppose K 1 distributions pk are linearly spaced along a path γ. Assuming perfect transitions, if θ(β) and the Fisher information matrix Gθ (β) = covx∼pθ (∇θ log pθ (x)) are - Θ - Document - PDFSEARCH.IO

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	1 Proof of Theorem 1 Theorem 1. Suppose K + 1 distributions pk are linearly spaced along a path γ. Assuming perfect transitions, if θ(β) and the Fisher information matrix Gθ (β) = covx∼pθ (∇θ log pθ (x)) are Add to Reading List Document Date: 2013-11-07 13:58:34 Open Document File Size: 175,58 KB Share Result on Facebook Organization Environmental Protection Agency / / Position Fisher information matrix / / ProgrammingLanguage K / / SocialTag Differences between codices Sinaiticus and Vaticanus

1 Proof of Theorem 1 Theorem 1. Suppose K + 1 distributions pk are linearly spaced along a path γ. Assuming perfect transitions, if θ(β) and the Fisher information matrix Gθ (β) = covx∼pθ (∇θ log pθ (x)) areAdd to Reading List