A Probability Path
By Sidney I. Resnick. 1999
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Pratik Chaudhari
- Stefano Soatto
- Rasool Fakoor
- Sertac Karaman
- Alex Smola
- Alessandro Achille
- Yoshua Bengio
- Sergey Levine
Citations in the corpus
- P3O: Policy-on Policy-off Policy Optimization (2019, methodology): “is the Radon-Nikodym derivative of the two densities (Resnick, 2013) and it re-balances the data to put more weight on unlikely samples in q(x) that are likely under the test data p(x).”
- Is network traffic approximated by stable Levy motion or fractional Brownian motion (2002, methodology): “We check Lyapunov’s condition ([14], page 286, [40], page 319) for asymptotic normality of the sums”
- Support points (2016, background): “2 of [57]: one can show that any two convergent subsequences of {Fn} must converge to the same limit, thereby proving the convergence of Fn to F .”
- Limit Laws for Random Vectors with an Extreme Component (2005, unknown): “, [35], page 253) [∫ [u≤x] f(X−β(t))/α(t)|Y/t=v(u|v) du ] → ∫ [u≤x] v2g(u, v) du.”
- Mapping complex tissue architecture with diffusion spectrum magnetic resonance imaging (2005, unknown): “[21] the moments can be expressed in terms of DTs of corresponding order, thus bringing up the generalized DT formalism developed by Liu et al.”
- Extended Conditional Independence and Applications in Causal Inference (2015, unknown): “Z whenever AY,Z ∈ σ(Y,Z). (A.1) To show (A.1), consider DA X = AY,Z ∈ σ(Y,Z) : Eσ 1AX AY,Z = Eσ{wφ(Z) A Y,Z } and Π = {AY,Z ∈ σ(Y,Z) : AY,Z = AX ∩AY for some AY ∈ σ(Y),AZ ∈ σ(Z)}. Then σ(Π) = σ(Y,Z) [Resnick, 2014, p. 73]. We will show that DA X is a d-system that contains Π; it will then follow fro”
- DDPG++: Striving for Simplicity in Continuous-control Off-Policy Reinforcement Learning (2020, background): “which is the Radon-Nikodym derivative of the two densities [14] and it re-balances the data to put more weight on unlikely samples in q(x) that are likely under the test data p(x).”
- Detecting a conditional extreme value model (2009, unknown): “For N finite we know that N∫ 1 N∫ 1 µ∗n([x,∞]× (y,∞]) dx x dy y P→ N∫ 1 N∫ 1 µ∗([−∞, H←(1/x)]× (y,∞])dx x dy y ,(2.17) since (2.15) implies that the integrand converges in probability and we can use Pratt’s Lemma (Resnick, 1999, page 164) for the convergence of the integral.”
- Predicting Binary Outcomes (2013, unknown): “6(c), p. 156, Resnick 1999).”
- Meta-Q-Learning (2019, background): “The importance ratio β ( x ) = d p d q ( x ) , also known as the propensity score, is the Radon-Nikodym derivative (Resnick, 2013) of the two data densities and measures the odds of a sample x coming from the distribution p versus the distribution q .”