Choice modelling | Dynamic programming
Dynamic discrete choice (DDC) models, also known as discrete choice models of dynamic programming, model an agent's choices over discrete options that have future implications. Rather than assuming observed choices are the result of static utility maximization, observed choices in DDC models are assumed to result from an agent's maximization of the present value of utility, generalizing the utility theory upon which discrete choice models are based. The goal of DDC methods is to estimate the structural parameters of the agent's decision process. Once these parameters are known, the researcher can then use the estimates to simulate how the agent would behave in a counterfactual state of the world. (For example, how a prospective college student's enrollment decision would change in response to a tuition increase.) (Wikipedia).
(ML 11.4) Choosing a decision rule - Bayesian and frequentist
Choosing a decision rule, from Bayesian and frequentist perspectives. To make the problem well-defined from the frequentist perspective, some additional guiding principle is introduced such as unbiasedness, minimax, or invariance.
From playlist Machine Learning
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From playlist Introduction to Functions: Function Basics
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This video shows how discrete-time dynamical systems may be induced from continuous-time systems. https://www.eigensteve.com/
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From playlist Fundamentals of Machine Learning
Discrete versus Continuous Random Variables
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Discrete versus Continuous Random Variables
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From playlist Advanced Calculus / Multivariable Calculus
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From playlist HIM Lectures: Trimester Program "Multiscale Problems"
Live CEOing Ep 459: Language Design in Wolfram Language [Game Theory]
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From playlist Behind the Scenes in Real-Life Software Design
Max Fathi: Ricci curvature and functional inequalities for interacting particle systems
I will present a few results on entropic Ricci curvature bounds, with applications to interacting particle systems. The notion was introduced by M. Erbar and J. Maas and independently by A. Mielke. These curvature bounds can be used to prove functional inequalities, such as spectral gap bo
From playlist HIM Lectures: Follow-up Workshop to JTP "Optimal Transportation"
Rafael Gómez-Bombarelli: "Coarse graining autoencoders and evolutionary learning of atomistic..."
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From playlist Machine Learning for Physics and the Physics of Learning 2019
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From playlist Understanding Discrete-Event Simulation - MATLAB Tech Talks
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