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Foundations of Graphical Models: Homework 1 Due: F 20181005 The total page limit for problems 1 and 2 is three pages (though you may use extra pages for figures, and your code can be any length.)
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How to fill out foundations of graphical models

01
Start by understanding the basic concepts of graphical models such as nodes, edges, and conditional probability.
02
Familiarize yourself with different types of graphical models including Bayesian networks and Markov random fields.
03
Begin by identifying the variables and their dependencies in the problem you want to model using a graphical model.
04
Define the structure of the graphical model by specifying the relationships between the variables using directed or undirected edges.
05
Assign appropriate probability distributions to the variables based on the problem domain.
06
Learn about the different inference techniques such as belief propagation and sampling to make probabilistic predictions using the graphical model.
07
Understand how to learn the parameters and structure of graphical models from data using techniques like maximum likelihood estimation and Bayesian inference.
08
Practice implementing graphical models in programming languages such as Python using libraries like PyMC3 or TensorFlow Probability.
09
Validate and evaluate the performance of your graphical model on real-world data by comparing its predictions to ground truth or using metrics like log likelihood or accuracy.
10
Continuously update and refine your understanding of graphical models by studying advanced topics like dynamic Bayesian networks and variational inference.

Who needs foundations of graphical models?

01
Researchers and practitioners in the field of machine learning and artificial intelligence who want to represent complex probabilistic relationships between variables.
02
Data scientists and statisticians who need to model and analyze data with multiple interacting variables.
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Decision-makers and analysts in various domains such as healthcare, finance, and engineering who rely on probabilistic models for decision-making and forecasting.
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Students and academics studying graphical models and their applications in disciplines like computer science, statistics, and operations research.
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Software engineers and developers who want to incorporate probabilistic reasoning and inference into their applications or build systems that can handle uncertainty.
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Foundations of graphical models refer to the theoretical and practical frameworks that underlie the use of graphical representations in statistics and machine learning, particularly in depicting and analyzing complex dependencies among random variables.
Typically, researchers, statisticians, and data scientists who are working on projects that involve graphical models and need to report their findings, methodologies, or data analyses may be required to file documentation related to the foundations of graphical models.
Filling out foundations of graphical models usually involves providing clear descriptions of the graphical representation, defining the variables and their relationships, detailing the assumptions made, and presenting the results obtained from the model.
The purpose of foundations of graphical models is to provide a structured way to represent and analyze the relationships between variables, facilitate understanding of complex dependencies, and enable efficient computation and inference.
Information that must be reported generally includes the structure of the graphical model, the variables involved, their conditional dependencies, the data used for modeling, and any assumptions or limitations of the model.
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