[theory students] Fw: Fall 2023 Course Announcement: MATH/STAT 833 Modern Discrete Probability


Date: Mon, 3 Apr 2023 17:59:43 +0000
From: YUXIN SUN <yxsun@xxxxxxxxxxx>
Subject: [theory students] Fw: Fall 2023 Course Announcement: MATH/STAT 833 Modern Discrete Probability


From: ILIAS DIAKONIKOLAS <ilias@xxxxxxxxxxx>
Sent: Monday, April 3, 2023 8:39 AM
To: YUXIN SUN <yxsun@xxxxxxxxxxx>
Subject: Fw: Fall 2023 Course Announcement: MATH/STAT 833 Modern Discrete Probability
 
Can you please forward this to the theory students?

From: SEBASTIEN ROCH <roch@xxxxxxxxxxxxx>
Sent: Monday, April 3, 2023 8:22 AM
To: ILIAS DIAKONIKOLAS <ilias@xxxxxxxxxxx>
Subject: FW: Fall 2023 Course Announcement: MATH/STAT 833 Modern Discrete Probability
 

Hi Ilias:

 

I wonder if you could forward this to the theory students.

 

Thanks,

 

-Sbt

 

 

From: SEBASTIEN ROCH <roch@xxxxxxxxxxxxx>
Date: Monday, April 3, 2023 at 8:18 AM
To: ifds-wisc-events@xxxxxxxxxxxxxxxxx <ifds-wisc-events@xxxxxxxxxxxxxxxxx>
Subject: Fall 2023 Course Announcement: MATH/STAT 833 Modern Discrete Probability

FALL 2023 COURSE ANNOUNCEMENT

 

MATH/STAT 833: Topics in Probability

Modern Discrete Probability: An Essential Toolkit

 

Instructor: Sebastien Roch

Time: MWF 11:00-11:50 AM

Course website: https://people.math.wisc.edu/~roch/mdp/

 

The goal of this course is to provide an introduction to fundamental models and techniques in graduate-level discrete probability. Topics will be taken largely from probability on graphs: percolation, random graphs, Markov random fields, random walks on networks and finite Markov chains, etc. No attempt will be made at covering these areas in depth. Rather the emphasis will be on developing and illustrating common and important techniques. Various applications, in particular in the theoretical foundations of data science, will also be discussed along the way. 

 

The course is aimed at graduate students in mathematics, statistics, computer science, engineering, etc. with previous exposure to basic probability theory and stochastic processes (ideally measure-theoretic probability theory, e.g., Math 733 or Stat 709). 

 

More details, as well as lecture notes, are available on the course website. 

 

 

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