Virtual classes and recitations

List of recorded classes 

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Faculty: Larry Abbott, Stefano Fusi, Ashok Litwin Kumar, Ken Miller

TAs: Matteo Alleman, Dan Biderman, Salomon Muller, Amin Nejatbakhsh, Marjorie Xie

Meetings: Tuesdays & Thursdays, JLGSC L5-084, Lecture 2.00 - 3.30pm

Text: Theoretical Neuroscience by P. Dayan and L.F. Abbott (MIT Press)

21      (Larry) Introduction to the Course and to Theoretical Neuroscience
23      (Larry) Mathematics Review: Notes
28      (Larry) Electrical Properties of Neurons, Integrate-and-Fire Model (Assignment 1, neuron models)   
30      (Larry) Adaptation, Synapses, Spiking Networks (Numerical methods)

4       (Larry) Numerical Methods, Filtering (Assignment 2)
5       Assignment 1 Due
6       (Larry) The Hodgkin-Huxley Model (I&F Model, White Noise, Synapses-Networks)
11      (Larry) Types of Neuron Models and Networks (Assignment 3, Poisson Spiking, Networks)
12      Assignment 2 Due
13      (Ashok) Linear Algebra I (Notes)
18      (Ashok) Linear Algebra II (Notes, Assignment 4, Solutions)
19      Assignment 3 Due
20      (Ashok) Introduction to Probability, Encoding, Decoding (Notes)
25      (Ashok) GLMs (Notes, Assignment 5)
26      Assignment 4 Due
27      COSYNE

3       COSYNE
5       (Ashok) Decoding, Fisher Information I (Notes)
10     (Ashok) Canceled
12     (Ashok) Information Theory (Notes, Assignment 6, google-1000-english.txt, Recitation Notes

14     Assignment 5 Due

17     Spring Break
19     Spring Break
24     (Ken) Canceled – PCA and Dimensionality Reduction I
26     (Ken) – PCA and Dimensionality Reduction II (Notes)

27     Assignment 6 Due
31     (Ken) – Rate Networks/E-I networks I (NotesAssignment 7, Codes)

2       (Ken) – Rate Networks/E-I networks II (Notes)
7       (Ken) – Unsupervised/Hebbian Learning, Developmental Models (Assignment 8)       
8       Assignment 7 Due
9       (Ken) – Optimization
14     (Ken) – Optimization II (Assignment 9)
15     Assignment 8 Due
16     Research Topic
21     (Stefano) Perceptron (Assignment 10)
22     Assignment 9 Due
23     (Stefano) Multilayer Perceptrons and Mixed Selectivity
28     (Stefano) – Deep Learning I (backpropagation) (Assignment 11)
29     Assignment 10 Due
30     (Stefano) – Deep Learning II (convolutional networks)

5       (Stefano) Learning in Recurrent Networks (Assignment 12)
6       Assignment 11 Due
7       (Stefano) Continual Learning and Catastrophic Forgetting
12     (Stefano) Reinforcement Learning
13     Assignment 12 Due
14     Research Topic

Meetings: Wednesdays, 10.15 - 11.45am

LocationJerome L Greene Science Center, L6-087

See course website for updated schedule

Control Theory and Reinforcement Learning

    Jan 29 Examples of control theory in neuroscience (Bettina Hein, Laureline Logiaco)
    Feb 5 Methods in control theory (Bettina Hein, Laureline Logiaco)
    Feb 12 Reinforcement learning (James Murray)

    Feb 19 From optimal control theory to reinforcement learning (Samuel Muscinelli)
    Feb 26 Cosyne break
    Mar 4 Cosyne break

Latent Variable Models

    Mar 11 Hidden Markov Models (Matt Whiteway)
    Mar 18 Latent Dynamical Systems (Josh Glaser)
    Mar 25 Gaussian Processes (Rainer Engelken)
    Apr 1 Modeling of Behavior (Juri Minxha)
    Apr 8 Hackathon on Latent Variable Models


    Apr 15 Phenomenological Renormalization Group (Serena Di Santo)
    Apr 22 Additional and diverse perspectives in neuroscience (Laureline Logiaco, Matt Whiteway, Juri Minxha)
    Apr 29 Introduction to replica theory (SueYeon Chung)
    May 6 Classification and Geometry of General Perceptual Manifolds (SueYeon Chung)


Mathematical Tools for Theoretical Neuroscience (NBHV GU4359)

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Faculty: Ken Miller (
Instructor: Dan Tyulmankov (
Teaching Assistant: Amin Nejatbakhsh (

Time: Tuesdays, Thursdays 8:40a-10:00a
Place: JLGSC L5-084
Credits: 3 credits, pass/fail only

Description: An introduction to mathematical concepts used in theoretical neuroscience aimed to give a minimal requisite background for NBHV G4360, Introduction to Theoretical Neuroscience. The target audience is students with limited mathematical background who are interested in rapidly acquiring the vocabulary and basic mathematical skills for studying theoretical neuroscience, or who wish to gain a deeper exposure to mathematical concepts than offered by NBHV G4360. Topics include single- and multivariable calculus, linear algebra, differential equations, dynamical systems, and probability. Examples and applications are drawn primarily from theoretical and computational neuroscience.

Prerequisites: Basic prior exposure to trigonometry, calculus, and vector/matrix operations at the high school level

Grading: 100% attendance-based

Readings and exercises: Lecture notes and optional practice exercises will be provided for each lecture, and supplementary readings will be assigned from various textbooks.