All lecture notes are in Mathematica Notebook format. You can either download the Mathematica files below to view (with MathReader 3.0, which is free) or to run (with Mathematica 3.0, which is not free). If you have the Adobe Acrobat plug-in, your can read pdf versions of the files directly with your browser.
The files below will be updated as the quarter progresses. If you can't wait, you can get a preview by going to last year's lecture notes.
Lecture 1 Introduction (pdf file)|Mathematica notebook
PS 1. Introduction to Mathematica
, vectors, cross-correlation - Due Tuesday, April 13
(pdf file)
Lecture 2 The neuron (Part
2a pdf file)| Part
2a Mathematica notebook
Neural models (Part
2b pdf file) | Part
2b Mathematica notebook
Lecture 3 Generic neuron model (pdf file)| Mathematica notebook
Lecture 4 Vectors (pdf file)| Mathematica notebook
Lecture 5 Lateral inhibition (pdf file)| Mathematica notebook
PS 2. Lateral inhibition
- Due Tuesday, April 27
(pdf file)
Lecture 6 Matrices (pdf file)| Mathematica notebook
Lecture 7 Matrices & Memory (pdf file)| Mathematica notebook
Lecture 8 Linear Associator (pdf file)| Mathematica notebook
Lecture 9 Sampling, Summed vector memory (pdf file)| Mathematica notebook
(Supplement/Review of Probability -- Mathematica notebook)
Lecture 10 Non-linear networks, Perceptron (pdf file)| Mathematica notebook
Lecture 11 Regression, Widrow-Hoff (pdf file)| Mathematica notebook
Lecture 12 - Backpropagation (pdf
file)| Mathematica
notebook
Backpropagation.m
(Use "Save Link As", and choose the option "Source",
rather than "Text")
Lecture 13 - Networks and Visual Representation (pdf file)| Mathematica notebook
Lecture 14- Principal Components Analysis and NNs (pdf file)| Mathematica notebook
Lecture 15 - Discrete Hopfield network (pdf file)| Mathematica notebook
Lecture 16 - Graded response Hopfield network (pdf file)| Mathematica notebook
(Supplement: Lecture 17 - Sculpting the energy function, interpolation (pdf file)| Mathematica notebook)
Lecture 18 - Boltzmann machine (pdf file)| Mathematica notebook
Lecture 19 - Adaptive maps (pdf file)| Mathematica notebook
© 1998, 1999 Computational Vision Lab, University of Minnesota, Department of Psychology.