6.844 Computability Theory of and with Scheme (MIT)
6.844 is a graduate introduction to programming theory, logic of programming, and computability, with the programming language Scheme used to crystallize computability constructions and as an object of study itself. Topics covered include: programming and computability theory based on a term-rewriting, "substitution" model of computation by Scheme programs with side-effects; computation as algebraic manipulation: Scheme evaluation as algebraic manipulation and term rewriting theory; paradoxes fr
7.340 Immune Evasion: How Sneaky Pathogens Avoid Host Surveillance (MIT)
Every infection consists of a battle between the invading pathogen and the resisting host. To be successful, a pathogen must escape the many defenses of the host immune system until it can replicate and spread to another host. A pathogen must prevent one of three stages of immune function: detection, activation, or effector function. Examples of disease-specific immune evasion and the mechanisms used by pathogens to prevail over their hosts' immune systems are discussed. Also considered is what
21L.460 Medieval Literature: Medieval Women Writers (MIT)
This survey provides a general introduction to medieval European literature (from Late Antiquity to the Fifteenth Century) from the perspective of women writers from a variety of cultures, social backgrounds, and historical timeperiods. Though much of the class will be devoted to exploring the evolution of a new literary tradition by and for women from its earliest emergence in the West, wider historical and cultural movements will also be addressed: the Fall of the Roman Empire, the growth
2.997 Decision Making in Large Scale Systems (MIT)
This course is an introduction to the theory and application of large-scale dynamic programming. Topics include Markov decision processes, dynamic programming algorithms, simulation-based algorithms, theory and algorithms for value function approximation, and policy search methods. The course examines games and applications in areas such as dynamic resource allocation, finance and queueing networks.
17.874 Quantitative Research Methods: Multivariate (MIT)
This course is the second semester in the statistics sequence for political science and public policy offered in the Political Science Department at MIT. The intellectual thrust of the course is a presentation of statistical models for estimating causal effects of variables. The model of an effect is a conditional mean (though we might imagine other effect). The notion of causality is the effect of one variable on another holding all else constant.
18.443 Statistics for Applications (MIT)
This course provides a broad treatment of statistics, concentrating on specific statistical techniques used in science and industry. The course topics include hypothesis testing and estimation. It also includes confidence intervals, chi-square tests, nonparametric statistics, analysis of variance, regression, and correlation.
6.837 Computer Graphics (MIT)
6.837 offers an introduction to computer graphics hardware, algorithms, and software. Topics include: line generators, affine transformations, line and polygon clipping, splines, interactive techniques, perspective projection, solid modeling, hidden surface algorithms, lighting models, shading, and animation. Substantial programming experience is required. This course is worth 6 Engineering Design Points.
From Experimental Physics to Internet Entrepreneurship: One Scientist’s Journey
Few better personify the vitality and ambition fueling China’s economic surge than Charles C-Y Zhang. In this energetic and revelatory talk, Zhang relates his personal evolution from MIT physicist to leading Chinese entrepreneur.
An industrious student from a poor family, Zhang was one of the fortunate few in hi
18.125 Measure and Integration (MIT)
This graduate-level course covers Lebesgue's integration theory with applications to analysis, including an introduction to convolution and the Fourier transform.
1.017 Computing and Data Analysis for Environmental Applications (MIT)
This subject is a computer-oriented introduction to probability and data analysis. It is designed to give students the knowledge and practical experience they need to interpret lab and field data. Basic probability concepts are introduced at the outset because they provide a systematic way to describe uncertainty. They form the basis for the analysis of quantitative data in science and engineering. The MATLAB® programming language is used to perform virtual experiments and to analyze real-wo
Introduction to OO Programming in Java - Classes and arithmetic
This visual aid forms part of the "Classes and arithmetic" topic in the Introduction to OO Programming in Java module.
18.413 Error-Correcting Codes Laboratory (MIT)
This course introduces students to iterative decoding algorithms and the codes to which they are applied, including Turbo Codes, Low-Density Parity-Check Codes, and Serially-Concatenated Codes. The course will begin with an introduction to the fundamental problems of Coding Theory and their mathematical formulations. This will be followed by a study of Belief Propagation--the probabilistic heuristic which underlies iterative decoding algorithms. Belief Propagation will then be applied to the dec
Introduction to Artificial Intelligence - Introduction to Problem Solving as Search
This tutorial forms part of the "Introduction to Problem Solving as Search" topic in the Introduction to Artificial Intelligence module.
6.801 Machine Vision (MIT)
Machine Vision provides an intensive introduction to the process of generating a symbolic description of an environment from an image. Lectures describe the physics of image formation, motion vision, and recovering shapes from shading. Binary image processing and filtering are presented as preprocessing steps. Further topics include photogrammetry, object representation alignment, analog VLSI and computational vision. Applications to robotics and intelligent machine interaction are discussed.
18.965 Geometry of Manifolds (MIT)
Geometry of Manifolds analyzes topics such as the differentiable manifolds and vector fields and forms. It also makes an introduction to Lie groups, the de Rham theorem, and Riemannian manifolds.
1.3 Social problems and social policy Whether social problems emerge as issues of social justice or social order, they are usually associated with the idea that ‘something must be done’. Social problems represent conditions that should not be allowed to continue because they are perceived to be problems for society, requiring society to react to them and find remedies. Where private troubles are matters for the individuals involved to resolve, public issues or social problems demand a public response. The range of possib
2.032 Dynamics (MIT)
This course reviews momentum and energy principles, and then covers the following topics: Hamilton's principle and Lagrange's equations; three-dimensional kinematics and dynamics of rigid bodies; steady motions and small deviations therefrom, gyroscopic effects, and causes of instability; free and forced vibrations of lumped-parameter and continuous systems; nonlinear oscillations and the phase plane; nonholonomic systems; and an introduction to wave propagation in continuous systems.
This cours
8.286 The Early Universe (MIT)
The Early Universe provides an introduction to modern cosmology. The first half deals with the development of the big-bang theory from 1915 to 1980, and latter half with recent impact of particle theory.
12.108 Structure of Earth Materials (MIT)
This course provides a comprehensive introduction to crystalline structure, crystal chemistry, and bonding in rock-forming minerals. It introduces the theory relating crystal structure and crystal symmetry to physical properties such as refractive index, elastic modulus, and seismic velocity. It surveys the distribution of silicate, oxide, and metallic minerals in the interiors and on the surfaces of planets, and discusses the processes that led to their formation. It also addresses why diamonds
21F.311 Introduction to French Culture (MIT)
Ce cours est une introduction à la culture et la société françaises depuis la Révolution, mais surtout à partir du Second Empire. Nous tacherons de cerner ce qui définit la singularité francaise dans une perspective historique. Nous commencerons avec la notion "d'exception francaise" et de ce qui la constitue depuis la Révolution (La République, L'Universalisme, La Laicité, etc.) Nous explorerons l'impact de l
