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MS Logistics MIT


MIT MLOG – Required Core Courses

Required Core Courses

Introduction | Required Core Courses | Popular Electives

MLOG students are required to take the following core courses. Students must also enroll in two seminars and complete a thesis.
Required Core Courses offered in
ESD.260 Logistics Systems Fall
ESD.261 Case Studies in Logistics & Supply Chain Management Spring
ESD.262 Supply Chain Context (IAP)
ESD.264 Database, Internet, & Systems Integration Technologies Fall
ESD.272 Logistics Facilities & Operations (IAP)
ESD.931 Know Thyself Leasdership Skill Building Workshop Fall
15.521 Management Accounting and Control Spring
15.871(4) System Dynamics Fall or Spring
Seminars
ESD.263 Thesis Seminar Fall
Thesis
MLOG Thesis

MIT MLOG – Popular Electives

Introduction | Required Core Courses | Popular Electives

In addition to the required courses, MLOG students must take at least 18 course units of electives. Most students end up taking between 30 to 50 elective course units across all of MIT’s different programs. Some of the most popular electives for MLOG students are:

Popular Electives

ESD.201 Transportation Systems

ESD.204 Carrier Systems

ESD.205 Transportation Flow Systems

ESD.269 Advanced Logistics and Supply Chain Strategies

ESD.71 Engineering Systems Analysis for Design

15.057 Systems Optimization

15.062 Data Mining: Algorithms and Applications

15.067 Competitive Decision-Making and Negotiation

15.220 International Management

15.356 How to Develop “Breakthrough” Products and Services

15.390 New Enterprises

15.665 Power and Negotiation

15.760 Introduction to Operations Management

15.762 Supply Chain Planning

15.764 The Theory of Operations Management

15.769 Operations Strategy

15.812 Marketing Management

15.912 Technology Strategy

Advanced supply Chain management from MIT – Open Courseware

MIT OpenCourseWare | Sloan School of Management | 15.763J Manufacturing System and Supply Chain Design, Spring 2005 | Home

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Philosophy of Economics Website

Interesting discussions about the foundations of economics.

Philosophy of Economics (Stanford Encyclopedia of Philosophy)

A further difficulty with the barebones theory of rationality concerns the individuation of the objects of preference or choice. Consider, for example, data from multistage ultimatum games. Suppose A can propose any division of $10 between A and B. B can accept or reject A’s proposal. If B rejects the proposal, then the amount of money drops to $5, and B gets to offer a division of the $5 which A can accept or reject. If A rejects B’s offer, then both players get nothing. Suppose that A proposes to divide the money with $7 for A and $3 for B. B declines and offers to split the $5 evenly, with $2.50 for each. Behavior such as this is, in fact, common (Ochs and Roth 1989, p. 362). Assuming that B prefers more money to less, these choices appear to be a violation of transitivity. B prefers $3 to $2.50, yet declines $3 for certain for $2.50 (with some slight chance of A declining and B getting nothing). But the objects of choice are not just quantities of money. B is turning down $3 as part of “a raw deal” in favor of $2.50 as part of a fair arrangement. If the objects of choice are defined in this way, there is no failure of transitivity.

This plausible observation gives rise to a serious problem. Unless there are constraints on how the objects of choice are individuated, conditions of rationality such as transitivity are empty. A’s choice of X over Y, Y over Z and Z over X does not violate transitivity if “X when the alternative is Y” is not the same object of choice as “X when the alternative is Z”. John Broome (1991) argues that further substantive principles of rationality are required to limit how alternatives are individuated or to require that agents be indifferent between alternatives such as “X when the alternative is Y” and “X when the alternative is Z.”

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