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Social Computing

Munindar P. Singh


Course Description

This course is self-contained, and gives the essential background for social computing. The course provides an introduction to the rich variety of social computing applications, some already popular and some emerging. It identifies the key concepts underlying such applications highlighting the main paradigms of social computing.

This course understands social computing in a broad sense. In this conception, people and organizations are social entities and social computing arises from the interplay between computing on the one hand and social relationships among social entities on the other hand. Specifically, this course considers how (1) social relationships and individual preferences can be modeled, represented, and reasoned about through computing technology and (2) how interactions among social entities can be incorporated into computations as a basis for solving problems. This course surveys the key paradigms exhibited by applications of social computing. It identifies concepts for modeling and realizing social computing applications.

This course is being offered in two editions, as CSC 455 and CSC 555. All the requirements of CSC 455 apply to CSC 555. In addition, CSC 555 students must produce a term paper describing a research topic related to the course.

The research topic could be an elaboration of the main project you work on, a review of the literature on specific aspect of social computing, or your original contributions. There will be opportunities to discuss the term paper (including a brief proposal and draft versions) with me. My hope is that this paper will eventually be of use to you in some additional way, e.g., in your thesis or dissertation, or your PhD written prelim. Please discuss any potential overlap of your paper with your other work with me and report it within your term paper.

Learning Outcomes

Upon completion of this course, students will be able to do the following.

Readings and software

Topics

The following are the main topics of this course. The tentative schedule indicates the estimated number of class days for each topic.

  1. Introduction
  2. Social media
  3. Human computation
  4. Computational models
  5. Social computing in the large
  6. Synthesis

Grading

I will assign +/- grades. There will be a fair amount of work—please plan to spend about eight hours (plus time in class) each week.

Component 555 campus 555 EOL 455
Exams 30 35 25
Programming 55 55 55
Homework 5 5 5
Class participation 5 0 10
Message board participation 5 5 5
Term paper for CSC 555 10 10 NA
Total 110 110 100

The following programming assignments jointly add up to the programming component of the course grade in the above table. The weights of the assignments are based on their expected complexity. I may change the weights as the semester progresses.

Assignment Weight
Crowdsourcing 15
Social analytics 15
Social application 20
Project report (R0) 10
Project report (R1) 10
Project report (R2) 0
Project report (R3) 30

CSC 555 students must submit a term paper worth approximately 9% of the total grade for them. A general-purpose rubric for term papers is here. However, if you base your term paper on the same topic as your semester project, you can submit it merely by extending your final project report by two pages. The project-based option will turn out to be far less work for you, in general.

Prerequisite

The course is self-contained. The main informal prerequisite is maturity in thinking about subtle concepts, such as might be gained through experience with conceptual modeling in databases or software.

From long experience, I have discovered that the material in CSC 226 is essential for my courses. Here is a (partial) list of topics that will be assumed: elementary set theory, relations, partial orders, functions, concept of a theorem, propositional logic, and predicate logic.

I recommend you brush up on these topics if you aren't comfortable with them. These topics are covered in CSC 226: Applied Discrete Mathematics. You may review Chapters 1 to 6 from the following book, which is sometimes used as the CSC 226 textbook:

Kenneth H. Rosen, Discrete Mathematics and its Applications, McGraw-Hill, 7th edition, 2012. ISBN 0-07-289905-0.