Abraham Othman
Contact Info
About Me
Call me Abe. I'm a third-year PhD Student in the Computer Science
Department of the School of Computer Science at Carnegie Mellon. My
advisor is Tuomas Sandholm, which makes me part of the AMEM research
group, a bunch of inveterate gamblers with a computing problem.
This is what I looked like on my first day of
graduate school. This is what I look like if I
don't shave for a while and I put on a panjabi.
My research sits at the interface of computer science and economics and involves the design, implementation, and analysis of novel market mechanisms. For instance, I constructed the recently-completed Gates Hillman Prediction Market, designed to predict when our new buildings would open. This was the world's largest prediction market by partition size.
Stuff I Do
This semester, I'm TAing Undergraduate
Artificial Intelligence (15-381). I also serve as the treasurer of
Dec/5, CSD's semi-secret social organization.
If you're at CMU, you might be interested in how to make a door label, or maybe the rebuilding of the free food cam.
When I'm at work I like to listen to new music. You can check out my hype machine page to see what I'm currently digging.
Previously
I have a degree in
Applied
Math from Harvard, but I spent
more time hanging around the Computer Science,
Economics, and Comparative Literature
departments. My undergraduate advisor was David Parkes and I also
worked with Uli
Doraszelski. I ran Adams
House Intramurals and really enjoyed rowing House Crew.
I grew up in Ann Arbor, Michigan and am a big Michigan football and basketball fan.
Publications
Othman, A. and Sandholm, T. 2009. Better with
Byzantine: Manipulation-Optimal Mechanisms, at the Second International Symposium on Algorithmic Game Theory (SAGT). Download pdf.
A mechanism is manipulable if it is in some agents' best interest to
misrepresent their private information.
The revelation principle establishes that, roughly, anything that
can be accomplished by a manipulable mechanism can also be accomplished
with a truthful mechanism.
Yet agents often fail to play their optimal manipulations due to
computational limitations or various flavors of incompetence and
cognitive biases. Thus, manipulable mechanisms in particular should
anticipate byzantine play.
We study manipulation-optimal mechanisms: mechanisms that are
undominated by truthful mechanisms when agents act fully rationally, and
do better than any truthful mechanism if any agent fails to act
rationally in any way. This enables the mechanism designer
to do better than the revelation principle would suggest, and
obviates the need to predict byzantine agents' irrational behavior.
We prove a host of possibility and impossibility results for the
concept which have the impression of broadly limiting possibility.
These results are largely in line with the revelation principle,
although the considerations are more subtle and the impossibility
not universal.
Work related to this paper was presented at COMSOC 2008 and GAMES 2008.
Work related to this paper was presented at COMSOC 2008 and GAMES 2008.
Othman, A. and Sandholm, T. 2009. How Pervasive
is the Myerson-Satterthwaite Impossibility?, at the International Joint
Conference on Artificial Intelligence (IJCAI). Download
pdf.
The Myerson-Satterthwaite theorem is a foundational impossibility result
in mechanism design which states that no mechanism can be Bayes-Nash
incentive compatible, individually rational, and not run a deficit. It
holds universally for priors that are continuous, gapless, and
overlapping. Using automated mechanism design, we investigate how often
the impossibility occurs over discrete valuation domains. While the
impossibility appears to hold generally for settings with large numbers
of possible valuations (approaching the continuous case), domains with
realistic valuation structure circumvent the impossibility with
surprising frequency. Even if the impossibility applies, the amount of
subsidy required to achieve individual rationality and incentive
compatibility is relatively small, even over large unstructured domains.
Corwin, I. and Othman, A. 2008. Time
Inconsistency and Uncertainty Aversion in Prediction Markets, at the Third Workshop on Prediction
Markets, in conjunction with the ACM Conference on Electronic Commerce (EC). Download preprint.
Starting from first principles we derive a method for detecting price
biases in prediction
market data. Using this method on Tradesports contracts from the 2005-06
NBA season, we
demonstrate that trades executed in the last hour of trading have a
significant longshot price
bias, while trades occurring earlier do not. We present a new
theoretical model which uses
uncertainty aversion to explain our findings.
Othman, A. 2008. Zero-Intelligence Agents in
Prediction Markets, in Proceedings of the
7th International Conference on Autonomous Agents and Multiagent Systems
(AAMAS). Download pdf.
Conlee B., Othman, A., and Yetter, C. 2007. What to Feed a Gerrymander. The UMAP Journal 27(3): 261-280. Download preprint.
We construct a novel agent-based model of prediction markets in which putative human qualities like learning, reasoning, and profit-seeking are absent. We show that the prices which emerge from a market populated by a class of distinctly inhuman agents, Zero-Intelligence agents with diffuse beliefs, replicate the findings of empirical market studies. We use this result to argue against the prevailing descriptive theories of price formation in prediction markets, which have stressed the role of expert, rational participants.
Conlee B., Othman, A., and Yetter, C. 2007. What to Feed a Gerrymander. The UMAP Journal 27(3): 261-280. Download preprint.
This was Harvard's winning entry in the 2007 Mathematical Contest in Modeling (MCM). The prompt was to design an algorithm to simply and fairly redistrict states, and to demonstrate our method using the state of New York. Our solution interpreted the problem as an issue of large-scale combinatorial optimization. Our paper earned an "Outstanding" rating (top 1%) and won a prize from INFORMS, an MCM sponsor, as their selection for best paper.