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Solving Congestion in the Plastic Surgery Match: A Game Theory Analysis
Felipe Molina Burbano1, Amy Yao1, Nikki Burish1
1From the Division of Plastic and Reconstructive Surgery and the Department of Urology, Icahn School of Medicine at Mount Sinai.
Plastic and reconstructive surgery residency applicants face high competition and application burdens. Game theory suggests an application limit can streamline the National Residency Matching Program process for genuine candidates.
Area of Science:
- Medical Education
- Surgical Specialties
- Health Services Research
Background:
- Plastic and reconstructive surgery is a highly competitive residency specialty.
- High application volumes to the National Residency Matching Program (NRMP) create significant burdens for applicants and programs.
- Distinguishing genuine interest from broad application strategies is challenging.
Purpose of the Study:
- To characterize trends in the plastic and reconstructive surgery match rate.
- To explore game theory applications for addressing residency application congestion.
- To propose an application limit as a solution to improve the match process.
Main Methods:
- Analysis of match rate trends in integrated plastic and reconstructive surgery programs.
- Literature review on game theory principles relevant to matching algorithms.
- Application of game theory models to explain observed applicant behavior and outcomes.
Main Results:
- Increasing numbers of integrated plastic and reconstructive surgery programs correlate with specific match trends.
- Game theory provides a framework for understanding the 'arms race' of excessive applications.
- The current system incentivizes broad application, masking true program interest.
Conclusions:
- An application limit is proposed as the most reasonable solution to mitigate residency application congestion.
- Implementing such a limit could reduce burdens and better identify candidates with genuine program interest.
- Game theory offers valuable insights for optimizing the NRMP and similar matching systems.
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