2015
DOI: 10.1515/jqas-2014-0095
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The implied volatility of a sports game

Abstract: In this paper we provide a method for calculating the implied volatility of the outcome of a sports game. We base our analysis on Stern's stochastic model for the evolution of sports scores (Stern, 1994). Using bettors' point spread and moneyline odds, we extend the model to calculate the market-implied volatility of the game's score. The model can also be used to calculate the time-varying implied volatility during the game using inputs from real-time, online betting and to identify betting opportunities. We … Show more

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Cited by 6 publications
(11 citation statements)
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References 14 publications
(14 reference statements)
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“…29 Sports analytics have become a serious adjunct to many sports, with international conferences and publications. [39][40][41] Although analytics hold considerable promise for performance prediction there have been few attempts to use training monitoring for prediction purposes. Most attempts at prediction have relied on competition information and data to use in trend analyses.…”
Section: Training and Competition Monitoring To Predict Future Performentioning
confidence: 99%
“…29 Sports analytics have become a serious adjunct to many sports, with international conferences and publications. [39][40][41] Although analytics hold considerable promise for performance prediction there have been few attempts to use training monitoring for prediction purposes. Most attempts at prediction have relied on competition information and data to use in trend analyses.…”
Section: Training and Competition Monitoring To Predict Future Performentioning
confidence: 99%
“…Since the probabilities are tiny, we set them equal to 0. The sum of the possible probabilities is still larger than 1 (see Dixon and Coles (1997) and Polson and Stern (2015)). This "excess" probability corresponds to a quantity known as the "market vig."…”
Section: Market Calibrationmentioning
confidence: 99%
“…There is considerable interest in developing probability models for the evolution of the score of sporting events. Stern (1994) and Polson and Stern (2015) propose a continuous time Brownian motion model for the difference in scores in a sporting event and show how to calculate the implied volatility of a game. We build on their approach by using a difference of Poisson processes (a.k.a.…”
Section: Connections With Existing Workmentioning
confidence: 99%
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“…Η επιλογή του κατάλληλου τύπου της εκ των προτέρων κατανομής είναι μία δύσκολη διαδικασία. Τυπικά αυτές οι κατανομές προσδιορίζονται βασιζόμενες στη πληροφορία που συσωρεύται από προηγούμενες μελέτες (Boulier & Stekler, 1999) ή γνώμες ειδικών (Polson & Stern, 2015).…”
Section: μπεϋζιανή στατιστικήunclassified