Predicting Outcomes of NCAA Basketball Tournament Games
Total Page:16
File Type:pdf, Size:1020Kb
Load more
Recommended publications
-
Chapter Two Massey’S Method
Chapter Two Massey’s Method The Bowl Championship Series (BCS) is a rating system for NCAA college football that wasdesignedtodeterminewhichteamsareinvitedtoplayinwhichbowlgames.The BCS has become famous, and perhaps notorious, for the ratings it generates for each team in the NCAA. These ratings are assembled from two sources, humans and computers. Human input comes from the opinions of coaches and media. Computer input comes from six computer and mathematical models—details are given in the aside on page 17. The BCS ratings for the 2001 and 2003 seasons are known as particularly controversial among sports fans and analysts. The flaws in the BCS selection system as opposed to a tournament playoff are familiar to most, including the President of the United States—read the aside on page 19. Initial Massey Rating Method In 1997, Kenneth Massey, then an undergraduate at Bluefield College, created a method for ranking college football teams. He wrote about this method, which uses the mathematical theory of least squares, as his honors thesis [52]. In this book we refer to this as the Massey method, despite the fact that there are actually several other methods attributed to Ken Massey. Massey has since become a mathematics professor at Carson-Newman College and today continues to refine his sports ranking models. Professor Massey has created various rat- ing methods, one of which is used by the Bowl Championship Series K. Massey (or BCS) system to select NCAA football bowl matchups—see the aside on page 17. The Colley method, described in the next chapter, is also one of the six computer rating sys- tems used by the BCS. -
The Ranking of Football Teams Using Concepts from the Analytic Hierarchy Process
University of Louisville ThinkIR: The University of Louisville's Institutional Repository Electronic Theses and Dissertations 12-2009 The ranking of football teams using concepts from the analytic hierarchy process. Yepeng Sun 1976- University of Louisville Follow this and additional works at: https://ir.library.louisville.edu/etd Recommended Citation Sun, Yepeng 1976-, "The ranking of football teams using concepts from the analytic hierarchy process." (2009). Electronic Theses and Dissertations. Paper 1408. https://doi.org/10.18297/etd/1408 This Master's Thesis is brought to you for free and open access by ThinkIR: The University of Louisville's Institutional Repository. It has been accepted for inclusion in Electronic Theses and Dissertations by an authorized administrator of ThinkIR: The University of Louisville's Institutional Repository. This title appears here courtesy of the author, who has retained all other copyrights. For more information, please contact [email protected]. THE RANKING OF FOOTBALL TEAMS USING CONCEPTS FROM THE ANALYTIC HIERARCHY PROCESS BY Yepeng Sun Speed Engineering School, 2007 A Thesis Submitted to the Faculty of the Graduate School of the University of Louisville in Partial Fulfillment of the Requirements for the Degree of Master of Engineering Department of Industrial Engineering University of Louisville Louisville, Kentucky December 2009 THE RANKING OF FOOTBALL TEAMS USING CONCEPTS FROM THE ANALYTIC HIERARCHY PROCESS By Yepeng Sun Speed Engineering School, 2007 A Thesis Approved on November 3, 2009 By the following Thesis Committee x Thesis Director x x ii ACKNOWLEDGMENTS I would like to thank my advisor, Dr. Gerald Evans, for his guidance and patience. I attribute the level of my Masters degree to his encouragement and effort and without him this thesis, too, would not have been completed or written. -
Minimizing Game Score Violations in College Football Rankings
University of North Florida UNF Digital Commons Management Faculty Publications Department of Management 2005 Minimizing Game Score Violations in College Football Rankings B. Jay Coleman University of North Florida, [email protected] Follow this and additional works at: https://digitalcommons.unf.edu/bmgt_facpub Part of the Management Sciences and Quantitative Methods Commons Recommended Citation Coleman, B. Jay, "Minimizing Game Score Violations in College Football Rankings" (2005). Management Faculty Publications. 1. https://digitalcommons.unf.edu/bmgt_facpub/1 This Article is brought to you for free and open access by the Department of Management at UNF Digital Commons. It has been accepted for inclusion in Management Faculty Publications by an authorized administrator of UNF Digital Commons. For more information, please contact Digital Projects. © 2005 All Rights Reserved informs ® Vol. 35, No. 6, November-December 2005, pp. 483–496 doi 10.1287/inte.1050.0172 issn 0092-2102 eissn 1526-551X 05 3506 0483 ©2005 INFORMS Minimizing Game Score Violations in College Football Rankings B. Jay Coleman Department of Management, Marketing, and Logistics, Coggin College of Business, University of North Florida, 4567 St. Johns Bluff Road, South, Jacksonville, Florida 32224-2645, [email protected] One metric used to evaluate the myriad ranking systems in college football is retrodictive accuracy. Maximizing retrodictive accuracy is equivalent to minimizing game score violations: the number of times a past game’s winner is ranked behind its loser. None of the roughly 100 current ranking systems achieves this objective. Using a model for minimizing violations that exploits problem characteristics found in college football, I found that all previous ranking systems generated violations that were at least 38 percent higher than the minimum. -
An Investigation of the Relationship Between Junior Girl’S Golf Ratings and Ncaa Division I Women’S Golf Ratings
AN INVESTIGATION OF THE RELATIONSHIP BETWEEN JUNIOR GIRL’S GOLF RATINGS AND NCAA DIVISION I WOMEN’S GOLF RATINGS Patricia Lyn Earley A thesis submitted to the faculty of the University of North Carolina at Chapel Hill in partial fulfillment of the requirements for the degree of Master of Arts in the Department of Exercise and Sport Science (Sport Administration). Chapel Hill 2011 Approved By: Edgar W. Shields, Jr., Ph.D. Barbara Osborne, Esq. Deborah L. Stroman, Ph.D. ABSTRACT PATRICIA LYN EARLEY: An Investigation of the Relationship Between Junior Girl’s Golf Ratings and NCAA Division I Women’s Golf Ratings (Under the direction of Edgar W. Shields, Jr., Ph.D.) Coaches often depend on rating systems to determine who to recruit. But how reliable are these ratings? Do they help coaches find a player that will contribute to the team’s success? This research examined the degree of importance that should be placed on junior golf ratings and if these ratings will help college coaches predict the impact of each recruit. The research sought to discover the relationship between 207 subjects’ junior golf ratings (Golfweek/Sagarin Junior Girls Golf Ratings) and their freshman, sophomore, junior and senior year golf ratings (NCAA Division I Women’s College Golf Ratings), rate of improvement and number of starter years using simple regression. A significant relationship was found between junior golf ratings and the freshman, sophomore, junior and senior year NCAA Division I women’s college golf ratings. A significant relationship was found between junior golf ratings and starter years but not with the rate of improvement. -
11.24.03 BCS Long Release
The National Football Foundation and College Hall of Fame, Inc. 22 Maple Avenue, Morristown, NJ 07960 FOR RELEASE: Embargoed Until 6:00 PM ET, November 24, 2003 CONTACT: Rick Walls, NFF Director of Operations or Matt Sweeney, Special Projects Coordinator 973-829-1933 2003 BOWL CHAMPIONSHIP SERIES STANDINGS (Games Through Nov . 22, 2003) USA Today/ Poll Anderson Colley New York Comp. Schedule Schedule Loss Sub- Quality AP ESPN Avg. & Hester Billingsley Matrix Massey Times Sagarin Wolfe Avg. Strength Rank Record total Win Total 1. Oklahoma 1 1 1 1 1 1 1 1 1 1 1.00 10 0.40 0 2.40 - 0.5 1.90 2. Southern California 2 2 2 3 2 2 3 3 2 2 2.33 39 1.56 1 6.89 6.89 3. Louisiana State 3 3 3 2 3 4 2 9 3 4 3.00 61 2.44 1 9.44 - 0.4 9.04 4. Michigan 4 4 4 5 4 5 5 4 5 3 4.33 13 0.52 2 10.85 - 0.6 10.25 5. Ohio State 8 7 7.5 6 5 3 4 6 7 5 4.83 6 0.24 2 14.57 14.57 6. Texas 6 6 6 4 10 9 6 2 9 9 6.50 12 0.48 2 14.98 14.98 7. Georgia 5 5 5 8 9 8 7 7.5 6 6 7.08 32 1.28 2 15.36 - 0.3 15.06 8. Tennessee 7 8 7.5 7 6 7 8 7.5 8 8 7.25 33 1.32 2 18.07 - 0.1 17.97 9. -
Predicting College Basketball Match Outcomes Using Machine Learning
Predicting NCAAB match outcomes using ML techniques – some results and lessons learned Zifan Shi, Sruthi Moorthy, Albrecht Zimmermann⋆ KU Leuven, Belgium Abstract. Most existing work on predicting NCAAB matches has been developed in a statistical context. Trusting the capabilities of ML tech- niques, particularly classification learners, to uncover the importance of features and learn their relationships, we evaluated a number of different paradigms on this task. In this paper, we summarize our work, pointing out that attributes seem to be more important than models, and that there seems to be an upper limit to predictive quality. 1 Introduction Predicting the outcome of contests in organized sports can be attractive for a number of reasons such as betting on those outcomes, whether in organized sports betting or informally with colleagues and friends, or simply to stimulate conversations about who “should have won”. We would assume that this task is easier in professional leagues, such as Major League Baseball (MLB), the National Basketball Association (NBA), or the National Football Association (NFL), since there are only relatively few teams and their quality does not vary too widely. As an effect of this, match statistics should be meaningful early on since the competition is strong, and teams play the same opponents frequently. Additionally, professional leagues typically play more matches per team per season, e.g. 82 in the NBA or 162 in MLB, than in college or amateur leagues in which the sport in question is (supposed to be) only -
Using Experts' Opinions in Machine Learning Tasks
Using Experts' Opinions in Machine Learning Tasks Jafar Habibi*^, Amir Fazelinia*, Issa Annamoradnejad* * Department of Computer Engineering, Sharif University of Technology, Tehran, Iran ^ Corresponding Author, Email: [email protected] Abstract— In machine learning tasks, especially in the tasks of This being said, the problems of data collection are out of the prediction, scientists tend to rely solely on available historical data scope of this paper, and our focus is to present a framework for and disregard unproven insights, such as experts’ opinions, polls, building strong ML models using experts’ opinions. The main and betting odds. In this paper, we propose a general three-step contributions of this study are: 1) to propose a general three-step framework for utilizing experts’ insights in machine learning tasks framework to employ experts’ viewpoints, 2) apply that and build four concrete models for a sports game prediction case framework in a case study and build models exclusively based study. For the case study, we have chosen the task of predicting on experts’ opinions, and 3) compare the accuracy of the NCAA Men's Basketball games, which has been the focus of a proposed models with some baseline models. group of Kaggle competitions in recent years. Results highly suggest that the good performance and high scores of the past For the case study analysis, we selected the task of predicting models are a result of chance, and not because of a good- results of NCAA Men's Division I Basketball Tournament, performing and stable model. Furthermore, our proposed models widely known as NCAA March Madness. -
How to Win Your Ncaa Tournament Pool
HOW TO WIN YOUR NCAA TOURNAMENT POOL All Rights Reserved Copyright © 2015 The Power Rank, Inc. All Rights Reserved. No part of this publication may be reproduced, distributed, or transmitted in any form or by any means, including photocopying, recording, or other electronic or mechanical methods, without the prior written permission of the publisher, except in the case of brief quotations embodied in critical reviews and certain other noncommercial uses permitted by copyright law. For permission requests, write to the publisher, addressed “Attention: Permissions Coordinator,” at the address below. The Power Rank, Inc. 2390 Adare Road Ann Arbor, MI 48104 Legal Disclaimer: Tips, predictions, and strategy published in this book are only the opinions of the author and for entertainment purposes only. They are not defnite predictions or guaranteed strategies. The material contained herein is intended to inform and educate the reader and in no way represents an inducement to gamble legally or illegally. Betting is illegal in some jurisdictions. It is the sole responsibility of the reader to act in accordance with their local laws. Printed in the United States of America First Printing, 2015 HOW TO WIN YOUR NCAA TOURNAMENT POOL Can analytics predict the tourney? You want to win your March Madness pool. Every March, your friend sends that email about the pool for the NCAA men's basketball tournament. Winning the pool offers not only a significant pot of money but also bragging rights for a year. However, picking a bracket is challenging. Which 12 seed might pull off the upset over a 5 seed this year? Is there a 15 seed that will terminate a 2 seed in the round of 64? (Later, I'll discuss how neither of these matter much for winning your pool.) Unless you cover college basketball for a living, you don't have the time to know much about all 60-some college basketball teams that make the tourney. -
A Simple and Flexible Rating Method for Predicting Success in the NCAA Basketball Tournament∗
A Simple and Flexible Rating Method for Predicting Success in the NCAA Basketball Tournament∗ Brady T. West Abstract This paper first presents a brief review of potential rating tools and methods for predicting suc- cess in the NCAA basketball tournament, including those methods (such as the Ratings Percentage Index, or RPI) that receive a great deal of weight in selecting and seeding teams for the tournament. The paper then proposes a simple and flexible rating method based on ordinal logistic regression and expectation (the OLRE method) that is designed to predict success for those teams selected to participate in the NCAA tournament. A simulation based on the parametric Bradley-Terry model for paired comparisons is used to demonstrate the ability of the computationally simple OLRE method to predict success in the tournament, using actual NCAA tournament data. Given that the proposed method can incorporate several different predictors of success in the NCAA tournament when calculating a rating, and has better predictive power than a model-based approach, it should be strongly considered as an alternative to other rating methods currently used to assign seeds and regions to the teams selected to play in the tournament. KEYWORDS: quantitative reasoning, ratings, sports statistics, NCAA basketball ∗The author would like to thank Fred L. Bookstein for the original motivation behind this paper, his colleagues at the Center for Statistical Consultation and Research for their helpful thoughts and suggestions, and freelance writer Dana Mackenzie and four anonymous reviewers for thoughtful and constructive feedback on earlier drafts. West: Predicting Success in the NCAA Basketball Tournament 1. -
Building Perfect Tournament Brackets with Data Analytics
Building Perfect Tournament Brackets with Data Analytics Christopher Hagmann, Dr. Nan Kong Purdue University November 12, 2014 Hagmann (Purdue) Bracketology - INFORMS 2014 November 12, 2014 1 / 19 Introduction NCAA D-I men's college basketball tournament Every March, the National Collegiate Athletic Association (NCAA) has collegiate basketball tournaments The most prestigious involve Men's Division I (D-I) "March Madness" tournament Last year, $1,000,000,000 was offered for correctly predicting all 63 match outcomes Hagmann (Purdue) Bracketology - INFORMS 2014 November 12, 2014 2 / 19 Introduction Possible Brackets Distributions of Possible Brackets Hagmann (Purdue) Bracketology - INFORMS 2014 November 12, 2014 3 / 19 Introduction Tempo-Free Statistics Tempo-Free Statistics Statistics based on possessions instead of games Allows for better comparisons as the tempo, or number of possessions a team has in a game, varies greatly among players Example Suppose Player A and Player B both average 20 points per game, but the tempo of their respective teams is 60 and 80 possessions per game. This mean Player A is averaging 2 points every 6 possessions while Player B is only averaging 2 points every 8 possessions. Put this way, it is easier to see that Player A is more effective at converting possessions to points than Player B. Hagmann (Purdue) Bracketology - INFORMS 2014 November 12, 2014 4 / 19 Introduction Tempo-Free Statistics Tempo-Free Statistics Definitions Adjusted Offensive Efficiency (AdjO) The adjusted offensive efficiency is an estimate of the offensive efficiency (points scored per 100 possessions) a team would have against the average D-I defense. Adjusted Defensive Efficiency (AdjD) The adjusted defensive efficiency is an estimate of the defensive efficiency (points allowed per 100 possessions) a team would have against the average D-I offense. -
2017 Wisconsin Ncaasweet16
WISCONSIN MEN’S BASKETBALL ETHAN HAPP NIGEL HAYES SECOND TEAM ALL AMERICAN THIRD TEAM ALL BIG TEN FIRST TEAM ALL BIG TEN BIG TEN ALL TOURNAMENT TEAM BIG TEN ALL TOURNAMENT TEAM BRONSON KOENIG SECOND TEAM ALL BIG TEN BIG TEN ALL TOURNAMENT TEAM 2017 NCAA TOURNAMENT GUIDE MARCH 24 & 26 ▪ MADISON SQUARE GARDEN ▪ NEW YORK, N.Y. WISCONSIN BASKETBALL D'Mitrik Trice Brevin Pritzl aleem ford zak showalter matt ferris Aaron Moesch nigel hayes 0 G, Fr., 6-0, 178 1 G, R-Fr., 6-3, 195 2 F, Fr., 6-8, 208 3 G, R-Sr., 6-3, 185 4 G, R-So., 6-6, 200 5 F, R-Jr., 6-8, 226 10 F, Sr., 6-8, 240 Huber Heights, Ohio De Pere, Wis. Lawrenceville, Ga. Germantown, Wis. Appleton, Wis. Green Bay, Wis. Toledo, Ohio Jordan Hill CharleS Thomas T.J. Schlundt KHALIL IVERSON eThan Happ bronson koenig alex illikainen 11 G, R-Jr., 6-4, 172 15 F, So., 6-8, 252 20 G, R-So., 6-5, 191 21 G, So., 6-5, 212 22 F, R-So., 6-10, 232 24 G, Sr., 6-3, 190 25 F, So., 6-9, 232 Pasadena, Calif. Highland, Md. Oconomowoc, Wis. Delaware, Ohio Milan, Ill. La Crosse, Wis. Grand Rapids, Minn. Vitto Brown michael ballard andy van vliet Greg Gard Lamont Paris Howard Moore Joe Krabbenhoft 30 F, Sr., 6-8, 235 31 G, Fr., 6-4, 194 33 F, So., 7-0, 224 Head Coach Assoc. Head Coach Assistant Coach Assistant Coach Bowling Green, Ohio Oak Park, Ill. -
March Madness Model Meta-Analysis
March Madness Model Meta-Analysis What determines success in a March Madness model? Ross Steinberg Zane Latif Senior Paper in Economics Professor Gary Smith Spring 2018 Abstract We conducted a meta-analysis of various systems that predict the outcome of games in the NCAA March Madness Tournament. Specifically, we examined the past four years of data from the NCAA seeding system, Nate Silver’s FiveThirtyEight March Madness predictions, Jeff Sagarin’s College Basketball Ratings, Sonny Moore’s Computer Power Ratings, and Ken Pomeroy’s College Basketball Ratings. Each ranking system assigns strength ratings of some variety to each team (i.e. seeding in the case of the NCAA and an overall team strength rating of some kind for the other four systems). Thus, every system should, theoretically, be able to predict the result of each individual game with some accuracy. This paper examined which ranking system best predicted the winner of each game based on the respective strength ratings of the two teams that were facing each other. We then used our findings to build a model that predicted this year’s March Madness tournament. Introduction March Madness is an annual tournament put on by the National College Athletic Association (NCAA) to determine the best D1 college basketball team in the United States. There is one March Madness tournament for men and one for women. We focused on the men’s tournament given the greater amount of analyses and model data available for it. The tournament consists of 68 teams that face each other in single-elimination games until there is only one team left.