1 / 28

TRANSFERRING LEAN SIX SIGMA AND DFSS DATA SIMPLY AND EFFECTIVELY “Baseball Analytics”

TRANSFERRING LEAN SIX SIGMA AND DFSS DATA SIMPLY AND EFFECTIVELY “Baseball Analytics” 4 th Annual Design for Six Sigma Conference James M. Wasiloff Cary Young US Army TACOM LCMC 9 February 2009

Audrey
Download Presentation

TRANSFERRING LEAN SIX SIGMA AND DFSS DATA SIMPLY AND EFFECTIVELY “Baseball Analytics”

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. TRANSFERRING LEAN SIX SIGMA AND DFSS DATA SIMPLY AND EFFECTIVELY“Baseball Analytics” 4th Annual Design for Six Sigma Conference James M. Wasiloff Cary Young US Army TACOM LCMC 9 February 2009 Baseball is the only field of endeavor where a man can succeed three times out of ten and be considered a good performer.  ~Ted Williams

  2. Agenda • Introduction of Baseball Analytics • Descriptive statistics and graphical data analysis • Hypothesis development and testing • Analysis of Variance (ANOVA) • Pearson Correlation Coefficient • Simple Linear Regression • Multiple Regression and Best Fit Model • Predictive Models • Statistical Process Control • Next Steps / Application in Other Sports

  3. Baseball quote… Introduction • Why the session… • Better way to understand and teach LSS and DFSS Tools • Can Money Spent = Wins • Keep it “Statistically Simple” • Just the Beginning The charm of baseball is that, dull as it may be on the field, it is endlessly fascinating as a rehash.  ~Jim Murray

  4. Test of Hypothesis • Null Hypothesis: Ho: m1=m2 MLB example: Ho: Mean Batting Average of the NY Yankees from 2006-2008 equals the Mean Batting Average of the Tampa Bay Rays from 2006-2008 • Alternative Hypothesis: Ha: m1= m2 or m1> m2 “They are not the same” During my 18 years I came to bat almost 10,000 times.  I struck out about 1,700 times and walked maybe 1,800 times.  You figure a ballplayer will average about 500 at bats a season.  That means I played seven years without ever hitting the ball.  ~Mickey Mantle, 1970

  5. Batting Stats American League National League It ain't like football.  You can't make up no trick plays.  ~Yogi Berra

  6. Test of Hypothesis • Are the batting averages of the National League different than the American League? • T-test • Interpretation: “P Low, null must go – P High, null will fly” Two-Sample T-Test and CI: AL, NL N Mean StDev SE Mean AL 14 0.27086 0.00772 0.0021 NL 16 0.26356 0.00704 0.0018 Difference = mu (AL) - mu (NL) Estimate for difference: 0.007295 95% CI for difference: (0.001717, 0.012872) T-Test of difference = 0 (vs not =): T-Value = 2.69 P-Value = 0.012

  7. Are Salaries Correlated to Team Performance? • The trend is… • Problem statement: • Will increasing player salaries lead to more success? Baseball was the major American sport in which money bought success. George Will, Moneyball

  8. 2008 MLB Salaries and Win Count

  9. Correlation Between Salary and Wins?

  10. Use these Derivation Formulae or?

  11. Use This Simple Graphic? Pearson Correlation Coefficient Definition Values of r

  12. Correlation Coefficient • Graphic approximation… what do you think? • Minitab results: Pearson correlation of Total Salary 2008 and Wins in 2008 = 0.323 • Interpretation of results

  13. American League West in 2002(“Moneyball” Data Set) Pearson correlation of Wins and Payroll = -0.928

  14. ANOVA A baseball fan has the digestive apparatus of a billy goat.  He can, and does, devour any set of diamond statistics with insatiable appetite and then nuzzles hungrily for more.  ~Arthur Daley • Null Hypothesis: Ho: m1=m2 = m3=mn MLB example: Ho: Mean Batting Average of the NY Yankees equals the Mean Batting Average of the Tampa Bay Rays equals the Mean Batting Average of the NY Mets equals the Mean Batting Average of the … • Alternative Hypothesis: Ha: At least on mkis different from one other mk MLB example: At least one team has a Mean Batting Average different from all other teams

  15. Regression Analysis • Is it possible to model and predict number of wins for a season based on statistical parameters? • The initial simple linear regression model, 2002 data:

  16. Multiple Regression and Best Fit Model • Regression studies the relationship between the mean value of a random variable and the corresponding values of one or more independent variables. • A model for predicting one variable from another. • A statistical analysis assessing the association between two variables.Regression analysis is a method of analysis that enables you to quantify the relationship between two or more variables (X) and (Y) by fitting a line or plane through all the points such that they are evenly distributed about the line or plane. • Multiple regression is a method of determining the relationship between a continuous process output (Y) and several factors (Xs).

  17. American League West in 2002(“Moneyball” Data Set)

  18. Exploratory Data Analysis What does it mean?

  19. Testing the Predictive Model • Tigers 2008 data… • Here is the predictive transfer function from Minitab: • Testing on 2008 Data: • Actual win count = 74 • Predicted win count = 74.26 Wins = 32.1 + 1.48 Average Age - 34.5 Team ERA + 154 Team Batting Average + 0.582 Saves (P) + 0.150 Runs (P) - 0.0202 Walks (P) - 0.0087 SO (P)

  20. Statistical Process Control and Statistical Thinking • “Statistical process control is the application of statistical methods to identify and control the special cause of variation in a process” – iSixSigma.com • Statistical Thinking: The process of using wide ranging and interacting data to understand processes, problems, and solutions. • The opposite of “one factor at a time” where the tendency is to change one factor and “see” what happens. • Statistical thinking is the tendency to want to understand situational phenomena over a wide range of data where several control factors may be interacting at once to produce and outcome. • Common cause variation becomes your friend and special cause variation your enemy. • Attribute judgements of good and bad are replaced with estimates of significance with given confidence.

  21. Example 1: Notional Data – Status at Game 37 Range outside UCL indicates “out of control” -Need to investigate “special cause”

  22. Which Method is Earliest at Detecting a “Special Cause? Analytics Approach Old Way

  23. Next Steps • Additional MLB Analytics • System approach to baseball • Other sports? • Golf Fishbone Cause and Effect Analysis example Baseball statistics are like a girl in a bikini.  They show a lot, but not everything.  ~Toby Harrah, 1983

  24. Our Mission Develop world class batters who use consistent, disciplined, and proven methods, of eliminating or preventing hitting problems thereby providing our fans excellence in batting, league leading run creation resulting in high level fan satisfaction   Bat Batter Fundamentals • Lean Six Sigma Analytics • Design for Six Sigma • Statistical Methods • Correlation/Regression Analysis • Design of Experiments • VOC / QFD • Taguchi Methods • Innovation Methods Systems Based Potential Causes Stadium Accessories Optimal Batting System Design Pre Emptive Batting Problem Discovery Wasiloff – Young Baseball Analytics “Systems Approach to Batting” Analytic Based Reactive Batting Problem Solving

  25. Baseball?  It's just a game - as simple as a ball and a bat.  Yet, as complex as the American spirit it symbolizes.  It's a sport, business - and sometimes even religion.  ~Ernie Harwell, "The Game for All America," 1955 Questions / comments? Thanks!

More Related