Batting Leadoff- Man On First: Should I Steal?
This post originally appeared on Batting Leadoff. Batting Leadoff is a website dedicated to providing readers with premium baseball content. Posts from the site will appear regularly on the Sports Business Society Blog (view the information in the sidebar for updated information.)
By Matthew Provenzano
Suppose you are a manager. It is the beginning of an inning (does not matter which one) and your first hitter gets on first base. The score is tied and it may be in the team’s best interest to try to swipe second base. Using Run Expectancy Matrices and Stolen Base/Caught Stealing Data from 1993-2010, courtesy of the Lahman Database, we can determine whether the runner should be sent.
Using the Lahman Database, it is easily determined that the average SB% is 69.9%, so we shall assume that the runner in question has a SB% of 69.9%, for the sake of argument. To determine whether it would be beneficial or not to steal, all that needs to be done is to calculate the expected payoff of a steal vs. the payoff if one does not steal. If the difference is positive, then one should steal, and vice-versa. The payoff of a steal can be represented as the following:
.699536 * SB + .300464 * CS, where SB and CS are the payoffs for a stolen base and a caught stealing, respectively. These payoffs can be put into a neat table, one row showing the probability of scoring one run when stealing, and the other column showing the average number of runs scored when stealing.
0 outs | 1 out | 2 outs | |
Prob. 1 run scores | .497 | .315 | .161 |
Avg. # runs scored | .906 | .538 | .243 |
0 outs | 1 out | 2 outs | |
Prob. 1 run scores | +.056 | +.031 | +.026 |
Avg. # runs scored | -.035 | -.024 | -.002 |
What this also shows is that baserunning, while important, is not the most crucial aspect of the game. Rickey Henderson, even during his prime, only generated approximately 3 WAR from his 100+ steals in a season. To illustrate this, let’s look at the chart of differences one more time, but instead I will use the SB% of Rickey Henderson–80.76%.
0 outs | 1 out | 2 outs | |
Prob. 1 run scores | +.107 | +.068 | +.051 |
Avg. # runs scored | +.060 | +.042 | +.03 |
This pretty much works in the same fashion as the previous table in that the probability of a single run scoring is obviously higher than that of the average number of runs scored in an inning. But this shows that with even one of the best base-stealers in the history, on average he could only increase the probability of one run scoring by ~10%. Now, that is pretty good. And because every box is positive, it would behoove a manager to send Henderson in most cases. But, if this is only for one of the best, how consequential of a strategy could base stealing really be? And in effect, it’s mostly inconsequential. It provides a possibly small advantage depending on the scenario. Given all of this: should the runner from first be sent? It may sound unsatisfying, but the answer is: it depends, and it may not make a difference.
Labels: Base Stealing, Batting Leadoff, MLB, Opinion, Ricky Henderson, statsandfigures
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