For each win of FA/trade talent acquired, the playoff-probability points it added โ given the roster it joined. Did a GM buy wins where they actually matter?
Playoff odds rise steeply only near the contention threshold, so a bought win is worth a lot on a near-contender and almost nothing on a baseless roster. Acquisition Leverage grades where a GM spent โ a process measure, independent of how the players then performed.
Playoff probability is an S-curve in roster WAR. Fit a logistic on every full team-season (1985โ2025):
\[ P(\text{playoff}\mid W) = \sigma(\alpha + \beta W), \qquad \sigma(x)=\frac{1}{1+e^{-x}} \]The slope \(\frac{dP}{dW}=\beta\,\sigma(1-\sigma)\) is maximal at the ~45-WAR threshold and โ 0 in the tails. Fitted: P = ฯ(โ9.09 + 0.200ยทW); ceiling slope โ 5.0 pts/WAR.
Split each season's roster WAR into the home-grown base (entered as the club's amateur) and the acquired (FA + trade) WAR on top. The leverage of that season's acquisitions is the playoff probability they added:
\[ \text{lev} = \big[\,P(W_\text{base}+W_\text{acq}) - P(W_\text{base})\,\big]\times 100 \]Aggregate over a GM's tenure and divide by the WAR they bought:
\[ \text{Acq Leverage} = \frac{\sum \text{lev}}{\sum W_\text{acq}} \quad\text{(playoff points per bought WAR)} \]
Of every metric on this site, Acquisition Leverage is the one we'd hand a hiring committee. It's the rare combination of repeatable and predictive of the outcomes it was never fit on โ most metrics give you one or the other.
Unlike WAB or Surplus, we don't publish a "playoff rate by leverage bucket" table here: leverage is defined from the playoff-probability curve, so binning it against playoff rate would be circular. Its honest validation is the one above โ it forecasts pennants and World Series, outcomes it was never fit on.
Inputs: home-grown base \(W_\text{base}=45.2\), acquired \(W_\text{acq}=16.6\), total = 61.8 WAR.
1. \(P(45.2)=\sigma(-9.09+0.200\times45.2)=\sigma(-0.05)=0.488\) โ the core alone was a ~50% playoff team, right at the threshold.
2. \(P(61.8)=\sigma(-9.09+0.200\times61.8)=\sigma(3.27)=0.963\)
3. \(\text{lev}=(0.963-0.488)\times100 = +47.5\) playoff points
4. per bought WAR: \(47.5/16.6 = \mathbf{2.9}\) โ high-leverage (vs ~1.3 average): every bought win sat on the steepest part of the curve, pushing a coin-flip team to a near-lock 96%.
Fit on full team-seasons (โฅ100 games), 1985โ2024/25. All figures are franchise-level outcomes credited to the decision-maker in the relevant year โ see the GM profiles for per-executive numbers.