Playoff Scenarios:
NLWC GAME 3 Phillies @ Braves (Truist Park)
▲ TOP 8TH • 1 OUT
PHI (Away)
Top of Order
3
7
ATL (Home)
Bullpen on mound
3
6
Leverage (pLI) 3.82
Run Expectancy 1.54 R
Braves WE% 48.2%
Phillies WE% 51.8%
Phillies: 51.8% Win Expectancy (WE) Braves: 48.2%
READY FOR HIGH-LEVERAGE AT-BAT WPA: 0.00%
Tie game in the 8th inning with bases loaded and 1 out. Pitcher faces middle-of-the-order threat. Win expectancy swings drastically on every pitch.
WIN PROBABILITY GRAPH (ACROSS GAME EVENTS) Latest WPA: 0.00%
Postseason Decision & Event Ledger Tracks Run Expectancy, LI & WPA
Event Inning Bases/Outs Play Result Lev (LI) WPA New WE

Leverage Index (LI) in Elimination

In regular season baseball, an average plate appearance has a Leverage Index of 1.0. In October "win-or-go-home" games, late-inning tied situations often surge past 4.0 LI. High leverage demands removing starters early for bullpen firemen.

Run Expectancy Matrix (RE24)

The 24 base/out states define the expected runs scored in an inning. With bases loaded and 0 outs, the batting team expects 2.28 runs. With 2 outs and bases empty, run expectancy plunges to 0.10 runs.

Win Probability Added (WPA)

WPA quantifies how much a single batted ball or strikeout alters a team's probability of advancing. A clutch double with 2 outs in the 8th inning can swing win probability by +35% to +45% in one swing.

Model Sabermetric Framework & Probabilities View Calculations ▼

This simulator implements empirical Markov-chain run expectancy approximations derived from Major League Baseball postseason run environments. Win Expectancy (WE) is calculated based on:

  • Current run differential ($\Delta R = R_{\text{home}} - R_{\text{away}}$)
  • Inning and half-inning remaining outs ($N = (9 - \text{Inning}) \times 3 + \text{Remaining Outs}$)
  • Normal distribution cumulative probability function over remaining run production variance ($\sigma^2 \propto \text{outs remaining}$)
  • Adjustments for home-field last licks advantage in the bottom of the 9th or extra innings
  • Leverage Index ($pLI = \frac{\Delta WE}{\text{Average } \Delta WE}$), identifying critical swing opportunities for bullpen deployments
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