Rosternomics
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April 8, 2026

MILPHI

unsettledToo soon to call — players still accruing.
MILMIL Matt Arnold net +$0.0M net +0.0
received +$0.0M+$0.0M ± $0M expected surplus · +$0.0M realized received 0.0 ± 0 expected · 0.0 realized WAR
Playoff odds: this deal moved MIL's 2026 odds 32.1% → 31.0% (-1.1 pts) — how trade timing is graded ↗
receives — most valuable first
cash / PTBNL
+$0.0M+$0.0M± $0M exp surplusrealized +$0.0M 0.0± 0 exp WARrealized 0.0
Cash or player to be named — no projection
PHIPHI Dave Dombrowski net +$0.0M net +0.0
received +$6.4M+$6.4M ± $50M expected surplus · +$0.0M realized received 2.1 ± 6 expected · 0.0 realized WAR
Playoff odds: this deal moved PHI's 2026 odds 42.0% → 43.3% (+1.3 pts) — how trade timing is graded ↗
receives — most valuable first
Steward BerroaOF·27y·S/R
+$6.4M+$6.4M± $50M exp surplusrealized +$0.0M 2.1± 6 exp WARrealized 0.0
Prior
no pedigree — league baseline → 0.21/yr
Evidence
recent form 2.3/yr over 0.1 season
Talent
0.42/yr blended
Horizon
5.5 control yrs × 0.91 age decline

Each player is valued on what he was expected to produce at the time of the trade, versus what he actually produced for his new team.

Expected WAR blends a player's pedigree (Baseball America rank / draft slot, or a baseline) with his recent track record, projected over the years of team control acquired. The ± band is the uncertainty — wide for unproven prospects, tight for established veterans. Surplus values that production at the FA market price of a win (~$8M/WAR) minus salary — so cost-controlled players carry large surplus and expensive ones little, even at the same WAR. Who won is descriptive, not a skill claim: ~99% of a trade's outcome is unforeseeable at the time.

Historically these expected values are unbiased and land within ±2 WAR of reality 75% of the time — yet the side the model favors actually comes out ahead only 53% of the time. The grade is a calibrated bet, not a prediction. Why trades are an efficient market →