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Kyle Bradich beats Orioles, Yainer Diaz defeats Astros in first arbitration decisions this year
- On Tuesday, Baltimore Orioles starting pitcher Kyle Bradish won baseball's first arbitration decision of the year in Scottsdale, Ariz., earning $3.55 million over the Orioles' $2,875,000 offer.
- Coming off a $2.35 million 2025 salary, Bradish returned after Tommy John surgery and posted a 1-1 record with a 2.53 ERA in six starts.
- A separate case for Yainer Diaz, Houston Astros catcher, was heard by John Stout, Robert Herman and Brian Keller with a decision expected Tuesday; Diaz sought $4.5 million, the Astros proposed $3 million.
- Decisions for Atlanta left-hander Dylan Lee and Tampa Bay right-hander Edwin Uceta remain pending, while eight additional players are scheduled for hearings through Feb. 13.
- Bradish is 19-15 with a 3.47 ERA over four major league seasons and is on track for free agency after the 2028 World Series, with hearings running through Feb. 13.
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readingeagle+2 Reposted by 2 other sources
Kyle Bradish Beats Orioles and Yainer Diaz to Astros in First Wage Arbitration Decisions of the Year
SCOTTSDALE, Arizona, USA (AP) — Opener Kyle Bradish beat the Baltimore Orioles and receiver Yainer Díaz defeated the Houston Astros in the first wage arbitration decisions that emerged this year in baseball. Bradish gained an increase from $2.35 million to $3.55 million, instead of the Orioles bid, from 2.875,000. Díaz received an increase from 805,600 to 4.5 million instead of the Astros proposal. Melinda Gordon, Chris Cameron and Steve Raymond…
·United States
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Associated Press News+8 Reposted by 8 other sources
Kyle Bradich beats Orioles, Yainer Diaz defeats Astros in first arbitration decisions this year
Starting pitcher Kyle Bradish has beaten the Baltimore Orioles and catcher Yainer Diaz has defeated the Houston Astros in baseball's first salary arbitration decisions this year.
·United States
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Coverage Details
Total News Sources17
Leaning Left7Leaning Right0Center7Last UpdatedBias Distribution50% Left, 50% Center
Bias Distribution
- 50% of the sources lean Left, 50% of the sources are Center
50% Center
L 50%
C 50%
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