ERA
Calculate Earned Run Average (ERA = ER ÷ IP × 9). Bob Gibson 1.12, Dutch Leonard 0.96, Pedro 1.74. Start-by-start tracker, ERA+ estimate, elite benchmarks.
ERA Calculator
Compare to Gibson (1.12), Leonard (0.96), Pedro (1.74). ERA below 2.00 is elite. Start-by-start tracker included.
Legendary Seasons
Best for: Fantasy baseball, comparing to Gibson/Pedro/deGrom, start-by-start tracking, partial innings (6.1, 6.2).
Start-by-Start Tracker
Summary
ERA 1.20 — Elite
📸 Screenshot Summary
⚠️For educational and informational purposes only. Verify with a qualified professional.
Answer Capsule
ERA = (Earned Runs ÷ Innings Pitched) × 9. Use 6.1 for 6⅓, 6.2 for 6⅔. Under 2.00 is elite. Bob Gibson 1.12 in 1968; Dutch Leonard 0.96 in 1914.
Key Takeaways
- ERA = (ER ÷ IP) × 9. Normalizes to 9 innings.
- Use 6.1 for 6⅓, 6.2 for 6⅔, 7.0 for 7 full innings.
- Under 2.00 is elite; league average is ~4.00.
- Unearned runs do not count toward ERA.
Did You Know?
How It Works
Formula
ERA normalizes runs allowed to a 9-inning game. Partial innings: .1 = 1 out (⅓), .2 = 2 outs (⅔).
Earned vs Unearned
Only earned runs count; errors and passed balls create unearned runs. A pitcher with 5 runs allowed but 2 earned has 2.00 ERA over 9 IP.
1968 and the Mound
The "Year of the Pitcher" (1968) saw Bob Gibson post 1.12 ERA and Denny McLain win 31 games. The mound was lowered from 15 inches to 10 inches in 1969 to restore offense.
Expert Tips
Comparison Table
| ERA | Level | Status |
|---|---|---|
| 1.12 | Gibson 68 | ✅ |
| 0.96 | Leonard 14 | ✅ |
| 2 | Elite (<2) | ✅ |
| 4 | League Avg | ⚠️ |
Infographic Stats
Official Sources
Sample Calculation
Bob Gibson 1968: 38 ER in 304.2 IP.
ERA = (38 ÷ 304.2) × 9 = 1.12
Modern single-season record; mound lowered in 1969.
Quick Reference
ERA = (ER ÷ IP) × 9
- • 0.96 — Dutch Leonard 1914 (all-time)
- • 1.12 — Bob Gibson 1968 (modern)
- • <2.00 — Elite
- • ~4.00 — League average
- • 6.1 = 6⅓ IP, 6.2 = 6⅔ IP
Disclaimer: For educational use. ERA+ is an approximation. Official stats from Baseball-Reference and FanGraphs.