About ICM Calculator
This educational tool demonstrates tournament equity concepts through a simplified chip value model. Designed to teach basic tournament strategy principles without any connection to real-money poker or gambling activities.

How It Works

1. Enter comma-separated chip counts
2. Input comma-separated payout structure
3. Calculates theoretical equity distribution
4. Shows proportional value per player
5. Uses simplified share-based calculation

Legal Disclaimer
By using this calculator, you agree:

1. Purely academic/entertainment purpose
2. No real-money poker association
3. Prohibited for gambling decisions
4. Users must be 21+ years old
5. Does NOT reflect actual ICM values
6. We oppose tournament gambling
7. Results are theoretical models
8. Compliance with all gaming laws

Calculation Methodology
Simplified Model:

1. Total Chips = Sum of all chip counts
2. Player Share = Individual Chips / Total Chips
3. Equity = Σ(Payout × Player Share)

Note: Actual ICM uses complex probability calculations – this demonstrates basic concepts only

Educational Value

• Teaches chip value relativity
• Demonstrates payout distribution
• Shows equity vs chip count differences
• Illustrates tournament bubble pressure
• Explains risk/reward in tournaments

Strict Prohibitions
ANY association with:

• Real tournament decisions
• Gambling strategy development
• Financial planning
• Underage usage
• Professional poker

Technical Specifications

• Handles 2-10 players
• Validates equal input lengths
• Mobile-responsive design
• Instant calculations
• No data retention

Analysis Limits

• Simplified proportional model
• No actual ICM probability math
• Ignores player skill differences
• Static payout structure
• No tournament stage consideration

Example Calculation:
Chips: 5000, 3000, 2000
Payouts: 50, 30, 20
Total Chips: 10,000
Player 1 Equity = (50×(5000/10000)) + (30×(5000/10000)) + (20×(5000/10000)) = 50

Key Differences from Real ICM:

• No elimination probability weighting
• Ignores payout jump significance
• Doesn’t consider future play
• No hand-vs-hand ranges
• Simplified equal distribution