#Definition
A binary market is a prediction market where traders buy and sell shares representing exactly two mutually exclusive outcomes, typically Yes and No. The winning outcome pays 0.00.
Binary markets form the most common structure on platforms like Polymarket and Kalshi. Share prices directly reflect implied probabilities: if Yes shares trade at $0.65, the market collectively estimates a 65% chance the event will occur. This price-as-probability mechanism aggregates information from many participants into a single, continuously updated forecast.
Taxonomy Note: In the prediction market design taxonomy, binary markets are the foundational mechanism for aggregating independent beliefs. They are functionally similar to binary options in traditional finance.
#Why It Matters in Prediction Markets
Binary markets provide the clearest translation between trading activity and probabilistic beliefs. The constraint that Yes and No prices must sum to $1.00 (minus any spread) creates a zero-sum structure where every dollar won by one trader is lost by another. This design incentivizes participants to trade only when they believe the market price diverges from the true probability, exactly the behavior that makes prediction markets effective forecasting tools.
The binary structure also simplifies risk calculation. A trader always knows their maximum loss (the purchase price) and maximum gain ($1.00 minus purchase price) before entering a position. This bounded risk profile makes binary markets accessible to newcomers while still attracting institutional traders seeking to express probabilistic views on real-world events.
Research suggests binary markets often outperform traditional polls and expert forecasts. Participants risk capital on their beliefs, filtering out noise and revealing information that surveys cannot capture.
#Pros and Cons of Binary Structure
| Feature | Pros | Cons |
|---|---|---|
| Simplicity | Easy to understand (Yes/No) | Lacks nuance (no "maybe" or "how much") |
| Liquidity | Concentrates volume | Can be thin for niche topics |
| Risk | Capped loss (purchase price) | All-or-nothing payout |
| Pricing | Direct probability reading | Can be volatile near resolution |
#Historical Development
Binary markets have a rich history dating back centuries:
- 1503: Papal succession betting documented in Rome, representing early forms of binary outcome wagering.
- 1789-1940: Wall Street "curb markets" traded binary outcomes on U.S. presidential elections, with turnover sometimes exceeding 50% of campaign spending.
- 1988: The Iowa Electronic Markets launched the first modern, academic binary prediction market for elections, establishing methodologies still used today.
- 2001-2013: Intrade brought binary markets mainstream with millions in volume, proving the format could scale.
- 2004: HedgeStreet became the first CFTC-designated binary market exchange.
- 2020: Polymarket launched, making binary markets accessible globally via blockchain.
- 2021: Kalshi began operations as the first modern CFTC-regulated exchange focused on binary event contracts.
- 2024: Binary markets saw over $3 billion in volume during the U.S. presidential election, establishing prediction markets as credible forecasting tools.
#Market Type Comparison
| Feature | Binary Market | Categorical Market | Scalar Market |
|---|---|---|---|
| Outcomes | Exactly 2 (Yes/No) | 3+ discrete options | Continuous range |
| Payout structure | 0 | 0 per option | Proportional to value |
| Price interpretation | Direct probability | Probability per option | Expected value |
| Example question | "Will X win?" | "Who will win: A, B, C, or D?" | "What will GDP growth be?" |
| Liquidity | Concentrated | Split across options | Varies by range |
| Complexity | Lowest | Medium | Highest |
#Variation: Range Markets
Some platforms offer "Range Markets" which look binary but cover a specific numerical band.
- Example: "Will Bitcoin finish between 95k?"
- This is technically a Binary Market (Yes/No on that specific range), even though it relates to a scalar value.
Binary Market Characteristics:
| Attribute | Description |
|---|---|
| Maximum loss | Purchase price (fully collateralized) |
| Maximum gain | $1.00 - purchase price |
| Break-even probability | Must exceed purchase price as % |
| Hedging | Buy opposite side to lock in value |
| Arbitrage opportunity | When Yes + No < $1.00 (rare after fees) |
#How It Works
Binary market mechanics follow consistent logic across platforms, though implementation details vary.
#Binary Payout Structure
#Share Creation and Pricing
- A market maker or platform deposits $1.00 of collateral (typically USDC on crypto platforms or USD on regulated exchanges).
- The system mints one Yes share and one No share against this collateral.
- These shares enter the market, where supply and demand determine prices.
- Because Yes plus No always equals 0.70, No must trade near $0.30.
#Trading Mechanics
Platforms match buyers and sellers through an order book system or an Automated Market Maker (AMM). When a trader places a buy order for Yes shares at $0.65:
- If a seller exists at that price, the trade executes immediately
- If no seller exists, the order rests in the book until matched or canceled
- Buying Yes at 0.35; both positions profit if the event occurs
#Numerical Example
A trader believes a candidate has a 75% chance of winning an election, but the market prices Yes at $0.60.
Purchase: 100 Yes shares × $0.60 = $60.00 cost
If Yes wins: 100 shares × $1.00 = $100.00 payout → $40.00 profit
If No wins: 100 shares × $0.00 = $0.00 payout → $60.00 loss
Expected Value Formula:
EV = (P_win × Profit) - (P_loss × Loss)
EV = (0.75 × $40) - (0.25 × $60) = $30 - $15 = +$15.00
Where:
- P_win = trader's estimated probability of winning (0.75)
- P_loss = probability of losing (1 - P_win = 0.25)
- Profit = payout minus cost (0.60 = $0.40 per share)
- Loss = cost per share ($0.60)
The positive expected value suggests buying, assuming the 75% estimate is accurate.
/**
* Converts a binary market price to implied probability.
*
* @param price - Current market price (e.g., 0.60)
* @returns Implied probability as a percentage
*/
function calculateImpliedProbability(price) {
// In binary markets, price equals probability (ignoring fees/spread)
return (price * 100).toFixed(1) + "%";
}
// Example: Yes shares trading at $0.65
const prob = calculateImpliedProbability(0.65);
// Result: "65.0%"
#Resolution
When the event's outcome becomes known:
- The platform or oracle system determines whether Yes or No occurred
- Winning shares become redeemable for $1.00 each
- Losing shares become worthless
- Traders redeem winning shares and receive their payout
#Examples
Political Outcome: A binary market asks whether a candidate will win an election. Yes shares trade at 0.52, expecting 0.52 loss if wrong.
Economic Indicator: A market asks whether the Federal Reserve will cut interest rates at its next meeting. Yes trades at 0.15, risking 85 if the Fed holds steady.
Sports Event: A binary market asks whether a team will win their championship. Prices fluctuate throughout the game; Yes might open at 0.90 after a large lead, then crash to $0.20 if the opponent mounts a comeback. Traders can exit positions mid-game rather than waiting for final resolution.
Cryptocurrency Threshold: A market asks whether Bitcoin will exceed 0.40, implying 40% probability. If Bitcoin crosses the threshold at any point before the deadline, Yes resolves to $1.00 regardless of where the price ends.
#Risks and Common Mistakes
Misreading Resolution Criteria: Each market specifies exact conditions determining the outcome. A market asking if a bill "passes Congress" might resolve Yes upon House and Senate passage even without the President's signature, or might require it. Always read the full resolution rules before trading.
Underestimating Liquidity Risk: Thinly traded markets may show attractive prices but prove impossible to exit. A trader buying 1,000 shares at 0.30. Check order book depth before sizing positions.
Confusing Price with Certainty: A Yes price of $0.90 means 90% implied probability, not a guaranteed outcome. Markets can be wrong, and the remaining 10% can materialize. Traders sometimes go all-in on "sure things" and face devastating losses when upsets occur.
Ignoring Time Value: Capital locked in a 12-month position at $0.80 earns no return during that period. A 25% gain over one year may underperform shorter-duration opportunities. Factor opportunity cost into expected value calculations.
Overconfidence in Personal Estimates: Traders often believe they have superior information when they simply have different information. Tracking prediction accuracy over time reveals calibration errors most traders don't realize they have.
#Practical Tips for Traders
-
Check order book depth at your intended position size. A market showing 0.55 or more for larger quantities due to slippage.
-
Calculate break-even probability before entering. If you pay $0.65 for Yes, you need the event to occur more than 65% of the time to profit. Only trade when your estimate exceeds this threshold by enough to cover fees.
-
Read resolution sources completely. Markets specify which data sources determine outcomes. Ambiguous wording causes more losses than bad predictions.
-
Use limit orders in less liquid markets. Market orders execute immediately but may fill at unfavorable prices. Limit orders protect against slippage.
-
Consider the Kelly Criterion for position sizing. This formula suggests optimal bet sizes based on your edge and bankroll, but most traders use "fractional Kelly" (half the suggested amount) to reduce volatility.
-
Diversify across uncorrelated events. A single unexpected outcome can wipe out gains from multiple correct predictions. Spread risk across independent markets.
-
Track predictions systematically. Recording probability estimates and comparing them to outcomes reveals calibration errors and improves future accuracy.
Binary markets are the simplest and most liquid form of prediction market, serving as the building block for more complex types. See the Market Type Comparison table above for how binary markets compare to categorical and scalar markets.
#Related Terms
- Prediction Market
- Categorical Market
- Scalar Market
- Order Book
- Liquidity
- Expected Value (EV)
- Slippage
- Automated Market Maker (AMM)
#FAQ
#What does "binary" mean in binary markets?
Binary refers to the two-outcome structure: every market resolves to exactly one of two states, Yes or No. This contrasts with categorical markets (multiple discrete outcomes) and scalar markets (outcomes along a numerical range). The term mirrors how losing shares pay 1, the binary digits.
#How does a binary market differ from a categorical market?
Binary markets have exactly two outcomes (Yes/No), while categorical markets offer three or more mutually exclusive options. A binary market might ask "Will Candidate A win?" whereas a categorical market asks "Which candidate will win?" with options for A, B, C, and others. Binary markets typically attract deeper liquidity because they concentrate all trading into just two positions.
#Are binary markets risky for beginners?
Binary markets carry meaningful risk but offer clearer risk profiles than leveraged trading or short selling. Maximum loss is always limited to the purchase price; positions cannot lose more than the initial investment. However, beginners commonly overestimate their prediction accuracy, ignore resolution rules, and fail to account for fees. Starting with small positions and tracking results builds skills before committing larger amounts.
#Why do Yes and No prices sometimes not add up to exactly $1.00?
The gap between (Yes price + No price) and 0.48 and the best No bid is 0.96, leaving a $0.04 spread. Market makers profit from this spread by providing liquidity. Tighter spreads indicate more liquid, efficient markets.
#How do I calculate profit and loss in a binary market?
Profit per winning share equals 0.00). If you buy 100 Yes shares at 100 and profit 35 investment entirely. Always factor in platform fees when calculating net returns.