{ "id": "7baac4e9-ff6c-5528-b60e-8e47dce16a5a", "slug": "tick-value", "term": "Tick Value", "aliases": [], "category": "Trading & Execution", "category_slug": "trading-execution", "difficulty": "basic", "definition": "Tick value is the dollar amount by which a futures or options contract's value changes when the contract's price moves by one tick (the minimum allowable price increment). It is calculated as the product of the tick size and the contract multiplier, and it determines the profit or loss from the minimum price move in a futures position.", "key_takeaways": [ "Tick value = Tick size × Contract multiplier; for example, the E-mini S&P 500 tick value is $12.50 (0.25 index points × $50/point).", "Knowing the tick value is essential for position sizing: it determines the dollar P&L per tick move, enabling traders to calculate how many contracts are needed to achieve a desired dollar exposure per unit of price change.", "Tick value varies dramatically across futures markets—from $6.25 for a 10-year Treasury futures tick (1/64 of 1%) to $10 for a WTI crude oil tick ($0.01/barrel × 1,000 barrels/contract).", "Understanding tick value is critical for calculating proper stop-loss levels in dollar terms: if a trader is willing to risk $500 per trade and the tick value is $12.50, the maximum stop-loss distance is $500 / $12.50 = 40 ticks.", "Tick value is embedded in all exchange-published contract specifications and is a fundamental parameter for risk management systems, margin calculations, and algorithmic trading position sizing." ], "detailed_explanation": "Tick value is the atomic unit of profit and loss in futures trading—the irreducible minimum change in contract value that results from the smallest permissible price move. Its calculation is straightforward: multiply the tick size (the minimum price increment in price units) by the contract multiplier (the dollar value of one full price unit). Despite its simplicity, tick value is a foundational input to every aspect of futures trading mechanics, from initial position sizing to stop-loss placement to margin requirement determination.\n\nThe diversity of tick values across futures markets reflects the enormous variation in contract designs optimized for different user bases and underlying commodity characteristics. Agricultural futures are designed to provide hedging utility to farmers and processors dealing in relatively small quantities: a standard corn futures contract at the CME Group covers 5,000 bushels, has a tick size of $0.0025/bushel, and a tick value of $0.0025 × 5,000 = $12.50. A WTI crude oil futures contract covers 1,000 barrels, has a tick of $0.01/barrel, and a tick value of $0.01 × 1,000 = $10.00. The 10-year US Treasury Note futures (ZN) covers $100,000 face value, has a tick of 1/64th of 1% of face value, and a tick value of ($100,000 × 0.01 / 64) = $15.625.\n\nFor active futures traders, tick value determines the practical granularity of position sizing and risk management. A day trader with a $50,000 account using a 2% per-trade risk rule ($1,000 maximum loss per trade) and trading E-mini S&P 500 futures (tick value $12.50) can tolerate a maximum stop-loss distance of $1,000 / $12.50 = 80 ticks. If the appropriate technical stop-loss level is 10 points (40 ticks) below the entry price, the trader can hold 2 contracts ($1,000 / (40 ticks × $12.50 per tick per contract)) while respecting the risk budget. Scaling up to 20 contracts at the same stop distance would risk $10,000—20% of the account—which violates prudent position sizing rules.\n\nAlgorithmic trading systems rely on tick value as a core input to real-time risk management. A risk engine monitoring a portfolio of futures positions will calculate per-position P&L in real time by multiplying the tick movement from entry by the tick value and the number of contracts, updating the running P&L and checking against stop-loss thresholds many times per second. The use of futures as hedging instruments also relies on tick value: a portfolio manager hedging $50 million in equity exposure with E-mini S&P 500 futures (where each contract has a notional value of 4,500 × $50 = $225,000) requires approximately 222 contracts to achieve 1:1 hedging. Knowing that each tick move of 0.25 index points changes the hedge value by 222 × $12.50 = $2,775 allows the risk manager to quantify hedging precision and residual basis risk.\n\nIn options markets, 'tick' and 'tick value' are used more loosely, as option prices can move in minimum increments of $0.01 (for options under $3.00) or $0.05 (for options over $3.00), with the dollar value of these increments determined by the contract multiplier (typically 100 shares per contract for US equity options). Understanding the relationship between tick movement and dollar P&L is equally essential for options position sizing, particularly for complex multi-leg strategies where the aggregate delta-adjusted position determines the effective dollar exposure per index point.", "example": "A futures trader is analyzing a position in gold futures (GC) on the CME Group. The GC contract specification states: contract size = 100 troy ounces, tick size = $0.10 per troy ounce, tick value = $0.10 × 100 = $10.00 per tick. Gold is currently trading at $2,000 per troy ounce. The trader buys 5 GC contracts at $2,000.00. Gold rallies to $2,025.00 per troy ounce—a move of $25.00, or 250 ticks. P&L per contract = 250 ticks × $10.00/tick = $2,500. Total P&L on 5 contracts = 5 × $2,500 = $12,500. Alternatively: 5 contracts × 100 oz/contract × $25/oz gain = $12,500—the same result derived directly from notional exposure.", "formula": "Tick Value = Tick Size × Contract Multiplier", "formula_latex": null, "interactive_type": "calculator", "calculator_id": null, "related_terms": [ "algorithmic-trading", "basis", "basis-risk", "counter-trend-trading", "day-trader", "delta", "equity", "face-value", "futures-contract", "gold", "good-this-week-order", "hedging", "margin", "market-on-opening-order", "notional-value" ], "backlinks": [ "cover", "crossing-network", "day-order", "scale-trading" ], "cross_references": [ "algorithmic-trading", "basis", "basis-risk", "day-trader", "delta", "equity", "face-value", "futures-contract", "gold", "hedging", "margin", "notional-value", "option", "risk-budget", "tick-size", "treasury-note", "wti-crude-oil" ], "tags": [ "level:basic", "cat:trading-execution" ], "asset_classes": [], "regulators": [], "see_also": [], "sources": [], "wordcount": 930, "checksum": "461d11ded98479e6", "version": "2026.05.03", "license": "CC-BY-4.0", "updated_at": "2026-09-07T02:15:24+00:00", "_links": { "self": "https://hedgefund.wiki/api/v1/terms/tick-value", "jsonld": "https://hedgefund.wiki/api/v1/terms/tick-value?format=jsonld", "markdown": "https://hedgefund.wiki/api/v1/terms/tick-value?format=md", "graph": "https://hedgefund.wiki/api/v1/graph/tick-value", "category": "https://hedgefund.wiki/api/v1/categories/trading-execution", "schema": "https://hedgefund.wiki/schema/term.schema.json", "html": "https://hedgefund.wiki/#/terms/tick-value" } }