LMT Pip Value Calculator – Lockheed Martin

Pip value for LMT is calculated using this formula: Pip Value = Pip Size × Contract Size × Number of Contracts. For LMT: 0.01 × 1 × number of contracts. One contract yields $0.01 per pip — but since LMT is priced in USD and the account base currency is also USD, the standard quoted pip value normalizes to $1.00 per full pip move (100 increments of 0.01). Scaling to 10 contracts produces a $10.00 pip value. Scaling to 100 contracts produces $100.00. No currency conversion is required, which eliminates one common source of calculation error seen with forex instruments. Pulsar Terminal's built-in pip value calculator auto-fills LMT's contract size and pip value, removing manual input entirely.

Lockheed Martin traded near $450 per share in early 2024, with intraday ranges frequently exceeding 200 pips ($2.00). At that volatility level, a 10-contract position carries $20.00 of intraday range exposure per average session. Run the numbers: a 500-pip adverse move — not unusual during earnings — on 50 contracts equals $2,500 in losses before any stop-loss triggers. The typical spread for LMT is 1 pip ($1.00 per contract), meaning entry cost alone is $50.00 on a 50-contract position. That spread cost is a fixed drag on every trade, regardless of direction or duration. Factoring spread into expected value calculations changes breakeven win-rate requirements meaningfully at higher contract counts.

A $1.00 pip value sounds small. At 200 contracts, a 100-pip stop-loss represents $20,000 in risk — 20% of a $100,000 account. Standard risk management frameworks cap single-trade exposure at 1–2% of account equity. For a $50,000 account, that means maximum risk per trade of $500–$1,000. Working backward: with a 50-pip stop on LMT, the 1% rule limits position size to 10–20 contracts. Data from equity CFD trading consistently shows that position sizing errors — not strategy errors — account for the majority of account drawdowns exceeding 20%. Knowing the exact pip value before entry is not optional; it is the arithmetic foundation of every risk-adjusted decision.