About vs. Demo: You are on the interactive demo. Use the About Demo page for learning objectives, theory, usage steps, and assessment prompts.
Teacher cue: Observe how moneyness and time affect option valuation.
Standard demo guide
Use this demo in a logical learning sequence
Starts immediately in browser with no installs, no API keys, and classroom-safe defaults.
What this demo is about
Developed in 1973 by Fischer Black, Myron Scholes, and Robert Merton. Based on **stochastic calculus** and **risk-neutral valuation**.
Learning objectives
Explain the main quant decision that Option Pricing is designed to support.
Change input assumptions and predict how the output should respond before running the demo.
Interpret the result in plain language, not just as a number, chart, or AI recommendation.
Run mode and expectations
Supported modes: Browser
Starts immediately in browser with no installs, no API keys, and classroom-safe defaults.
Step 1: Inputs
Start with the default assumptions, then change one variable at a time so students can isolate cause and effect.
Treat each input as a lever that changes the scenario, baseline, or business context behind the result.
Step 2: Decision buttons
Use the main run or simulate action to compute the scenario after inputs are set.
Use export or reset actions, when present, to compare runs or return to a classroom-safe baseline.
Step 3: Outputs and what to notice
Read the top-line result first, then look for supporting metrics, tables, or narratives that explain why it changed.
Students should explain whether the output is descriptive, predictive, simulated, or recommended.
Look for intrinsic value, time value, volatility input, and option price
Observe how moneyness and time affect option valuation
๐ฐ Option Pricing Demo
Black-Scholes options pricing calculator with Greeks (Delta, Gamma, Theta, Vega, Rho). Master derivatives pricing and risk management.