How Does the Binomial Option Pricing Model Handle Early Exercise?

The binomial model handles early exercise of American options by checking at every time step (node) in the tree whether the option's value if exercised immediately is greater than its continuation value (the expected value of holding the option until the next step). If the immediate exercise value is greater, the model assumes the option is exercised at that node, correctly reflecting the American-style flexibility.

What Is the Longstaff-Schwartz Method and How Does It Solve the American Option Problem?
Does the Early Exercise Feature Affect the Calculation of Implied Volatility?
Does the Early Exercise Feature Affect the Pricing Model, Such as Black-Scholes, for American Options?
How Does the Binomial Tree Model Approximate the Continuous Time of the Black-Scholes Model?
What Is the Primary Difference between the Black-Scholes and the Binomial Option Pricing Model?
How Does the Black-Scholes Model Account for the Early Exercise Feature of American Options?
What Is the Primary Advantage of Using a Binomial Model over Black-Scholes for Pricing?
Why Is Early Exercise Generally Not Optimal for an American Call Option on a Non-Dividend-Paying Asset?

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