Single-Period Binomial Model

Robert Jarrow () and Arkadev Chatterjea

Chapter 17 in An Introduction to Derivative Securities, Financial Markets, and Risk Management, 2024, pp 365-388 from World Scientific Publishing Co. Pte. Ltd.

Abstract: The following sections are included:IntroductionApplications and Uses of the Binomial ModelA Brief History of Options Pricing ModelsOption Pricing Pre-1973Options Pricing, 1973 and AfterAn ExampleThe AssumptionsThe Single-Period ModelThe No-Arbitrage PrincipleBuilding Binomial TreesArbitrage-Free TreesStock Prices and MartingalesThe Pricing ModelThe Hedge RatioRisk-Neutral ValuationActual versus Pseudo-probabilitiesSummaryAppendixProving the No-Arbitrage ArgumentThe Probabilities and Risk PremiumCasesQuestions and Problems

Keywords: Derivatives; Financial Markets; Risk Management; Arbitrage; Financial Engineering; Forwards; Futures; Call Options; Put Options; European Options; American Options; Swaps; Currency Swaps; Interest Rate Swaps; Commodity Swaps; Equity Swaps; Credit Default Swaps; Commodity Derivatives; Equity Derivatives; Index Derivatives; Interest Rate Derivatives; Commodities; Margins and Daily Settlements; Binomial Model; Black-Scholes Model; Black-Scholes-Merton Model; Delta Hedging; Gamma Hedging; Heath-Jarrow-Morton Model; Libor Model; Forward Rate Agreements; Interest Rate Futures; Interest Rate Options; Market Manipulation; Regulation; Derivatives Exchanges (search for similar items in EconPapers)
JEL-codes: C58 G1 G10 G13 G2 G20 G32 (search for similar items in EconPapers)
Date: 2024
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