Description
Efnisyfirlit
- Cover
- Half Title
- Title Page
- Copyright Page
- Table of Contents
- List of Figures
- List of Tables
- Preface
- Symbols
- I Conceptual Foundation on Derivatives
- 1 An Introduction to Forwards and Options
- 1.1 Forwards
- 1.2 Options
- 1.2.1 Call Options
- 1.2.2 Put Options
- 1.3 Classification of Derivatives
- 1.4 Problems
- 2 Forwards and Futures
- 2.1 Alternative Ways to Buy a Stock
- 2.2 Prepaid Forwards
- 2.2.1 Nondividend-paying Stocks
- 2.2.2 Dividend-paying Stocks
- 2.3 Forwards
- 2.3.1 Forward Prices
- 2.3.2 Cash-and-Carry Arbitrage
- 2.3.3 Digression: Market Frictions
- 2.4 Futures
- 2.4.1 Differences between Futures and Forwards
- 2.4.2 Marking to Market
- 2.5 Problems
- 3 Option Strategies
- 3.1 Basic Insurance Strategies
- 3.1.1 Insuring a Long Position: Floors
- 3.1.2 Insuring a Short Position: Caps
- 3.1.3 Selling Insurance
- 3.1.4 A Simple but Useful Observation: Parallel Payoffs, Identical Profit
- 3.2 Put-call Parity
- 3.2.1 Synthetic Forwards
- 3.2.2 The Put-call Parity Equation
- 3.3 Spreads and Collars
- 3.3.1 Spreads
- 3.3.2 Collars
- 3.4 Volatility Speculation
- 3.4.1 Straddles
- 3.4.2 Strangles
- 3.4.3 Butterfly Spreads
- 3.5 Problems
- II Pricing and Hedging of Derivatives
- 4 Binomial Option Pricing Models
- 4.1 One-period Binomial Trees
- 4.1.1 Pricing by Replication
- 4.1.2 Risk-neutral Pricing
- 4.1.3 Constructing a Binomial Tree
- 4.2 Multi-period Binomial Trees
- 4.3 American Options
- 4.4 Options on Other Assets
- 4.4.1 Case Study 1: Currency Options
- 4.4.2 Case Study 2: Options on Futures
- 4.5 Epilogue: Pricing by Real Probabilities of Stock Price Movements
- 4.6 Problems
- 5 Mathematical Foundations of the Black-Scholes Framework
- 5.1 A Lognormal Model of Stock Prices
- 5.2 Lognormal-Based Probabilistic Quantities
- 5.3 Problems
- 6 The Black-Scholes Formula
- 6.1 Black-Scholes Formula for Stocks Paying Continuous Proportional Dividends
- 6.2 Applying the Black-Scholes Formula to Other Underlying Assets
- 6.2.1 Case study 1: Stocks paying non-random, discrete dividends
- 6.2.2 Case Study 2: Currency options
- 6.2.3 Case Study 3: Futures options
- 6.3 Option Greeks
- 6.3.1 Option Delta
- 6.3.2 Option Gamma
- 6.3.3 Option Greeks of a Portfolio
- 6.3.4 Option Elasticity
- 6.4 Problems
- 7 Option Greeks and Risk Management
- 7.1 Delta-hedging
- 7.2 Hedging Multiple Greeks
- 7.3 Delta-Gamma-Theta Approximation
- 7.4 Problems
- 8 Exotic Options
- 8.1 Gap Options
- 8.1.1 Introduction
- 8.1.2 All-or-Nothing Options
- 8.1.3 Pricing and Hedging Gap Options
- 8.2 Exchange Options
- 8.2.1 Introduction
- 8.2.2 Pricing Exchange Options
- 8.2.3 Pricing Maximum and Minimum Contingent Claims
- 8.3 Compound Options
- 8.4 Asian Options
- 8.4.1 Introduction
- 8.4.2 Pricing Asian Options
- 8.5 Lookback Options
- 8.6 Shout Options
- 8.7 Barrier Options
- 8.8 Other Exotic Options
- 8.8.1 Chooser Options
- 8.8.2 Forward Start Options
- 8.9 Problems
- III Epilogue
- 9 General Properties of Option Prices
- 9.1 Put-Call Parity and Duality
- 9.1.1 Generalized Parity
- 9.1.2 Currency Put-call Duality
- 9.2 Upper and Lower Bounds on Option Prices
- 9.3 Comparing Options with Respect to Contract Characteristics
- 9.3.1 Strike Price
- 9.3.2 Maturity
- 9.4 Early Exercise Decisions for American Options
- 9.4.1 Proof 1: A Proof Based on No-arbitrage Bounds
- 9.4.2 Proof 2: A Cost-benefit Dissection Proof
- 9.4.3 Early Exercise Criterion for American Puts
- 9.5 Problems
- Appendix A Standard Normal Distribution Table
- Appendix B Solutions to Odd-Numbered End-of-Chapter Problems
- B.1 Chapter 1
- B.2 Chapter 2
- B.3 Chapter 3
- B.4 Chapter 4
- B.5 Chapter 5
- B.6 Chapter 6
- B.7 Chapter 7
- B.8 Chapter 8
- B.9 Chapter 9
- Bibliography
- Index




