Don M. Chance
A Course in Derivatives using My Teaching Notes
Many people ask me about a formal set of readings to learn
about options and derivatives at a reasonably rigorous level.  Of course, a
book is the best route to take.  A book is written in a logical order,
building on itself, and using consistent notation.  I certainly recommend
my book and that of John Hull and others as a better approach, but I have here
an alternative.  These teaching notes, which are on my
Instructional web page were written from time to time over my career to help
my own students.  I have received numerous compliments from all over the
world for these notes.  They were written, however, in no particular order. 
If I felt a topic needed a note, I would write one.  When people ask me
what to read, I often point to these, because they are free (even though I would
love for you to buy my books).  My new research assistants are always
pointed to this page from the first day.  I finally decided, however, that
the page was haphazardly organized and that with a little work, I could assemble
these into a logical order, one in which the material starts off low and builds. 
That is what this page is for.  I cannot guarantee the order is perfect,
but it should be close to optimal.  If you have any suggestions for
re-ordering or new notes that fill in gaps, let me know.
Thus, if you want to learn derivatives, take these in order.
	- Mathematical, Statistical, and Economic Foundations
	
- Option Pricing
	
		- 
    
	Teaching
    Note 99-05:  Rational Rules and Boundary Conditions for Option Pricing (July
    25, 2008)  
- 
    
	Teaching
    Note 96-04:  Modeling Asset Prices as Stochastic Processes I (July 18,
    2008)  
- 
    
	Teaching Note 00-03:  Modeling Asset
    Prices as Stochastic Processes II (July 8, 2008)
	 
- 
    
	Teaching
    Note 96-05:  Ito's Lemma and Stochastic Integration (July 18, 2008)
	
        		
- 
    
	Teaching
    Note 99-02:  Derivation and Interpretation of the Black-Scholes Model (June
	3, 2011)  
- 
    
	Teaching Note 97-12:  Calculating the Black-Scholes Value (August
    21, 2008)  
- 
    
	Teaching Note 00-04:  Girsanov's Theorem
    in Derivative Pricing (July 18, 2008) 
        		
- 
    
	
	Teaching Note 00-07:  The Reflection
    Principle in Finance (October 5, 2010) (optional)
- 
    
	Teaching
    Note 98-04:  Exchange Option Pricing (August 29, 2011)
	
        		
- 
    
	Teaching
    Note 00-01:  Linear Homogeneity, Euler's Rule, The Black-Scholes Model, and
    an Application to Forward-Start Options (July 25, 2008)
	 
- 
    
	Teaching
    Note 98-05:  Compound Option Pricing (July 18, 2008)
	 
- 
    
	Teaching
    Note 98-02:  Analytic Approximation of American Option Prices: Barone-Adesi-Whaley
    (July 18, 2008)  
 
		- 
    
	Teaching
    Note 98-01:  Closed-Form American Call Option Pricing: Roll-Geske-Whaley (July
    24, 2008) 
        		
- 
    
	Teaching
    Note 98-03:  Closed-Form American Put Option Pricing: Geske-Johnson (July
    18, 2008)  
- 
    
	Teaching
    Note 98-06:  Rainbow (Min-Max) Option Pricing (July 18, 2008)
	
        		
- 
    
	Teaching Note 97-13:  Option Prices and State Prices (July
    18, 2008)  
- 
    
	Teaching
    Note 96-02:  Risk Neutral Pricing in Discrete Time (July 24, 2008)
	
        		
- 
    
	Teaching Note 00-05:  Brownian Motion:  From Discrete to
	Continuous Time (July 12, 2010)
	 
- 
    
	Teaching Note 00-08:  Convergence of
    the Binomial to the Black-Scholes Model (July 8, 2008)
	 
- 
    
    Teaching Note 05-02.  Calculating the Greeks in the Binomial Model
    (June 10, 2010)
- 
    
	Teaching
    Note 96-03:  Monte Carlo Simulation (January 11, 2011)
	 
- 
    
	Teaching
    Note 97-02:  Option Pricing Using Finite Difference Methods (August 21, 2008)
- 
    
	Teaching Note 03-01:  Option Prices and Expected Returns (August
    7, 2008)  
- 
    
    Teaching Note 04-01:  The Volatility Smile (August 7, 2008)
- Teaching
				Note 11-01:  The Isomorphism of Foreign Currency Calls and
				Puts (January 6, 2011)
 
- Other Topics and Applications
		- 
    
	Teaching Note 01-01:  Zero Coupon Bond
    Prices and Interest Rate Quotation Conventions (August 15, 2008)
	
        		
- 
    
	Teaching Note 01-02:  Introduction to Interest
    Rate Options (August 15, 2008).  
- 
    
	Teaching Note 97-03:  The Vasicek Term Structure Model (August
    7, 2008)  
- 
    
	Teaching
    Note 97-04:  The Cox-Ingersoll-Ross Term Structure Model (August 7,
    2008)  
- 
    
	Teaching Note 97-14:  Binomial Pricing of Interest Rate Derivatives (August
    15, 2008)  
- 
    
	Teaching Note 02-01:  The Heath-Jarrow-Morton
    Term Structure Model (August 19, 2008)  
- 
    
	Teaching Note 00-02:  The Local Expectations
    Hypothesis (August 15, 2008)  
- 
    
    Teaching Note 05-01:  The Pricing and Interest Sensitivity of
    Floating-Rate Securities (August 19, 2008)
- 
    
    Teaching Note 05-03:  A Generalization of the Cost of
	Carry Forward/Futures Pricing Model (August 20, 2008)
- 
    
	Teaching Note 97-06:  Pricing and Valuation of Interest Rate and Currency Swaps
    (December 2, 2009)  
- 
    
	Teaching Note 97-08:  Pricing and Valuation of Commodity Swaps (August
    19, 2008)  
- 
    
	Teaching
    Note 97-15:  Pricing and Valuation of Equity Swaps (August 20, 2008)
	
        		
- 
    
    Teaching Note 97-07:  Value-at-Risk (VaR) (August 22, 2008)
    
    
- 
    
	Teaching
    Note 96-01:  Default Risk as an Option (July 18, 2008)
	
        		
- 
        
		Teaching Note 97-09:  Credit Derivatives (August
    22, 2008)  
- 
        
        Teaching Note 09-02:  Understanding the Cash Flows
	in Collateralized Debt Obligations (December 17, 2009)
 
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Instructional page
Last updated:  May 27, 2012