The value of a long forward contract with no known income and where the risk free rate is compounded on a continuous basis is given by the following equation:
f = S0 – Ke-rT
Where
S0 is the spot price
T is the remaining time to maturity
The value of a long forward contract with no known income and where the risk free rate is compounded on a continuous basis is given by the following equation:
f = S0 – Ke-rT
Where
S0 is the spot price
T is the remaining time to maturity
We are valuing an FRA for someone who is receiving fixed interest rate payments and who is paying floating interest rate payments.
Value of an FRA (zero coupon rate calculated on a discrete basis)
Where, L is the principal amount
RK is the fixed interest rate
The relationship between spot and forward rates is given by the following equation:
ft-1, 1=(1+st)t ÷ (1+st-1)t-1 -1
Where
st is the t-period spot rate
ft-1,t is the forward rate applicable for the period (t-1,t)
If the 1-year…
Premium Courses ALM – Crash Course$59.00Monte Carlo Simulator with Historical Returns$199.00Treasury Crash Course - Package$249.99Treasury Crash Course$219.00How to calculate the forward price of a security in Excel Forward Price of a security with no income
Forward Price of a security with no income is given by the formula S0ert.
For example if S0 , the spot price, of the asset is 100. The time to delivery in the forward contract is 6 months (or 0.5 years) and the annual risk free rate is…
Premium Courses Treasury Crash Course$219.00ALM – Crash Course$59.00Basel III – Liquidity Framework$41.49Calculating VaR – EXCEL Example$13.99Lars Tyge Nielsen provides an interpretation of N(d1) and N(d2) and an explanation behind the difference between them. He does this by considering the value of an European call option on a stock which pays no dividends prior to the expiry date of the option as given by the following formula:
C= SN(d1) – Xe-rtN(d2)
Where C is value of the European call option
S is the current value of the stock…
Premium Courses Option Pricing using Binomial Trees$199.00Calculating VaR – EXCEL Example$13.99Pricing Interest Rate Options – Module III EXCEL Example$13.99Setting Limits – EXCEL Example$19.49Here is the second course on Advance Interest Rate Products. The perquisite for this course is the first course on pricing interest rate swaps.
Interest Rate Swaps (IRS) – Pricing Interest Rate Swaps – The valuation course
The second more advance course builds on the foundation laid in the introductory course…
Premium Courses Credit Analysis - Financial Institution - EXCEL Example$29.00Credit Analysis – First Course$11.99Option Pricing using Monte Carlo Simulation$199.00Principal Component Analysis – PCA – US Treasury Yield Rates$54.49This course focuses on an alternative method of implementing a two-dimensional binomial tree compared to the traditional method of building a binomial tree presented in most option pricing text books. The alternate approach is based on the techniques documented by Professor Mark Broadie at Columbia Business School as part of his coursework in Security Pricing and Computational Finance courses at Columbia University and allows us to extend a…
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This course focuses on an alternative method of implementing a two-dimensional binomial tree compared to the traditional method of building a binomial tree in excel presented in most option pricing text books. The alternate approach is based on the techniques documented by Professor Mark Broadie at Columbia Business School as part of his coursework in Security Pricing and Computational Finance courses at Columbia University and allows us to extend…
Premium Courses Monte Carlo Simulation - Package$18.00Building Maturity & Liquidity Profiles for Deposits and Advances$149.00Derivative Pricing – Binomial Trees EXCEL Example$12.99Heath Jarrow Merton (HJM) Interest Rate Model - Package$130.00This is a knock in barrier option. The option comes into existent only after the underlying’s price crosses a certain barrier price, H. The barrier lies below the underlying’s price at inception, hence the “down” in the title above.
Unlike the previous options discussed we cannot simply work backwards down the tree from terminal nodes to inception. This is because the value at any particular node depends on how…
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