Binomial Option Valuation Model

One-Period Binomial Option Valuation Model In the one-period binomial model, we start today (at time t=0) when the stock price is \(S_{0}\). Then, the stock price can either jump upwards or downwards over the one-period time interval to t=1. This…

More Details
Study Notes for CFA® Level II – Derivatives – offered by AnalystPrep

Reading 37: Pricing and Valuation of Forward Commitments -a. Describe and compare how equity, interest rate, fixed-income, and currency forward and futures contracts are priced and valued;  –b. Calculate and interpret the no-arbitrage value of equity, interest rate, fixed-income, and…

More Details
Pricing and Valuation of Interest Rate Swaps

Swaps are typically derivative contracts in which two parties exchange (swap) cash flows or other financial instruments over multiple periods for a give-and-take benefit, usually to manage risk. Both swap contract parties have future obligations. Thus, similar to forwards and…

More Details
Pricing and Valuation Concepts

A forward commitment is a derivative contract that allows one to buy or sell an underlying security at a predetermined price at a future date. The price of a forward or a futures contract is the prespecified price that the…

More Details
Choosing the Appropriate Time-Series Model

The following guidelines are used to determine the most appropriate model depending on the need: Understand the investment problem. This is followed by choosing the initial model. Plot the time series to check for covariance stationarity. Observe if there is…

More Details
Cointegration

Consider a time series of the inflation rate \((\text{y}_{\text{t}})\) regressed on a time series of interest rates \((\text{x}_{\text{t}})\): $$\text{y}_{\text{t}}=\text{b}_{0}+\text{b}_{1}\text{x}_{\text{t}}+\epsilon_{\text{t}}$$ In this case, we have two different time series, \(\text{y}_{\text{t}}\) and \(\text{x}_{\text{t}}\). Either one of the time series is subject to…

More Details
Autoregressive Conditional Heteroskedasticity

Heteroskedasticity is the dependence of the variance of the error term on the independent variable. We have been assuming that time series follows the homoskedasticity assumption. Homoskedasticity is the independence of the variance of the error term on the independent…

More Details
Seasonality

Seasonality is a time series feature in which data shows regular and predictable patterns that recur every year. For example, retail sales tend to peak for the Christmas season and then decline after the holidays. A seasonal lag is the…

More Details
The Unit Root Test for Nonstationary

Unit root testing involves checking whether the time series is covariance stationary. We can either form an AR model and check for autocorrelations or perform a Dickey and Fuller test. A t-test is performed to examine the statistical significance of…

More Details
Unit Roots for Time-Series Analysis

The Unit Root Problem An AR(1) series is said to be covariance stationary if the absolute value of the lag coefficient \(\text{b}_{1}\) is less than 1. If the absolute value of \(\text{b}_{1}=1\), the time series is said to have a…

More Details