Modelling in Finance
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1 BFC3540: Modelling in Finance LO Learning Objective Contents Topic 1: Dividend Discount Model (DDM)... 4 LO1: Understand how dividends relate to stock value... 4 LO2: Fundamental Principles for Generated Cash Flows used for Shares... 4 LO3: Understand how to price a share using dividend model... 5 LO4: Understand 3 Dividend models (capital gains, infinite, constant)... 5 LO5: Understand why the dividend models don t work well in practice... 6 LO6: Understand poor performance of DDM motivates use of ratio analysis... 6 Topic 2: The Statistical Properties of Portfolios... 6 Single-Asset Portfolio... 6 LO1: Understand stock returns are distributed randomly (implies non-predictability)... 6 LO2: Know how to measure/calculate the dispersion of stock returns (mean, stdev.)... 6 LO3: How dispersion effects the time series of stock returns & relationship to risk... 7 Two-Asset Portfolio... 7 LO1: How the combination of two assets can reduce variability in portfolio... 7 LO2: Understand that covariance is the statistical measure describing co-movement... 7 LO3: Understand that covariance is positive when stocks move together (& vice versa)... 7 Multi-Asset Portfolio... 7 LO1: Portfolio formula should be a summation of all covariance... 7 LO2: Understand the covariance between an asset and itself is the variance... 7 LO3: Express the covariance as a matrix... 8 LO4: Diagonals of covariance matrix are variance terms... 8 LO5: Covariance matrix is dominated by off-diagonal covariance terms... 8 LO6: Covariance terms can be positive or negative (variance terms are JUST positive)... 8 Topic 3: The Variance Covariance Matrix... 9 LO1: Understand equivalence between excess matrix & covariance matrix... 9 LO2: Calculate covar matrix in Excel (excess matrix/transpose function)... 9 LO3: Calculate the covar matrix in VBA
2 Topic 4: Share Ratios LO1: Accounting data can be transformed into financial ratios LO2: Financial ratios can be useful for aiding investment decisions LO3: How to calculate financial ratios and interpret them LO4: Create a holistic analysis of a company from its financial ratios LO5: Problems associated with financial ratio analysis Topic 5: The Capital Market Line LO1: How CML is derived from matrix return and variance formula LO2: Calculating CML in excel LO3: What CML tells us about investing LO4: How to apply the CML to investment decisions Topic 6: Estimating the Beta and the Security Market Line LO1: How to calculate Beta (β) LO2: Beta (β) of a portfolio is the weighted sum of individual Beta s (β) LO3: How linear regression relates to Beta (β) LO4: Determining SML on Excel Topic 7: No Short Sales LO1: The definition of short sales LO2: Evaluate what problems short sales cause for the CML LO3: Why short sales must be constrained in practice LO4: Calculate efficient frontier in Excel (Goal Seek, short sale constraints) LO5: Difference short sale constraints make to efficient frontier Topic 8: Futures and Options Futures LO1: What are forwards and futures? LO2: Why do futures markets exist? LO3: How does the All Ordinaries Share Price Index (AO SPI) work? LO4: How is the future related to the underlying security? LO5: How is hedging achieved with the AO SPI future? Options LO1: Definition of Put and Call options
3 LO2: Put-Call parity LO3: LONG call pay-off at expiry LO4: SHORT call pay-off at expiry LO5: American vs European options LO6: How to value European options prior to expiry LO7: Sensitivity analysis Topic 10: Binomial Option Pricing Single-Period Model Multi-Period Model Excel Binomial Option Pricing VBA
4 Topic 1: Dividend Discount Model (DDM) LO1: Understand how dividends relate to stock value Stock: Residual claim of firm s earnings (common stock holder) Receive whatever is left Cumulative preferred stock o If dividends skipped, must pay THESE before common dividends Common stock holders o Have the weakest legal claim of firms assets 1. Mortgage bond holders 2. Subordinated debenture holders 3. Callable preferred shareholders 4. Cumulative preferred shareholders 5. Common shareholders o (debt > equity in terms of claim/strength) o Common is riskier than preferred due to no guarantee of dividends Preferred stock, requires the following: o A return the market requires (k) o The par value for the preferred (P) o The dividend rate/amount of the preferred If preferred stock is redeemable at the option of the issuer o Callable preferred option to buy o Put preferred option to sell Dividend: Payment made to common stock holders of earnings Discretionary (management) LO2: Fundamental Principles for Generated Cash Flows used for Shares Stock Valuation Model 1. PV & FV of money A stock pays dividends PV = D (1k) n Provides dollar value for stock Excel formula = NPV(interest, Dividend payments 2. Preferred Stock Valuation Perpetuity o Bond that makes fixed interest payments forever (never returns principal) P = D k 3. Common Stock Valuation The Dividend Valuation Model o Share price = present value o Assumes company pays all profits as dividends 4
5 if D = 0 P = 0 o PV = D t (1k) t a.k.a Intrinsic value o Dividend model does not ignore capital gains o The inclusion of capital gains does not contradict the dividend model The Constant Growth Model o Stock with infinite number of dividends o o P = D 1 = D 0(1g) kg kg Assumptions: Constant growth rate (g) Grow forever (infinite) g < k LO3: Understand how to price a share using dividend model Share price = present value o Common Stock Valuation The Dividend Valuation Model LO4: Understand 3 Dividend models (capital gains, infinite, constant) Capital Gains: Profits generated by share price of an asset o Buy low, sell high! Capital gains > dividends investor s interest mainly in capital gains Dividend model does not ignore capital gains The inclusion of capital gains does not contradict the dividend model SELL intrinsic < market value BUY Intrinsic > market value Infinite Dividends: Perpetuity o Bond that makes fixed interest payments forever (never returns principal) o However dividend would change overtime P = D k Constant growth model: Stock with infinite number of dividends P = D kg Assumptions: o Constant growth rate (g) o Grow forever (infinite) o g < k 5
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