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The final project for Stanford Continuing Studies course BUS 150 W "Financial Modeling and Business Decisions" by Iddo Hadar, Summer 2017. This online course provides students with the methods and the mindset to make complex financial and economic decisions, by framing them as analytical models and using Microsoft Excel spreadsheets to solve them.

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Stanford-BUS 150 W -Financial Modeling-

Stanford Continuing Studies course BUS 150 W "Financial Modeling and Business Decisions" by Iddo Hadar, Summer 2017. Topics covered include general techniques (structure, parameters, sensitivity analysis, scenarios, and reporting), as well as demand forecasting, financial analysis, and optimization. We also discuss personal financial planning, data mining, dealing with uncertainty, and more. The course keeps theory to a minimum, focusing on hands-on implementation and practice using a variety of cases.

Final Assignment: »Proposal for an analytical Asset Allocation Model using MS Excel«

by Peter Hermann Schuld

Date: 09/01/2017

Customer/Decision Maker:

Prepared for Members of the Senior Management of a US Pension Fund (Asset Allocation Comitee) to support the Strategic Asset Allocation Decision of Portfolio weights for varioustock markets, taken quarterly.

Decision:

Invest in efficient portfolios with the highest Expected Excess Return = E(Return_PF) - E(Risk_Free_Return) for a given level of Expected Risk E(Vola). If the pension fund can invest in credit risk free fixed income instruments as well (e.g. US government bonds), than only invest in the most efficient PF (Market Portfolio) that has the highest possible Sharpe Ratio = E(Excess Return_PF) / E (Vola_PF) for any level of risk.

Key Relationships/Drivers:

Stock market returns are stochastic variables and stock returns follow a log normal distribution (LN)

Key Assumptions:

Expected Future Return of a Portfolio μ = E(Return_PF) = Geometric Average Past Returns of weighted stock constituents. Expected Future Standard Derivation of a portfolio δ = E(STD) = Past STD of that portfolio, Expected Correlation ρ = E(Corr) between two or more stocks is equal to past correlations. Therefore, the Expected futurestock price and it's distribution is fully determined by it's past μ and δ. μ(PF) = weight (stock_1) * μ(stock_1) + weight (Stock_2) * μ(stock_2). δ (PF) = weight (stock_1)^2 * δ (stock_1)^2 + weight(stock_2)^2 * δ (stock_2)^2 + 2 * δ (stock_1) * δ (stock_2) * ρ (Stck_1, Stock_2)

Key Constraints:

Sum of weights = 100 (i.e. no leverage). Weight of USD (incl. HKD) min. 40%.

Model User(s):

Senior Analyst or Portfolio Manager at a Pension Fund

Source for Raw Data:

Yahoo Finance (Indices) and FXTOP for currencies

About

The final project for Stanford Continuing Studies course BUS 150 W "Financial Modeling and Business Decisions" by Iddo Hadar, Summer 2017. This online course provides students with the methods and the mindset to make complex financial and economic decisions, by framing them as analytical models and using Microsoft Excel spreadsheets to solve them.

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