Financial modeling

Financial modeling is the task of building an abstract representation (a model) of a real world financial situation.[1] This is a mathematical model designed to represent (a simplified version of) the performance of a financial asset or portfolio of a business, project, or any other investment. Financial modeling is a general term that means different things to different users; the reference usually relates either to accounting and corporate finance applications, or to quantitative finance applications. While there has been some debate in the industry as to the nature of financial modeling—whether it is a tradecraft, such as welding, or a science—the task of financial modeling has been gaining acceptance and rigor over the years.[2] Typically, financial modeling is understood to mean an exercise in either asset pricing or corporate finance, of a quantitative nature. In other words, financial modelling is about translating a set of hypotheses about the behavior of markets or agents into numerical predictions; for example, a firm's decisions about investments (the firm will invest 20% of assets), or investment returns[3] (returns on "stock A" will, on average, be 10% higher than the market's returns).

Accounting

In corporate finance, investment banking, and the accounting profession financial modeling is largely synonymous with financial statement forecasting. This usually involves the preparation of detailed company specific models used for decision making purposes[1] and financial analysis.

Applications include:

To generalize as to the nature of these models: firstly, as they are built around financial statements, calculations and outputs are monthly, quarterly or annual; secondly, the inputs take the form of “assumptions”, where the analyst specifies the values that will apply in each period for external / global variables (exchange rates, tax percentage, etc.…; may be thought of as the model parameters), and for internal / company specific variables (wages, unit costs, etc.…). Correspondingly, both characteristics are reflected (at least implicitly) in the mathematical form of these models: firstly, the models are in discrete time; secondly, they are deterministic. For discussion of the issues that may arise, see below; for discussion as to more sophisticated approaches sometimes employed, see Corporate finance# Quantifying uncertainty.

Modelers are sometimes referred to (tongue in cheek) as "number crunchers", and are often designated "financial analyst". Typically, the modeler will have completed an MBA or MSF with (optional) coursework in "financial modeling". Accounting qualifications and finance certifications such as the CIIA and CFA generally do not provide direct or explicit training in modeling. At the same time, numerous commercial training courses are offered, both through universities and privately.

Although purpose built software does exist, the vast proportion of the market is spreadsheet-based; this is largely since the models are almost always company specific. Also, analysts will each have their own criteria and methods for financial modeling.[5] Microsoft Excel now has by far the dominant position, having overtaken Lotus 1-2-3 in the 1990s. Spreadsheet-based modelling can have its own problems,[6] and several standardizations and "best practices" have been proposed.[7] "Spreadsheet risk" is increasingly studied and managed.[7]

One critique here, is that model outputs, i.e. line items, often incorporate “unrealistic implicit assumptions” and “internal inconsistencies”.[8] (For example, a forecast for growth in revenue but without corresponding increases in working capital, fixed assets and the associated financing, may imbed unrealistic assumptions about asset turnover, leverage and / or equity financing.) What is required, but often lacking, is that all key elements are explicitly and consistently forecasted. Related to this, is that modellers often additionally "fail to identify crucial assumptions" relating to inputs, "and to explore what can go wrong".[9] Here, in general, modellers "use point values and simple arithmetic instead of probability distributions and statistical measures"[10] — i.e., as mentioned, the problems are treated as deterministic in nature — and thus calculate a single value for the asset or project, but without providing information on the range, variance and sensitivity of outcomes.[11] Other critiques discuss the lack of adequate spreadsheet design skills,[12] and of basic computer programming concepts.[13] More serious criticism, in fact, relates to the nature of budgeting itself, and its impact on the organization.[14][15]

The Financial Modeling World Championships, known as ModelOff, have been held since 2012. ModelOff is a global online financial modeling competition which culminates in a Live Finals Event for top competitors. From 2012-2014 the Live Finals were held in New York City and in 2015 they will be held in London.[16]

Quantitative finance

In quantitative finance, financial modeling entails the development of a sophisticated mathematical model. Models here deal with asset prices, market movements, portfolio returns and the like. A general distinction is between: "quantitative financial management", models of the financial situation of a large, complex firm; "quantitative asset pricing", models of the returns of different stocks; "financial engineering", models of the price or returns of derivative securities; "quantitative corporate finance", models of the firm's financial decisions.

Relatedly, applications include:

These problems are often stochastic and continuous in nature, and models here thus require complex algorithms, entailing computer simulation, advanced numerical methods (such as numerical differential equations, numerical linear algebra, dynamic programming) and/or the development of optimization models. The general nature of these problems is discussed under Mathematical finance, while specific techniques are listed under Outline of finance# Mathematical tools. For further discussion here see also: Financial models with long-tailed distributions and volatility clustering; Brownian model of financial markets; Martingale pricing; Extreme value theory; Historical simulation (finance).

Modellers are generally referred to as "quants" (quantitative analysts), and typically have advanced (Ph.D. level) backgrounds in quantitative disciplines such as physics, engineering, computer science, mathematics or operations research. Alternatively, or in addition to their quantitative background, they complete a finance masters with a quantitative orientation,[20] such as the Master of Quantitative Finance, or the more specialized Master of Computational Finance or Master of Financial Engineering; the CQF is increasingly common.

Although spreadsheets are widely used here also (almost always requiring extensive VBA), custom C++ or Python, or numerical analysis software such as MATLAB, are often preferred,[20] particularly where stability or speed is a concern. MATLAB is the tool of choice for doing economics research because of its intuitive programming, graphical and debugging tools, but C++/Fortran are preferred for conceptually simple but high computational-cost applications where MATLAB is too slow. Additionally, for many (of the standard) derivative and portfolio applications, commercial software is available, and the choice as to whether the model is to be developed in-house, or whether existing products are to be deployed, will depend on the problem in question.[20]

The complexity of these models may result in incorrect pricing or hedging or both. This Model risk is the subject of ongoing research by finance academics, and is a topic of great, and growing, interest in the risk management arena.[21]

Criticism of the discipline (often preceding the financial crisis of 2007–08 by several years) emphasizes the differences between the mathematical and physical sciences and finance, and the resultant caution to be applied by modelers, and by traders and risk managers using their models. Notable here are Emanuel Derman and Paul Wilmott, authors of the Financial Modelers' Manifesto. Some go further and question whether mathematical- and statistical modeling may be applied to finance at all, at least with the assumptions usually made (for options; for portfolios). In fact, these may go so far as to question the "empirical and scientific validity... of modern financial theory".[22] Notable here are Nassim Taleb and Benoit Mandelbrot.[23] See also Mathematical finance #Criticism and Financial economics #Challenges and criticism.


See also

References

  1. 1 2 http://www.investopedia.com/terms/f/financialmodeling.asp
  2. ↑ Nick Crawley (2010). Which industry sector would benefit the most from improved financial modelling standards?, fimodo.com.
  3. 1 2 Low, R.K.Y.; Tan, E. (2016). "The Role of Analysts' Forecasts in the Momentum Effect". International Review of Financial Analysis. doi:10.1016/j.irfa.2016.09.007.
  4. ↑ Joel G. Siegel; Jae K. Shim; Stephen Hartman (1 November 1997). Schaum's quick guide to business formulas: 201 decision-making tools for business, finance, and accounting students. McGraw-Hill Professional. ISBN 978-0-07-058031-2. Retrieved 12 November 2011. §39 "Corporate Planning Models". See also, §294 "Simulation Model".
  5. ↑ See for example, Valuing Companies by Cash Flow Discounting: Ten Methods and Nine Theories, Pablo Fernandez: University of Navarra - IESE Business School
  6. ↑ Danielle Stein Fairhurst (2009). Six reasons your spreadsheet is NOT a financial model, fimodo.com
  7. 1 2 Best Practice, European Spreadsheet Risks Interest Group
  8. ↑ Krishna G. Palepu; Paul M. Healy; Erik Peek; Victor Lewis Bernard (2007). Business analysis and valuation: text and cases. Cengage Learning EMEA. pp. 261–. ISBN 978-1-84480-492-4. Retrieved 12 November 2011.
  9. ↑ Richard A. Brealey; Stewart C. Myers; Brattle Group (2003). Capital investment and valuation. McGraw-Hill Professional. pp. 223–. ISBN 978-0-07-138377-6. Retrieved 12 November 2011.
  10. ↑ Peter Coffee (2004). Spreadsheets: 25 Years in a Cell, eWeek.
  11. ↑ http://pages.stern.nyu.edu/~adamodar/pdfiles/papers/probabilistic.pdf
  12. ↑ (PDF) http://www.cluteinstitute.com/Programs/Las_Vegas_2009/Article%20323.pdf. Retrieved June 17, 2010. Missing or empty |title= (help)
  13. ↑ Blayney, P. (2009). Knowledge Gap? Accounting Practitioners Lacking Computer Programming Concepts as Essential Knowledge. In G. Siemens & C. Fulford (Eds.), Proceedings of World Conference on Educational Multimedia, Hypermedia and Telecommunications 2009 (pp. 151-159). Chesapeake, VA: AACE.
  14. ↑ Loren Gary (2003). Why Budgeting Kills Your Company, Harvard Management Update, May 2003.
  15. ↑ Michael Jensen (2001). Corporate Budgeting Is Broken, Let's Fix It, Harvard Business Review, pp. 94-101, November 2001.
  16. ↑ ModelOff, Financial Modeling World Championships. "ModelOff 2015 Financial Modeling World Championships".
  17. ↑ Low, R.K.Y.; Faff, R.; Aas, K. (2016). "Enhancing mean–variance portfolio selection by modeling distributional asymmetries". Journal of Economics and Business. doi:10.1016/j.jeconbus.2016.01.003.
  18. ↑ Low, R.K.Y.; Alcock, J.; Faff, R.; Brailsford, T. (2013). "Canonical vine copulas in the context of modern portfolio management: Are they worth it?". Journal of Banking & Finance. 37 (8). doi:10.1016/j.jbankfin.2013.02.036.
  19. ↑ Rad, Hossein; Low, Rand Kwong Yew; Faff, Robert (2016-04-27). "The profitability of pairs trading strategies: distance, cointegration and copula methods". Quantitative Finance. 0 (0): 1–18. doi:10.1080/14697688.2016.1164337. ISSN 1469-7688.
  20. 1 2 3 Mark S. Joshi, On Becoming a Quant.
  21. ↑ Riccardo Rebonato (N.D.). Theory and Practice of Model Risk Management.
  22. ↑ http://www.fooledbyrandomness.com/Triana-fwd.pdf
  23. ↑ http://www.fooledbyrandomness.com/fortune.pdf

Selected bibliography

General

  • Benninga, Simon (1997). Financial Modeling. Cambridge, MA: MIT Press. ISBN 0-585-13223-2. 
  • Benninga, Simon (2006). Principles of Finance with Excel. New York: Oxford University Press. ISBN 0-19-530150-1. 
  • Fabozzi, Frank J. (2012). Encyclopedia of Financial Models. Hoboken, NJ: Wiley. ISBN 978-1-118-00673-3. 
  • Ho, Thomas; Sang Bin Lee (2004). The Oxford Guide to Financial Modeling. New York: Oxford University Press. ISBN 978-0-19-516962-1. 
  • Sengupta, Chandan (2009). Financial Analysis and Modeling Using Excel and VBA, 2nd Edition. Hoboken, NJ: John Wiley & Sons. ISBN 9780470275603. 
  • Winston, Wayne (2014). Microsoft Excel 2013 Data Analysis and Business Modeling. Microsoft Press. ISBN 978-0735669130. 

Corporate finance

  • Day, Alastair (2007). Mastering Financial Modelling in Microsoft Excel. London: Pearson Education. ISBN 0-273-70806-6. 
  • Mayes, Timothy R.; Todd M. Shank (2011). Financial Analysis with Microsoft Excel, 6th Edition. Boston: Cengage Learning. ISBN 978-1111826246. 
  • Ongkrutaraksa, Worapot (2006). Financial Modeling and Analysis: A Spreadsheet Technique for Financial, Investment, and Risk Management, 2nd Edition. Frenchs Forest: Pearson Education Australia. ISBN 0-7339-8474-6. 
  • Palepu, Krishna G.; Paul M. Healy (2012). Business Analysis and Valuation Using Financial Statements, 5th Edition. Boston: South-Western College Publishing. ISBN 978-1111972288. 
  • Pignataro, Paul (2003). Financial Modeling and Valuation: A Practical Guide to Investment Banking and Private Equity. Hoboken, NJ: Wiley. ISBN 978-1118558768. 
  • Proctor, Scott (2009). Building Financial Models with Microsoft Excel: A Guide for Business Professionals, 2nd Edition. Hoboken, NJ: Wiley. ISBN 978-0-470-48174-5. 
  • Rees, Michael (2008). Financial Modelling in Practice: A Concise Guide for Intermediate and Advanced Level. Hoboken, NJ: Wiley. ISBN 978-0-470-99744-4. 
  • Soubeiga, Eric (2013). Mastering Financial Modeling: A Professional’s Guide to Building Financial Models in Excel. New York: McGraw-Hill. ISBN 978-0071808507. 
  • Swan, Jonathan (2007). Financial Modelling Special Report. London: Institute of Chartered Accountants in England & Wales. 
  • Swan, Jonathan (2008). Practical Financial Modelling, 2nd Edition. London: CIMA Publishing. ISBN 0-7506-8647-2. 
  • Tham, Joseph; Ignacio Velez-Pareja (2004). Principles of Cash Flow Valuation: An Integrated Market-Based Approach. Amsterdam: Elsevier. ISBN 0-12-686040-8. 
  • Tjia, John (2003). Building Financial Models. New York: McGraw-Hill. ISBN 0-07-140210-1. 

Quantitative finance

  • Brooks, Robert (2000). Building Financial Derivatives Applications with C++. Westport: Praeger. ISBN 978-1567202878. 
  • Brigo, Damiano; Fabio Mercurio (2006). Interest Rate Models - Theory and Practice with Smile, Inflation and Credit (2nd ed.). London: Springer Finance. ISBN 978-3-540-22149-4. 
  • Clewlow, Les; Chris Strickland (1998). Implementing Derivative Models. New Jersey: Wiley. ISBN 0-471-96651-7. 
  • Duffy, Daniel (2004). Financial Instrument Pricing Using C++. New Jersey: Wiley. ISBN 978-0470855096. 
  • Fabozzi, Frank J. (1998). Valuation of fixed income securities and derivatives, 3rd Edition. Hoboken, NJ: Wiley. ISBN 978-1-883249-25-0. 
  • Fabozzi, Frank J.; Sergio M. Focardi; Petter N. Kolm (2004). Financial Modeling of the Equity Market: From CAPM to Cointegration. Hoboken, NJ: Wiley. ISBN 0-471-69900-4. 
  • Fusai, Gianluca; Andrea Roncoroni (2008). Implementing Models in Quantitative Finance: Methods and Cases. London: Springer Finance. ISBN 3-540-22348-7. 
  • Haug, Espen (2006). The Complete Guide to Option Pricing Formulas. New York: McGraw-Hill. ISBN 0-07-138997-0. 
  • Jackson, Mary; Mike Staunton (2001). Advanced modelling in finance using Excel and VBA. New Jersey: Wiley. ISBN 0-471-49922-6. 
  • Jondeau, Eric; Ser-Huang Poon; Michael Rockinger (2007). Financial Modeling Under Non-Gaussian Distributions. London: Springer. ISBN 978-1849965996. 
  • Joerg Kienitz; Daniel Wetterau (2012). Financial Modelling: Theory, Implementation and Practice with MATLAB Source. Hoboken, NJ: Wiley. ISBN 0470744898. 
  • Kwok, Yue-Kuen (2008). Mathematical Models of Financial Derivatives, 2nd edition. London: Springer Finance. ISBN 3540422889. 
  • Levy, George (2004). Computational Finance: Numerical Methods for Pricing Financial Instruments. Butterworth-Heinemann. ISBN 978-0750657228. 
  • London, Justin (2004). Modeling Derivatives in C++. New Jersey: Wiley. ISBN 978-0471654643. 
  • Löeffler, G; Posch, P. (2011). Credit Risk Modeling using Excel and VBA. Hoboken, NJ: Wiley. ISBN 978-0470660928. 
  • Rouah, Fabrice Douglas; Gregory Vainberg (2007). Option Pricing Models and Volatility Using Excel-VBA. New Jersey: Wiley. ISBN 978-0471794646. 
  • Vladimirou, Hercules (2007). Financial Modeling (Volume 151 of Annals of operations research). Norwell, MA: Springer.  External link in |title= (help)
  • Mantegna, Rosario N.; Kertesz, Janos (2010). "Focus on Statistical Physics Modelling in Economics and Finance". New Journal of Physics. 
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