<p>Linear Factor Models in Finance<br/></p><p>John Knight and Stephen Satchell</p><p>Elsevier Finance</p><p> </p>Contents <p></p>List of contributors xi <p></p>Introduction xv <p></p>1 Review of literature on multifactor asset pricing models 1 <p></p>Mario Pitsillis <p></p>1.1 Theoretical reasons for existence of multiple factors 1 <p></p>1.2 Empirical evidence of existence of multiple factors 5 <p></p>1.3 Estimation of factor pricing models 5 <p></p>Bibliography 9 <p></p>2 Estimating UK factor models using the multivariate skew normal <p></p>distribution 12 <p></p>C. J. Adcock <p></p>2.1 Introduction 12 <p></p>2.2 The multivariate skew normal distribution and <p></p>some of its properties 14 <p></p>2.3 Conditional distributions and factor models 17 <p></p>2.4 Data model choice and estimation 19 <p></p>2.5 Empirical study 19 <p></p>2.5.1 Basic return statistics 19 <p></p>2.5.2 Overall model fit 21 <p></p>2.5.3 Comparison of parameter estimates 23 <p></p>2.5.4 Skewness parameters 24 <p></p>2.5.5 Tau and time-varying conditional variance 25 <p></p>2.6 Conclusions 27 <p></p>Acknowledgement 27 <p></p>References 27 <p></p>3 Misspecification in the linear pricing model 30 <p></p>Ka-Man Lo <p></p>3.1 Introduction 30 <p></p>3.2 Framework 31 <p></p>3.2.1 Arbitrage Pricing Theory 31 <p></p>3.2.2 Multivariate F test used in linear factor model 32 <p></p>3.2.3 Average F test used in linear factor model 34 <p></p>vi Contents <p></p>3.3 Distribution of the multivariate F test statistics <p></p>under misspecification 34 <p></p>3.3.1 Exclusion of a set of factors from estimation 35 <p></p>3.3.2 Time-varying factor loadings 41 <p></p>3.4 Simulation study 43 <p></p>3.4.1 Design 43 <p></p>3.4.2 Factors serially independent 45 <p></p>3.4.3 Factors autocorrelated 48 <p></p>3.4.4 Time-varying factor loadings 49 <p></p>3.4.5 Simulation results 50 <p></p>3.5 Conclusion 57 <p></p>Appendix: Proof of proposition 3.1 and proposition 3.2 59 <p></p>4 Bayesian estimation of risk premia in an APT context 61 <p></p>Theofanis Darsinos and Stephen E. Satchell <p></p>4.1 Introduction 61 <p></p>4.2 The general APT framework 62 <p></p>4.2.1 The excess return generating process (when factors are <p></p>traded portfolios) 62 <p></p>4.2.2 The excess return generating process (when factors are <p></p>macroeconomic variables or non-traded portfolios) 64 <p></p>4.2.3 Obtaining the (K × 1) vector of risk premia λ 65 <p></p>4.3 Introducing a Bayesian framework using a Minnesota prior <p></p>(Litterman’s prior) 66 <p></p>4.3.1 Prior estimates of the risk premia 67 <p></p>4.3.2 Posterior estimates of the risk premia 70 <p></p>4.4 An empirical application 72 <p></p>4.4.1 Data 73 <p></p>4.4.2 Results 74 <p></p>4.5 Conclusion 77 <p></p>References 77 <p></p>Appendix 80 <p></p>5 Sharpe style analysis in the MSCI sector portfolios: a Monte Carlo <p></p>integration approach 83 <p></p>George A. Christodoulakis <p></p>5.1 Introduction 83 <p></p>5.2 Methodology 84 <p></p>5.2.1 A Bayesian decision-theoretic approach 85 <p></p>5.2.2 Estimation by Monte Carlo integration 86 <p></p>5.3 Style analysis in the MSCI sector portfolios 87 <p></p>5.4 Conclusions 93 <p></p>References 93 <p></p>Contents vii <p></p>6 Implication of the method of portfolio formation on asset <p></p>pricing tests 95 <p></p>Ka-Man Lo <p></p>6.1 Introduction 95 <p></p>6.2 Models 97 <p></p>6.2.1 Asset pricing frameworks 97 <p></p>6.2.2 Specifications to be tested 98 <p></p>6.3 Implementation 99 <p></p>6.3.1 Multivariate F test 99 <p></p>6.3.2 Average F test 100 <p></p>6.3.3 Stochastic discount factor using GMM with Hansen and <p></p>Jagannathan distance 102 <p></p>6.3.4 A look at the pricing errors under different tests 103 <p></p>6.4 Variables construction and data sources 104 <p></p>6.4.1 Data sources 104 <p></p>6.4.2 Independent variables: excess market return, size return <p></p>factor and book-to-market return factor 105 <p></p>6.4.3 Dependent variables: size-sorted portfolios, beta-sorted <p></p>portfolios and individual assets 109 <p></p>6.5 Result and discussion 114 <p></p>6.5.1 Formation of WT 114 <p></p>6.5.2 Model 1 115 <p></p>6.5.3 Model 2 123 <p></p>6.5.4 Model 3 133 <p></p>6.6 Simulation 138 <p></p>6.7 Conclusion and implication 146 <p></p>References 148 <p></p>7 The small noise arbitrage pricing theory and its welfare implications 150 <p></p>Stephen E. Satchell <p></p>7.1 Introduction 150 <p></p>7.2 151 <p></p>7.3 155 <p></p>References 156 <p></p>List of symbols 157 <p></p>8 Risk attribution in a global country-sector model 159 <p></p>Alan Scowcroft and James Sefton <p></p>8.1 Introduction 159 <p></p>8.2 Recent trends in the ‘globalization’ of equity markets 161 <p></p>8.2.1 ‘Home bias’ 162 <p></p>8.2.2 The rise and rise of the multinational corporation 165 <p></p>8.2.3 Increases in market concentration 167 <p></p>8.3 Modelling country and sector risk 170 <p></p>8.4 The estimated country and sector indices 176 <p></p>viii Contents <p></p>8.5 Stock and portfolio risk attribution 181 <p></p>8.6 Conclusions 188 <p></p>8.7 Further issues and applications 189 <p></p>8.7.1 Accounting for currency risk 189 <p></p>8.7.2 Additional applications for this research 190 <p></p>References 190 <p></p>Appendix A: A detailed description of the identifying restrictions 193 <p></p>Appendix B: The optimization algorithm 197 <p></p>Appendix C: Getting the hedge right 199 <p></p>9 Predictability of fund of hedge fund returns using DynaPorte 202 <p></p>Greg N. Gregoriou and Fabrice Rouah <p></p>9.1 Introduction 202 <p></p>9.2 Literature review 203 <p></p>9.3 Methodology and data 204 <p></p>9.4 Empirical results 204 <p></p>9.5 Discussion 205 <p></p>9.6 Conclusion 207 <p></p>References 207 <p></p>10 Estimating a combined linear factor model 210 <p></p>Alvin L. Stroyny <p></p>10.1 Introduction 210 <p></p>10.2 A combined linear factor model 211 <p></p>10.3 An extended model 213 <p></p>10.4 Model estimation 214 <p></p>10.5 Conditional maximization 216 <p></p>10.6 Heterogeneous errors 217 <p></p>10.7 Estimating the extended model 218 <p></p>10.8 Discussion 220 <p></p>10.9 Some simulation evidence 221 <p></p>10.10 Model extensions 222 <p></p>10.11 Conclusion 223 <p></p>References 224 <p></p>11 Attributing investment risk with a factor analytic model 226 <p></p>Dr T. Wilding <p></p>11.1 Introduction 226 <p></p>11.2 The case for factor analytic models 227 <p></p>11.2.1 Types of linear factor model 227 <p></p>11.2.2 Estimation issues 228 <p></p>11.3 Attributing investment risk with a factor analytic model 229 <p></p>11.3.1 Which attributes can we consider? 230 <p></p>11.4 Valuation attributes 231 <p></p>11.4.1 Which attributes should we consider? 231 <p></p>Contents ix <p></p>11.4.2 Attributing risk with valuation attributes 236 <p></p>11.5 Category attributes 237 <p></p>11.5.1 Which categories should we consider? 239 <p></p>11.5.2 Attributing risk with categories 240 <p></p>11.6 Sensitivities to macroeconomic time series 241 <p></p>11.6.1 Which time series should we consider? 241 <p></p>11.6.2 Attributing risk with macroeconomic time series 241 <p></p>11.7 Reporting risk – relative marginals 242 <p></p>11.7.1 Case study: Analysis of a UK portfolio 244 <p></p>11.8 Conclusion 245 <p></p>References 246 <p></p>Appendix 247 <p></p>12 Making covariance-based portfolio risk models sensitive <p></p>to the rate at which markets reflect new information 249 <p></p>Dan diBartolomeo and Sandy Warrick, CFA <p></p>12.1 Introduction 249 <p></p>12.2 Review 250 <p></p>12.3 Discussion 253 <p></p>12.4 The model 254 <p></p>12.5 A few examples 257 <p></p>12.6 Conclusions 259 <p></p>References 259 <p></p>13 Decomposing factor exposure for equity portfolios 262 <p></p>David Tien, Paul Pfleiderer, Robert Maxim and Terry Marsh <p></p>13.1 Introduction 262 <p></p>13.2 Risk decomposition: cross-sectional characteristics 264 <p></p>13.3 Decomposition and misspecification in the cross-sectional model: <p></p>a simple example 269 <p></p>13.3.1 Industry classification projected onto factor exposures 269 <p></p>13.3.2 Incorporating expected return information 270 <p></p>13.4 Summary and discussion 273 <p></p>References 274 <p></p><p>Index 277</p><p></p><p> </p><p> </p><p> </p><p> </p><p>
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