Masterarbeit, 2005
73 Seiten, Note: A
I. INTRODUCTION
The emergence of technical trading
The academic community’s attitude towards technical trading
The efficient market hypothesis
Data snooping and pre-testing bias
II. PROBLEM STATEMENT
Returns and the significance of technical trading rules
Can econometric models explain the patterns of technical trading?
Is there an optimal simple trading rule?
III. LITERATURE REVIEW
The profitability of technical trading rules – Early results
Confirmatory Research about Technical Trading Rules
Brock, Lakonishok and LeBaron (1992)
Levich and Thomas (1991)
Ratner and Leal (1999)
Evidence for Declining Returns of Trading Rules in Recent Sub Periods
Sullivan, Timmermann and White (1999)
LeBaron (2002)
The issue of trading costs
IV. METHODOLOGY
Simple Technical Trading Rules
Variable length moving average (VMA) rules
Fixed length moving average (FMA) rules
Trading Range Break (TRB) rules
The statistical significance of technical trading rules
Random Walk Null Model
AR(1) Null Model
AR(1)-GARCH(1,1) Null Model
V. EMPIRICAL RESULTS
Why future contracts?
Summary statistics
Risk-Return Results
Returns of VMA strategies
Returns of FMA strategies
Returns of TRB strategies
Negative standard deviation assessment
Time Series Dependencies
Approach
Results
Are there optimal trading rule parameters?
VI. CONCLUSION
The thesis aims to empirically evaluate the performance and statistical significance of simple technical trading rules across a diverse set of future contracts. By employing a risk-return framework and robust bootstrap simulation methods, it seeks to determine whether these rules can reliably outperform a buy-and-hold strategy and whether standard econometric null models can explain any observed technical trading performance.
The emergence of technical trading
The past years at international stock markets have been characterized by increased activity of so called hedge funds and a significant increase of bank’s trading floor activity. Compared to past decades, banks are increasingly hiring quantitative analysts, often educated on a PhD level in sciences such as mathematics, physics, engineering or economics. What determines the need for these “Quants” and why have they only been hired in recent years in such a large number by banks and hedge funds?
One rationale for the increase in quantitative staff is the emergence of complex derivative products such as exotic options or synthetic swaps in today’s financial markets. Pricing these products involves complex mathematical equations and forecasting models that can only be handled by specialised staff. A second reason can be found in the emergence of technical trading systems that aim to outperform other trading strategies by solely relying on quantitative investment criteria. In essence these systems do not assess any market information other than past quantitative characteristics such as prices or volatility.
Although technical trading grew significantly in past years and has become a big source of income for banks and hedge funds, the concept is far away from being something new. In fact, technical trading is often considered to be the first form of trading at stock markets, applied long before financial disclosure information enabled market participants to trade on fundamentals rather than on past prices.
I. Introduction: This chapter introduces the rise of quantitative finance and technical trading in modern markets, discussing the academic skepticism regarding market efficiency and data snooping.
II. Problem Statement: This section frames the research question concerning the statistical significance of technical trading rules and the potential for econometric models to explain their success.
III. Literature Review: This chapter reviews historical and contemporary empirical research on technical trading, highlighting the debate between profitability and transaction costs.
IV. Methodology: This chapter details the specific trading rules used (VMA, FMA, TRB) and the bootstrap simulation process implemented to test statistical significance against various null models.
V. Empirical Results: This chapter presents the data analysis, showing returns and risk profiles for various futures, as well as the results of the dependency tests using AR(1) and GARCH models.
VI. Conclusion: This final chapter synthesizes the research findings, confirming that while technical rules can reduce risk, their absolute returns are often not statistically significant or replicable through simple econometric null models.
Technical Trading Rules, Future Contracts, Bootstrap Simulation, Efficient Market Hypothesis, Data Snooping, Quantitative Finance, Risk-Return Approach, Moving Average, Trading Range Break, GARCH Model, Econometrics, Financial Markets, Statistical Significance, Transaction Costs, Asset Management.
The research focuses on the empirical performance of simple technical trading rules applied to a variety of future contracts, including commodities, interest rates, and currency pairs, over the period from 1990 to 2005.
The work covers market efficiency theories, the mechanics of technical analysis (VMA, FMA, TRB), statistical validation through simulation, and risk management through the assessment of negative standard deviations.
The study asks whether simple technical trading rules yield returns that are statistically significant and whether their success can be explained by underlying dependencies captured by autoregressive and GARCH models.
The author uses a risk-return framework, "brute force" parameter optimization, and a bootstrap methodology to simulate artificial time series for testing the statistical significance of trading strategies.
The main part covers the historical context of technical trading, the formulation of specific trading rules, an extensive literature review, and the detailed presentation of empirical test results for different futures.
Key terms include Technical Trading Rules, Future Contracts, Bootstrap Simulation, Efficient Market Hypothesis, Data Snooping, and Risk-Return Approach.
Futures were chosen due to their leverage, which allows for smaller capital usage, their implicit inclusion of dividends and interest rate differentials, and generally lower transaction costs compared to physical asset trading.
The study finds that while trading rules are often effective at reducing risk—specifically the negative standard deviation—they do not always outperform a buy-and-hold strategy in terms of absolute mean returns.
The author concludes that the AR(1)-GARCH(1,1) model has limited explanatory power regarding the success of technical trading, suggesting that it fails to capture all relevant dependencies within the tested time series.
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