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Earnings Surprises and Signal Analysis

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Presentation on theme: "Earnings Surprises and Signal Analysis"— Presentation transcript:

1 Earnings Surprises and Signal Analysis
matt mcConnell David Nabwangu Eskil Sylwan Johnson Yeh

2 Agenda Background Hypothesis Methodology Data Fitting
Explanatory Variables Regression Results Conclusion

3 Market Reaction to News
We expect stock price to react to news like this: In a More Realistic World In an Ideal World Reality Delay Overshoot Settling Time Announcement Date

4 Step Response of a Second-Order System
Parameter Effect Initial Level Level before reaction begins Offset Beginning of reaction Magnitude Size of reaction ωn Shape of curve ωd ζ + -

5 Hypothesis Abnormal returns after earnings surprises follow a curved pattern which can be modeled using the step response of a second-order system 6 Curve parameters are predictable using information about the company * Results could be applicable to any news item – earnings are measurable

6 Methodology Identify earnings surprises (Factset)
600 events, 100 companies Retrieve price and other data series (Datastream) Calculate abnormal returns in ±30 day window Fit a curve to each event Least squares method with solver 6 parameters for each event Regress 6 parameters on several explanatory variables

7 Fitting the Data Average Correlation = 80%
In some instances the data fit very well In some instances fit not good Correlation = 91.6% Average Correlation = 80% Correlation = 70%

8 Explanatory Variables
6 explanatory variables for curve parameters Quarterly Earnings Surprise % Positive influence on magnitude, Zeta 1-Year Price Growth Negative Impact on Offset, Positive Impact on Magnitude, and Zeta Quarterly Earnings Surprise $ Positive Impact on Magnitude, Zeta Price to Earnings Ratio Positive Impact on Offset, Negative Impact on Zeta Beta Positive Impact on wm, wd, & Magnitude 10-Day Abnormal Return Negative Impact on Magnitude

9 Regression Results

10 Conclusion Holds promise: Some predictive power Paths forward:
Better fitting method Least squares method more applicable to linear Improve predictive regressions More predictor variables Non-linear predictor variables Test predictability over time Larger data set Create and test trading strategies


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