Essays on the relation between stock price movements and orders

Thesis (Ph. D.)--Massachusetts Institute of Technology, Sloan School of Management, 2003. === Includes bibliographical references (p. 95-97). === This thesis explores different aspects of the relation between orders submitted (or the trades they generate) and price changes over time. The second chap...

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Main Author: Hopman, Carl, 1973-
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Format: Others
Language:English
Published: Massachusetts Institute of Technology 2006
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Online Access:http://hdl.handle.net/1721.1/29647
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spelling ndltd-MIT-oai-dspace.mit.edu-1721.1-296472019-05-02T16:00:56Z Essays on the relation between stock price movements and orders Hopman, Carl, 1973- . Sloan School of Management. Sloan School of Management. Sloan School of Management. Thesis (Ph. D.)--Massachusetts Institute of Technology, Sloan School of Management, 2003. Includes bibliographical references (p. 95-97). This thesis explores different aspects of the relation between orders submitted (or the trades they generate) and price changes over time. The second chapter provides descriptive evidence of the order flow in the French stock market. I define a rigorous measure of order flow imbalance based on limit order data. This imbalance is positively autocorrelated as similar orders tend to be clustered. I then analyze the price impact of individual orders on the price, which is a concave function of each order's volume. I then consider aggregated order flows, which are also highly correlated with stock returns, with an R2 around 50% for the average stock. This price impact of orders does not appear to be reversed later, at least in the next few months. I also present results on the multivariate structure of the order flow, where a market component is found, which is highly correlated with the market component for the return. Additionally, the order flow from other stocks does not affect stock i's return beyond the effect of stock i's order flow, although their return does affect stock i's return. The third chapter provides additional evidence to help interpret the observed return order flow correlation. I first argue that causality goes from orders to prices. I then distinguish between two causal interpretations: private information and uninformed price pressure by looking at the implications of a private information model. For idiosyncratic returns, where one would expect private information to be important, and the R2 to be high, the R2 is indeed around 41%. However, for the common market return, where one would expect private information to be minor, the R2 is even higher at 70%. The high R2 on the market suggests that private information does not fully explain the co-movement of orders and prices. (cont.) This points toward a bigger role for uninformed price pressure than is usually assumed. The fourth chapter addresses the implications of concavity for the volume volatility relationship. Whereas Jones, Kaul, and Lipson (1994) find that trade size has no effect on volatility and that only the number of trades is important, we establish that trade size is important, but not in a linear form. One has to take a concave function of each trade size to maximize the relation with volatility. When this is done, the number of trades becomes irrelevant. by Carl Hopman. Ph.D. 2006-03-24T16:11:19Z 2006-03-24T16:11:19Z 2003 2003 Thesis http://hdl.handle.net/1721.1/29647 53484020 eng M.I.T. theses are protected by copyright. They may be viewed from this source for any purpose, but reproduction or distribution in any format is prohibited without written permission. See provided URL for inquiries about permission. http://dspace.mit.edu/handle/1721.1/7582 97 p. 3825050 bytes 3824859 bytes application/pdf application/pdf application/pdf Massachusetts Institute of Technology
collection NDLTD
language English
format Others
sources NDLTD
topic Sloan School of Management.
spellingShingle Sloan School of Management.
Hopman, Carl, 1973-
Essays on the relation between stock price movements and orders
description Thesis (Ph. D.)--Massachusetts Institute of Technology, Sloan School of Management, 2003. === Includes bibliographical references (p. 95-97). === This thesis explores different aspects of the relation between orders submitted (or the trades they generate) and price changes over time. The second chapter provides descriptive evidence of the order flow in the French stock market. I define a rigorous measure of order flow imbalance based on limit order data. This imbalance is positively autocorrelated as similar orders tend to be clustered. I then analyze the price impact of individual orders on the price, which is a concave function of each order's volume. I then consider aggregated order flows, which are also highly correlated with stock returns, with an R2 around 50% for the average stock. This price impact of orders does not appear to be reversed later, at least in the next few months. I also present results on the multivariate structure of the order flow, where a market component is found, which is highly correlated with the market component for the return. Additionally, the order flow from other stocks does not affect stock i's return beyond the effect of stock i's order flow, although their return does affect stock i's return. The third chapter provides additional evidence to help interpret the observed return order flow correlation. I first argue that causality goes from orders to prices. I then distinguish between two causal interpretations: private information and uninformed price pressure by looking at the implications of a private information model. For idiosyncratic returns, where one would expect private information to be important, and the R2 to be high, the R2 is indeed around 41%. However, for the common market return, where one would expect private information to be minor, the R2 is even higher at 70%. The high R2 on the market suggests that private information does not fully explain the co-movement of orders and prices. === (cont.) This points toward a bigger role for uninformed price pressure than is usually assumed. The fourth chapter addresses the implications of concavity for the volume volatility relationship. Whereas Jones, Kaul, and Lipson (1994) find that trade size has no effect on volatility and that only the number of trades is important, we establish that trade size is important, but not in a linear form. One has to take a concave function of each trade size to maximize the relation with volatility. When this is done, the number of trades becomes irrelevant. === by Carl Hopman. === Ph.D.
author2 .
author_facet .
Hopman, Carl, 1973-
author Hopman, Carl, 1973-
author_sort Hopman, Carl, 1973-
title Essays on the relation between stock price movements and orders
title_short Essays on the relation between stock price movements and orders
title_full Essays on the relation between stock price movements and orders
title_fullStr Essays on the relation between stock price movements and orders
title_full_unstemmed Essays on the relation between stock price movements and orders
title_sort essays on the relation between stock price movements and orders
publisher Massachusetts Institute of Technology
publishDate 2006
url http://hdl.handle.net/1721.1/29647
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