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Journal ArticleDOI

Crashes and High Frequency Trading

TLDR
In this paper, the authors present a partial review of the potential for bubbles and crashes associated with high frequency trading (HFT) and suggest that the welfare gains derived from HFT are minimal and perhaps even largely negative on a long-term investment horizon.
Abstract
We present a partial review of the potential for bubbles and crashes associated with high frequency trading (HFT). Our analysis intends to complement still inconclusive academic literature on this topic by drawing upon both conceptual frameworks and indicative evidence observed in the markets. A generic classification in terms of Barenblatt’s theory of similarity is proposed that suggests, given the available empirical evidence, that HFT has profound consequences for the organization and time dynamics of market prices. Provided one accepts the evidence that financial stock returns exhibit multifractal properties, it is likely that HFT time scales and the associated structures and dynamics do significantly affect the overall organization of markets. A significant scenario of Barenblatt’s classification is called “non-renormalizable”, which corresponds to HFT functioning essentially as an accelerator to previous market dynamics such as bubbles and crashes. New features can also be expected to occur, truly innovative properties that were not present before. This scenario is particularly important to investigate for risk management purposes. This report thus suggests a largely positive answer to the question: “Can high frequency trading lead to crashes?” We believe it has in the past, and it can be expected to do so more and more in the future. Flash crashes are not fundamentally a new phenomenon, in that they do exhibit strong similarities with previous crashes, albeit with different specifics and of course time scales. As a consequence of the increasing inter-dependences between various financial instruments and asset classes, one can expect in the future more flash crashes involving additional markets and instruments. The technological race is not expected to provide a stabilization effect, overall. This is mainly due to the crowding of adaptive strategies that are pro-cyclical, and no level of technology can change this basic fact, which is widely documented for instance in numerical simulations of agent-based models of financial markets. New “crash algorithms” will likely be developed to trade during periods of market stresses in order to profit from these periods. Finally, we argue that flash crashes could be partly mitigated if the central question of the economic gains (and losses) provided by HFT was considered seriously. We question in particular the argument that HFT provides liquidity and suggest that the welfare gains derived from HFT are minimal and perhaps even largely negative on a long-term investment horizon. This question at least warrants serious considerations especially on an empirical basis. As a consequence, regulations and tax incentives constitute the standard tools of policy makers at their disposal within an economic context to maximize global welfare (in contrast with private welfare of certain players who promote HFT for their private gains). We believe that a complex systems approach to future research can provide important and necessary insights for both academics and policy makers.

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Citations
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On Studying Algorithms Ethnographically: Making Sense of Objects of Ignorance

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References
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Book

Manias, Panics, and Crashes: A History of Financial Crises

TL;DR: In this article, the authors discuss the history of the financial crisis and its role in economic and monetary instability, including speculative manias, economic booms, and international contagion, and the international lender of last resort.
Book

Introduction to Econophysics: Correlations and Complexity in Finance

TL;DR: Economists and workers in the financial world will find useful the presentation of empirical analysis methods and well-formulated theoretical tools that might help describe systems composed of a huge number of interacting subsystems.
Book ChapterDOI

Scaling: Self-similarity and intermediate asymptotics

TL;DR: The application of dimensional analysis to the construction of intermediate asymptotic solutions to problems of mathematical physics can be found in this article, where the authors describe the application of similarity analysis to scaling in deformation and fracture in solids.
Posted Content

Does Algorithmic Trading Improve Liquidity

TL;DR: Based on within-stock variation, it is found that algorithmic trading and liquidity are positively related and quoted and effective spreads narrow under autoquote and adverse selection declines, indicating that algorithms do causally improve liquidity.
Journal ArticleDOI

Herd on the Street: Informational Inefficiencies in a Market with Short-Term Speculation

TL;DR: The authors show that if speculators have short horizons, they may herd on the same information, trying to learn what other informed traders also know, and there can be multiple herding equilibria, and speculators may even choose to study information that is completely unrelated to fundamentals.
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