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High-frequency trading, relative tick size, and expected volatility
Research proposal for fulfilmentof the requirements for Doctor of Philosophy in Finance
School of Economics and FinanceMassey University
Khairul Zharif Zaharudin
26 March 2018
Supervisors:Professor Martin Young
Dr Wendy Hsu
CHAPTER ONE: INTRODUCTION.................................................................................................41.1 Introduction.........................................................................................................................4
1.2 Overview of the essays........................................................................................................6CHAPTER TWO: ESSAY ONE.........................................................................................................8
2.1 Chapter overview................................................................................................................82.2 Defining HFT......................................................................................................................8
2.3 Definition of terms............................................................................................................132.4 HFT mechanics and strategy.............................................................................................15
2.5 Beneficial HFT strategies..................................................................................................182.5.1 Market-making.....................................................................................................18
2.5.2 Statistical arbitrage...............................................................................................192.5.3 Directional trading................................................................................................20
2.6 Harmful HFT strategies.....................................................................................................212.6.1 Front-running, order-anticipation, and quote-matching.......................................21
2.6.2 Spoofing and layering..........................................................................................222.6.3 Quote-stuffing......................................................................................................24
2.7 The effect of HFT on market quality................................................................................242.8 Controversies on HFT.......................................................................................................30
2.8.1 The Flash Crash of May 6, 2010..........................................................................302.8.2 HFT arms race and welfare issues........................................................................33
2.8.3 Market-making obligations..................................................................................34CHAPTER THREE: ESSAY TWO..................................................................................................36
3.1 Chapter overview..............................................................................................................363.2 Introduction.......................................................................................................................36
3.3 Research objectives...........................................................................................................423.4 Hypotheses development..................................................................................................42
3.5 Expected contribution of the Study...................................................................................443.6 Methodology.....................................................................................................................45
3.6.1 Data and Sample...................................................................................................453.6.2 Measures of HFT activity.....................................................................................46
3.6.3 Method to address RO1........................................................................................483.6.4 Method to address RO2........................................................................................49
3.6.5 Method to address RO3........................................................................................50CHAPTER FOUR: ESSAY THREE................................................................................................51
4.1 Chapter overview..............................................................................................................514.2 Introduction.......................................................................................................................51
4.3 Research objectives...........................................................................................................534.4 Hypotheses development..................................................................................................53
4.5 Expected contribution of the Study...................................................................................54
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4.6 Methodology.....................................................................................................................544.6.1 Data, Sample, and HFT measures........................................................................54
4.6.2 Event selection.....................................................................................................554.6.3 Method to address RO1........................................................................................58
4.6.4 Method to address RO2........................................................................................584.6.5 Method to address RO3........................................................................................58
BIBLIOGRAPHY................................................................................................................................59PROPOSED TIMELINE FOR THE COMPLETION OF DISSERTATION...............................65
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CHAPTER ONE:
INTRODUCTION
1.1 Introduction
Technological advancement has shaped the financial world. Prior to the invention of the telegraph in
1844 and the telephone in 1876, communication in securities markets had been primitive – using
humans and carrier pigeons to transmit information across the markets (Markham, 2002). For nearly a
century, telegraph and telephone are used as the main channel for financial communication – data is
received via telegraphic stock ticker, and orders are transmitted via phone calls. However, in recent
years, fiber-optic cables and microwave towers are used as the medium to transfer trading
information, traveling at lightning speed. A group of traders, armed with complex algorithms, are
willing to spend a large amount of money to gain access to these state-of-the-art facilities and pay to
collocate their server within stock exchanges, as those services give them the speed advantage that
they need for their trading strategies that banks on being the fastest. In addition, they hire
mathematicians and statisticians to work as quantitative analysts or “quants”, to develop the various
trading algorithms. This unique group of traders is commonly referred to as “high-frequency traders”,
or HFT in short.
In the U.S., HFT’s market share in total equity trading peaked at around 60% in 2009, from
around 20% in 2005. The percentage gradually decrease to approximately 50% in 2013 and has been
stable until 2016 (Avramovic, Lin, & Krishnan, 2017). In Europe, HFT’s contribution to total equity
trading was almost 0% back in 2005, before reaching its highest point at around 40% in 2010. The
value slightly decreased since then, settling at around 35% in 2014 (Kaya, 2016). As for Australia,
HFT accounts for approximately 27% of all equity market turnover in S&P/ASX 200 securities, based
on an estimate conducted over a nine-month period, from January to September 2012 (ASIC, 2013).
The figure remains stable even after three years, until March 2015. However, ASIC (2015) notes that
there is more concentration in the HFT-driven volume – 10 largest HFT account for 21% of all trading
turnover in 2015, compared to 17% three years earlier.
SEC (2010, 2014) states that there is no standard or clear definition on HFT, and thus,
regulators, researchers, and market participants have different ways to describe HFT. The absence of a
universal definition of HFT also makes it difficult to classify and identify HFT, which might lead to
other problems such as inaccurate estimation of HFT's market shares, and inability to estimate the
reach and influence of HFT in a market (AFM, 2010). Regardless, even with an accurate definition of
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HFT, it is still not possible to properly distinguish HFT from other forms of algorithmic trading (AT).
To properly the problem, AFM (2010) suggest that trading platforms should take the initiative to
catalog and estimate the market share of the various trading strategies that employed AT, which is
currently impossible. In a similar note, NASDAQ has taken an initiative to identify the firms
submitting orders using its access to order-level information on its market and identified 26 of the
firms as HFT. This dataset was supplied to and used extensively by academic researchers for the past
decade, attempting to understand the new phenomena.
HFT can be categorized into three groups based on the strategy that they use, which are (1)
market-making; (2) statistical arbitrage; and (3) directional trading. HFT market-maker holds
positions on both sides of the order book, in which limit buy (sell) orders are placed just below
(above) the market price, providing liquidity to the market. HFT market-maker is also exposed to
typical risk associated with market-making activities, i.e. inventory risk and adverse-selection risk
(Aldridge, 2013). To compensate the HFT for the risk, as well as attracting more trading volume,
some electronic exchanges use maker-taker pricing model to price their order-matching service
(Harris, 2015). Statistical arbitrage HFT formulates their strategy to make a profit from temporary
deviations between securities that have statistically significant relationships. HFT that use this
strategy will hunt for temporary price divergence that creates profitable windows and exploits them
before the phenomenon disappears – i.e. when their relative price converged again (Moosa & Ramiah,
2015). Directional strategies are based on the theory that the price movement has directions and they
are predictable, which might be following a trend (momentum strategies) or reversal of a trend (mean
reversion strategies). HFT that employ directional trading strategies are time-sensitive, as they need to
forecast and exploit the opportunity that may arise at any time (Aldridge, 2013).
In general, empirical studies on HFT and automated trading find that their activities have a
positive influence on the market quality – evidenced by the reduction in bid-ask spreads, greater
market liquidity, and increase stock prices efficiency (Jones, 2013). Hasbrouck and Saar (2013) study
the effect of HFT on market quality using the NASDAQ HFT dataset and find that an increase in HFT
activities reduce quoted spreads, reduce price impact, increase depth, and lowers short-term volatility.
HFT activity is also claimed to promote liquidity through rapid price adjustments, allowing for
narrower bid-ask spreads within a market, strengthening the inter-market linkage and activity and
lowering the cost of intermediation (Goldstein, Kumar, & Graves, 2014; Jones, 2013). In addition,
since the market is not inherently efficient, trading activities by informed traders will move the stock
prices towards efficiency, either through market or limit orders – which will incorporate their private
information about a security on its price (Cao, Hansch, & Wang, 2009; Cooper, Davis, & Vliet, 2016).
Regardless, even with the many empirical studies support HFT participation due to their positive
effects on the market, the possibility that HFT, in theory, may harm the market through their speed
advantage cannot be ruled out (Manahov, Hudson, & Viktor, 2014).
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1.2 Overview of the essays
The first essay is a survey of literature on HFT, which cover the various HFT definitions from
both regulatory and academic perspectives. The essay then presents how HFT works, and what makes
HFT different than other groups of investors, and proceeds with a discussion on beneficial HFT
strategies (e.g. market-making, directional trading, and statistical arbitrage) and harmful HFT
strategies (e.g. front-running, spoofing, and quote-stuffing). The essay continues with an argument on
the effects of HFT activities on market quality (e.g. liquidity, price discovery, transaction cost, and
volatility), and wrapped with a discussion on several critical issues associated with HFT (the Flash
Crash, the arms race, and market-making obligation).
The second and third essays are empirical research on HFT, using order-level data time-
stamped at milliseconds, provided by Securities Industry Research Centre of Asia-Pacific (SIRCA).
For both essays, the study will use information from securities listed on the Australian equity market
as a sample. There are two reasons for the selection: (1) most of the studies on HFT have been using
information from the U.S. or European markets, and there are only several academic papers on HFT
that use data from Australian market; (2) the Australian market has different market microstructure
design than the U.S. market such as different tick size structure, smaller minimum trading unit, less
market fragmentation, and different stocks composition, which in theory, might directly affect HFT
strategy; and (3) the Australian equity market is a pure order-driven market, while the U.S. market is a
quote-driven market that uses brokers and specialists as market-makers. Since there is no dedicated
market-maker in the former market, HFT might face less competition to make the market, which
might affect their strategy, profit, and market share (as a percentage of total equity trading volume) in
Australia.
The second essay will investigate the effect of relative tick size on HFT activity. Angel (1997,
2012) asserts that that tick size preserves the price and time priority in an order book which
incentivizes traders to supply liquidity by posting limit orders, and it creates a floor for the quoted
bid-ask spread which motivates dealers to make markets. Stocks with smaller tick size will have
narrower bid-ask spreads, and thus, smaller minimum trading costs, which is favorable for HFT
(Comerton-Forde, 2012; Harris, 1994). Relative tick size, on one hand, represents HFT’s profit
potential from one tick of price movement. O’Hara, Saar, and Zhong (2016) find evidence that HFT
tends to leave their orders longer, trade more aggressively, and have higher profit margins in stocks
with larger relative tick size, indicating that different relative tick size may influence HFT’s
willingness to participate. The study has identified the following objectives for Essay Two: (1) to
determine the effect of tick size borders on HFT’s activity, using stocks priced within the proximity of
the borders; (2) to determine the effect of crossing tick size borders on HFT’s activity; and (3) to
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determine the effect of relative tick size on HFT’s activity, using stocks within a similar tick size
structure.
The third essay examines how HFT activity is influenced by the different level of expected
volatility in the market, measured by the VIX index. The index, which is also known as “investor fear
gauge”, represents the expected stock market volatility over the next 30 calendar days. The index
serves as a benchmark for short-term market volatility, as it is implied by the current prices of options
of its underlying market. In Australia, the VIX index tracks the S&P/ASX 200 (RIX: AXJO) and
known as S&P/ASX 200 VIX (RIC: AXVI). Market-making is one of the strategies commonly used
by HFT. However, they lack the commitment to make market, and thus, raise the issue of whether
they should be obliged to stay active in volatile markets (Goldstein et al., 2014). In practice, the level
of volatility may influence traders’ risk management policies and their decision to supply liquidity in
the market (Hagstromer & Norden, 2013). Jarnecic and Snape’s (2014) evidence shows that HFT is
found to participate in the best quote when price volatility is high, which provide additional liquidity
in the limit order book, and thus offers valuable service during periods of market uncertainty. The
objectives for Essay Three are as follow: (1) to examine the effect of different level of expected
volatility on HFT activity and preference; (2) to determine the effect of HFT activity on liquidity
during the period of low and high level of expected volatility; and (3) to investigate whether there is a
causal relationship between HFT activity and transaction costs in different level of expected volatility.
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CHAPTER TWO:
ESSAY ONE
A SURVEY OF LITERATURE ON HIGH-FREQUENCY TRADING
2.1 Chapter overview
This chapter presents a survey that highlights the key theoretical and empirical research papers on
high-frequency trading (HFT). This essay discusses the existing literature on HFT with regards to its
definitions, characteristics, types, operations, activities, and surrounding issues. Section 2.2 provides
definitions on HFT from the regulatory and academic perspective, and Section 2.3 defines the terms
commonly found in HFT related studies. Section 2.4 explains the mechanics and general strategies
applied by HFT, followed by in-depth discussions on beneficial and detrimental HFT strategies in
Section 2.5 and Section 2.6 respectively. The effect of HFT on market quality is discussed in detail in
Section 2.7. Lastly, Section 2.8 presents selected controversies related to HFT.
2.2 Defining HFT
High-frequency trading, or HFT, as noted by the U.S. Securities and Exchange Commission (SEC)
has no clear definition (SEC, 2010, 2014). As there is no standard definition of HFT to date,
regulators, researchers, and market participants have different ways to describe HFT. The term “high-
frequency trading” is typically associated with "trading that utilizes computer technology", "the use of
technology to execute orders", "electronic trading", “electronic markets", or “automated trading”.
While the terms are indeed closely related to HFT, they are not the same thing, and only portray an
incomplete picture of HFT.
The absence of a unanimous definition of HFT also makes classification difficult (AFM,
2010), which leads to other problems such as inaccurate estimation of HFT' market shares, and
inability to estimate the reach and influence of HFT in their markets. This lack of consensus on HFT
definition complicates research conducted in this area and contributes to the various conclusion on the
effect of HFT’s activity in the market. The inexistence of precise definition of HFT also leads to
confusion of HFT with other forms of activities, and consequently, blamed for things that have
nothing to do with it (Moosa & Ramiah, 2014).
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The incomplete definition of who or what is HFT is a problem to both HFT-existed and HFT-
free markets alike. Financial authorities need to meticulously analyze and consider the costs and
benefits of having HFT in their market. However, before they can effectively tackle the issue, first and
foremost, they need to have a sound definition of HFT. An inaccurate definition would be too costly
to the market – any microstructural changes introduced will likely involve a huge sum of money and
may affect all class of market participants, from the smallest individual investors to the mutual fund
giants.
Zhang (2010) broadly defines HFT as all short-term trading activities by hedge funds and
other institutional traders not captured in the 13f database. Kirilenko, Kyle, Samadi, and Tuzun (2017)
describe HFT as traders with high volume and low inventory, and Baron et al. (2012) added low
overnight inventory to the list. Moosa and Ramiah (2014) define HFT based on its characteristics i.e.
data-intensive, latency-sensitive, high-volume, low-margin activity, extremely short holding periods,
and rarely held positions overnight. Other scholars define HFT as a large number of small-quantities
orders, high-speed order cancellations, and have short position-holding periods (Aldridge, 2009;
Brogaard, 2010; Gomber et al., 2011).
SEC (2010) refers to HFT as "...professional traders acting in a proprietary capacity that
engage in strategies that generate a large number of trades on a daily basis" (p. 45). SEC (2010) also
lists down five characteristics commonly attributed to HFT: (1) use of extraordinarily high-speed and
sophisticated computer programs for generating, routing, and executing orders; (2) use of co-location
services and individual data feeds offered by exchanges and others to minimize network and other
types of latencies; (3) very short time-frames for establishing and liquidating positions; (4) the
submission of numerous orders that are cancelled shortly after submission; and (5) ending the trading
day in as close to a flat position as possible. Regardless, SEC never suggests that all of the
aforementioned characteristics should be met for a firm to be categorized as HFT. By doing so, a
broader range of proprietary firms can be classified as HFT (SEC, 2014).
Netherlands' Authority for the Financial Markets (AFM) produced a report on HFT to shed
some lights on the new phenomenon. AFM (2010) defines HFT as a form of automated trading based
on mathematical algorithms that implement certain short-term trading strategies by utilizing advanced
technology, and not as a separate trading strategy by itself. The main characteristics of HFT according
to AFM (2010) are: (1) use trading strategy that involves rapid calculation and execution speeds; (2)
use sophisticated systems and efficient infrastructures; (3) use earnings model with very small profit
margins in very large volumes; (4) usually take market-neutral (non-directional) and delta neutral
(hedged) position, thus in many cases close out their positions with flat position at the end of the day;
(5) have a really short average holding period, ranging from seconds to several minutes; and (6) have
a very high order-to-transaction ratio.
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Australian Securities and Investments Commission (ASIC) also agrees to the notion that there
is no unanimous definition of HFT. ASIC (2010) characterised HFT as a specialised form of
algorithmic trading that (1) generate large numbers of small size orders with high rate of amendment
and cancellation; (2) typically have to hold positions with very short time horizons; and (3) use
variety trading strategies, but the most common strategy is electronic liquidity provision. HFT also
employ high-speed, low-latency technology infrastructures which requires them to: (1) process direct
market feeds to have access to the fastest market information available; (2) co-locate their servers in
the data centres with the exchange market’s matching engine to reduce access times; (3) develop their
own sophisticated trading strategies to trade on a short-term basis; and (4) typically end the trading
day with no carry-over positions that use capital (ASIC, 2010).
In 2010, the Committee of European Securities Regulators (CESR) conducted a survey to call
for evidence on micro-structural issues of the European equity markets. The survey is intended to
assess the impact of technology-driven developments such as HFT, sponsored access, and co-location
services that have intensified following the implementation of the Markets in Financial Instruments
Directive (MiFID) on November 1, 2007. In the survey, CESR (2010) describes HFT: (1) as a form
of automated trading that uses sophisticated computers and IT programs; (2) execute trades in matters
of milliseconds; (3) hold new equity positions possibly down to a “sub-second”; (4) ends their day
with a flat position; (5) use their own capital and do not act on behalf of clients; and (6) and employ
trading strategies that are generally geared towards extracting very small margins from hyper fast
speed trading. In a response to the survey, London Stock Exchange Group (LSE) refers to HFT as a
wide variety of different strategies utilizing ultra-fast technology to conduct electronic market-making
and/or to seek arbitrage opportunities. LSE (2010) also noted that HFT is very fast and requires low-
latency connection to exchanges' trading systems.
The introduction of Directive 2014/65/EU of the European Parliament and of The Council of
May 15, 2014, on markets in financial instruments, sees the amendment of the MiFID. The new
directive (commonly referred to as MiFID II) provides a legal definition of HFT. Article 4(1)(40) of
MiFID II describes a HFT technique as “an algorithmic trading technique characterised by: (a)
infrastructure intended to minimise network and other types of latencies, including at least one of the
following facilities for algorithmic order entry: co-location, proximity hosting or high-speed direct
electronic access; (b) system determination of order initiation, generation, routing or execution
without human intervention for individual trades or orders; and (c) high message intraday rates which
constitute orders, quotes or cancellations”.
Brogaard, Hendershott, and Riordan (2014) state “one of the difficulties in empirically
studying HFT is the availability of data identifying HFT. Markets and regulators are the only sources
of these and HFT and other traders often oppose releasing identifying data” (p. 2270). An example of
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such dataset is the one provided by NASDAQ, which covers 120 U.S. equities over the 2008-2009
period, timestamped to the milliseconds. NASDAQ used its access to order-level information on
its market to identify the firms submitting orders, and manually classified 26 of the firms as HFT.
The dataset also categorizes whether the execution is either aggressive (liquidity taking) or
passive (liquidity providing), and further grouped them into either HFT or non-HFT, resulting in
four types of order execution: “HH”: HFT take liquidity from other HFT; “HN”: HFT take liquidity
from non-HFT; “NH”: non-HFT take liquidity from HFT; and “NN”: non-HFT take liquidity from
other non-HFT.
Even so, the data has its limitations. NASDAQ cannot identify all HFT in the market and
possibly has excluded HFT firms that also act as brokers while engaging in proprietary lower-
frequency trading strategies (e.g. Goldman Sachs, Morgan Stanley). Thus, the orders from HFT firms
routed through those large integrated firms might be excluded as well (Brogaard et al., 2014). In
similar note, Hagstromer and Norden (2013) assert that the use of mediation trading services such as
sponsored access and/or trading desks of banks, which consist a mixture of HFT and non-HFT, makes
it difficult to distinguish the origins of the trading activity, and to interpret the results obtained from
this group. According to AFM (2010), even with an accurate definition of HFT, trading platforms
would still be unable to properly distinguish HFT from other forms of AT. To do so, the trading
platforms need to establish market share of the various trading strategies that employed AT, in which
based on today's technology, is not yet possible.
Albeit not having a conclusive definition of HFT, certain characteristics distinguishing HFT
from other forms of trading can be specified. In general, the majority of the regulatory body agree that
HFT is: (1) a specialised form of algorithmic trading; (2) use high-speed, sophisticated computer
programs and systems; (3) have a very high order-to-transaction ratio; (4) have extremely short
average holding periods; and (5) end their trading day with flat positions. Table 1 summarizes the
definition of HFT from regulatory perspectives:
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Table 2.1: Summary of HFT definition from regulatory perspectives
Definition/characteristics of HFTSEC
(2010)AFM(2010)
ASIC(2010)
CESR(2010)
MiFID II(2014)
Use efficient, high-speed, low-latency infrastructures such as co-location services
Use extraordinarily high-speed and sophisticated computer programs and systems
Have a very high order-to-transaction ratio, generated by large numbers of small size orders with high rate of quotes, amendments, and cancellations
Have a really short average holding period, possibly down to a “sub-second", and execute trades in matters of milliseconds
Close out their positions at the end of the day with no carry-over positions (flat positions)
A specialized form of automated trading based on mathematical algorithms/ an algorithmic trading technique
Use earnings model that is generally geared towards extracting very small margins from hyper-fast speed trading
Use a trading strategy that involves rapid calculation and execution speeds
Use a variety of sophisticated short-term trading strategies, but the most common strategy is electronic liquidity provision
Use their own capital and do not act on behalf of clients
Use system for the determination of order initiation, generation, routing or execution without human intervention for individual trades or orders
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2.3 Definition of terms
The following are the terms commonly found in HFT-related studies. The definition is taken directly
from either academic articles, regulatory bodies, financial exchanges, or online definition.
Table 2.2: Definition of terms commonly found in HFT studies
Terms Definitions
Adverse selection In exchange market trading, there is a risk that the person you trade with is more informed than you are. If this is so, or you fear that it is so, you may respond by becoming more risk-averse, reducing the price at which you are willing to buy or increasing the price at which you are willing to sell. The consequence of such adverse selection is a widening of spreads. In an extreme, investors might decline to participate in trades or to not post limit orders. If many participants in a market act according to the principles of adverse selection, trading becomes encumbered and inefficient (ASIC, 2010, p. 15).
Co-location A practice by securities firms to house their computers in the same location as electronic exchange computers. By doing so, firms can move closer to a market’s central computer, increase trading speed, and gain an edge in highly competitive and fast-moving securities markets (Garvey & Wu, 2010, p. 368).
Direct market access
An arrangement through which an investment firm that is a member/participant or user of a trading platform permits specified clients (including eligible counterparties) to transmit orders electronically to the investment firm’s internal electronic trading systems for automatic onward transmission under the investment firm’s trading ID to a specified trading platform (ESMA, 2011, p. 32).
Effective spread Effective spreads measure the difference between a trade’s execution price and the pre-trade midpoint. Effective spreads compensate liquidity providers for adverse selection costs when trading with informed traders and are expected to contain an additional component that covers inventory risk, order processing costs, and market-maker rents (Carrion, 2013, p. 696). Effective spread is an ex-post measure of liquidity and is calculated as the difference between the trade execution price and the midpoint of the best bid and offer at trade time (SEC, 2014, p. 23). The effective spread can be decomposed into the realized spread, i.e. liquidity suppliers’ revenue, and the price impact after time x (Zhang & Riordan, 2011).
Latency The time that elapses between an investor making a trading decision and the execution and confirmation of the desired trade (Garvey & Wu, 2010, p. 369). An expression of how much time it takes for data to get from one point to another (ASIC, 2010, p. 109).
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Limit order An order to buy a stock at or below a specified price, or to sell a stock at or above a specified price. For instance, you could tell a broker "buy me 100 shares of XYZ Corp at $8 or less" or "sell 100 shares of XYZ at $10 or better" The customer specifies a price, and the order can be executed only if the market reaches or betters that price. A conditional trading order designed to avoid the danger of adverse unexpected price changes (NASDAQ glossary).
Market order Used in the context of general equities. Order to buy or sell a stated amount of a security at the most advantageous price obtainable after the order is represented in the trading crowd. You cannot specify special restrictions such as all or none (AON) or good 'til canceled order (GTC) on market orders (NASDAQ glossary).
Price impact The price impact is the effective spread minus the realized spread and measures the information content of a trade. It approximates the permanent impact of a trade under the assumption that information impacts are permanent and realized at the five-minute horizon, whereas other effects, such as inventory and explicit trading costs, are temporary (Riordan & Storkenmaier, 2012, p. 424). If price impact (an adverse price move from the standpoint of the liquidity supplier) exceeds the effective spread, the realized spread will be negative (SEC, 2014, p. 23).
Proprietary trading Proprietary trading occurs when a firm or bank invests for its own direct gain instead of earning commission dollars by trading on behalf of its clients. This type of trading occurs when a firm decides to profit from the market rather than from the thin-margin commissions it makes from processing trades. Firms or banks that engage in proprietary trading believe that they have a competitive advantage that will enable them to earn excess returns (Investopedia).1
Realized spread Realized spreads is the difference between the trade price and the midpoint of the spread five minutes later (O’Hara, 2015, p. 267). Realized spread is the portion of transaction costs that can be attributed to liquidity provider revenues (Malinova & Park, 2015, p. 530). Realized spread measures the potential for a liquidity supplier to profit from a trade by liquidating the position at some specified point in the future (SEC, 2014, p. 23). Realized spread can also be viewed as the losses of the market marker to better-informed traders (Zhang & Riordan, 2011).
Sponsored access An arrangement through which an investment firm that is a member/participant or user of a trading platform permits specified clients (including eligible counterparties) to transmit orders electronically and directly to a specified trading platform under the investment firm’s trading ID without the orders being routed through the investment firm’s internal electronic trading systems (ESMA, 2011, p. 32)
1 Investopedia is wholly owned by IAC (NASDAQ: IAC), and it is the largest financial education website in the world. See https://www.investopedia.com/corp/about.aspx.
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2.4 HFT mechanics and strategy
There is nothing new in the way HFT works. The short-term trading strategies employed by HFT has
long existed (AFM, 2010). The way HFT profit from the market, in general, is similar to other traders’
strategy. For instance, they will buy stocks at a lower price, then sell them at a higher price. For stocks
with short selling option, they have more choices ‒ they are able to make money from either bearish
or bullish stocks. For stocks with options, they could make a profit from price disparities between the
parent stocks and their option securities. They might as well assume the role of a market-maker, in
which they stand ready to buy and sell securities, and profit from the market-making spread.
Moreover, market-making HFT might receive rebates from certain trading venues for providing
liquidity to their market.
What makes HFT a unique class of investor lies in their speed; to observe for profitable
trading opportunities, to quickly process new information and execute the appropriate action, to
analysis textual context of news flow, at a much higher-frequencies and shorter time-frames than a
human being capable to. This is also an important advantage that the machines (i.e. HFT) have over
humans (Menkveld, 2014). The infrastructural and technological advantages that they possess allow
for the optimization of a wide-array of complex trading strategies, from the beneficial market-making
strategies to the harmful and devious strategies such as quote stuffing (AFM, 2010; O’Hara, 2015).
According to Angel (2014), the trading speed nowadays is so fast that it almost reached the theoretical
speed of light ‒ approximately 300,000 km/s. This superhuman speed also makes certain trading
strategies exclusive to HFT, especially the ones that rely on speed, as other types of market
participants unable to replicate such strategies (Harris, 2013), which further stressing HFT’s need for
superior calculation and execution speeds (AFM, 2010).
Hasbrouck and Saar (2013) find that some algorithms are so fast that the time it takes to
complete a trading cycle starting from the detection of a market event, analyses it, and send an order
appears to be 2‒3 milliseconds. This intense activity within the “millisecond environment” is also
where computer algorithms react to each other (Hasbrouck & Saar, 2013). O'Hara (2015) states that
order latencies are now measured in milliseconds (one-thousandth of a second), microseconds (one-
millionth of a second), and even nanoseconds (one-billionth of a second). For comparison purpose, it
takes the human eye 400–500 milliseconds to respond to visual stimuli, and human reaction times are
generally thought to be around 200 milliseconds, which in both cases is far behind the HFT's speed
(Kosinski, 2013; O'Hara, 2015). At such speeds, human traders cannot accurately follow the low-
latency activity on their trading screen, and the market dynamics that may be driven by the
interactions between algorithms (Chordia, Goyal, Lehmann, & Saar, 2013; Hasbrouck & Saar, 2013).
Due to HFT strategies depends heavily on speed, latency issues such as the speed of cross-market
15
information flow, and transmission speed across geographical locations are of their concern.
Therefore, to utilize their trading strategies, many HFT would have multiple locations across several
cities such as New York, Chicago, and London.
The earnings model for HFT consists of executing many transactions with very small profit
margins in very large volumes (AFM, 2010). Using fully automated trading strategies, HFT attempt to
identify and profit from short-term irregularities, and earn small amounts of money from every trade.
Even though the profit per trade is often as small as a few basis points only, it is amplified by the high
trading volume (Zhang, 2010). The ability to trade at low latency allows HFT to profit from the
trading environment itself, rather than from investing in financial securities (Hasbrouck & Saar,
2013). Budish, Cramton, and Shim (2015) state two common characteristics used by HFT in their
trading strategies, which are (1) often cancel their orders soon after placing them, and (2) high-ratio of
messages to completed trades.2
HFT exhibit variability in their trading strategies by documenting differences in liquidity
provision, end-of-day and maximum intra-day positions, trading revenues, etc. The variability in
strategies also translates into different sensitivities of HFT' position changes to inventory levels and to
recent price changes (Benos & Sagade, 2016). Brogaard et al. (2014) find that the direction of HFT
trading is correlated with publicly available information, such as macroeconomic news
announcements and limit-order book imbalance. They also find that HFT followed contrarian trading
strategies, evidenced by the negative correlation between HFT overall trading with past returns.
Goldstein, Kumar, and Graves (2014) state that naturally, the HFT strategies are employed by
proprietary firms, in which the majority are either broker-dealer proprietary trading desks,3 hedge
funds,4 and proprietary trading groups.5 This is only logical due to the high cost involved in
employing sophisticated technology and obtaining the big data to execute HFT strategy (Moosa &
Ramiah, 2014; Kauffman, Hu, & Ma, 2015).
Aldridge (2013) generally categorized HFT trading strategies into three groups, which are (1)
statistical arbitrage, also known as value-motivated strategies; (2) directional strategies, also known as
informed trading; and (3) market-making, also known as liquidity trading. The algorithms employed
by HFT may determine their order execution style, such as either being aggressive or passive or to
2 Regulatory bodies intend to introduce minimum resting time and impose maximum order-to-trade ratio, in which each rule is aimed to address the aforementioned characteristics respectively. 3 Proprietary trading desks is a trading unit in a firm such as banks, that trade using the firms’ own money to make profit, instead of relying on commissions from their clients. In the U.S., the Volcker Rule prohibits banks from engaging in high-risk, speculative trading activity on their own account, such as the short-term proprietary trading.4 Example of hedge funds that employ HFT strategies are Renaissance Technologies, Worldquant, DE Shaw, and Millennium.5 Example of proprietary trading groups that use HFT strategies are Getco LLC, Allston Trading LLC, Infinium Capital Management LLC, Hudson River Trading LLC, Quantlab Financial LLC.
16
send the orders in either one trade or split them into smaller trades.6 Similarly, AFM (2010) also
divides HFT strategies into market-making, statistical arbitrage, and low-latency. While the first two
groups are similar to Aldridge’s (2013), the third group classification, i.e. low-latency, has a broader
scope. AFM (2010) states that the success factor of the latter group is determined by the sheer speed
of the users, hence, creating the need to have the fastest systems and the best connection to trading
venues. Harris (2013) on the other hand, grouped HFT trading strategies into three (3) groups based
on their effect on the market. The first group, Valuable, is a group of trading strategies that are
acceptable to the market in general, such as market-making and statistical arbitrage. The other two
groups, namely Harmful and Very Harmful, are a group of trading strategies that is intolerable, with
the latter worse than the former. The strategies belong to these groups benefits the HFT at the cost of
other market participants, such as front-running and quote stuffing.
Most HFT-based strategies such as market-making promote market liquidity, while the
arbitrage strategies have a positive contribution to price discovery and market efficiency. Therefore,
the action to prevent or hamper these strategies by inadequate regulation, or imposing specific
constraints for this group of strategies, may trigger counterproductive effects to market quality.
Regardless, regulatory bodies should always combat any predatory strategies that go against market
integrity or create disruptive or confusing effects on other market participants (Gomber, Arndt, Lutat,
& Uhle, 2011). Harris (2013) highlights that the financial authorities should be meticulous in
regulating the market, to avoid from unintentionally harming friendly HFT strategies. Cooper et al.
(2016) examine regulatory efforts related to HFT, particularly on the issue of HFT’s deception in the
market. They conclude that the action to treat a deception, or even an intentional deception, as a
misconduct in a financial market, is a mistake. They outlined three (3) acceptable criteria for
algorithm trading strategies, which are; (1) the trading strategy should be prudent, in which it would
not be harmful to the market should they behave unexpectedly; (2) the trading strategy should not
block price discovery, i.e. it should not interfere with the ability of other market participants to reflect
their private information on the price; and (3) the trading strategy should not circumvent transparent
price discovery, and therefore, strategies that conceal information from being discovered, such as
using dark pools or hidden orders, should be prohibited.
6 An aggressive order is an order that is placed on the current market price, a.k.a. market order, or a limit-order with price near to the current market price. A passive order on the hand is a limit-price placed far from the current market price.
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2.5 Beneficial HFT strategies
The following sections provide a brief a discussion on acceptable HFT trading strategies, namely
statistical arbitrage, directional trading strategies, and market-making. These strategies are deemed as
acceptable as they do not harm the market and have positive effects on market quality.
2.5.1 Statistical arbitrage
Statistical arbitrage, also commonly known as “stat arb”, is a trading strategy that is based on the
theory that two similar instruments should share similar behavior, and therefore, any short-term
divergence between their relative prices are likely to converge again. The temporary divergence is
more likely to be driven by momentary order imbalance in the market, rather than by any meaningful
fundamental change (Narang, 2013).7 This trading strategy is designed to make a profit from price
disparity, and temporary deviations of statistically significant relationships,8 while considering tens or
hundreds of stocks to utilize this strategy (Lhabitant & Gregoriou, 2015; Golub, Dupuis, & Olsen,
2013; Moosa & Ramiah, 2015). Accordingly, HFT will hunt for the opportunities that arise during the
temporary deviations period and exploit them before the phenomenon disappears (Moosa & Ramiah,
2014).
Wissner-Gross and Freer (2010) highlight the importance of minimizing information
transmission delay in modern-day securities trading. In their paper on relativistic statistical arbitrage,
they demonstrated that there exist optimal intermediate locations between trading centers that host
cointegrated securities, which minimizes transmission delays and maximizes profit potential. As
traders continue to aim at being the fastest, the importance of having optimal locations is even more
pronounced (Donner, 2010; Wissner-Gross & Freer, 2010). Regardless, Kozhan and Tham (2012 .)
argue that while competition is commonly associated with improved price discovery, competition
among arbitrageurs might inflict negative externalities on each other due to the crowding effect,
which in turn will limit efficiency.
The opportunities for statistical arbitrage might surge from long-term investors’ strategic
decision. For instance, their action to buy or to sell certain securities might create a price impact on
the securities’ price, which consequently create a ripple of price impact across the markets, especially
in correlated securities (Goldstein, Kumar, & Graves, 2014). The fastest trader who first notices such
opportunities and trades on them will make the most, if not take all, of the profits from the
7 This trading strategy is also commonly known as “pairs trading”. Although in theory it is possible to find directly comparable instruments, however, very few assets can be compared precisely with another instrument, rendering the potential benefits from this strategy to be infeasible (Narang, 2013).8 HFT might use statistical approach that measures the relationship between two or more instruments such as cointegration or correlation analysis.
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phenomenon. Therefore, speed is essential to successfully execute this trading strategy, and HFT that
implement this strategy are willing to spend a lot to keep their technological capabilities up-to-date
(Chung & Lee, 2016; MacIntosh, 2015). This strategy plays a key role in the market in terms of
liquidity provision, as well as in price discovery and information dissemination process (Goldstein,
Kumar, & Graves, 2014). Nonetheless, Hasbrouck and Saar (2013) argue that even though HFT helps
in eliminating momentary price distortions but given that the improvement is only within millisecond
environment, the effect is deemed insubstantial.
2.5.2 Directional trading
Directional trading strategies is a group of high-frequency trading strategies based on the
identification of short-term trend or momentum, which includes event-driven strategies and short-term
price movements prediction strategies. Directional strategies are time-sensitive (Aldridge, 2013), as
they need to anticipate an intraday price movement, which involves taking un-hedged positions based
on forecasted price changes, such as exploiting the divergence between fundamental values and actual
market prices. Benos and Sagade (2016) find that HFT with neutral liquidity taking/making behavior
is trend chasers. They trade in the direction of short-term price changes, i.e. they buy when the price is
rising and sell when the price is falling, which is suggestive of momentum strategies.
As the name implies, directional strategies are based on the theory that the price movement
has directions and they are predictable, which might be following a trend (momentum strategies) or
reversal of a trend (mean reversion strategies). Under the momentum strategy, HFT will identify a
trend or a significant move, and bet that the price will continue to move in the same direction, driven
by the idea of there is a growing consensus among market participants (Narang, 2013). The mean
reversion strategy, on the other hand, is built on the notion that any deviations in price, such as a trend
or a consistent direction, may be temporary in nature. Thus, price movements do not persistently
move in one direction, and will eventually revert and bounce back (Easley, Prado, & O’Hara, 2012).
To be successful in implementing directional trading strategies, HFT needs to have superior
access to information (e.g.: information from paid-for news sources such Bloomberg) and able to
immediately assess and analyze market condition. Foucault, Hombert, and Rosu (2016) suggest that
the contribution of news trading to the directional trader’s profit increases with news informativeness,
and the fastest traders will gain the most profit. Furthermore, the competitive edge that directional
traders have from the early access to new information will not last long, as the information will soon
be available to the public. Thus, the directional traders are normally aggressive, as they use market
orders or post limit prices close to market (Aldridge, 2013).
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2.5.3 Market-making
Market-making, in general, can be described as the placement of limit orders on both sides of the
market price, in which limit buy (sell) orders are placed just below (above) the market price, which
provides liquidity to the market. HFT market-making strategies help the market to be more efficient
and have stabilizing effects to the market as they (the HFT) provide buying power when others want
to sell and selling power when others want to buy (Angel, 2014). Despite the financial landscape has
developed so much as technology evolves, the general mechanics of market-making still hold even in
a high-frequency world. Goldstein, Kumar, and Graves (2014) states that market-making HFT uses
automated liquidity provision, a strategy which rapidly places, cancel, and replace bid (buy) and ask
(sell) limit orders, and profit from the resulting spreads. The high-frequency updating process
involves in the market-making process resulted in enormous orders volume and a high cancellation
rate of 90% or more (SEC, 2010).
Unlike HFT that uses directional trading strategies, HFT market-makers do not seek to make a
directional bet, but instead, take a position on both sides of the order book to maximize their inventory
turnover. HFT market-makers typically would turn over their inventory more than five times in a day,
which explains their high share of volume traded in the market. They also hold minimum or even zero
inventory positions at the end of a trading day. Since they have very small inventories and short
holding period, essentially they could perform their market-making activities with very low capital,
while using high-speed trading to control their position risk (Easley, Prado, & O’Hara, 2011). Benos
and Sagade (2016) find evidence that passive HFT is consistent with market-making activity, in which
they trade in the opposite direction (i.e. contrarian trading) of the most recent price changes, post limit
orders, and use aggressive trade to make quick inventory adjustments.9 Regardless, they also find that
passive HFT has a high information-to-volume ratio, suggesting that the HFT might use various
market-making strategies, rather than solely using aggressive orders to make the market.
Aldridge (2013) states that a market-maker is exposed to two types of risk once his market
limit orders are placed, which are (1) inventory risk and (2) adverse selection risk. Inventory risk is
the risk that the inventory that a market-maker is holding decline in value due to natural market
movements, while adverse selection risk is the possibility of the market-maker is trading against a
party that is better-informed about the true price of the stock. Thus, it is only natural that the market-
maker to be compensated not only for the liquidity-providing service that they provided, but also the
risk they have to bear from their role as a market-maker (Aldridge, 2013; Golub et al., 2013).
9 Benos and Sagade (2016, JFM) categorized HFT based on their liquidity taking/making behaviour. For computational details of the measure, kindly refer to their paper at https://doi.org/10.1016/j.finmar.2016.03.004
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Some electronic exchanges use maker-taker pricing model to price their order-matching
service (Harris, 2015).10 Durbin (2010) defines the model as “a pricing policy of some exchanges
where active traders pay a fee, some of which is distributed to the associated passive trader” (p. 206).
The maker-taker pricing model is used to encourage market-making instead of market-taking activity
in the market through incentives in the form of rebates or reduced transaction costs to market-makers.
The rebate is indeed important for market-making HFT. The absence of rebate would put HFT in a
loss position (Hendershott & Riordan, 2013), and their revenue from supplying liquidity would be
negative (Brogaard, Hendershott, & Riordan, 2014), which in turn may discourage HFT’s liquidity
provision activities.
2.6 Harmful HFT strategies
The controversial strategies are the strategies that profit at the expense of others through "dirty"
means such as front-running, order anticipation, quote-matching, quote-stuffing, spoofing, and
layering. Moreover, HFT’ ability to rapidly enter and cancel orders faster than other traders makes it
difficult to identify where liquidity exists across fragmented markets and this uncertainty creates even
more profitable opportunity for HFT (O’Hara, 2015).
2.6.1 Front-running, order-anticipation, and quote-matching
Harris (2013, 2015) describe front-running as “very harmful” trading strategies, and further
categorized them into “order-anticipating” and “quote-matching” strategy. Order-anticipation works
by examining trades and quotes to detect algorithms used by traders that intend to move large orders. 11
The HFT would then trade ahead of (i.e. front-run) the incoming large orders and profit from the
anticipated direction of the price changes. This will make the price higher (lower) for incoming large
buy (sell) orders, which increase the transaction costs for traders intended to execute a large order.
HFT that apply order anticipation strategy cleverly design their algorithms to play by the book,
without violation of a duty, misappropriation of information, or other misconduct (SEC, 2010).
Regardless, the strategy that they use is “parasitic” ‒ not only it does not contribute to price discovery
or liquidity, but it also preys on other traders and jeopardize the large traders the most (Harris, 2015).
10 The maker-taker pricing model is criticized for causing distortion in the market (Angel, 2014, FR), providing unfair advantages to high-speed traders. This issue is further discussed in the Section 2.7.4: Issues on maker-taker pricing model. 11 A trader will split their large orders into “smaller packages” to conceal their private information, and reduce the impact on the market. In this aspect, this is quite similar to the reason traders use dark pools to trade their large orders.
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Some institutional investors even claim that the order-anticipation strategy may adversely affect their
trading strategy, which impacts costs for these institutional investors (Agarwal, 2012).
Quote matching, on the other hand, make profits by posting slightly better limit order, e.g.
one-tick higher (lower) than slow traders’ limit buy (sell) orders, which gives them price-priority. In
the case of the market is moving against their position, quote-matching HFT would trade with the
slower traders’ quotes (which has become the best quotes) to minimize their loss. The problem of
quote matching is not something new to the large buy-side traders. It was an important source of
profit for exchange specialists before the era of HFT. The main difference between now and then is
the identity of the quote matchers (Harris, 2013). Unlike the order anticipation strategy that requires
high-quality pattern-recognition algorithms, the success of quote matching strategy highly depends on
HFT’s low-latency communication. Speed is crucial to quote-matchers to get their orders be the first
to fill the large orders, also to revise their unexecuted orders should the large orders are canceled or
filled before they can be matched, thus, it is dominated by the faster HFT (Harris, 2013).
Nevertheless, both strategies unnecessarily increased the large traders’ transaction costs (Chung &
Lee, 2016), and may impede the process of impounding fundamental information into the price
(Jarnecic & Snape, 2014).
Aquilina and Ysusi (2016) empirically examine HFT order anticipation activity using data
from LSE and find no evidence that HFT systematically anticipate orders sent to different venues by
non-HFT, and try to front-run the orders. However, they do find trading patterns consistent with HFT
anticipate non-HFT’ order flow when analyzing longer time periods. Regardless, the result can also
mean that the HFT able to react faster to news and other public information than non-HFT. They
conclude that “HFT appear not to anticipate near-simultaneous orders…but they could be predicting
the flow over longer time periods” (p. 26).
2.6.2 Spoofing and layering
Spoofing and layering are defined as a strategy that:
Submitting multiple orders at different prices on one side of the order book slightly away
from the touch, submitting an order to the other side of the order book (which reflects the
true intention to trade) and, following the execution of the latter, rapidly removing the
multiple initial orders from the book (ESMA (2011, p. 27).
FINRA (2012) in general describe spoofing as a form of market manipulation intended for “triggering
another market participant(s) to join or improve the NBBO, followed by canceling the non-bona fide
order and entering an order on the opposite side of the market” (para. 5). Dodd-Frank Wall Street
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Reform and Consumer Protection Act, on the other hand, outlined a broader definition of spoofing,
defined as a disruptive practice that involves “bidding or offering with the intent to cancel the bid or
offer before execution” (p. 364), which makes it unlawful to practice such strategy.12
Spoofing is executed with the intention to attract liquidity by posting fake market or limit
orders to mislead other investors, especially algorithms specialize in tape reading (Serbera &
Paumard, 2016), by forming an illusion that the market is moving soon due to a great demand in the
order book. For example, HFT may create such situation by posting large displayed limit orders just
below the best bid price, leaving others under the impression that the price will soon move upwards.
This situation encourages other traders to quickly buy the stock by quoting the stock at a higher bid
price or even execute market orders. In the meantime, the HFT might already own the stocks
beforehand, and can now sell them at a higher price in a bigger volume, thanks to the artificially
inflated price that was driven by the fake limit buy orders.
Layering is a form of spoofing, which involves placement of a large number of fake orders on
several different price limits on one side of the order book (AFM, 2010). This creates an appearance
of changing levels of supply and demand in the affected securities (FINRA, 2012). Others may falsely
interpret this pattern as a signal of an increasing directional pressure on the price and act accordingly.
The HFT will then make a profit from the price move they have initiated and cancel the fake limit
orders before they are executed. Both spoofing and layering convey an impression that a security is
more liquid than it actually is, or suggest that the security is currently under- or overpriced (Harris,
2015). Regardless, Cooper et al. (2016) claim that spoofing and layering is just another form of
bluffing, and just like poker, bluffing is allowed. They conclude that the regulators should not treat all
deception in the financial market as a misconduct and proposed a set of criteria in deciding which
trading strategy should be regulated, and which should not.13
2.6.3 Quote-stuffing
Quote-stuffing is another form of a market manipulation strategy that utilizes HFT’s ability to
rapidly send and cancel orders. Easley et al. (2012) describe quote stuffing as a strategy that “involves
sending and canceling massive numbers of orders with the intent of taking all available bandwidth and
thereby preventing other traders from being able to submit orders” (p. 228). In similar notes, The
Government Office for Science (2012, p. 168) defines quote-stuffing as “entering large numbers of
12 Panther Energy Trading (a HFT firm) and its owner Michael J. Coscia, were charged under the Dodd-Frank Act for engaging in spoofing by “utilizing a computer algorithm that was designed to illegally place and quickly cancel bids and offers in futures contracts” (CFTC, July 22, 2013, Press release). From August 8, 2011 until August 18, 2011, the firm accumulates a staggering profit of US$1.4 million through its spoofing algorithms.13 Cooper et al. (2016, BEQ) states that an acceptable trading strategy (1) should be prudent, (2) should not block price discovery, and (3) should not circumvent transparent price discovery.
23
orders and/or cancellations/updates to orders so as to create uncertainty for other participants, slowing
down their process and to camouflage the manipulator’s own strategy”. The high rate of orders
entering and canceling involves in quote stuffing is viewed as a way to manipulate markets, and luring
other traders into making mistakes (Narang, 2013).
Unlike spoofing and layering that use limit order near the best bid and ask price, quote
stuffing involves placing large amounts of nonexecutable orders ‒ i.e. limit orders that are far from
the best quote, aimed to congest the market and slow down other competitors (Lhabitant & Gregoriou,
2015). An exchange’s network bandwidth might be congested from receiving unusually large
numbers of trade messages (e.g. rapid orders and cancellations), thus impairing other traders’ access
to the market (Angel & McCabe, 2013). The impairment leaves the slower traders with an unclear
picture of the actual market situation and affected their ability to execute trades. The faster traders on
the other hand, able to get a better understanding of what is happening in the market, allowing them to
profit at the expense of slower traders (Biais & Woolley, 2011). Since quote stuffing strategy seeks to
make a profit by preventing others from adding their private information into the security, it lacks the
criteria of an acceptable HFT strategy, and thus, should be prohibited (Cooper et al., 2016).
2.7 The effect of HFT on market quality
A large and growing body of literature has investigated the effect of HFT on market quality. The term
"market quality" in itself is broadly defined, but it is commonly associated with price discovery and
efficiency, liquidity, and volatility (e.g.: Harris, 2002; The U.K. Government Office for Science,
2012). Based on HFT's characteristics (see section 2.2 ‒ Defining HFT), it can be thought as a new
breed of intermediary, which may improve or harm the market. The issue of whether HFT is
beneficial or detrimental to the market is a still a hot topic, debated among market participants,
regulators, media, as well as academics (Menkveld, 2016). The many perspectives on HFT may have
stemmed from the lack of consensus on the mechanics of HFT, which may act as market-makers,
arbitrageurs, predators, or some combination (Carrion, 2013).
In his seminal paper, Fama (1970) states “a market in which prices always fully reflect
available information is called efficient” (p. 383). The EMH postulates that in an informationally
efficient market, security prices will adjust rapidly to the arrival of new information, and thus, the
prevailing prices reflect all existing information about the security. There are three assumptions
underlying the hypothesis: (1) an efficient market requires that a large number of profit-maximizing
participants analyse and value securities, each independently of the others; (2) new information
regarding securities comes to the market in a random fashion, and the timing of one announcement is
generally independent of others; and (3) the competition between the many profit-maximizing
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investors to profit from the new information causes the security prices to adjust rapidly, and thus, the
impact of new information is reflected in the security prices. Thus, the price changes are hypothesized
to be independent and random and require a certain minimum amount of trading by the numerous
competing investors in making the market more efficient.
EMH asserts that the existing securities prices in an efficient market should unbiased, and able
to reflect all currently available information. Thus, should EMH holds, once an information is
publicly disclosed, it is quickly reflected in prices (Fox, Glosten, & Rauterberg, 2017), and any
mispricing and associated arbitrage opportunities should be rapidly eliminated (Goodhart & O’Hara,
1995). Furthermore, in the era of HFT, the term “immediately”, “rapidly”, or “current” need to be
refined, as their (HFT) definition and perception on these terms are very much different than ordinary
human traders. Comparatively, it takes 400–500 milliseconds for a human being to blink an eye, while
HFT might have traded hundreds or thousands of times during a similar period (O’Hara, 2015).
There are two main functions of a financial market, i.e. to provide liquidity and to promote
price discovery; in which both are vital for asset pricing. The process of incorporating new
information into asset prices is known as price discovery, and together with liquidity, they play an
important role for an efficient capital allocation in the economy. An efficient market allows
individuals to reallocate their asset holdings, resulting in risk sharing among investors (O’Hara,
2003). The market is deemed as efficient when the price of a security fully reflects all currently
available information about its economic value, both current and historical information. Since
financial market is not naturally efficient, the market will move towards efficiency through price
discovery (Cooper et al., 2016), and trading activities by informed traders, either through market or
limit orders, will incorporate their private information about a security on its price (Cao, Hansch, &
Wang, 2009). Therefore, the maximization of price discovery is seen as an important objective by
regulators and academics alike (Cespa & Foucault, 2014).
In addition, as noted by Aldridge (2013), the process of impounding information from news to
price is hardly instantaneous. The price will first swing due to the implicit “negotiation” among the
many buyers and sellers which can be seen in the order flow before eventually finds its optimal post-
announcement price range. This process is commonly referred to as tâtonnement – a French word for
“trial and error”. The price fluctuation gives HFT an opportunity to profit from the arbitraging
surrounding news release and bring the market one step closer to its efficient state – as per EMH.
Using directional event-based strategies, HFT will place its trades based on forecasted market reaction
towards an event.
A vast majority of the empirical study on HFT and automated trading find a positive influence
on the market quality, in the sense that it reduces the bid-ask spreads, improves market liquidity, and
25
makes stock prices more efficient (Jones, 2013). Hasbrouck and Saar (2013) study the effect of low-
latency activities on market quality using the NASDAQ HFT dataset and find that an increase in HFT
activities reduce quoted spreads, reduce price impact, increase depth, and lowers short-term volatility.
They also test the relationship between normal and heightened uncertainty periods in the U.S. and find
evidence that higher low-latency activities improve market quality in both periods. This is also
consistent with Conrad, Wahal, and Xiang (2015) that uses the full cross-section of securities in the
U.S. equity markets and three hundred largest stocks on the Tokyo Stock Exchange (TSE).14,15 They
find that high-frequency quotation activity not only has no detrimental effect on market quality but in
fact, the presence of high-frequency quotes improves the efficiency of the price discovery process and
reduce the trading costs. These findings are further supported by the evidence from Boehmer, Fong,
and Wu (2015) that find co-location services facilitate HFT, which causally improves market
quality.16
Market-making HFT provides liquidity by matching buyer and seller orders, or by buying and
selling securities from their own inventories should they failed to immediately match buyers and
sellers (Shorter & Miller, 2014). HFT that engage as market-maker use their speed advantage to
quickly update quotes, and they profit from the difference between the price buyers are willing to pay
and the ask prices sellers are willing to accept for a security. Since this activity requires HFT to
maintain limit orders on both sides of the trades, it provides liquidity to the market (Chung & Lee,
2016). Hagstromer and Norden (2013) studied the event of changes in minimum tick size to examine
the effect of HFT activities on market quality using 30 Swedish large-cap stocks traded on the
NASDAQ-OMX Stockholm Exchange. Their findings suggest that HFT market-making activities
reduce short-term volatility, which is healthy for the overall market quality. Similarly, Riordan and
Storkenmaier (2012) study the effect of decreasing in latency on market quality following the release
of Xetra 8.0 by Deutsche Boerse in 2007 find significant improvement in the market quality post
upgrade, determined by narrower spread measures and higher relative quotes contribution to price
discovery.17
Even though the increasing competition of market-making in general benefits the market, the
fact that HFT does not have affirmative obligation to make market unlike the traditional market-
maker or specialists, raised concern that they might cause disruptions by fleeing the market at their
will (Carrion, 2013), e.g. when it is no longer profitable to do so (Anand & Venkataraman, 2013). The
14 Conrad et al. (2015) sample is from 2009 ‒ 2011 for the U.S. markets, and from 2010 and 2011 for the TSE.15 The three hundred largest stocks are from the First Section of the TSE by beginning-of-month market capitalization.16 Boehmer et al. (2015) use data from 42 markets to study the effect co-location on AT and HFT. The first implementation date of co-location in each country is used to capture the effect on latency prompted by the co-location service.17 The new trading platform was introduced with a sole reason to reduce the system latency, with no other meaningful microstructure change. Following the introduction, system latency is reduced from 50 millisecond to 10 millisecond.
26
absence of the constraining obligations also gives HFT more flexibility to formulate market-making
strategies beyond the traditional means (Brogaard et al., 2014). To gain more volume, certain trading
venues offer liquidity rebates to market-making HFT, which benefits both the HFT and the exchanges
themselves, as the HFT has the motivation to route the orders to their exchanges (Harris, 2015). The
aim for such rebates is to encourage and reward the liquidity supply provided by the market-makers
(The U.K. Government Office for Science, 2012). This is justified by the finding of Hendershott and
Riordan (2013) which suggest that HFT market-makers would lose money in the absence of rebate.
Similarly, Brogaard, Hendershott, and Riordan (2014) find that HFT liquidity supplying revenues are
negative without the fee rebates, especially during transactions with tighter spreads.
Theoretically, HFT could have both positive and negative effects on liquidity. The light-speed
trading activity by HFT is claimed to promote liquidity through rapid price adjustments, allowing for
narrower bid-ask spreads within a market, strengthening the inter-market linkage and activity
(Goldstein, Kumar, & Graves, 2014), and lowering the cost of intermediation (Jones, 2013). However,
the higher level of trading activity by HFT cannot simply be the indicator of better liquidity in the
market, as the HFT could be in either side of the trades. A dominance in the supply side would lead to
higher liquidity and narrower spread, while a greater number of trading activity in the demand side
would take liquidity away from the market and widened spreads (Goldstein et al., 2014). For instance,
CFTC-SEC (2010b) report suggest that even though HFT usually provide liquidity, during the Flash
Crash, they turned to consume liquidity. Easley et al. (2011) suggest that the action produces toxic
order flow and has exacerbated the ongoing liquidity crisis. This behavior of HFT has called for
regulatory discussion and debate on whether to impose HFT with quotation obligation and/or prevent
them from doing high-speed quotation entering/deleting (Gomber et al., 2011).
Brogaard et al. (2014) find that HFT, in general, has a positive role in the price discovery
process, especially contributing to the speed of price adjustment to new information, and smaller
pricing errors. However, they also contest that even though the price informativeness is commonly
viewed as something positive for the economy, the information that HFT used is short-lived, lasting
for only 3-4 seconds. Should the information eventually become public without HFT’s intermediation,
the adverse selection costs that slower traders have to bear might cause the potential welfare gains
from the faster price discovery becomes trivial or even negative.
Biais and Woolley (2011) argue that while the development of sophisticated and rapid trading
algorithms may benefit the markets and investors through better price discovery and liquidity, they
might be detrimental to the slower traders due to adverse selection problem. In a similar note, Biais,
Foucault, and Moinas (2015) claim that even though the investment in fast trading does help to deal
with the issue of market fragmentation, it also comes with the risk of adverse selection to the slow-
traders, which lowers the social welfare. Scholtus, van Dijk, and Frijns (2014) find evidence of
27
deterioration of market quality around the U.S. macroeconomic announcements. Using 60 seconds
event window from the release of the news [0, 60], they find that higher algorithmic trading activity
leads to lower depth, and higher quoted spreads, adverse selection costs, and volatility measures.18
Froot, Scharfstein, and Stein (1992) show that in theory, short-term traders may bank on short-
term information too much, and less concern on fundamentals value of a firm, which in turn,
dampened market efficiency. Vives (1995) suggests that short-horizon traders reduce price
informativeness with the concentrated arrival of information, which is likely to be the case around
earnings news events. Zhang (2010) estimated the volume of HFT in the U.S. capital market for the
year 2009 and find that HFT accounts for 78% of the total trading volume, which is very close to
Tabb Group’s estimate at 73%. He finds that HFT is positively correlated with price volatility even
after controlling for stock’s fundamentals and explanatory variables for volatility. The result is
stronger especially in 3,000 largest stocks by market capitalization, in stocks with high institutional
holdings, and during high market uncertainty periods.
Froot et al. (1992) and Zhang (2010) demonstrate that on account of their relative emphasis on
the short-term horizon, the HFT firms hamper the price discovery process in the market. In fact, the
HFT activities may cause the markets to be “too efficient” (overshooting fundamental values) and
therefore, need to be restrained. Zhang (2010) shows that in the short run, HFT activity causes stock
prices to move excessively in the direction of the news about fundamentals making it detrimental to
the price discovery process. For instance, after positive fundamental news about a stock is released,
HFT firms will rapidly enter a long position in the stock, and consequently, raising its price. At a later
time, fundamental investors make their moves to buy the stock too, causing the stock price to rise
more than the news about the fundamentals warranted, and thus, leads to “overshooting”. Another
reason for this phenomenon could be that HFT firms try to front run fundamental investors by
anticipating the general direction of the subsequent trades. These firms will buy/sell the stock before
the fundamental investors can do so, and when they (fundamental investors) eventually execute their
trades it causes the price to move excessively.
In fact, some argue that it is the sheer speed of HFT that cause other slower investors bearing
the cost of adverse selection (Jones, 2013). In a theoretical paper, Budish et al. (2015) develop a
model in which market-makers or traders that invest in speed will be the first to react and make a
profit from the newly arrived public information. In the event of the traders receive and react to a
news before the market-makers do, they (the fast traders) will trade with the stale quotes, which
impose adverse selection cost on the market-makers. This situation will discourage liquidity
provision, and consequently, the market-makers include the cost of them being adversely selected in
18 To measure market quality, Scholtus et al. (2014) examine liquidity and volatility in the market. Liquidity is measured using depth, volume, and spread. Volatility is measured using two realized measures calculated overintervals of one (s = 60) and five (s = 300) minutes.
28
their quote, resulting in the wider spread and higher cost for other slower investors. This could be
made possible due to HFT’s speed and resources, which allow them to quickly process and take
appropriate action whenever a new publicly available information arise. Slower traders on the hand,
take a longer time to revise their orders, allowing HFT adversely select other participants’ orders
(Brogaard et al., 2014).
It is also possible for the algorithm to be fed with false information – either intentionally or
accidentally. For instance, the United Airlines (UAL) stock price suddenly crash from US$12 to US$3
on September 8, 2008, in a mere 12 minutes, in which the shareholders lost (in value) of
approximately US$1 billion (New York Times, 2008). An investigation later revealed that the rapid
drop was mainly due to the interplay between algorithms that reacted to a six-year-old headline that
mistakenly hit the news feed since human traders might not be deceived by the headline blunder
(Donefer, 2010). Similarly, two weeks prior to the UAL’s unfortunate event, on August 27, 2008,
Bloomberg News accidentally published an obituary for Steve Jobs – the CEO of Apple (APPL)
(Fortune.com, 2008). Luckily, the blunder happened during off-trading hours and was quickly
retracted. Should it be otherwise, then Apple’s stock price might suffer the same fate that befell
United Airlines’ stocks two weeks later (Donefer, 2010). This leads to another question – does
immediacy of information dissemination always a good thing?
In a nutshell, scholars' understanding of the impact of HFT on market quality is still lacking
due to its young literature and the lack of high-quality data (Carrion, 2013; Boehmer et al., 2015).
However, in general, there is mixed empirical evidence on the impact of HFT on market quality.
Despite the majority of empirical studies find positive effects of HFT's participation in the market,
they cannot rule out the possibility that HFT, in theory, may harm the market through their predatory
trading strategy (Manahov et al., 2014). Regulatory bodies around the world are either implemented
or mulling over rules to contain and mitigate any HFT activity that may potentially detriment market
quality (Benos & Sagade, 2016). It is agreed that any abusive or predatory trading activity which goes
against market integrity should be eradicated. Nonetheless, regulators must be extra careful in
formulating their arrangement to avoid any excessive regulations and constraints that may be
counterproductive and have unanticipated effects on market quality. For instance, the newly
formulated regulation should not prevent beneficial HFT strategies that have positive effects on
liquidity (e.g.: market-making strategies) or price discovery and market efficiency (e.g.: arbitrage
strategies) from taking place (Gomber, Arndt, Lutat, & Uhle, 2011).
29
2.8 Controversies on HFT
This section is aimed to highlight the negative sentiment and controversies surrounding the HFT. The
identified controversies are (1) the flash crash of May 6, 2010; (2) the economic welfare of the arms
race; and (3) HFT’s market-making obligation.
2.8.1 The Flash Crash of May 6, 2010
On May 6, 2010, the US financial markets were shocked with a short-lived, yet severe drop in prices,
all happened within minutes. The sudden market crash of May 6, 2010, is later dubbed as the "flash
crash", given the brief moment of the event. The U.S. Commodity Futures Trading Commission
(CFTC) and U.S. Securities & Exchange Commission (SEC) released joint preliminary findings with
regards to the event on May 18, 2010 (CFTC-SEC, 2010a), and full findings were released later on
September 30, 2010 (CFTC-SEC, 2010b).
The US market opened on May 6 with unsettling political and economic issues surrounding
the European debt crisis. The concern over the future direction of the European market has heightened
the level of uncertainties in the US market, evidenced by high volatility, a flight to quality, and rise in
premiums for buying protection against default by the Greek government on their sovereign debt.
Consequently, the Euro experienced a sharp decline against the U.S. Dollar and Japanese Yen around
midday. In the U.S., the financial market was shrouded by negative market sentiment, causing the
S&P500 volatility index (VIX) to rise by 22.5 percent at around 2.30 p.m. (Central Time, CT) from its
opening level. This has triggered investors to engage in flight to quality, created a selling pressure
which has pushed down the Dow Jones Industrial Average (DJIA) by 2.5%.
At 2.32 p.m., Waddell & Reed (a large fundamental trader) initiated a sell order algorithm
(Sell Algorithm) to sell 75,000 E-mini (S&P500 futures) contracts to hedge its existing equity
position (Reuters, 2010; CFTC-SEC, 2010a). The Sell Algorithm is programmed to target an
execution rate set to 9% of the trading volume calculated over the previous minute, without regard to
price or time. Normally orders at such scale (valued at approximately US$4.1 billion) are fed in
multiple stages to avoid shocks to the market, but apparently, this time it was not. Initially, the selling
pressure was absorbed by HFT and other intermediaries in the futures market, followed by the
fundamental buyer and cross-market arbitrageurs, in which the latter transferred the selling pressure to
the equities market. Within 13 minutes of execution (between 2:32 p.m. and 2:45 p.m.), 35,000 E-
mini contracts (valued at approximately US$1.9 billion) out of the intended 75,000 were sold.
30
From the Sell Algorithm order, HFT has accumulated a net long position of about 3,300
contracts.19 Between 2:41 p.m. to 2:44 p.m., HFT aggressively sold about 2,200 E-mini contracts they
held to reduce their inventories. Nearly 140,000 E-mini contracts (over 33% of total trading volume)
were traded by HFT.20 The dramatic increased in trading volume increased volatility in the market,
which in turn shied long-term traders away from the market. The lack of demand in the market caused
HFT to buy and sell from one another, generating a "hot-potato" volume effect. Enormous selling
pressure from the combination of the Sell Algorithm, HFT, and other traders drove the price of the E-
mini down by 3% in this 4 minutes period. At the same time, cross-market arbitrageurs who bought
the E-mini simultaneously sold equivalent amounts in the equities markets, driving the price of S&P
500 SPDR (SPY) also down by approximately 3%.21
The combined selling pressure was so tremendous it almost wiped clean the entire buy-side
orders of the E-mini, creating an order imbalance in the market. At that moment, there were less than
1,050 buy-side orders unmatched, and still, more than 50% of the Sell Algorithm's orders yet to be
matched. This severe liquidity absence pushed the E-mini prices down by another 1.7% in a mere 15
seconds, reaching its intraday low of 1,056 points. At 2:45:28 p.m., the Chicago Mercantile
Exchange's (CME) Stop Logic Functionality was triggered due to the rapid prices decline of the E-
mini, causing all trading on the E-mini to be halted for five seconds. After the trading resumed at
2:45:33 p.m., the E-mini prices stabilized and starting to recover, thanks to opportunistic and longer-
term traders who re-entered the market and rapidly accumulated long positions (Kirilenko et al.,
2017). Subsequently, SPY also recovered.
Despite the E-mini recovering, the prices of other affected securities continued to decline. The
sell orders placed on some individual securities and ETFs experienced reduced buying interest,
mainly due to a high level of uncertainty among market participants in the market. Accordingly, some
market-makers and other liquidity providers either widened their spreads and/or reduced offered
liquidity, while others simply withdrew their position off the market. HFT in the equity markets
traded proportionally more as volume increased, and overall were net sellers in the fast-declining
market. Some of the HFT continued their trading and tap on the opportunities arose from the severe
price dislocations in individual securities as the market started to recover, while some others just
stopped trading completely.
19 16 out of over 15,000 trading accounts are classified as HFT, and traded over 1,455,000 contracts on May 6, equivalent to almost one-third of the total daily trading volume (CFTC-SEC, 2010b).20 This is consistent with the HFT’ typical practice of trading a very large number of contracts, but not accumulating an aggregate inventory beyond three to four thousand contracts in either direction.21 The E-mini and SPY are the two most active stock index instruments traded in the electronic futures and equity markets. Both are derivative products designed to track stocks in the S&P 500 Index, which in turn represents approximately 75% of the market capitalization of U.S.-listed equities. Since the E-mini and SPY both track the same set of S&P 500 stocks, cross-market arbitrage between these two products kept their prices closely aligned during their rapid declines.
31
There were approximately 2 billion shares with a total volume of more than US$56 billion
traded between 2:40 p.m. and 3:00 p.m. on that day. During this 20 minutes window, more than 98%
of all shares were traded within 10% of their value at 2:40 p.m. Due to the unusually high level of
uncertainty in the market, orders sent to the market found no immediate interest, caused trades being
executed at irrational prices. For instance, Accenture plc (ACN) rapidly declined in 7 seconds from
about US$30 at 2:47:47 p.m., to US$0.01 by 2:47:54 p.m., and recovered within a matter of seconds.
An ETF, iShares Russell 1000 Growth Index Fund's (IWF) share price plummeted from about US$45
just before 2:46 p.m. to the lowest price of US$0.0001 at 2:47:28 p.m., and slowly recovered to its
prior level by 2:56 p.m. On the contrary, Sotheby's (BID) was traded at an extremely high price of
US$99,999.9999 at 2:57:08 p.m., from around US$30 only minutes before that (CFTC-SEC, 2010a).
These extreme cases were caused by orders executed against stub quotes, which was triggered due to
the sudden loss of liquidity during the flash crash (Gomber, Arndt, Lutat, & Uhle, 2011).22
Overall, over 20,000 trades (amounting to 5.5 million shares) across 300 separate securities
and ETFs have executed at prices 60% or more away from their 2:40 p.m. prices. By 3:00 p.m., prices
for most securities had reverted back to trading at their rational values. After the market closed, the
SEC and the Financial Industry Regulatory Authority (FINRA) have met and agreed to adopt the
“clearly erroneous" trade rules, and thus all trades classified as "clearly erroneous" were canceled
(broken).23,24 Almost two-thirds of shares in the broken trades were executed at prices of less than
US$1.00, and approximately five percent were executed at prices of greater than US$100 (CFTC-
SEC, 2010b). From the joint report, it is evident that HFT did not trigger the Flash Crash. However,
the repeated buying and selling of contracts executed by the automated systems created the hot-potato
effect as HFT competed for liquidity. Thus, their trading behavior during the unusually large selling
pressure on May 6 is perceived to have exacerbated the price decline and market volatility (Kirilenko
22 Stub quotes are quotes generated by market-makers at levels far away from the current market in order to comply with its obligation to maintain a continuous two-sided quoting obligations. However, the stub quotes are not intended to be executed (CFTC-SEC, 2010a).23 Under the "clearly erroneous" trade rules, the regulatory body may declare a trade to be null and void, should the trade in question was considered to be "clearly erroneous" (CFTC-SEC, 2010a). On September 10, 2010, the SEC approved new rules submitted by the national exchanges and FINRA that clarify the process for breaking erroneous trades (https://www.sec.gov/rules/sro/bats/2010/34-62886.pdf).24 Following the wide-scale disruption of May 6, 2010, the exchanges and FINRA settled on the relatively high 60% standard for breaking trades (CFTC-SEC, 2010a, 2010b):• For stocks priced US$25 or less, trades will be broken if the trades are at least 10% away from the circuit breaker trigger price.• For stocks priced more than US$25 to US$50, trades will be broken if they are 5% away from the circuit breaker trigger price.• For stocks priced more than US$50, the trades will be broken if they are 3% away from the circuit breaker trigger price.Where circuit breakers are not applicable, the exchanges and FINRA will break trades at specified levels for events involving multiple stocks depending on how many stocks are involved:• For events involving between five and 20 stocks, trades will be broken that are at least 10% away from the "reference price," typically the last sale before pricing was disrupted.• For events involving more than 20 stocks, trades will be broken that are at least 30% away from the reference price.
32
et al., 2017). Due to this event, HFT has received considerable critical attention from both the CFTC
and SEC for creating "excessive" short-term volatility (CFTC-SEC, 2010b, 36-37).
2.8.2 HFT arms race and welfare issues
HFT contribution in the process of price discovery is indeed beneficial, as more informative stock
prices might lead to better resource allocation in the economy. Nonetheless, Brogaard et al. (2014)
find that the information used by HFT are short-lived, lasted for less than 3 to 4 seconds. Should the
information will eventually become public without HFT’ intermediation, then the potential welfare
contribution by HFT might be minuscule, or even negative in the situation where longer-term
investors are significantly affected by the adverse selection costs from trading with HFT. In a similar
note, Menkveld (2014) agree that the presence of market-making HFT in electronic markets does
improve welfare by reducing informational frictions from non-simultaneous orders arrival in the
market. However, the net welfare from HFT is questionable – the positive contribution from market-
making activity might be destroyed when HFT pick off investors’ quotes at lightning speed on
information that will surely arrive at the slower investors at a lower frequency.
HFT acknowledge the importance of investing in hardware, software and network capabilities
to reduce latency in an automated trading process, motivated by the nature of the game where winner-
takes-all. The upgrades allow them to continuously refine their trading algorithms, and emerge
victorious in the arms race (Kauffman, Liu, & Ma, 2017). Regardless, the technology arms race to
shave-off several seconds raised concerns about the excessive spending of money without meaningful
progress in market quality (Chung & Lee, 2016). The race among institutions to be the fastest is
deemed as unproductive, and the unwarranted investments in technological infrastructure to reduce
trading latency creates doubts of whether HFT adds value overall (Chordia et al., 2013; Jones, 2013).
In addition, Menkveld (2014) asserts that the technology investment itself may as well be the source
of negative externality through the relative speed disadvantage it creates for others.
From another point of view, Budish et al. (2015) claim that the arms race is indeed socially
wasteful, but their existence is actually a symptom, stemmed from a flaw in the architecture of
modern financial exchanges that use continuous-time trading, which also creates adverse selection
rents that attract HFT. Budish et al. (2015) suggest that the problem can be addressed using a frequent
batch auction, which will create a discrete-time market to replace the current market design that is
based on the continuous limit order book. This will make the tiny speed advantage less valuable,
which intuitively put an end to the arms race. In a similar notion, Yao and Ye ( forthcoming) find
evidence that even with discrete timing, HFT might continue to race each other – this time to compete
for rents from the queuing channel, originated from yet another microstructure design – tick size.
33
Either way, both types of rents are lucrative by-products of market’s imperfections and can be
dominated by being the fastest, which leads to an arms race in speed.
Regardless, even without the issue of arms race, HFT still pose a threat to many as they may
use high-speed predatory trading strategies (see section 2.6 ‒ Detrimental HFT strategies), such as
introducing "microstructure noise" that generates an unnecessary extra layer of intermediation
between buyers and sellers, leading to increased price volatility and worsened market quality (Cartea
& Penalva, 2012).
2.8.3 Market-making obligations
Anand and Venkataraman (2013) study the trades of two types of market-makers, the Designated
Market-makers (DMMs) and Endogenous Liquidity Providers (ELPs). The main difference between
DMMs and ELPs lies in their obligation to make a market. DMM or Specialists are bounded by
specific obligations imposed by the exchange, i.e. to maintain a market presence by continuously
posting quotes with reasonable depth. ELP on the other hand, employs market-making strategies
because of its profitability, with no affirmative obligations to maintain markets. Anand and
Venkataraman (2013) states the HFT are the most active market-makers in financial markets today, in
which some position themselves as ELP – meaning that they are likely to supply liquidity whenever it
is profitable for them to do so and cease from providing liquidity when facing large adverse selection
risks (Chung & Chuwonganant, 2018), or whenever the market conditions are unfavourable for them
to make profits, which is more likely to happen in times of high market uncertainty (Zhang, 2010).
The lack of commitment to make market especially in times of market stress and in thinly
traded securities raised concern among practitioners and regulators. HFT’s optional market-making
may exacerbate execution uncertainty, and thus, the liquidity supplied by HFT are deemed unreliable,
which might reduce investors’ confidence and participation. Liquidity withdrawal by HFT might thin
out the order book, which may induce extreme market movements (Gomber et al., 2011). This might
also be the underlying reason for the heightened sensitivity of liquidity and returns to market volatility
in the era of HFT. Furthermore, the non-HFT are playing at an uneven playing field due to their
technological inferiority to HFT, and they might find that the market is unfair, and consequently, stop
participating altogether (Anand & Venkataraman, 2013). In response to this potential problem,
regulators consider imposing quotation obligations on HFT, and/or preventing them from engaging in
high-speed order entering and cancellation (Gomber et al., 2011).
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CHAPTER THREE:
ESSAY TWO
HIGH-FREQUENCY TRADING AND RELATIVE TICK SIZE
3.1 Chapter overview
This chapter shows the effect of effective tick size and relative tick size on HFT’s participation.
Section 3.2 presents the introduction of the essay, which covers the background of the study, problem
statement, and research motivation, followed by a statement of research objectives. The chapter
continues with hypotheses, expected contributions, and methodology.
3.2 Introduction
The introduction of computer-based trading takes the financial world by storm, leading to the
birth of a new breed of investors in the market known as algorithmic traders (ATs), which use
sophisticated algorithms to trade in the financial market. On top of the standard ATs’ modus operandi,
a sub-group of ATs known as high-frequency traders (HFT) use state-of-the-art technology and high-
speed connections such as colocation, for lightning speed information processing and order
submissions, quoted in milliseconds and even in nanoseconds. While the entrance of HFT in the
market coincides with the increased level of limit orders submissions and cancellations and extreme
intraday price volatility (Hagstromer & Norden, 2013), it is also associated with the lower bid-ask
spreads, which induced trading rate of both informed and uninformed investors, leading to higher
price efficiency and quickens price discovery (The Government Office for Science, 2012).
On March 31, 2010, the Australian Government announced the support for the approval of a
market license to Chi-X Australia Pty Limited, corresponding with Recommendation 4.5 of the
Johnson Report to increase competition on exchange-traded markets.25 This action is seen as a part of
the effort to position Australia as a leading financial center. Chi-X Australia offers a low-latency and
HFT-friendly trading platform as an alternative to ASX TradeMatch, which is the primary trading and
listing venue for equities trading in Australia. Following the approval, on November 9, 2011, Chi-X
25 The original name of the report is “Australia as a Financial Centre – Building on our Strengths”, produced by Australian Financial Centre Forum in 2009. The Forum was helmed by Mr Mark Johnson, former Deputy Chairman of Macquarie Bank.
35
Australia commenced its full operation to trade all S&P/ASX 200 constituent stocks and ASX-listed
Exchange Traded Funds (ETFs). To remain competitive, ASX reduced its headline trade execution fee
from 0.28 basis points to 0.15 basis points in June 2010 and launched its very own low-latency
alternative trading venue, ASX PureMatch in November 2011. The new trading platform, which
aimed to “meet the growing needs of the trading community for order books that offer the most liquid
stocks across the fastest available platform” (ASX, 2011), directly competes with Chi-X Australia to
attract HFT.
Comerton-Forde (2012) states seven (7) factors that may attract HFT’s participation in a
market, namely, small tick sizes, fragmented markets, low-latency trading platforms, low explicit
trading fees, high liquidity, and trade through protection. In Australia., the tick size, which is also the
main highlights of this study, has remain unchanged since December 4, 1995, despite the many crises,
issues, and changes that happened in the financial markets all over the world since then, such as the
Asian Financial Crisis in 1997, Global Financial Crisis in 2008, European Debt Crisis from 2009 –
2012, Flash Crash of May 2010, the rise of algorithmic traders, and the emergence of alternative
trading venues. During a similar period, the tick size in the U.S. was changed twice, i.e. from one-
eight (US$0.125) to one-sixteenth (US$0.0625) of a dollar in 1997, and from the one-sixteenth to the
decimalization in 2001.
Tick size, or minimum price variation, is defined as “the minimum amount by which share
prices are allowed to vary. It determines the prices at which orders may be entered. Orders may only
be entered at prices that are evenly divisible by the minimum tick size” (ASIC, 2010, p. 84). The
importance of small tick sizes on HFT’ strategy is pretty clear, which obviously leads to narrower bid-
ask spreads, and thus, directly affecting the minimum trading costs (Comerton-Forde, 2012; Harris,
1994).26 Regardless, this does not mean that smaller tick sizes are always favourable – a tick size that
is too small may negatively influenced the interaction between different type of investors in the
market, and reduced the willingness of investors to expose their orders, which may hinder HFT’s
participation in the market, leading to reduction in depths (Chordia, Roll, & Subrahmanyam, 2011;
O’Hara, Saar, & Zhong, 2016; Yao & Ye, forthcoming).
Angel (1997, 2012) emphasizes that tick size plays an important role in governing the market,
and he outlined the reason for why the optimal tick size is not zero; (1) a non-zero tick simplifies
trader’s information sets, (2) an economically significant (i.e. non-trivial) tick size preserve the price
and time priority in an order book, which incentivises traders to supply liquidity by posting limit
orders, and, (3) tick size creates a floor for the quoted bid-ask spread, which works as an incentive for
dealers to make markets. On the other hand, this also means that the bid-ask spread, and tick size as
its foundation, increases the minimum transaction costs for investors. In addition, tick size limits the 26 Other factors that may attract HFT are fragmented markets, the use of low-latency trading system, low explicit trading fees, high liquidity, and trade through protection (Comerton-Forde, 2012).
36
potential price points and numbering that can be quoted, which makes it easier for human traders to
comprehend the current view of the market. This issue, however, is not applicable to algorithm-based
traders, as they should have no problem to understand complex numbering.
The tick size structure currently being practiced in ASX and the U.S. market is different. In
the U.S., stocks below US$1.00 has a tick size of US$0.0001, and stocks greater than or equal to
US$1.00 have a tick size of US$0.01. This creates a leap on relative tick size for stocks crossing the
price border, i.e. from ≈0.01% (US$0.9999) to 1.00% (US$1.00), which is an increase by 100 folds.
Conversely, there are two tick size borders practiced in the Australian market, which are A$0.10 and
A$2.00. These borders create a jump in relative tick size for stocks crossing the borders from ≈1.01%
(A$0.099) to 5.00% (A$0.100), and from ≈0.25% (A$1.995) to 0.50% (A$2.000).
The relative tick size represents the profit potential that HFT able to gain from a transaction,
from one tick of price movement. O’Hara, Saar, and Zhong (2016) for instance, find that “a larger
relative tick size benefits HFT firms that make markets on the NYSE: they leave orders in the book
longer, trade more aggressively, and have higher profit margins”, which signifies that a large relative
tick size may incentivise HFT to participate. The differences in tick size and price steps mandated in
these two markets might influence HFT’ potential profitability and strategy. Therefore, the results
obtained using Australian dataset might be different from studies which are based on U.S. dataset.
Moreover, unlike in the U.S., there is no dedicated market specialist or market-maker in Australian
equity market. This absence can be seen as an opportunity for HFT, as there is less competition to
make the market. In addition, the maker-taker pricing model that is offered by Chi-X Australia should
give further encouragement for HFT to actively participate.
Table 3.1 compares the tick size structures applied in both markets, while Figure 3.1 illustrates
the changes in relative tick size in Australian stock prices ranging from A$0.010 until A$5.000. A
clearer detail on the changes surrounding the price borders of A$0.10 and A$2.00 is illustrated in
Figure 3.2 and Figure 3.3 respectively.
37
Table 3.1
Comparison of tick size structure between Australian and U.S. equity market
Australia (A$)
Price Range $0.001 - $0.099 $0.100 - $1.995 $2.00 - $99,999,990
Tick Size $0.001 $0.005 $0.01
Highest relative tick size 100.00% 5.00% 0.50%
Lowest relative tick size ≈1.01% 0.25% ≈0.00%
United States (US$)
Price Range p < $1.000 p ≥ $1.000
Tick Size $0.0001 $0.01
Highest relative tick size 100.00% 1.00%
Lowest relative tick size ≈0.01% ≈0.00%
Furthermore, the minimum trading unit applied in Australia is also different from the U.S., in
which the latter requires all stocks to be traded at a minimum of 100 units per board lot. Any odd lot
trading will have a greater trading cost associated with them. On the contrary, the mandated minimum
trading unit in Australia is one unit, which gives all traders, including HFT, the opportunity to trade at
any unique combination with no additional cost.27 In this sense, trading in Australia gives HFT greater
flexibility in formulating their strategy, without being constrained by the minimum trading unit.
Therefore, large traders in Australia might have a better opportunity to hide their large orders amongst
retail orders in the market by “packaging” their orders in various smaller pack sizes, compared to
those in the U.S. market, thanks to the smaller minimum trading unit. This characteristic might also
affect HFT’ ability to sniff the incoming large order and makes it harder for them to “ride the wind”.
Most empirical studies on tick size are based on the U.S. financial markets (see for example
Angel, 1997; Bessembinder, 2003; Gibson, Singh, & Yerramilli, 2003; Goldstein & Kavajecz, 2000;
Jones & Lipson, 2001; Lipson & Mortal, 2006; O’Hara et al., 2016; Schultz, 2000; Yao & Ye,
forthcoming). However, given the differences in the tick size structure and minimum trading unit
practiced in Australia and the U.S., HFT might have different preference and pursue different trading
strategy in these markets, as the two aforementioned factors may have a direct effect on typical HFT’
strategy that holds to the principle of “little and often fills the purse”, and thus, calls for a further
investigation.
27 This is compared to the higher fees charged for odd-lot trading in markets with minimum trading unit of greater than one.
38
0.000 0.500 1.000 1.500 2.000 2.500 3.000 3.500 4.000 4.500 5.0000.000%
1.000%
2.000%
3.000%
4.000%
5.000%
6.000%
7.000%
8.000%
9.000%
10.000%
Figure 3.1: Relative tick size for stock prices ranging from A$0.01 to A$5.00
39
0.000 0.050 0.100 0.150 0.200 0.250 0.300 0.350 0.400 0.450 0.5000.000%
2.000%
4.000%
6.000%
8.000%
10.000%
12.000%
Figure 3.2: Relative tick size for stock prices surrounding the A$0.10 border
0.000 0.500 1.000 1.500 2.000 2.500 3.000 3.500 4.000 4.500 5.0000.000%
0.200%
0.400%
0.600%
0.800%
1.000%
1.200%
Figure 3.3: Relative tick size for stock prices surrounding the A$2.00 border
40
3.3 Research objectives
To the extent of the researcher’s knowledge, there are only two empirical papers on tick size using
data from Australian equity markets. Aitken and Comerton-Forde (2005) use the event of Australia’s
tick size changes in 1995 to study the impact of tick size reduction on liquidity, while Frino, Mollica,
and Zhang (2015) use ASX listed companies’ split events to investigate the effect of relative tick size
changes (due to stock split) on HFT activity. This study, on the other hand, intends to:
RO1: To determine the effect of tick size borders on HFT’s activity, using stocks priced within the
proximity of the borders.
RO2: To determine the effect of crossing tick size borders on HFT’s activity.
RO3: To determine the effect of relative tick size on HFT’s activity, using stocks within a similar
tick size structure.
3.4 Hypotheses development
Relative tick size is measured by dividing a stock’s tick size with its price – i.e. it will change as the
price move and it is not uniform across stocks, making it the more relevant economic measure than
the tick size. O’Hara et al. (2016) find that larger relative tick size promotes HFT’s market-making
activity on the NYSE. Yao and Ye (forthcoming) find that tick size is a driver for HFT in NASDAQ –
it acts as a queuing channel in which price competition is constrained by the existence of tick size, and
creates rents for liquidity provision especially for lower-priced securities.
This study intends to study the effect of relative tick size on HFT activity in Australian equity
market. There are three reasons for this selection: (1) the tick structure applied in Australia is different
than the one practiced in the U.S., and this difference might affect HFT’s competition; (2) the tick size
structure in Australia was last revised in 1995, and has never been revised since then, indicating a
more stable environment with lesser regulatory intervention compared to the U.S. market; and (3) the
mandated minimum trading in the U.S. is 100 unit per board lot while it is only one unit in Australia –
giving HFT greater flexibility in formulating its strategy in the latter market. These differences might
influence HFT’s strategy, activity, and behavior, and therefore, findings from Australian equity
market might give a further understanding on HFT. To answer the research objectives, this study will
three different scenarios that directly affect relative tick size.
41
1. The effect of tick size borders on HFT activity
A tick size border refers to the price set by regulators which determine a stock’s default tick size
whenever its price fell into a particular tick size band. In Australia, there are two tick size borders
(A$0.10 and A$2.00), which creates three price bands (A$0.001 – A$0.099; A$0.100 – A$1.995; and
A$2.00 - A$99,999,990.00). Stocks priced lower than the border will have smaller relative tick size
compared to those priced higher than the border. The lowest stock price within a band is equivalent to
the price set to be the tick size border, which also represents the highest relative tick size in the band.
Therefore, the highest stock price in a band will have the lowest relative tick size. This situation
creates a drastic relative tick size change in a continuous price structure, in which the tick size is
binding. For instance, a stock priced at one-tick smaller than the A$2.00 border (i.e. the highest point
in its price band) is priced at A$1.995, has a tick size of A$0.005 and a relative tick size of 0.251%.
On one hand, a stock priced exactly at the border (i.e. the lowest point in its price band) will have a
price of A$2.00, a tick size of A$0.01, and a relative tick size of 0.500% – almost double than its
previous price point. This situation creates a sudden “jump” in the relative tick size (see Figure 3.1,
3.2, and 3.3) Based on this information, this study will determine whether the discontinuity of relative
tick size due to the “treatment” of tick size affect HFT activity.
H1: There is a significant difference in HFT activity between stocks priced lower than the tick size
borders and stocks priced higher, due to the binding tick size.
2. The effect of stocks crossing a tick size border on HFT activity
Stock prices constantly change, especially in actively traded stocks, driven by demand and supply in
the market. In addition, corporate events such as stock split or stock dividends (bonus issues) may as
well impact the stock price directly, causing the price to change by a certain degree in accordance
with the pre-determined split factor or dividend percentage. Thus, it is possible for the stock price to
cross the tick size borders, either naturally (market force) or intentionally (corporate actions). Using
stock split events, Frino et al. (2015) find lower order-to-trade ratio and longer order resting time in
the post-split period. Their finding suggests that a sudden increase in relative tick size is associated
with lower HFT activity. Complementing Frino’s et al. (2015) research, this study intends to
determine the effect of relative tick size change due to a natural event (i.e. purely driven by demand
and supply) on HFT activity. In particular, this study will observe HFT activity in stocks before and
after crossing the tick size borders and compare them with matching firms that did not cross the
borders.
42
H2: There is a significant difference in HFT activity in the period before and after crossing a tick
size border, even after controlling for matching firms.
3. The effect of relative tick size on HFT activity
Tick size represents the smallest price variation. All stocks within a similar price band will have a
uniform tick size. Even though the tick size is fixed, the stock price is not. The variation in stock price
results in variation of relative tick size across stocks within a similar price band, which are bounded
by the same tick size. For instance, the price band of A$0.100 – A$1.995 will have a relative size
ranging from 5.000% to 0.251%, while it ranges from 0.500% to ≈0.000% in the next price band (see
Table 3.1), showing that relative tick size can be considerably different depending on stock price
levels. Based on this relationship, O’Hara et al. (2016) find that market-making HFT trade more
aggressively in stocks with larger relative tick size – they increase their undercutting of resting limit
orders in the book and they leave limit orders in the order book longer, compared to stocks with
smaller relative tick size. This study intends to supplement O’Hara’s et al. (2016) work by comparing
HFT activity in stocks with substantially different relative tick size within a similar tick size structure
using a dataset from a pure order-driven market.
H3: There is a significant difference in HFT activity in stocks with different relative tick size
within a similar tick size structure.
3.5 Expected contribution of the Study
Even though there is many research studied the impact of changes in relative tick size on HFT, there
is only one study to date, that uses Australian dataset to investigate the issue. Thus, the study is
expected to enrich the existing literature on the impact of market microstructure design on HFT
activity in Australia. The study is intended to reflect the actual HFT activity by using the widely-used
HFT proxy, i.e. the order-to-trade ratio. Evidence from the study is expected to be able to measure
how HFT will react to the changes in relative tick size. The tick size structure, coupled with the
minimum trading of one unit mandated in Australia, is different than what being practiced in the U.S.
for instance. This unique market design is expected to significantly affect HFT strategy, and thus, the
results obtained from this study might give a better understanding on HFT, while complementing the
existing literature on the similar issue.
43
3.6 Methodology
This section discusses the methodology that will be used in this study. The methodology is designed
to address the research objectives stated in Section 3.3, and thus, the methods presented in this section
is also arranged based on the objectives, preceded by the general description on the data used in this
study.
3.6.1 Data and Sample
The study will employ order book data from AusEquities database provided by Securities Industry
Research Centre of Asia-Pacific (SIRCA). The information provided by the database allows for
reconstruction of the order book at any point in time. The database provides the following
information28, which is vital for this study, timestamped precise at milliseconds:
Record type:
ENTER: Entry of a new order into the order book.
DELETE: Deletion of an order from the order book.
AMEND: Modification of existing order.
TRADE: A trade between two orders.
CANCEL_TRADE: A trade cancellation.
OFFTR: Off-market trade.
Price: The price at which an order was traded or entered. For an AMEND message, this is
the new order price
Volume: The total volume of the order or trade
Value: Price*Volume
The study will use the order book data made during ASX normal trading hours only, which is from
10:10:00 until 16:00:00 (Sydney time), Monday to Friday, and close during weekends (Saturday and
Sunday) and public holidays. The study will exclude all messages sent during the opening phase29,
and all messages sent outside the normal trading hours, i.e. any messages recorded from 16:00:00.001
until 10:09:15.000 in the next trading day. Therefore, the study will observe all order book messages
that are recorded into AusEquities database during intraday trading, thus, excluding all records
28 Retrieved from http://help.sirca.org.au/display/AUSEQ/4.+Choosing+Data+Fields.29 Retrieved from ASX’s official website at https://www.asx.com.au/about/trading-hours.htm. “Opening takes place at 10:00 am Sydney time and lasts for about 10 minutes. ASX Trade calculates opening prices during this phase. Securities open in five groups, according to the starting letter of their ASX code... Opening takes place at 10:00 am Sydney time and lasts for about 10 minutes. ASX Trade calculates opening prices during this phase. Securities open in five groups, according to the starting letter of their ASX code”
44
marked as OFFTR, as it refers to the orders made outside the normal trading hours. The study will
also exclude messages recorded as CANCEL_TRADE, which refers to a trade that is voided by the
system. Even though the excluded messages might have some information, they cannot be used to
observe how rapid the market, especially HFT, post their messages.
Chi-X Australia and ASX PureMatch platform were launched in Australia at the end of 2011,
aimed to attract low-latency traders. To guarantee the results obtained able to represent HFT activity,
this study will only use the data from the year 2012 onwards. The study will also limit the sample to
S&P/ASX 200 constituent stocks only, because HFT prefers highly liquid stocks, as well as to ensure
the sample do not suffer from the thin trading problem. In addition, since the estimation of HFT
activity requires a great deal of high-frequency data analysis, the study will randomly select 20
percent of all trading days in a year (approximately 50 trading days), unless stated otherwise.
3.6.2 Measures of HFT activity
The study will use several measures of HFT activity following ASIC (2013, 2015) methods in
identifying HFT in Australian equity market, which are the order-to-trade ratio, total turnover per day,
and average resting time.
1. Order-to-trade ratio
The order-to-trade ratio (OTR) is widely used to proxy for HFT activity (e.g. Aquilina & Ysusi, 2016;
ASIC, 2013, 2015; Brogaard et al., 2015; Friederich & Payne, 2015; Frino et al., 2015; Hagstromer &
Norden, 2013). HFT typically places a large number of orders across various price levels, and they
will revise their orders with the arrival of new information in the market, resulting in large OTR in
stocks with high HFT activity. The OTR is defined as the sum of order-book transaction message on a
given day, divided by the sum of trade executed on a given day. The formula excludes any messages
recorded as CANCEL_TRADE and OFFTR. A ratio of 1:1 means every order submitted results in a
trade, a large (small) OTR indicates a greater (lesser) proportion of HFT activity in stock i on day t.
Equation 3.1 shows the formula used to calculate OTR.
OTR i ,t=∑ Message i ,t
∑TRADEi , t
(Equation 3.1)
Where:
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∑ Message i ,k = Sum of orders recorded as ENTER, AMEND, and DELETE in the order
book for stock i on day t
∑Tradei , k = Sum of executed trades in the order book for stock i on day t
2. Total turnover per day
HFT typically follows a low-margin strategy, in which they execute many transactions and make
marginal profits, amplified by the high trading volume in a day, suggesting that HFT needs to stay
active during the day to be profitable (AFM, 2010; ASIC, 2013, 2015; Zhang, 2010). Therefore,
stocks with high HFT activity tend to have high total turnover per day, which is defined as total dollar
value bought plus the total dollar value sold. Equation 3.2 shows the formula used to calculate total
turnover per day.
Total turnover i , t=Total Buy i ,t+Total Sell i ,t
(Equation 3.2)
Where:
Total Buy i ,t = The total amount (in dollar) of stock i bought on day t
Total Selli , t = The total amount (in dollar) of stock i sold on day t
3. Average resting time
HFT mainly engage in market-making activities, which involves frequent updates of quotes with the
arrival of new information in the market. HFT’s algorithm will delete or update its existing quote
should they face the risk of adverse selection, or they are trying to capture profitable trading
opportunities. This will cause an order to rest shortly before being updated/deleted. Therefore, the
average resting time will be shorter in stocks with high HFT activity. The average resting time is
calculated by determining the duration that an order sits in an order book before being revised (i.e.
amended or deleted). Equation 3.3 shows the formula used to calculate the average order resting time.
ORT j , i ,t=OrderID j , d ,i , t−OrderID j ,d−1 , i ,t
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ORT i ,t=∑k=1
n ORT j ,i , t
n
(Equation 3.3)
Where:
OrderID j , d ,i , t = Order ID j timestamped at d of stock i on day t
OrderID j , d−1 ,i , t = Order ID j timestamped at d-1 of stock i on day t
ORT j , i ,t = Order ID j of stock i on day t
ORT i ,t = Average duration of all Order ID of stock i on day t
3.6.3 Method to address RO1
RO1: To determine the effect of tick size borders on HFT’s activity, using stocks priced within the
proximity of the borders.
In the Australian equity market, there are two tick size borders (A$0.10 and A$2.00), and three price
bands (A$0.001 – A$0.099; A$0.100 – A$1.995; and A$2.00 - A$99,999,990.00) applied. Based on
the two tick size borders, the study will use all constituent stocks of S&P/ASX 200 that suffice the
following criteria:
(1) Priced between A$0.08 and A$0.20, i.e. twenty (20) tick size movement in both directions
from the A$0.10 tick size border, or
(2) Priced between A$1.90 and A$2.20, i.e. twenty (20) tick size movement in both directions
from the A$2.00 tick size border, and
(3) Stocks that crossed the tick size borders during the selected day will be removed.
The existence of the tick size borders creates a discontinuity in the relative tick size, as shown in
Figure 3.1, Figure 3.2, and Figure 3.3 earlier. The tick size border can be perceived as the “treatment”
that cause the sudden jump in relative tick size. This situation suffices the condition of sharp
regression discontinuity design (Sharp RD) mentioned in Angrist and Pischke (2008), which states:
Sharp RD is used when treatment status is a deterministic and discontinuous function of a
covariate, x i. Suppose, for example, that:
47
Di={1 if xi ≥ x0
0if x i<x0
Where x0 is a known threshold or cutoff. This assignment mechanism is a deterministic
function of x i because once we know x i we know Di. It’s a discontinuous function because
no matter how close x i gets to x0, treatment is unchanged until x i=x0.”
(Angrist & Pischke, 2008, p. 189)
3.6.4 Method to address RO2
RO2: To determine the effect of crossing tick size borders on HFT’s activity.
To address the second objective, the study will use difference-in-difference analysis, based on the
event of a stock crossing the tick size borders due to demand and supply in the market. The following
condition is set to be selected as the sample in this study:
(1) Any price changes triggered by stock splits or stock dividends events will be removed.
(2) If the crossing stocks happened to make any price-sensitive announcement on the same day as
the crossing, it will be removed to avoid confounding effect.
(3) After crossing a tick size border, the stock should stay within the same price borders for at
least 10 days (following Hasgtromer & Norden, 2013).
The difference-in-difference methodology requires an identification of a control stock for each of the
selected sample. To determine a control stock, the following conditions are set to ensure the situation
where “everything else equal” can be sufficed, allowing for an accurate estimation on the effect of
crossing the tick size border on HFT activity:
(1) Control stocks did not cross any tick size border at any time within 10 days period
surrounding the event day.
(2) They are in the same industry (based on ASX industries classification).
(3) Has the closest market capitalization to the selected stocks, based on the value recorded at the
end of the previous calendar year.
3.6.5 Method to address RO3
RO3: To determine the effect of relative tick size on HFT’s activity, using stocks within a similar
tick size structure.
48
To answer the third and final objective of this essay, the study will use all S&P/ASX 200 constituent
stocks priced within the largest price band, i.e. from A$2.00 to A$99,999,990.00, resulting in a
relative tick size ranging from 0.500% (highest) to ≈0.000% (lowest) during the randomly selected
day. This study will adapt O’Hara et al. (2016) method for determining the effect of relative tick size
on HFT activity.
Stocks are segregated into two groups based on its relative tick size, creating a group of high
(HIGH) and low (LOW) relative tick size. From HIGH, the stocks are then sorted based on its market
capitalization, and 50 stocks will be chosen using a stratified sampling method to fairly represent the
entire range of market capitalization within the group. The selected stocks from HIGH are then
matched to a control stock selected from LOW. The matching criteria are (1) they are in the same
industry (based on ASX industries classification); and (2) has the closest market capitalization to the
selected stocks, based on the value recorded at the end of the previous calendar year. The reason for
controlling based on industry and market capitalization is because stocks from different industry may
be of interest to a different clientele, and stocks of larger size are likely to get more news coverage
and have more investors holding their shares (O’Hara et al., 2016).
The matching process is important to make sure that any results obtained are free from other
contaminating factors that may influence HFT activity in the selected sample. Therefore, after the
determination of sample and control stocks, the following step is to determine the level of HFT
activity in each group, and then test whether there is a significant difference in HFT activity between
the group.
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CHAPTER FOUR:
ESSAY THREE
HIGH-FREQUENCY TRADING AND EXPECTED VOLATILITY
4.1 Chapter overview
This chapter examines the behavior of high-frequency traders during low and high expected volatility
in the ASX. Section 4.2 introduced the essay by explaining the problem and motivations of the
research. The statement of research objectives, hypotheses development, and expected contribution of
this study is presented in Section 4.3 4.4, and 4.5 respectively. Section 4.6 describes the data and
methodology used in this study.
4.2 Introduction
The VIX index (RIC: VIX), also known as the “investor fear gauge”, represents the expected stock
market volatility over the next 30 calendar days. The main difference between the VIX and other
stock market indices is the former measures volatility, while the latter tracks price. The VIX, which
was developed by Whaley (1993) for Chicago Board Options Exchange (CBOE), provides a
benchmark for short-term market volatility and serves as a volatility “standard” upon which futures
and options contracts on volatility could be written (Whaley, 1993, 2009). The VIX is constructed
based on a highly liquid underlying security market – e.g. S&P 500 (RIC: SPX) in the U.S., EURO
STOXX 50 (RIC: STOXX50) in Europe, and S&P/ASX 200 (RIC: AXJO) in Australia, and the index
level is implied by the current prices of options of its underlying market.
Whaley (2009) emphasizes the VIX is a forward-looking index, which means it measures the
volatility investors expect to see. Technically, volatility represents an unexpected market movement
which can either be upwards or downwards. Regardless, investors are more concern about the
potential of the latter happening, and thus, they predominantly use the VIX as insurance for the value
of their stock portfolios. Whaley (2009) documents that the investors’ fear for a bearish market is
greater than their excitement (or greed) in a bullish market, evident by the asymmetric rates of change
in the VIX and the SPX. Therefore, high levels of the VIX indicates greater levels of anxiety
regarding a potential drop in the stock market, while low levels imply stronger investors’ confidence.
50
This study is interested to investigate the effect of different levels of expected volatility on
HFT activity. HFT do not have emotions, and naturally, they do not suffer from “anxiety” or “fear”.
Nevertheless, they would still be affected by the ripples created by the aggregate market conditions,
such as other investors’ reactions towards the sudden change of expected volatility. HFT execute their
course of action according to the algorithm they are programmed for and use the information available
in the market to make their moves. By examining HFT activity during periods with different level of
expected volatility, this study will be able to understand how HFT perceived the expected volatility,
or more precisely, how their algorithms are designed to react in such situation. Ideally, the algorithms
applied by HFT should incorporate this factor, which in turn, will determine their movement and
activity in accordance with the prevailing level of expected volatility in a period.
During the period of high expected volatility, typical human investors might choose to hedge
their position in the market to ensure their investment value is not affected, or they might simply
liquidate their positions and stay away from the market, at least until the condition is favorable again
for them to return. Either way, they will choose to adjust their portfolios accordingly. But what about
the HFT? Similar to human traders, logically HFT should have a dynamic approach in its trading
strategies, and thus, the strategy that they apply in the period of low and high expected volatility
should be comparatively different. This difference might differently affect the market and other
participants. In extreme cases such as the Flash Crash, where the expected volatility is excessively
high, HFT are found to abandon the market given the extreme level of future uncertainty, as they have
no obligation or commitment to stay within (Anand & Venkataraman, 2013; Chung & Chuwonganant,
2018; Zhang, 2010).
Studies find that the HFT are attracted to stocks that meet certain criteria, such as those with
high relative tick size and high liquidity (ASIC, 2010; Brogaard et al., 2014; O’Hara et al., 2016; Yao,
& Ye, forthcoming). However, will they change their preference and based on the level of expected
volatility? This study will investigate whether there is a difference in the effect of HFT activity on
liquidity during the period of low and high expected volatility. Studies also suggested that HFT
activity has a significant effect on transaction costs, but they are also sensitive to transaction cost
(Carrion, 2013; Viljoen, Westerholm, & Zheng, 2014). Therefore, this study will determine whether
there is a causal relationship between HFT activity and transaction costs and whether the relationship
holds in the period with different level of expected volatility.
51
4.3 Research objectives
There are several research objectives that this study proposes to achieve as listed below:
RO1: To examine the effect of different level of expected volatility on HFT activity and preference.
RO2: To determine the effect of HFT activity on liquidity during the period of low and high level of
expected volatility.
RO3: To investigate whether there is a causal relationship between HFT activity and transaction
costs in a different level of expected volatility
4.4 Hypotheses development
Unlike human traders, HFT are not driven by emotion or sentiment. However, the aggregate action of
non-HFT traders in the market will influence HFT activity in the market due to the ripple created by
their collective action. For instance, during a period of high expected volatility, most non-HFT traders
might choose to liquidate their positions, creating a herding effect in the process. HFT will
incorporate this information and as a response, they might change their appetite and trade in stocks
with negative beta or proceed with any other course of action that will maximize their profit in such
conditions. Furthermore, since HFT are not obliged to maintain their presence in the market at all
time, if the situation is unfavorable for them, they might choose to abandon the market. Should the
HFT have been supplying most of the liquidity in the market during other periods, then the absence of
HFT at this particular time would likely cause a liquidity crisis in the market, which will exacerbate
the worsening market condition. In addition, in times of heighten uncertainty in the market,
transaction cost will increase due to a wider spread in the market which is harmful to HFT strategies
that mainly make marginal profits from every trade. Therefore, it is logical to assume that HFT
activity is negatively affected by an increase in transaction cost. However, it is worth noting that the
higher transaction cost might be due to the fleeting liquidity as HFT stop making the market.
Therefore, it can also be deduced that HFT activity is the one that negatively influence transaction
cost, at least in times of high expected uncertainty. Based on these potential scenarios, the following
hypotheses are proposed:
H1: There is a significant difference in HFT activity and preference in the period of low and high
expected volatility.
H2: There is a significant effect of HFT activity on liquidity during the period of low and high
level of expected volatility
52
H3: There is a causal relationship between HFT activity and transaction costs, and the different
level of expected volatility significantly affect this relationship.
4.5 Expected contribution of the Study
Even though there is many research studied the impact of different level of expected volatility on HFT
activity, there is no study to date, that uses Australian dataset to investigate the issue. Thus, the study
is expected to enrich the existing literature on the impact of market anxiety on HFT activity in
Australia. The study is intended to reflect the different level of expected volatility using the percentile
approach. The actual HFT activity is gauged using the order-to-trade ratio. Evidence from the study is
expected to be able to measure how HFT will react under a different level of expected volatility, and
subsequently, to examine the effect of HFT activity during those periods on liquidity. In addition, this
study is expected to provide some information on the HFT – transaction cost puzzle, by determining
the causal relationship between these variables, and investigate whether the relationship holds in a
different level of expected volatility. Overall, the results obtained from this study might give a better
understanding on HFT, while complementing the existing literature on the similar issue.
4.6 Methodology
This section discusses the methodology that will be used in this study. The data, sample, and HFT
measures in this essay is similar to the one employed in Essay Two, and details of the study period to
be used in this essay is described in Section 4.6.2. This essay ends with a brief description of the
proposed methods used to answer the research objectives.
4.6.1 Data, Sample, and HFT measures
Similar to Essay Two, the study will use the database provided by SIRCA to get the order-book data
needed to achieve the research objectives. The study will also use the constituent stocks of S&P/ASX
200 as the sample, from the year 2012 until 2017. As for HFT measures, this study will employ
similar proxy for HFT activity as described in Essay Two, which are the order-to-trade ratio, total
turnover per day, and average resting time.
53
4.6.2 Event selection
The determination of periods with the high and low level of expected volatility serves as the main
foundation for this essay, which is interested to determine the effect of different level of expected
volatility on HFT activity, using data from Australian equity market. Following the method used by
Whaley (2009), this study characterizes the normal and abnormal range of expected volatility using
percentile approach.
In Australia, the S&P/ASX 200 VIX index (RIC: AXVI) is constructed based on the
S&P/ASX 200, an index measuring the performance of the 200 largest index-eligible stocks listed on
the ASX by float-adjusted market capitalization, and widely considered as Australia’s primary
benchmark index (S&P Dow Jones Indices, 2017). Table 4.1 presents the ranges for S&P/ASX 200
VIX daily levels, from September 2010 – February 2018, which covers the entire history of the
AXVI. There are 1,880 trading days observed during the period, with a median and average closing
level of 15.02 and 16.29 respectively. The AXVI closed between 12.83 and 18.30 (a range of 5.47
index points) 50% of the time, between 11.62 and 22.08 (a range of 10.46 index points) 80% of the
time, and between 11.10 and 26.33 (a range of 15.23 index points) 90% of the time.
Table 4.1 shows large year to year variations in the values within the 25 th and 75th percentile,
in which 2011 and 2017 are the highest and lowest respectively. In 2011, the median daily closing
level of the AXVI was 20.34, ranging from 16.83 to 28.11 (a range of 11.29 index points) 50% of the
time. In 2017 on the contrary, the median was 12.34, and 50% of the time the closing level will fall
between 11.45 and 13.05, a range of only 1.60 index points. Figure 4.1 illustrates the AXJO and
AXVI price index level during the same period. From the chart, it is pretty obvious that the AXVI is
highly volatile in 2011, more so than other years, suggesting that there is a high uncertainty about the
expected direction of the market at that time. Consequently, this negative perception is manifested by
the drop in AXJO closing level during that period. In addition, the chart also shows that an increase in
AXVI value is usually associated with the fall in AXJO value.
The presence of investors’ fear can be gauged by exploring the period in which the AXVI
level persistently remains above certain threshold levels. From the data reported in Table 4.1, the odds
to see the AXVI level of higher than 22.08 is 10.0%. Using this threshold, by re-examining the
historical value of AXVI since its inception, it is possible to determine the number of consecutive
days in which the price index level consistently stays above a level of 22.08. There are two periods of
more than 10 consecutive days (equivalent to 2 trading weeks) can be identified; August 2, 2011 –
November 28, 2011 (85 days); and August 25, 2015 – October 7, 2015 (32 days).
54
Table 4.1: Normal ranges for S&P/ASX 200 VIX daily levels, from September 2010 – February 2018
Period Obs. MeanPercentile
5.0% 10.0% 25.0% 50.0% 75.0% 90.0% 95.0%All 1880 16.29 11.10 11.62 12.83 15.02 18.30 22.08 26.33
2010 72 18.15 12.71 13.56 16.36 19.04 20.04 20.63 20.922011 252 22.87 14.77 15.15 16.83 20.34 28.11 34.57 37.752012 253 16.59 12.22 12.52 14.11 15.97 18.88 21.20 23.222013 253 14.50 11.35 12.19 13.17 14.10 15.39 17.63 19.272014 253 12.91 10.27 10.76 11.44 12.53 14.01 15.57 16.632015 254 17.93 13.64 14.11 15.20 17.00 19.41 24.32 26.312016 253 16.79 11.98 12.40 13.62 16.46 18.72 22.17 23.992017 252 12.29 10.32 10.90 11.45 12.34 13.05 13.67 13.962018 38 13.71 9.46 10.32 11.09 12.21 15.94 19.51 21.53HFT 1592 15.32 10.99 11.44 12.57 14.39 17.26 20.46 23.28
As mentioned in Essay Two, HFT can be said to officially enter Australian market with the
commencement of Chi-X Australia on November 9, 2011. Using this date as the starting point for the
post-HFT period, this study finds that there are 1,592 trading days since the inception, with a median
of 14.39 and an average closing level of 15.32. The AXVI closed between 12.57 and 17.26 (a range of
4.69 index points) 50% of the time, between 11.44 and 20.46 (a range of 9.02 index points) 80% of
the time, and between 10.99 and 23.28 (a range of 12.29 index points) 90% of the time. Using the 90 th
percentile value of 20.46 from this period as the new threshold level, this study identified five (5)
periods with at least 10 consecutive days of persistent AXVI level, which are: December 9, 2011 –
January 10, 2012 (20 days); May 16, 2012 – June 15, 2012 (22 days); August 21, 2015 – October 13,
2015 (38 days); January 7, 2016 – January 29, 2016 (16 days); and February 2, 2016 – March 1, 2016
(21 days). Similarly, the period of low expected volatility can also be determined by changing the
threshold level to a lower percentile (e.g. 10.0%).
55
21-Sep-10
12-Dec-1
0
4-Mar-1
1
25-May-1
1
15-Aug-11
5-Nov-1
1
26-Jan-12
17-Apr-1
2
8-Jul-1
2
28-Sep-12
19-Dec-1
2
11-Mar-1
3
1-Jun-13
22-Aug-13
12-Nov-1
3
2-Feb-14
25-Apr-1
4
16-Jul-1
4
6-Oct-
14
27-Dec-1
4
19-Mar-1
5
9-Jun-15
30-Aug-15
20-Nov-1
5
10-Feb-16
2-May-1
6
23-Jul-1
6
13-Oct-
16
3-Jan-17
26-Mar-1
7
16-Jun-17
6-Sep-17
27-Nov-1
7
17-Feb-183600
3800
4000
4200
4400
4600
4800
5000
5200
5400
5600
5800
6000
6200
0
5
10
15
20
25
30
35
40
45
.AXJO .AXVI
S&P/
ASX
200
(pric
e in
dex
leve
l)
S&P/
ASX
200
VIX
(pric
e in
dex
leve
l)
Figure 4.1: S&P/ASX 200 and S&P/ASX 200 VIX price index level from September 2010 – February 2018
56
4.6.3 Method to address RO1
RO1: To examine the effect of different level of expected volatility on HFT activity and preference.
To fulfill the first research objective, the study will first observe HFT activity in a market during
periods of high expected uncertainty and have it compared with HFT activity during periods of low
expected uncertainty. As for HFT preference, the study will identify the characteristics of stocks that
experience a high level of HFT activity during the two periods and determine whether HFT preference
is affected to the level of unexpected uncertainty in the market.
4.6.4 Method to address RO2
RO2: To determine the effect of HFT activity on liquidity during the period of low and high level of
expected volatility.
The study will use ordinary least square (OLS) model to answer the second research objective. The
study will regress the dependent variable (liquidity measures) against key independent variable
(proxies for HFT activity) and control for the level of expected volatility in the market.
4.6.5 Method to address RO3
RO3: To investigate whether there is a causal relationship between HFT activity and transaction
costs in a different level of expected volatility.
To address the final objective, the study will use Granger causality approach, which allows for an
estimation of the causal relationship between two variables, which are HFT activity and transaction
costs. The results of from this method will determine whether HFT activity is affected transaction
costs, or is it vice versa while controlling for the level of expected volatility in the market.
57
BIBLIOGRAPHY
Agarwal, A. (2012). High frequency trading: Evolution and the future. London, UK.
Aitken, M., & Comerton-Forde, C. (2005). Do reductions in tick sizes influence liquidity? Accounting
and Finance, 45, 171-184.
Aldridge, I. (2013). High-frequency trading: A practical guide to algorithmic. New Jersey: John
Wiley & Sons, Inc.
Anand, A., & Venkataraman, K. (2013). Should exchanges impose market maker obligations?
Working paper.
Angel, J. J. (1997). Tick Size, Share Prices, and Stock Splits. Journal of Finance, 52(2), 655-681.
Angel, J. J. (2012). Tick Size study mandated by the JOBS Act. Washington, D.C.
Angel, J. J. (2014). When finance meets physics: The impact of the speed of light on financial markets
and their regulation. The Financial Review, 49, 271–281.
Angel, J. J., & McCabe, D. (2013). Fairness in financial markets: The case of high frequency trading.
Journal of Business Ethics, 112(4), 585–595 |.
Angrist, J. D., & Pischke, J.-S. (2008). Mostly Harmless Econometrics: An Empiricist's Companion.
Princeton university press.
Aquilina, M., & Ysusi, C. (2016). Are high-frequency traders anticipating the order flow? Cross-
venue evidence from the UK market. Working paper.
Australian Securities and Investments Commission. (2010). Australian equity market structure.
Victoria.
Australian Securities and Investments Commission. (2013). Dark liquidity and high-frequency
trading. Report 331.
Australian Securities and Investments Commission. (2015). Review of high-frequency trading and
dark liquidity. Report 452.
Australian Securities Exchange. (2011). PureMatch to go-live 28 November. Sydney.
58
Avramovic, A., Lin, V., & Krishnan, M. (2017). We’re all high frequency traders now. Credit Suisse.
Benos, E., & Sagade, S. (2016). Price discovery and the cross-section. Journal of Financial Markets,
30, 54–77.
Bessembinder, H. (2003). Trade execution costs and market quality after decimalization. Journal of
Financial and Quantitative Analysis, 38(4), 747-777.
Biais, B., & Woolley, P. (2011). High Frequency Trading. Working paper.
Biais, B., Foucault, T., & Moinas, S. (2015). Equilibrium fast trading. Journal of Financial
Economics, 116, 292–313.
Boehmer, E., Fong, K., & Wu, J. (2015). International evidence of algorithmic trading. Working
paper.
Brogaard, J. (2010). High frequency trading and its impact on market quality. Northwestern
University Kellogg School of Management Working Paper, 66.
Brogaard, J., Hendershott, T., & Riordan, R. (2014). High-frequency trading and price discovery. The
Review of Financial Studies, 27(8), 2267–2306.
Budish, E., Cramton, P., & Shim, J. (2015). The high-frequency trading arms race: Frequent batch
auctions as a market design response. Quarterly Journal of Economics, 130(4), 1547–1621.
Cao, C., Hansch, O., & Wang, X. (2009). The information content of an open limit-order book.
Journal of Futures Markets, 29(1), 16-41.
Carrion, A. (2013). Very fast money: High-frequency trading on the NASDAQ. Journal of Financial
Markets, 16, 680–711.
Cartea, A., & Penalva, J. (2012). Where is the Value in High Frequency Trading? Quarterly Journal
of Finance, 2(3), 1-46.
Cespa, G., & Foucault, T. (2014). Sale of Price Information by Exchanges: Does It Promote Price
Discovery? Management Science, 60(1), 148-165.
Chordia, T., Goyal, A., Lehmann, B. N., & Saar, G. (2013). High-frequency trading. Journal of
Financial Markets, 16, 637-645.
Chordia, T., Roll, R., & Subrahmanyam, A. (2011). Recent trends in trading activity and market
quality. Journal of Financial Economics, 110, 243-263.
59
Chung, K. H., & Chuwonganant, C. (2018). Market volatility and stock returns: The role of liquidity
providers. Journal of Financial Markets, 37, 17-34.
Chung, K. H., & Lee, A. J. (2016). High-frequency trading: Review of the literature and regulatory
initiatives around the world. Asia-Pacific Journal of Financial Studies, 45, 7–33.
Comerton-Forde, C. (2012). Is Australia HFT-friendly? JASSA The Finsia Journal of Applied
Finance, 3, 12-14.
Committee of European Securities Regulators. (2010). Call for evidence on micro-structural issues of
the European equity markets. Paris.
Conrad, J., Wahal, S., & Xiang, J. (2015). High-frequency quoting, trading, and the efficiency of
prices. Journal of Financial Economics, 116, 271-291.
Cooper, R., Davis, M., & Vliet, B. V. (2016). The mysterious ethics of high-frequency trading.
Business Ethics Quarterly, 26, 1-22.
Donefer, B. S. (2010). Algos gone wild: Risk in the world of automated trading strategies. Journal of
Trading, 5(2), 31-34.
Durbin, M. (2010). All about high-frequency trading: The easy way to get started. New York:
McGraw-Hill Companies, Inc.
Easley, D., Prado, M. M., & O’Hara, M. (2011). The microstructure of the “Flash Crash”: Flow
toxicity, liquidity crashes, and the probability of informed trading. Jounal of Portfolio
Management, 37(2), 119-128.
Easley, D., Prado, M. M., & O'Hara, M. (2012). The volume clock: Insights into the high-frequency
paradigm. Journal of portfolio management, 19-29.
European Securities and Markets Authority. (2011). Guidelines on systems and controls in a highly
automated trading environment for trading platforms, investment firms and competent
authorites. Paris.
Financial Industry Regulatory Authority. (2012). FINRA Joins Exchanges and the SEC in fining Hold
Brothers more than $5.9 million for manipulative trading, anti-money laundering, and other
violations. Washington, D.C.
Foucault, T., Hombert, J., & Rosu, I. (2016). News trading and speed. Journal of Finance, 71(1),
335–382.
60
Frino, A., Mollica, V., & Zhang, S. (2015). The impact of tick size on high frequency trading: The
case for split.
Froot, K. A., Scharfstein, D. S., & Stein, J. C. (1992). Herd on the street: Informational inefficiencies
in a market with short‐term speculation. Journal of Finance, 47(4), 1461-1484.
Garvey, R., & Wu, F. (2010). Speed, distance,and electronic trading:New evidence on why location
matters. Journal of Financial Markets, 13, 367–396.
Gibson, S., Singh, R., & Yerramilli, V. (2003). The effect of decimalization on the components of the
bid-ask spread. Journal of Financial Intermediation, 12, 121–148.
Goldstein, M. A., & Kavajecz, K. A. (2000). Eighths, sixteenths, and market depth: changes in tick
size and liquidity provision on the NYSE. Journal of Financial Economics, 56, 125-149.
Goldstein, M. A., Kumar, P., & Graves, F. C. (2014). Computerized and high-frequency trading.
Financial Review, 49, 177–202.
Golub, A., Dupuis, A., & Olsen, R. B. (2013). High-frequency trading in FX markets. In D. Easley,
M. L. Prado, & M. O’Hara, High-Frequency Trading New Realities for Traders, Markets and
Regulators (pp. 65-90). London: Risk Books.
Gomber, P., Arndt, B., Lutat, M., & Uhle, T. (2011). High-frequency trading.
Hagströmern, B., & Nordén, L. (2013). The diversity of high-frequency traders. Journal of Financial
Markets, 16, 741–770.
Harris, L. (2003). Trading and exchanges: Market microstructure for practitioners. New York:
Oxford University Press.
Harris, L. (2013). What to do about high-frequency. Financial Analysts Journal, 69(2), 6-9.
Harris, L. (2015). Trading and Electronic Markets: What Investment Professionals Need to Know.
Research Foundation of CFA Institute.
Harris, L. E. (1994). Minimum price variations, discrete bid-ask spreads, and quotation sizes. Review
of Financial Studies, 7(1), 150-178.
Hasbrouck, J., & Saar, G. (2013). Low-latency trading. Journal of Financial Markets, 16(4), 646-679.
Hendershott, T., & Riordan, R. (2013). Algorithmic trading and the market for liquidity. Journal of
Financial and Quantitative Analysis, 48(4), 1001–1024.
61
Jarnecic, E., & Snape, M. (2014). The provision of liquidity by high-frequency participants. The
Financial Review, 49, 371-394.
Jones, C. M. (2013, March 20). What do we know about high-frequency trading? Columbia Business
School Research Paper No. 13-11.
Jones, C. M., & Lipson, M. L. (2001). Sixteenths: direct evidence on institutional execution costs.
Journal of Financial Economics, 59, 253-278.
Kauffman, R. J., Hu, Y., & Ma, D. (2015). Will high-frequency trading practices transform the
financial markets in the Asia Pacific Region? Financial Innovation, 1, 1-27.
Kauffman, R. J., Liu, J., & Ma, D. (2015). Innovations in financial IS and technology ecosystems:
High-frequency trading in the equity market. Technological Forecasting and Social Change,
99, 339–354.
Kaya, O. (2016). High-frequency trading reaching the limits. Deutsche Bank Research.
Kirilenko, A., Kyle, A. S., Samadi, M., & Tuzun, T. (2017). The flash crash: High-frequency trading.
The Journal of Finance, 72(3), 967–998.
Kosinski, R. J. (2013). A literature review on reaction time. Working paper.
Kozhan, R., & Tham, W. W. (2012). Execution risk in high-frequency arbitrage. Management
Science, 58(11), 2131-2149.
Lhabitant, F.-S., & Gregoriou, G. N. (2015). High-frequency trading: Past, Present and future. In G.
N. Gregoriou, Handbook of high frequency trading (pp. 155-165). Academic Press.
Lipson, M. L., & Mortal, S. (2006). The effect of stock splits on clientele: Is tick size relevant?
Journal of Corporate Finance, 12, 878– 896.
Malinova, K., & Park, A. (2015). Subsidizing liquidity: The impact of make/take fees on market
quality. Journal of Finance, 70(2), 509–536.
Manahov, V., Hudson, R., & Viktor, B. G. (2014). Does high frequency trading affect technical
analysis and market efficiency? And if so, how? Journal of International Financial Market,
Institutions and Money, 28, 131– 157.
Markham, J. W. (2002). A financial history of the United States. 1. From Christopher Columbus to
the Robber Barons (1492 -1900). New York: M. E. Sharpe.
62
Menkveld, A. J. (2014). High-frequency traders and market structure. The Financial Review, 49, 333-
344.
Moosa, I., & Ramiah, V. (2015). The profitability of high-frequency trading: Is it for real? In The
Handbook of high-frequency trading (pp. 25-45). Academic Press.
Narang, R. K. (2013). Inside the black box: A Simple Guide to Quantitative (Second Edition ed.).
New Jersey: John Wiley & Sons, Inc.
Netherlands Authority for the Financial Markets. (2010). High frequency trading: The application of
advanced trading technology in the European marketplace. Amsterdam.
O’Hara, M. (2015). High frequency market microstructure. Journal of Financial Economics, 116,
257–270.
O’Hara, M., Saar, G., & Zhong, Z. (2016). Relative tick size and the trading environment.
Unpublished working paper.
O'Hara, M. (2003). Presidential Address: Liquidity and price discovery. Journal of Finance, 58(4),
1335-1354.
Riordan, R., & Storkenmaier, A. (2012). Latency, liquidity and price discovery. Journal of Financial
Markets, 15, 416-437.
Scholtus, M. n., Dijk, D. v., & Frijns, B. (2014). Speed, algorithmic trading, and market quality
around macroeconomic news announcements. Journal of Banking and Finance, 38, 89-105.
Schultz, P. (2000). Stock Splits, Tick Size, and Sponsorship. Journal of Finance, 55, 429-450.
Securities and Exchange Commission. (2010). Concept Release on Equity Market Structure.
Washington, D.C.
Securities and Exchange Commission. (2014). Equity market structure literature review Part II: High
frequency trading. Washington, D.C.
Serbera, J.-P., & Paumard, P. (2016). The fall of high-frequency trading: A survey of competition and
profits. Research in International Business, 36, 271–287.
Shorter, G., & Miller, R. S. (2014). High-frequency trading: Background, concern and regulatory
developement. Congressional Research Service.
The Government Office for Science. (2012). Foresight: The future of computer trading in financial
markets - Final Project Report. London.
63
U.S. Commodity Futures Trading Commission and U.S. Securities & Exchange Commission.
(2010a). Preliminary findings regarding the market events of May 6, 2010. Washington, D.C.
U.S. Commodity Futures Trading Commission and U.S. Securities & Exchange Commission.
(2010b). Findings regarding the market events of May 6, 2010. Washington, D.C.
Viljoen, T., Westerholm, P. J., & Zheng, H. (2014). Algorithmic trading, liquidity, and price
discovery: An intraday analysis of the SPI 200 Futures. Financial Review, 245-270.
Vives, X. (1995). Short-term investment and the information efficiency of the market. Review of
Financial Studies, 8(1), 125-160.
Whaley, R. E. (1993). Derivatives on market volatility: Hedging tools long overdue. Journal of
Derivatives, 1(1), 71-84.
Whaley, R. E. (2000). The investor fear gauge. Journal of Portfolio Management, 26(3), 12-17.
Whaley, R. E. (2009). Understanding the VIX. Journal of Portfolio Management, 35(3), 98-105.
Wissner-Gross, A. D., & Freer, C. E. (2010). Relativistic statistical arbitrage. Physical Review, 82(5),
1-7.
Yao, C., & Ye, M. (Forthcoming). Why trading speed matters: A tale of queue rationing under price
controls. Review of Financial Studies.
Zhang, S., & Riordan, R. (2011). Technology and market quality: The case of high frequency trading.
ECIS 2011 Proceedings. European Conference on Information Systems.
Zhang, X. F. (2010). High-frequency trading, stock volatility, and price discovery. Working paper.
64
PROPOSED TIMELINE FOR THE COMPLETION OF DISSERTATION
Schedule Task
March 2018 Ph.D. confirmation
April 2018 – June 2018 Completing Essay 1
July 2018 – December 2018 Essay 2
January 2019 – May 2019 Essay 3
June 2019 Linking the three essays into the dissertation
July 2019 Submitting a draft copy of the dissertation
September 2019 Submitting a bound copy of the dissertation
65