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Transcript
CTAs: Shedding light on the black box
Executive Summary
In this paper we explore in some detail a number of the
features we consider important when assessing Commodity
Trading Advisors (CTAs), from the perspective of an investor
in the asset class as well as issues of a more technical nature
which we hope will inform further those considering making
an allocation to the sector. Throughout the paper we have
tried to visit topics which are pertinent to this quest and, in so
doing, limit re-visiting themes which are already much
discussed; instead illustrating our assertions (where possible
and appropriate) with technical data and examples of the
techniques we have developed for finding, managing and
monitoring managers in the space. We have covered a lot of
ground: indeed this was the aim of our first paper on the
sector and there exist many areas which may be the subject
of dedicated papers in the future. Finally, we examine some
traditionally held assertions with regards to CTAs and in turn
assert that some hold true under analysis while others are
likely not fully informed.
Below are some important conclusions which we believe are
worth highlighting:
1. One of the common misconceptions about CTAs is that
they are long volatility when in fact they are simply long
‘gamma’, meaning that they become more exposed to a trend
(upwards or downwards) the more pronounced it becomes
and, through this, can benefit from environments such as
2008 when correlation and liquidity traps force the fire sale of
assets across the financial system.
2. Not all market volatility is good for CTAs. Indeed, if a
volatile environment does not translate into sustained trends,
it can be a harmful factor so while volatility is necessary for
strong CTA performance it is not, in the absence of trends,
sufficient. High levels of volatility alone do not ensure good
performance.
3. Medium term CTAs have historically provided an offset in
times of acute equity market stress but are importantly noncorrelated rather than uncorrelated to equity markets.
Correlations tend to hover close to zero between medium
term CTAs and equity markets but they are not significantly
negative. We should therefore expect CTAs to perform
independently of equities but not hedge equity performance.
While we are supportive of CTA de-risking capabilities we
recommend caution when viewing the strategy as a hedge to
equity exposure.
4. While the addition of CTAs can result in valuable portfolio
properties such as risk reduction and return enhancement,
there can be high levels of dispersion between managers as
well as significant rotation amongst winners and losers: active
monitoring and frequent rebalancing is required from an asset
allocator’s perspective.
5. We contend that CTAs are among the most transparent
and the least transparent hedge fund strategies at the same
time. We argue that full position-level knowledge wins over
model opacity if assimilated in the right way, and gives you all
the information you need to understand the positioning of a
CTA allocation.
6. CTAs can disappoint on a standalone basis (calendar
annual or short term in general) but make a lot of sense in a
portfolio context. They broadly de-risk traditional assets while
re-risking hedge fund portfolios. This may not be the
consensus view but we believe it was the source of some
disappointment in 2011. Acknowledging this, we offer ways to
look for meaningful and relevant transparency from CTAs
which can be accretively plugged into existing risk
frameworks.
7. One less publicised convex property of CTAs is that a unit
of (CTA outperformance over a CTA index) return increases
more than proportionally to a unit of (CTA relative riskiness)
risk. Riskier and levered CTAs display a better up/down
capture ratio (vs CTA indices). We therefore seek maximum
convexity and capital efficiency when considering single
programs for an allocation to a portfolio to maximize the
benefits of ‘CTA-ness’. We define in some detail what we
mean by ‘CTA-ness’ and why we think it's important (and, as
an aside, have built a managed account platform to take
advantage of it).
8. Investors who chose to place most of their allocation with a
single CTA program would typically choose a lower risk ‘allweather’ program and may therefore forego convexity. Our
extensive research of our CTA database concludes that the
optimal number of CTA managers to exploit the trade off
between idiosyncratic risk and diversification is between four
and eight.
9. We believe a portfolio of CTAs that exploits intra-strategy
diversification without diluting ‘CTA-ness’ is the most
desirable outcome in a world where both the global risk-free
rate and the secular sovereign bond bull market are
increasingly challenged. Sentiment is likely to continue to
swing between ‘risk on’ and ‘risk off’ driving much asset price
covariance.
10. Systematic risk management is worth the fees charged
and is a key driver in delivering hidden 'alpha' by itself. We
believe this is often overlooked by investors.
Finally, due to the comparatively higher volatility and deeper
drawdowns, CTAs will test an allocator’s confidence in both
manager and models. The returns achievable and the ‘CTAness’ desired are best available if positions are held through a
cycle as trends, price breakouts and spikes in volatility are
extremely difficult to predict and time effectively.
Tommaso Sanzin
Partner, Risk Manager
Head of Quantitative Research
Larry Kissko
Head of CTA, Macro
& RV Strategies
CTAs: Shedding light on the black box
Introduction
In this paper, we will argue why we believe CTAs are a very
transparent portfolio solution which require both disciplined
management and deep understanding. We aim to underpin our
qualitative assertions with sound quantitative evidence and in so
doing, answer the long-running debate as to whether:
a.
b.
CTAs are a standalone alpha proposition or a portfolio
solution and
whether they are liquid transparent vehicles or opaque
model-driven black boxes.
Hand in hand with this recent popularity is the creation of new
CTA programs within large discretionary macro / fixed income
relative value firms. Perhaps the best example of this
historically was BlueTrend developing from the BlueCrest
platform in 2004 while more recently, such established
discretionary funds as Brevan Howard, Capula and Prologue
have developed systematic CTA programs.
We also see
more directional CTA programs being spawned as standalone vehicles from equity market neutral firms.
Chart 1: CTA Recent Flows (Source: Strategic Consulting, Barclays)
CTA AUM and Flows
350
The paper is organised into the following sections:
3.
Definition of ‘CTA-ness’: from their ‘momentum’ roots,
research-hungry CTAs have delivered a multitude of
interpretations of the original concept. We will attempt to
map CTAs’ relative alpha and beta characteristics by
reviewing their research, diversification and risk
management drivers.
From CTAs in a portfolio to a portfolio of CTAs: How
does one exploit ‘CTA-ness’ and combine styles to
maximise alpha and its persistence? When is the right
(or wrong) time to buy, hold or sell a CTA portfolio
position?
Throughout this paper we will concentrate most of our discussion
on the broad characteristics of Medium Term CTAs, loosely
defined as systematic trend-based futures trading programs with
a one to three month holding period (and representing the lion’s
share of CTA assets under management).
Background
A Commodity Trading Advisor (CTA) is a professional futures
investor aiming to profit from upward and downward price trends
in the highly regulated and liquid global futures markets. The
term ‘Managed Futures Fund’ is often used interchangeably to
describe CTAs.
CTAs tend to be agnostic as to market direction, using price (and
derivatives of price such as volatility) to extract returns from
markets. While CTAs as a strategy have been in existence since
the 1970s, their stellar positive performance during the 2008
crisis attracted the attention (once again) of the investment
community. This recent focus by allocators on the sector led to
strong (institutional) inflows to the space in 2011 on both an
absolute basis as well as relative to the hedge fund industry as a
whole (see Chart 1). Interestingly, of the $20 plus billion raised
by CTAs in 2011, some 10% was raised by a single firm —
Winton Capital. All of this occurred against a rather disappointing
year in terms of performance for the industry (the Newedge CTA
Trend Sub-Index was down 4.5% in 2011).
Page 1
$bn
250
150
174
172
2007
2008
284
234
172
50
-50
2009
2010
AUM
2011
Flows
Given this recent interest in the strategy we felt it would be an
opportune time to re-examine CTAs in the context of portfolio
solutions; that is solutions which meet the needs of
institutional investors. We note that while these strategies
tend to perform very well compared to other hedge fund
strategies in periods of stress or high volatility (e.g. 1994,
1998, 2002, and 2008), lumpiness of returns is an
unavoidable feature of the trend-following CTA space. Put
another way, investing in CTAs will entail years, perhaps even
consecutive years, when such programs will collectively be
among the worst in any portfolio. There is a cyclicality to
performance that allocators must therefore consider. This is
borne out in the table below, which ranks the performance of
a number of hedge fund indices on a yearly basis since 1994.
Chart 2: CTA Index Calendar Returns against selected indices
(Source: Bloomberg/Newedge/BPK)
Top
2.
De-risking and Re-risking capabilities of CTAs: this
section discusses the benefits and risks of investing in
managed futures funds both from a standalone and
portfolio perspective, touching also on the transparency
conundrum.
1994
1995
1996
1997
1998
1999
2000
2001
Commodi
ties
S&P
Macro
Macro
S&P
Equity
Commodi
ties
Dist'd
CTA
Macro
Dist'd
S&P
CTA
MSCI exUSA
Macro
Macro
MSCI exUSA
Dist'd
Commodi
ties
Equity
Equity
S&P
Equity
Event
Driven
Dist'd
MSCI exUSA
Event
Driven
Dollar
Spot
RV
Event
Driven
Event
Driven
S&P
Event Governm
Driven ent Bond
Dist'd
Event
Driven
Dollar
Spot
S&P
RV
HY Bond
Commodi Governm Event
ties
ent Bond Driven
2002
2003
2004
Gold
S&P
Dist'd
Gold
CTA
Macro
HY Bond
Event
Driven
MSCI exUSA
Dist'd
HY Bond
Dollar
Spot
Governm Commodi
ent Bond
ties
RV
RV
Dollar
Spot
Macro
CTA
Governm
Macro
ent Bond
Macro
Dist'd
CTA
Dist'd
Equity
RV
Governm MSCI ex- Governm
ent Bond USA ent Bond
CTA
Event
Driven
MSCI ex- MSCI exUSA
USA
Dollar
Spot
Gold
Gold
Dollar
Spot
Commodi
ties
RV
Governm
ent Bond
S&P
Dollar
Spot
CTA
Gold
Gold
Commodi
ties
CTA
Positive
Return
Negative
CTA Index
S&P
Dollar
Spot
Commodi
Macro
ties
CTA CTA
RV
Governm
ent Bond
S&P
Macro
Gold
S&P
HY Bond HY Bond
Event
Driven
Event
Driven
Dollar
Spot
S&P
Macro
Gold
Equity
RV
Gold
Gold
Equity
Macro
Dollar
Spot
Dist'd
CTA
Equity
MSCI exUSA
Event
Driven
RV
Equity
S&P
Event Commodi
Driven
ties
Macro
Dollar
Spot
HY Bond HY Bond
Macro
Equity
Gold
RV
Gold
Governm MSCI ex- Commodi
Macro
ent Bond USA
ties
Gold
Event
Driven
Dist'd
Gold
2011
Gold
Dist'd
RV
Gold
2010
HY Bond
Equity
HY Bond
Governm
HY Bond
ent Bond
2009
CTA
Dist'd
RV
Commodi
HY Bond
ties
Event
Driven
2008
Gold
Equity
Governm
ent Bond
RV
RV
2007
S&P
Equity
HY Bond
2006
Equity
HY Bond
HY Bond
2005
Commodi MSCI ex- MSCI ex- Commodi MSCI exties
USA
USA
ties
USA
Dollar
Spot
Dist'd
Bottom
1.
Gold
MSCI ex- MSCI ex- Governm Governm
USA
USA ent Bond ent Bond
MSCI ex- Commodi
USA
ties
S&P
Dollar
Spot
Dollar
Spot
Asset Class
Positive
Return
Negative
Macro
Dist'd
Equity
Event
Driven
Event
Driven
HY Bond
CTA
Dist'd
Equity
Commodi MSCI exties
USA
S&P
RV
S&P
HY Bond
Governm
ent Bond
CTA
RV
RV
HY Bond
Commodi Governm Commodi Governm
ties
ent Bond
ties
ent Bond
RV
CTA
Governm
HY Bond
ent Bond
Dollar
Spot
Dollar
Spot
Hedge Fund
Strategy
CTA CTA
Macro
Dist'd
Dist'd
Equity
Equity
Event
Driven
S&P
Dollar
Spot
Governm Commodi
ent Bond
ties
MSCI exUSA
CTA
Dollar
Spot
Positive
Return
Negative
MSCI exUSA
One of the common misconceptions about CTAs is that they
are long volatility when in fact they are simply long ‘gamma’,
meaning that they become more exposed to a trend (upwards
or downwards) the more pronounced it becomes and, through
this, can benefit from environments such as 2008 when
correlation and liquidity traps forced the fire sale of assets
across the entire financial system.
PROs
Long gamma profile
Skewed distribution
Transparency
Consistent risk
Predictability
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
Long Gamma Profile: The CTA ‘smile’
One of the most appealing characteristics of the strategy is that it
seems to have made money during extreme scenarios (both left
and right tail events) and hence resembles a long straddle profile
at a fraction of the cost available in the option market.
A concept borrowed from option pricing is the CTA ‘smile’, shown
below. This chart illustrates the embedded convexity that is a
property of most well diversified medium term trend-following
systems. Along the x-axis is the MSCI All Country World Total
Return Index monthly return in US Dollars which ranges from 20% to +12%. The y-axis is the monthly return of the Newedge
CTA Trend Sub-Index over the same period.
It is therefore important to point out that not all market volatility
is good for CTAs. Indeed, if a volatile environment does not
translate into sustained trends, it can actually be a harmful
factor so while volatility is necessary for strong CTA
performance, it is not on it own, sufficient. High levels of
volatility alone do not ensure good performance (think of a
highly volatile but directionless market). This is demonstrated
in the following chart which plots the performance of 25
Medium Term CTAs for a range (10-60) of month-end VIX
levels.
Chart 4: Performance heat map of selected CTAs against month-end
VIX percentile (Source: Bloomberg/BPK)
VIX Level Percentile
Range
Chart 3: Scatter plot of monthly returns for Newedge CTA Trend SubIndex and MSCI World Equities (Source: Newedge/Bloomberg/BPK)
CTA and Equity Markets: the CTA 'smile'
20%
Newedge CTA Trend sub-Index
15%
[10 to 12]
[12 to 15]
[15 to 17]
[17 to 19]
[19 to 21]
[21 to 23]
[23 to 25]
[25 to 28]
[28 to 32]
[32 to 60]
Percentile
10th
20th
30th
40th
50th
60th
70th
80th
90th
100th
CTA 1
CTA 2
CTA 3
CTA 4
CTA 5
CTA 6
CTA 7
CTA 8
CTA 9
CTA 10
CTA 11
CTA 12
CTA 13
CTA 14
CTA 15
CTA 16
CTA 17
CTA 18
CTA 19
CTA 20
CTA 21
CTA 22
CTA 23
CTA 24
CTA 25
1%
2%
3%
2%
2%
1%
2%
1%
2%
2%
3%
3%
0%
3%
1%
3%
1%
2%
2%
1%
2%
2%
1%
3%
2%
5%
2%
3%
1%
1%
1%
2%
2%
3%
2%
2%
2%
1%
2%
3%
2%
2%
3%
1%
3%
-1%
0%
0%
-1%
-2%
0%
0%
-2%
0%
-1%
-1%
-2%
0%
-1%
0%
-2%
0%
-1%
-1%
-2%
-1%
-1%
-1%
-1%
0%
3%
2%
1%
2%
5%
1%
5%
2%
3%
3%
2%
2%
5%
5%
2%
4%
0%
4%
3%
8%
2%
2%
2%
1%
3%
0%
0%
2%
0%
0%
1%
2%
-1%
0%
0%
1%
2%
5%
1%
1%
0%
0%
1%
0%
2%
0%
1%
1%
0%
-2%
0%
-1%
-2%
-2%
-3%
-3%
-1%
0%
-2%
0%
-1%
-2%
4%
-2%
-3%
-3%
-1%
-3%
0%
-2%
0%
-3%
1%
-1%
0%
-1%
-1%
0%
0%
0%
0%
0%
0%
0%
1%
0%
-1%
1%
0%
0%
0%
0%
1%
1%
3%
1%
0%
2%
0%
-1%
4%
2%
4%
2%
4%
2%
3%
3%
2%
2%
4%
2%
10%
2%
2%
4%
2%
2%
1%
8%
1%
2%
2%
1%
3%
5%
2%
2%
2%
-2%
-1%
0%
-3%
1%
3%
3%
1%
-1%
-2%
3%
3%
1%
1%
1%
0%
2%
-1%
1%
-1%
2%
1%
2%
1%
2%
2%
-1%
0%
1%
1%
2%
2%
1%
-3%
0%
4%
4%
4%
1%
-1%
3%
2%
1%
0%
0%
3%
-1%
0%
0%
2%
3%
Average Conditional Return
Section 1. De-risking and Re-risking
capabilities of CTAs: PROs
CTA Index +7%
when MSCI down
20%
10%
5%
low
0%
Colour-code
-5%
-10%
-15%
-20%
-25%
-20%
-15%
-10%
-5%
0%
5%
10%
15%
MSCI AC World Total Return USD
Since 1986
Last 5yr
We would caution that the fit is purely illustrative and there is
significant variance around the trend line. Nevertheless there are
qualitative and structural reasons as to why this relationship
should hold over the long term and we will return to them later in
this paper.
monthly average return
1%
1%
2%
high
10%
As mentioned above, Medium Term CTAs have historically
provided an offset in times of acute equity market stress. An
important key to understanding this is that Medium Term trend
followers are non-correlated but not uncorrelated to equity
markets. Long-term correlations tend to hover close to zero
between Medium Term CTAs and equity markets but they are
not significantly negative. We should therefore expect CTAs
to perform independently of equities but not hedge equity
performance. While we are supportive of CTA de-risking
capabilities we therefore recommend caution when viewing
the strategy as a hedge to equity exposure.
PROs
Long gamma profile
Skewed distribution
Transparency
Consistent risk
Predictability
The Newedge CTA Trend Sub-Index
The Newedge CTA Trend Sub-Index (Bloomberg ticker NEIXCTAT) is an
equally-weighted gauge of the Medium Term trend-following specialists
in the broader Newedge CTA Index. The index constituents must be
open to new investors and provide daily returns. The constituent roster is
revised annually and disclosed to users. Barclay Hedge, who owns one
of the oldest and most comprehensive CTA databases available, acts as
calculation agent. Unless specified differently, we have used this
benchmark reference index throughout this paper. The Newedge CTA
Trend Sub-Index currently comprises 6 managers, being Winton Capital,
Man Investments (AHL Diversified), Transtrend, Aspect Capital,
Brummer and Partners, Graham Capital Management and Campbell &
Co.
-3%
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
Skewed Distribution of Returns
Related to the CTA ‘smile’ is the third moment in a
distribution: skew. CTA price distributions tend to exhibit clear
positive skew which is demonstrated in the next graph. This
is explained in part by the relatively low trade hit ratio
exhibited by managed futures programs which typically
ranges from 30-45%. These losses are truncated quickly by
the embedded stop loss driven risk management which
features so prominently in most systems.
Page 2
Chart 5: Distribution of monthly returns (Source: Newedge / Bloomberg /
BPK)
19.% to 20.%
17.% to 18.%
15.% to 16.%
13.% to 14.%
7.% to 8.%
9.% to 10.%
5.% to 6.%
3.% to 4.%
-1.% to .%
1.% to 2.%
-3.% to -2.%
-5.% to -4.%
-7.% to -6.%
-9.% to -8.%
-11.% to -10.%
-13.% to -12.%
-15.% to -14.%
-17.% to -16.%
-19.% to -18.%
Newedge Index
11.% to 12.%
Quasi-normal
distribution for
CTA with +0.5
skew
CTAs' 'slim' tail
<-20.%
# of occurrences (since 1986)
CTA Index (and World Equities) Monthly Return Distribution
MSCI AC World USD
The chart above highlights that CTAs have more positive data
points to the right of the distribution curve than both equities and
the normally distributed curve. At the same time, CTAs will
typically have a greater than expected number of observations
just below 0% while truncating left tail losses. This is true
positive skew which is difficult to access elsewhere in the
financial world.
We contend that CTAs are both the most transparent and the
least transparent at the same time. In the portfolio context
however we have to distinguish between good and bad
transparency: we would argue that knowing when a CTA is
risk on or risk off is both critical and entirely achievable. In fact
we would rate full position level knowledge and directional
exposure as more important than model transparency, Margin
to Equity and VaR. It is important to bear in mind that
(directional) exposures must be adjusted by delta, duration
and currency risk to achieve a consistent picture: one of the
tools we use to adjust derivatives contract market value is to
apply the correct ‘equivalence’ (see the Useful CTA ‘riskmetrics’ section, which follows). For instance, a shorter termed
Eurodollar contract cannot be compared on a notional to
notional basis to a longer duration T-Bond future.
A straight forward risk return attribution by sector should not
be difficult to access. Compare this to managers in the equity
or credit space who may give you their exposures but don’t
always reveal the attribution.
Chart 6: Sample Return and Risk Attribution (%) of a CTA (Source:
BPK)
Return and Risk Attribution
Short Interest Rates
Soft Comdty
PROs
Long gamma profile
Skewed distribution
Transparency
Consistent risk
Predictability
10%
5%
Bonds
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
Agris&Livestock
Precious
Metals
FX (vs. USD)
Energies
20%
-10%
15% 20%
10%
Return
10%
Risk
20%
15%
5%5%
10%
0%
30%
-10%
-5%
10%
Equities
The transparency conundrum
The transparency conundrum revolves around the notion that
CTAs are considered to be among the most transparent of hedge
fund strategies due to the availability of position level
transparency while, at the same time, the least transparent
because of the opaque, black box nature of the strategy. Going
back to the 1970s and 1980s, CTAs as a strategy have been
very willing to run managed accounts for clients. With these
vehicles clients have full position level transparency on a daily
basis. Every trade made by a program can be seen by a client
so as an allocator, it is difficult to achieve a more granular level
of transparency.
In addition, many CTAs are willing to disclose their portfolio
positioning together with P&L attribution to non-managed
account investors, making them possibly one of the most
transparent strategies according to hedge fund standards.
Despite the high degree of position level transparency offered,
there is another school of thought that questions what underpins
this transparency. Some allocators will argue that because CTAs
as a rule are extremely protective of their models, investors can
never know exactly what drives any particular portfolio line item.
Unless an investor has the source code for a CTA program’s
models it is therefore very difficult to know which specific
algorithm(s) triggered any given trade. Contrast this, for example,
with a discretionary long short manager where an allocator can
ask for the logic and the thesis behind any particular trade. The
protectiveness of the proprietary trading algorithms within CTAs
leads to the often appropriate black box label for the industry.
Useful CTA ‘risk-metrics’
Value-at-risk (VaR) is the maximum loss that can be expected over a
specified time horizon and at a specified confidence interval.
Incremental VaR represents the change in VaR for a change in
position size, while Marginal VaR is the effect on VaR made by the
inclusion of a position in a portfolio. Conditional VaR is an assessment
of the likelihood that a loss (at a specific confidence level) will exceed
VaR.
Margin to Equity (ME) represents the amount of capital that is
required as margin at any one time. These levels are set by the
various global futures exchanges.
10-year (dollar) equivalence of interest-rate derivatives including
futures is the risk-adjusted leverage factor that equates exposures of
different duration to the US 10-year treasury bond. If the derivative
contract is an option, adjusting by the delta (first derivative sensitivity)
to the price of the underlying is also essential. Finally, FX (and nonUSD cross-currency pairs in particular) should all be converted to long
and short equivalents against USD.
9/11 stress tests refer to the current portfolio’s theoretical P&L (as %
of NAV) if a stress scenario similar to September 11th 2001 were to
occur. A positive 9/11 test signals a bearish market positioning that
we can also define as ‘risk off’. A negative 9/11 test signals a bullish
positioning that can be defined as risk on. Tests may differ in the
duration of the historical stress period (e.g. 5 or 30 days after the
event) and the approach (historical: e.g. history repeats itself or,
customised: e.g. simultaneous rate cut and market drop shock
simulation).
Page 3
Chart 7: Flight-to-quality stress test and Margin to Equity of two invested
managers (Source: BPK)
Theoretical % P&L in a flight-to-quality scenario
Risk Appetite Pattern
15%
Off
10%
Nov '11
Aug '11
Sep '11
5%
Nov '11
0%
RISK
-5%
Charts 8a and 8b: Rolling and Downside Volatilities (Source:
Newedge/MSCI/Bloomberg/BPK)
Historical CTA and Equity Volatility (monthly, annualised)
Volatility (Newedge CTA, MSCI ACW)
Another example to show how one can assess the different risktaking patterns of CTAs can be found below where we scatter
plot the theoretical P&L of two CTA programs in a flight-to-quality
scenario such as 9/11 against the Margin to Equity level (which
is a proxy for the amount of risk taken).
40%
Equity
vol up,
CTA vol
down
35%
30%
25%
20%
15%
10%
5%
0%
2000
2002
2004
2006
2008
2010
2012
Jan '12
Jan '12
Rolling 12m (CTA) Vol
-10%
Rolling 12m (Eqty) Vol
Jan '11
-15%
On
-20%
RISK
Down
-25%
5%
At the same time there has always been a consistent spread
between ‘bad’ (downside) and ‘good’ CTA volatility, and
especially during the same critical 2008 period.
Jan '11
10%
15%
Up
20%
25%
30%
Margin to Equity
We can clearly see the different risk dynamic of the two CTA
programs, Manager 2 being the more aggressive of the two.
More importantly, we can observe how Manager 2 was bullish at
the beginning of 2011 (very negative P&L outcome in the stress
test) before turning bearish by the beginning of September. The
manager continued to risk down as volatility propagated before
becoming constructive on the markets again by January 2012. It
is of note that had H2 2011 turned in a repetition of H2 2008,
these two CTAs were positioned to profit (once again).
PROs
Long gamma profile
Skewed distribution
Transparency
Consistent risk
Predictability
CTA Historical (Good) and (Bad) Downside Volatility
MGR 2
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
Consistent Risk Management Offers Value
Systematic risk management is another distinguishing quality as,
- all things being equal - it is proven to work better during market
stress at the point where more discretionary approaches are
often severely tested.
30%
Volatility (Newedge CTA)
MGR 1
20%
15%
10%
5%
0%
2000
2002
2004
Rolling 12m (CTA) Vol
2006
2008
2010
2012
Down (CTA) Rolling 12m Vol
We need to make a more technical but necessary observation
at this stage: volatility is broadly inversely correlated to
(equity) markets and therefore behaves very differently during
upside and downside gaps. This has a direct impact on CTA
risk management as a market correction associated with a
meaningful volatility spike would force a manager to act more
quickly than during smoother moves in either direction.
In fact, filtering (momentum) signals according to the
prevailing volatility regime (expanding and compressing) are
quite popular among momentum traders.
PROs
Long gamma profile
Skewed distribution
Transparency
Consistent risk
Predictability
Most CTAs target an explicit ex-ante level of risk, which ensures
that they will de-risk as turbulence increases and vice-versa.
Even though targeting risk ex-ante does not imply a fixed
realized risk output, CTAs’ realized risk is considered consistent
and this makes them an appropriate tool to insert into broader
risk budgeting frameworks.
The next charts demonstrate that the CTA Index (as measured
by the Newedge CTA Trend Sub-Index) volatility actually
decreased while equity volatility spiked during 2008.
Consistent gap
between vol and
bad (downside) vol
25%
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
Trendiness Provides Predictability
Despite some black box negativity associated with CTAs, the
strategy remains somewhat predictable because one of its
main drivers is the amount of trendiness available in the
market. In CTA-land, ‘the trend is your friend’ and the
cyclicality (not to mention the P&L generation) can be largely
explained by the quantity and quality of market patterns.
Page 4
15%
Propietary Trend-Indicator
Newedge Sub-Index Returns
20%
10%
5%
0%
-5%
-10%
2007
Trend-Indicator
2008
2009
2010
Wheat
Soy
Soft Comdty
Precious
Oil
Natural Gas
Metals
Livestock
Grains
Fibers
Emissions
Electricity
Corn
6% 35% 75% 6%
24%
8%
8%
0% 16% 13% 7% 11% 32% 3%
1% 31% 7% 10% 0%
6%
4% 29% 3%
2% 14% 7%
1%
3%
M
o
m
e
n
t
u
m
5% 31% 12% 12% 8%
0%
5% 31% 7%
5% 17% 1%
4%
0%
Low
W 1 comdty
7% 11% 19% 31% 4%
DJUBSSO Index
4%
DJUBSIN Index
3%
DJUBSLI Index
37%
8%
DJUBSGR Index
100% High
11% 49% 49% 1% 16% 28% 23% 70% 50% 34% 38% 66% 6%
3%
7%
6% 31% 10%
S 1 Comdty
3%
DJUBSPR Index
DJUBSEN Index
2% 17% 6% 12% 33% 8%
DJUBSNG Index
11%
12% 29% 2%
CT1 Comdty
15%
3% 12% 4% 12% 29% 6% 14% 5% 28% 2%
MO1 Comdty
1% 25% 50% 7%
4% 18% 8%
Naturally there are many other ways to estimate and
benchmark CTA positioning but we have found the above
method to be both instructive and reliable.
CTA Predictability (~3m daily window)
2006
36% 22% 89% 26% 51% 67% 83% 83% 68% 38% 79% 36% 78%
GT1 Comdty
Chart 9: Historical Proprietary Trend-Indicator gauge against Newedge
CTA Trend Sub-Index (Source: Newedge/BPK)
-15%
2005
5
10
20
30
50
70
100
120
C 1 Comdty
Category
Chart 10: Mid-March readings of our Proprietary Trend Indicator for a
selected sample of commodity future contracts and look backs
(Source: Bloomberg/BPK)
Contract/Sector
A measure such as this is useful in shedding light on the relative
opportunity set for trend followers to make money. If all stock
indices exhibited relatively high ‘trendiness’ as indicated by this
regression-based measure, we would have expected trend
followers to make money that month from equities. It does not
necessarily mean that trend followers did in fact make money
that month - only that the environment presented trending
opportunities. This type of trend analysis however does not have
any ex ante predictive power as it is backward looking only.
environments (as at the time of the study) than those with
longer look back periods.
Lookback (days)
One such approach to assess predictability is to create a gauge
that indicates market trendiness. We run this proprietary gauge
on the most liquid futures markets divided across the four main
sectors: equity indices, fixed income, commodities, and FX.
Take for example a month in which the S&P500 begins the
month at 1200 and ends at 1300. By regressing the daily price
path to the straight line between the two points it is possible to
assess trendiness. The tighter the path fits the straight line, the
more trendy the market was that month.
2011
Newedge CTA Trend sub-Index
In the above graph we have overlaid our 3 month Trend Indicator
with the rolling 3 month return (using daily data) of the Newedge
CTA Trend Sub-Index. The two data series are highly correlated
as can be seen. Better trend opportunities as defined by the
indicator seem to occur in tandem with better CTA performance.
If this indicator creeps up through a given month, our trendfollowing CTAs should exhibit positive monthly performance. This
helps gauge expectations.
This analysis is also useful in that the relative nature of the
trendiness metric can be averaged across sectors and time
frames. For example, we can take the trendiness levels of each
market in the commodities sector and get an average reading. In
turn the same calculation can be made for the three other major
sectors to begin to get a sense for the variations in opportunities
across sectors. Lastly we can average the trendiness levels for
all markets to come up with a single number that helps to
approximate trend-following opportunities in a certain time frame
(the analysis is also helpful in the manager selection process).
On a scale from 0-100%, the table in the next chart shows the
level of trend, by category and by look back period (in days)
based on our mid-March readings. It can be seen, for example,
that on a 70-day look back, livestock was more trendy than
emissions while more recently, over a 5-10-day look back,
metals and energies were more trending than other sectors over
other time frames. The chart clearly shows that the shorter-term
look back periods, or faster programs, found more favourable
Page 5
Based on both invested managers and those in our peer
group universe, the clustering around the 15% volatility at a
Sharpe Ratio of some 0.5 is clearly demonstrated in the
following chart.
Section 1. De-risking and Re-risking
capabilities of CTAs: CONs
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
Chart 12: Last 5 years’ Sharpe Ratio and Volatility for selected CTAs
(Source: BPK)
2.0
Sharpe Ratio (rf USD Libor 3m)
PROs
Long ‘gamma’ profile
Skewed distribution
Transparency
Consistent risk
Predictability
Volatility is a Feature of CTA Programs
A natural starting point for any discourse on CTA risk is with
volatility. CTA programs are typically designed to run at a
relatively high level of volatility compared to most hedge fund
strategies. In general, a representative Medium Term CTA might
have an annualized volatility of 15%.
Last 5y Range for Sharpe and Vols - BPK Medium-Term CTA
Universe
High Sharpe low vol program
1.5
1.0
0.5
0.0
Low Sharpe high vol program
-0.5
0%
10%
20%
Volatility is a feature of CTA programs. It is not a new phenomenon.
The higher appetite for volatility within CTA programs appears to be
rooted in the history of the sector. Some of the very first commercially
successful CTA programs within the United States were products of
Richard Dennis’ and Bill Eckhardt’s ‘Turtle Trading Program’. Dennis
was a notorious risk taker and was very comfortable running his and his
students’ trend-following programs with annualized volatilities of upwards
of 40%. Other successful trend-following products in the 1980s such as
John Henry & Company and Dunn Capital Management had similar
volatility profiles. The inertia of this higher volatility appetite, although
dampened in today’s environment continues to leave CTAs with
persistently higher volatility levels than the volatilities of other hedge fund
strategies.
Chart 11: Comparison of Hedge Fund Strategy Index volatilities (Source:
DJCS/Bloomberg/BPK)
Projection of HF Strategies based on historical volatility
Value of 1$ (based on log-normal dist.)
L/S Equity
Distressed
Managed Futures
Global Macro
Fixed-Income Arbitrage
Event-Driven
Historical
Forecast
30%
40%
50%
Volatility
PROs
Long ‘gamma’ profile
Skewed distribution
Transparency
Consistent risk
Predictability
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
Run-ups and Drawdowns are Cyclical
Due to the combination of the relatively higher volatility and
lower Sharpe Ratio of the strategy, another reality is the
staccato Run-up versus Drawdown imprint. We see below
that Medium Term CTAs tend to spend a fair amount of time
in drawdown, which can be psychologically challenging. It is
somewhat rare for these programs to enjoy prolonged or
sustained runs of greater than 6 months.
Chart 13: CTA Trend Sub-Index Run-ups and Drawdowns (Source:
Newedge/Bloomberg/BPK)
CTA Historical Run-ups and Drawdowns
2016
2015
2015
2014
2013
2012
2011
2010
2009
2008
2007
2006
2005
2004
2004
2003
2002
2001
2000
1999
1998
1997
1996
1995
1994
1993
CTAs can attain the
widest range of
outcomes based on their
historical higher vol
Another possible reason for the comparatively high volatility is
based upon the relatively low Sharpe Ratio that the Medium
Term trend-following community typically achieves. In general,
this number ranges from between 0.5 and 0.8 for a
representative peer group. The most efficient Medium Term
programs will tend to have Sharpe Ratios of just above 1.0.
Given this property, in order to achieve an attractive annualized
return of above 10%, CTAs cannot run their annualized
volatilities in the more common hedge fund range of 6-8%. One
interesting feature of CTA programmes is their ability to dial up or
down volatility. This sets them apart from many other strategies
as the risk level can be set with some precision as a function of
the investor’s appetite.
Newedge CTA Trend sub-Index
50%
40%
Max
Drawdown
-20%
30%
20%
10%
0%
2000
2002
2004
2006
2008
Runups
Ddown
2010
2012
Such cyclicality combined with the fact that systematic
programs are agnostic as to the overall market configuration
has contributed to some of the disappointment of 2011. CTAs
approached the late summer market turbulence from a risk on
perspective and were subsequently whipsawed twice as the
market first plummeted and then rebounded. Nevertheless, as
was said before, had 2011 turned into a 2008, CTAs were set
up to profit (although the correction was too short lived to
Page 6
allow for trend-followers to establish their trades and instead
caused losses due to the extreme whipsawing of price action).
Chart 14: Rolling 12m Returns for the CTA Trend Sub-Index against risk
off phases (Source: Newedge/Bloomberg/BPK)
CTA Index Rolling 12m Rets
Long-term CTA Returns against Risk-off phases
1986
1991
1996
2001
2006
2011
As the next table aims to show, not all the bullish and bearish
phases are characterized by the same price pattern and
associated volatility, and this has a very direct influence on CTA
performance. 2011, for instance, was characterized by an
unusual combination of a consolidating market pattern (a sort of
W since the start up the Greek debt crisis in 2010) with an
extremely high (implied) volatility (of volatility)
from a discretionary manager. Assurance can be found
through the repetition of a process in which a trade set up
today will be the same as that set up in 6 months time,
assuming the same price patterns are identified. Contrast this
to a discretionary manager on whom the investor is relying to
generate consistently attractive new trade ideas, each of
which is based on the discrete collation of fundamental and
quantitative data as well as the mood of the manager on that
particular day. These will combine in a lack of consistency
despite (in theory) identical circumstances.
As with other systematic managers and given the same trade
setup (price paths primarily), CTAs will put on the identical
trade today as they will in the future. There is no guessing
whether this will be the case: the model will not miss (for
example) a 50-day breakout. It will capture it and initiate a
trade. While allocators can never know all the granular detail
of a model, good analysts can create close approximations
over time. In a perfect world, given a trade setup, allocators
can ‘see into the future’ and know with some precision the
positions that a CTA will take.
PROs
Long ‘gamma’ profile
Skewed distribution
Transparency
Consistent risk
Predictability
We would argue that CTAs showcased the ‘cost’ of (systematic)
risk management during 2011.
Chart 15: CTA configuration and returns against S&P 500 price pattern
and (implied) volatility regime (Source: Bloomberg/BPK)
2000
2001
2002
2003
2004
2005
2006
2007
2008
2009
2010
2011
CTA configuration CTA Index
'Risk-off'
11.67%
'Risk-off'
-0.06%
'Risk-off'
26.12%
'off and on'
11.91%
'Flattish'
2.68%
'Flattish'
0.75%
'Risk-on'
8.24%
'on and off'
8.57%
Risk-off'
20.88%
'Risk-off'
-4.80%
'Risk-on'
13.13%
'on and off'
-7.27%
S&P 500 Pattern
SP500 Vol of vol (Regime) VIX (avg)
'Falling'
-9.10% 'Moderate'
23.33%
'ConsolidatingAfterDecline' -11.89% 'Moderate'
25.76%
'ConsolidatingAfterDecline' -22.10% 'Moderate'
27.20%
'Rising'
28.68% 'Very Low'
21.99%
'Rising'
10.88% 'Moderate'
15.47%
'Rising'
4.91% 'Moderate'
12.78%
'Rising'
15.79% 'Medium'
12.78%
'FallingAfterRise'
5.49% 'High'
17.45%
'Falling'
-37.00% 'High'
32.58%
'Rising'
26.46% 'Moderate'
31.51%
'Rising'
15.06% 'Medium'
22.55%
'Consolidating'
2.11% 'High'
24.08%
We will elaborate further on this topic at the end of Section 2.
PROs
Long ‘gamma’ profile
Normal and skewed dist.
Transparency
Consistent risk
Predictability
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
Look through the Black Box
The information available to investors in CTAs during times of
stress might appear limited. While a risk report or a position file
from a CTA offers little intuition on the face of it, we would argue
that used intelligently this information can be very valuable.
Nevertheless, allocators who prefer rationale behind positioning,
assessment, outlooks and historical insight into reactions to
market turmoil will fail to find assurances in a model-based
approach.
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
A Strategy which Requires Trends
As implied by the strategy name, trend followers require
trends to generate returns. Without trends in markets, there is
nothing to follow and returns will suffer. This can be seen in
Chart 9 (see page 5) where returns line up relatively neatly
with trends in markets.
Whereas discretionary strategies can adapt a more tactical
trading style in directionless markets, trend followers do not
have that option. A good discretionary macro manager might
be able to weather a trendless period by shifting to a shorter
holding horizon. They might additionally move into more
spread-related opportunities or might emphasize carry trades.
The narrow focus on alpha extraction is certainly a drawback
of the CTA strategy.
To redress this weakness, some CTAs have worked to fight
this reliance on trend by incorporating other model types into
their programs. This is discussed in more detail below (see
‘Signal Generation’ on page 11). Examples of other model
types may include mean reversion, carry, fundamental, and
short-term trend. The intention of these managers is to
diversify across alpha generating engines.
While such an approach smoothes a return profile, the trade
off is a less predictable product in that it loses some of its
‘CTA-ness’. Perhaps these multi-strategy programs have
more appeal as stand-alone investments.
One of the best ways to mitigate this trend dependency is
through using CTAs as a component in a larger, well
diversified portfolio.
On the flip side, a rules-based black box strategy can provide a
level of comfort or understanding that is rarely (if ever) available
Page 7
PROs
Long ‘gamma’ profile
Skewed distribution
Transparency
Consistent risk
Predictability
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
The Challenge of Program Selection
CTA programs are thus volatile strategies that are subject to both
prolonged and frequent periods of drawdowns. This poses timing
and holding challenges to investors who seek consistent
absolute returns. Furthermore, CTAs display significant intrastrategy dispersion, which results in program selection
challenges.
The portfolio ‘de’-risking argument
The need for portfolio de-risking is what we believe is driving
the recent appetite for the space and there is little doubt that
these properties are established on very solid foundations as
can be seen in the next two charts.
Chart 17-18: Historical Worst 10 months for Global Equity and Fund of
Hedge Fund indices against Newedge CTA Trend Sub-Index
performance (Source: Newedge/MSCI/Bloomberg/HFR/BPK)
Worst Equity Months
10%
5%
% Return
0%
Chart 16: Dispersion of Annual Returns for Medium Term CTA universe
(Source: BPK)
-5%
-10%
-15%
160%
140%
120%
100%
80%
60%
40%
20%
0%
-20%
-40%
-20%
Equities (MSCI ACW USD)
May-10
Sep-11
Feb-09
Aug-90
Sep-02
Sep-90
Sep-08
Aug-98
Oct-87
Oct-08
-25%
Best in 2008 +130%+
CTA (Newedge Sub-Index)
Worst HF Months
15%
10%
PROs
Long ‘gamma’ profile
Normal and skewed dist.
Transparency
Consistent risk
Predictability
5%
0%
-5%
HF (HFRI Weighted Composite Index)
Apr-00
Jul-02
May-10
Aug-11
Aug-90
Nov-00
Sep-11
Sep-08
Oct-08
-10%
Aug-98
As is the case for the equity market, correlation and volatility do
not tell the full story until one looks at the ‘true’ dispersion of
returns, being a better proxy for the stock/fund-picking
opportunity set. The chart above demonstrates that CTAs have
been widely dispersed in their annual outcomes; however this
has somewhat reduced recently where dispersion has
compressed and there has been little convexity between high
risk and low risk programs. Market configuration resulted in both
approaches ending in a narrow band (although this is not without
historical precedent: witness 2000 and 2006).
% Return
2011
2010
2009
2008
2007
2006
2005
2004
2003
2002
2001
Worst in 2008 -18%
2000
Medium Term CTA Universe
Medium Term CTA Annual Return Dispersion
CTA (Newedge Sub-Index)
There are three principal drivers that give CTAs these
characteristics: (1) a long gamma profile (2) diversification
across markets and (3) an agnostic stance towards long and
short positioning.
1.
To begin with, CTAs’ dogmatic adherence to cutting
losers and letting winners run provides the long
gamma profile which was discussed earlier. In fact,
the Medium Term CTA return profile can be
replicated through a series of look back straddles
which benefit in periods of high volatility when these
straddles go deep in-the-money. Higher volatility
means bigger market moves and is generally
constructive for trend followers. So when equities
experience sharp downdrafts, CTAs should (in
theory) be able to capture these moves through
equity index shorts.
2.
A second driver of this de-risking is the diversification
embedded within the breadth of markets traded by
these systems. This allows trend followers to trade
not only equities, but bonds, commodities and FX
during an equity pullback. In a classic risk off flightto-quality scenario, CTAs will often make just as
much money from being long fixed income
instruments as they do from being short equities.
CONs
Volatility
Cyclical
Black box
Trend dependency
Intra-strategy dispersion
The Portfolio Solution
The Portfolio Solution Mitigates the CONs
As mentioned at the outset, the properties of Medium Term
CTAs (i.e. higher volatility, choppy run-up profiles and so forth)
combined with non correlation to most other hedge funds as well
as long only strategies result in valuable portfolio properties: risk
reduction and return enhancement.
Page 8
The correlation structure of a Medium Term CTA’s
market set can generate multiple opportunities to make
money in a slumping equity market.
Chart 20: Portfolio accretion of portfolios with and without CTA
allocation (Source: Bloomberg/BPK)
In the chart below (which isolates 2008 when the S&P500 lost
some 40%) is laid out the P&L attribution by sector of six
representative CTAs.
Chart 19: 2008 performance attribution for selected representative
Medium Term CTA managers (Source: BPK)
MGR 6
MGR 5
MGR 4
MGR 3
MGR 2
2008
CURRENCIES
3.
FoHF
CTA
Ret
FIXED INCOME
EQUITY
COMMODITIES
Thirdly, CTAs typically are agnostic about long and
short positioning. This is in contrast to long only equity
managers and most equity long short hedge funds
which have a net long bias. By and large, managed
futures programs can be short a market as easily as
they can be long. This ability to take short trades can
be a powerful P&L contributor in risk off environments.
CTAs are generally agnostic as to market direction:
It should be mentioned however that there are CTA programs which
embed a directional bias in some of their models and not all are
completely agnostic as to market direction. Interestingly, the
preponderance of CTA returns come from long trades over time. This
holds true for programs that have no long or short bias (i.e. they are just
as likely to take a long trade as they are a short trade depending on the
market setup).
This fact has led some managers to impose a long bias on their
programs. In some cases entire programs are long biased. Typically this
means that in order to generate a short signal and initiate a short trade,
the trend must be much stronger than it would have to be on the long
side for a long trade set up.
Other programs have introduced long biases on a per sector or per
market basis. For example, because of the general upward drift
associated with equity indices over time, some programs will only take
long positions in equities. In down equity markets, these programs must
rely on the negative correlation that long fixed income positions can
provide to generate positive returns.
In the following chart we see the benefits of adding Medium
Term CTAs (proxied by the Newedge CTA Trend Sub-Index) to a
portfolio of traditional assets (50% treasury bonds proxied by the
Citi Global Government Bond Index; 40% equities proxied by
MSCI AC World Index and 10% commodities proxied by the DJ
UBS Commodity Index; all Total Return and in USD) and hedge
fund assets (proxied by HFRI FoF Index). We kept the simulation
deliberately simplistic.
Vol
cVaR
Ret
Vol
cVaR
2000
2001
2002
2003
2004
2005
2006
2007
2008
2009
2010
2011
In 2008 (and 2002), CTAs
improved return and
decreased risk when
added to a 50/40/10
portfolio
MGR 1
Attribution of 2008 Return
CTA (single-program) Attribution by Sector
70%
60%
50%
40%
30%
20%
10%
0%
-10%
Portfolio Accretion of CTA to
Traditional Assets (50/40/10)
Hedge Fund Portfolio
Calendar Return
50/40/10
In 2004 (and 2005), CTAs
worsened return and increased
risk when added to a hedge
fund portfolio
If the addition of CTAs is beneficial to either the (50/40/10)
traditional assets portfolio or to the hedge fund assets
portfolio, a green symbol is turned on in the respective return
or risk categories. Otherwise the symbol light is set to red.
No significant
change with or
without CTAs in
the calendar year
Either return decreases or
risk increases
Either return increases or
risk decreases
The analysis suggests that CTAs have been a portfolio derisking solution for traditional (equity and fixed income) asset
investors while a re-risking solution for alpha-seeking hedge
fund portfolios. This is not a trivial conclusion and it is
something which is often overlooked when looking at 5+ year
investment horizons on average.
Furthermore, if we look at the calendar year findings, CTAs
improved return and risk in 2001, 2002, 2008 and 2010
against traditional assets and only in 2008 against hedge
funds. We would call this total diversification, being marked by
an ‘all green’ in the table. More intuitively, there are
observations when CTAs reduced risk of the portfolio at a
marginal cost in terms of return (2000, 2011): however, there
are also a significant number of observations (concentrated in
the 2003-2007 bull market) when CTAs were not efficient at
all and received ‘all red’ lights in the table.
Controversially, it is hard to argue that CTAs are a definitive
de-risking solution for hedge fund portfolios (aside from 2008)
although they are clearly additive during a number of difficult
years (2000, 2002, 2003, 2008, 2010).
Depending on what they are long or short CTAs can be risk
on or risk off and hence become a ‘re-‘ or ‘de-‘risking solution.
We advise a frequent assessment of their ‘re‘ or ‘de‘-risking
positioning and capabilities.
In order to do that, we monitor positioning on a weekly basis
from data which is received daily, as can be seen from this
extract from our risk report (which is itself aggregated to
month end for February 2012). Not only does this breakdown
the sector exposures (by gross and net) but also the risk by
manager, by sector and in the aggregate. From this can be
monitored the full exposure, the risk on or risk off nature of the
exposure and the beta of this exposure to equities.
Page 9
Chart 21: Sample Hermes BPK internal and client risk reporting
Data as at end of Feb 2012
End of Month Account Snapshot
Historical Sector Exposures
Data as at end of Feb 2012
Net Exposure (% of NAV)
Portfolio Net Delta Exposure
Soft Comdty
Agris & Livestock
FX (against USD)
Short Interest Rates
Bonds
Equities
Metals
Precious
Energies
350%
300%
% of BPK NAV
250%
200%
150%
100%
50%
0%
-50%
29 Feb
24 Feb
17 Feb
10 Feb
03 Feb
31 Jan
27 Jan
20 Jan
13 Jan
06 Jan
31 Dec
23 Dec
16 Dec
09 Dec
-100%
Gross Exposure (% of NAV)
Portfolio Gross Delta Exposure
Soft Comdty
Agris & Livestock
FX (against USD)
Short Interest Rates
Bonds
Equities
Metals
Precious
Energies
450%
400%
% of BPK NAV
350%
300%
250%
200%
150%
100%
50%
29 Feb
24 Feb
17 Feb
10 Feb
03 Feb
31 Jan
27 Jan
20 Jan
13 Jan
06 Jan
31 Dec
23 Dec
16 Dec
09 Dec
0%
Weighted look-through Net/Gross exposure in base currency as of each date displayed on the chart. Derivative notional values have been delta-adjusted
while rates exposure is reported in 10-year equivalents. FX exposure is shown against USD,
FX Exposure (% of NAV)
Portfolio Direct FX$-1% Sensitivity
CAD, AUD, NZD
Other Dev. Europe
USD
EUR
GBP
JPY
EM Europe
Asia Ex-Jpn
Latam
0.40%
0.30%
0.20%
% of BPK NAV
0.10%
0
-0.10%
-0.20%
-0.30%
-0.40%
-0.50%
FX Delta represents the change in AVMF Fund NAV (in bps) for a 1% foreign currency appreciation against USD.
Source: Newedge. BPK calculations.
29 Feb
24 Feb
17 Feb
10 Feb
03 Feb
31 Jan
27 Jan
20 Jan
13 Jan
06 Jan
31 Dec
23 Dec
16 Dec
09 Dec
-0.60%
Other
Adjusted Exposures (% of NAV)
EQUITIEs
Equity Index
CAD, AUD, NZD
Latam
Other Dev. Europe
USD
EUR
GBP
Asia Ex-Jpn
EM Europe
JPY
Other
STOCK FUTURE
Non-Equity Index
ENERGIES
Crude Oil
Natural Gas
Refined Products
FX
Currency
CAD, AUD, NZD
Latam
Other Dev. Europe
EUR
GBP
Asia Ex-Jpn
EM Europe
JPY
Other
Cross Currency
CAD, AUD, NZD
Latam
Other Dev. Europe
DXY
EUR
GBP
Asia Ex-Jpn
EM Europe
JPY
METALS
Base Metal
PRECIOUS
Precious Metal
AGRIs
Corn
Soy
Wheat
Other Grain
SOFT
Fibers
Foodstuff
LIVESTOCK
Livestock
Bond
Bond
CAD, AUD, NZD
Other Dev. Europe
USD
EUR
GBP
Asia Ex-Jpn
JPY
Interest Rate
Interest Rate
CAD, AUD, NZD
Other Dev. Europe
USD
EUR
GBP
JPY
Grand Total
Mgr 1
0
0
0
0
0
0
0
0
0
0
0
0
0
0
2.7%
1.9%
-0.7%
1.4%
0.3%
2.0%
2.0%
0
0
0
0
0
0
0
0
-1.7%
0
0
0
0
-1.7%
0
0
0
0
-1.7%
-1.7%
0
0
0
0
0
0
0
0.6%
0
0.6%
4.4%
4.4%
38.6%
38.6%
3.7%
0
5.5%
6.3%
1.5%
0
21.5%
0.8%
0.8%
0
0
0.4%
0.4%
0
0
45.7%
Mgr 2
16.2%
16.2%
1.6%
0
0
6.8%
1.8%
2.4%
2.4%
0
1.2%
0
0
0
10.4%
4.4%
0
6.0%
7.0%
7.0%
4.6%
1.9%
-1.5%
-3.1%
4.9%
0
0
-3.8%
4.1%
0.0%
0
0
0
0
-2.6%
0
0
0
2.6%
5.3%
5.3%
1.2%
1.2%
0.4%
-2.2%
2.6%
0
0
0
0
0
2.3%
2.3%
24.9%
24.9%
4.8%
0
0
3.9%
4.1%
0
12.2%
5.6%
5.6%
0
0
2.0%
3.1%
0.5%
0
73.3%
Mgr 3
11.7%
11.7%
-0.7%
0
1.6%
7.0%
0.5%
1.2%
0.9%
0
1.2%
0
0
0
6.0%
3.6%
-0.1%
2.5%
-4.9%
-4.9%
-1.9%
0
0
-5.1%
-3.3%
0
0
5.6%
-0.3%
0
0
0
0
0
0
0
0
0
0
-0.8%
-0.8%
2.4%
2.4%
0.9%
1.0%
-0.0%
-0.1%
0
0.7%
0
0.7%
0
0
88.0%
88.0%
10.6%
0
58.8%
8.1%
6.3%
0
4.3%
-1.2%
-1.2%
-1.7%
-0.0%
-0.2%
0.3%
0.2%
0.1%
102.8%
Mgr 4
6.3%
6.3%
-0.0%
0
0.2%
3.9%
1.1%
0.4%
0
0
0.7%
0
0
0
7.8%
2.4%
-0.1%
5.5%
-0.1%
0.3%
1.0%
0.1%
-0.2%
-0.2%
-0.2%
0
0
-0.3%
0.1%
-0.3%
0
0
0
-0.3%
-0.2%
0.4%
0
0
-0.2%
1.5%
1.5%
1.8%
1.8%
1.6%
0.0%
1.4%
-0.0%
0.2%
1.2%
-0.0%
1.2%
3.6%
3.6%
26.3%
26.3%
1.4%
1.8%
9.0%
10.3%
1.7%
0
2.1%
2.7%
2.7%
0.3%
0
0.6%
0.9%
0.8%
0
52.7%
Mgr 5
5.6%
5.2%
0.1%
0.1%
0.7%
1.2%
1.5%
0.2%
0.7%
0.1%
0.4%
0.2%
0.3%
-0.0%
1.4%
1.1%
-0.3%
0.6%
-0.4%
1.4%
0.8%
0.7%
-0.1%
-0.4%
-0.3%
0.8%
0.3%
-0.5%
0.1%
-1.8%
1.0%
1.0%
0.4%
-0.3%
-4.7%
-0.2%
0.0%
0.9%
-0.0%
-0.0%
-0.0%
0.4%
0.4%
0.5%
0.2%
0.5%
-0.2%
0
-0.1%
-0.1%
0.0%
0.1%
0.1%
-1.2%
-1.2%
-0.6%
0
-6.6%
5.0%
0.5%
-0.2%
0.7%
-0.1%
-0.1%
-0.4%
-0.1%
-0.2%
0.6%
-0.1%
0
6.1%
TOTAL
39.8%
39.5%
0.9%
0.1%
2.5%
19.0%
4.9%
4.3%
4.0%
0.1%
3.5%
0.2%
0.3%
-0.0%
28.3%
13.4%
-1.1%
16.0%
2.0%
5.8%
6.4%
2.8%
-1.7%
-8.7%
1.1%
0.8%
0.3%
0.9%
4.0%
-3.9%
1.0%
1.0%
0.4%
-0.6%
-9.3%
0.2%
0.0%
0.9%
2.4%
4.2%
4.2%
5.7%
5.7%
3.4%
-1.0%
4.5%
-0.3%
0.2%
2.4%
-0.1%
2.6%
10.4%
10.4%
176.6%
176.6%
19.8%
1.8%
66.7%
33.5%
14.2%
-0.2%
40.8%
7.8%
7.8%
-1.8%
-0.1%
2.6%
5.5%
1.4%
0.1%
280.6%
Source: Newedge, Bloomberg. Base currency exposures have been delta-adjusted, reported in 10-year equivalents and shown against USD, on a best effort basis.
Page 10
Section 2. Definition of ‘CTA-ness’
Not all CTAs are equal as highlighted in chart 16. Below we look
at the concept of ‘CTA-ness’ and some of its characteristics.
‘CTA-ness’
Momentum bias
Research-driven process
Extreme diversification
Systematic risk management
A few broad comments are warranted regarding trend following
in general. Trend followers are not looking to make predictions
on market direction or moves. At the most basic level, they
simply attempt to jump onto market moves hoping they will
extend further. While there can be a great deal of sophistication
surrounding signal generation and risk management, the basic
premise is to go long when markets are moving up and go short
when markets are moving lower.
Why should this work? The three key theories are:
(1) Trend followers and, in particular breakout-based
programs, identify pressure points in markets that
signify a resolution of true supply and demand
imbalance (i.e. buyers and sellers). For example when
a market moves out of a channel and above a 50-day
high, bullish participation has been signalled (i.e. it has
won in the resolution of the supply and demand
imbalance).
(2) Certain markets do move in natural cycles which offer
opportunities to trade prolonged price trends. Crops
have sowing and reaping seasons, energies have
storage and injection seasons, fixed income markets
have central bank meetings and stock indices have
earnings seasons. Of course some markets
(commodities) have clearer cycles but there is an
intrinsic appeal to trading the seasonality of markets.
(3) Large market moves occur much more frequently than
the commonly accepted financial mathematical models
predict.
Consider this data collected from Benoit Mandelbrot’s “The (Mis)
Behaviour of Markets”, 2006.
Clearly it would have been impossible to predict the frequency
and scale of these outlier moves in the above text box using
any popularly taught and accepted financial model. In the
same way we all need home and life insurance, our portfolios
need protection against these drastic market moves. CTAs,
while by no means guaranteeing positive returns in these
scenarios, at least offer a chance to profit in severe market
dislocations.
The primary and original driver of most managed futures
strategies is trend following or momentum investing. Even
when it does not represent the majority of the risk, more often
than not it has driven the bulk of the profits.
We propose that purity of trend following is one of the
distinctive features of ‘CTA-ness’, alongside a research-driven
investment process, a broad diversification amongst liquid
instruments and systematic risk management.
As discussed above, CTAs are rooted in a momentum or
trend bias. Some of the very first CTAs were based on simple
moving average or breakout strategies. To varying degrees,
most CTAs retain some vestige of this trend-following
heritage. At its very basic level, trend followers need trends to
succeed. This is the core fundamental (and necessary)
component of our concept of ‘CTA-ness’.
‘CTA-ness’
Momentum bias
Research-driven process
Extreme diversification
Systematic risk management
The process of building / refining the models and the trading /
execution platform requires a significant R&D spend. Most of
the available budget will be spent on systems (or P&L drivers)
and the management of trades being made in the market.
While the first is necessary for generating profits, the second
plays an important role in optimising those profits further.
A research-driven investment process is possibly the second
most distinguishing category in what we call ‘CTA-ness’ so
below we take a brief look at four elements of this process:
signal generation, signal trading, portfolio construction and
execution.
The following inferences stemming from the daily returns of the Dow
Jones Industrial Average from 1916 – 2003 display why it is crucial for
investors to have access to strategies that can benefit from violent,
extended moves in both price and volatility.
From 1916 to 2003, theory based on a normal distribution of returns
suggests that the Dow Jones Industrial Average should have 58
days when it moved up or down by more than 3.4%. In reality, this
occurred 1,001 times.
Theory also suggests that during the same time period, there should
be 6 days when the Dow moved up or down by more than 4.5%. In
reality this occurred 366 times.
Index swings of more than 7% should have happened once every
300,000 years according to the normal curve distribution for the
Dow Jones Industrial Average. History saw this happen 48 days.
In 1997 the Dow fell by -7.7% in one day. This is a 1 in 50 billion
probability according to theory.
On October 19, 1987 the Dow fell by -29.2%. The standard financial
50
mathematics suggest that this should occur less than 1 in 10
times. These odds are so small that they have no meaning. It is
outside the scale of nature, yet it did happen.
Signal
Generation
Portfolio
Construction
Signal
Trading
Execution
In terms of signal generation an interesting and current topic
of discussion is the proliferation of dynamic, self learning
models into programs.
Most of the original generation of CTAs which launched in the
1970s and 1980s came to market with a single model. A
single 20-day breakout model, for example may have been
the entire program. Today most CTAs incorporate a multimodel approach to help smooth out the return profile.
Diversification in programs traditionally is achieved by
broadening model offerings along time, markets, and alpha
sources. As one would expect, the level of diversification
Page 11
varies. For some funds, especially those with AHL lineage, the
biggest area of model diversification is along the time spectrum.
These funds may use one common moving average crossover
model across 8 different look-back combinations. Such an
approach keeps a sense of robustness by utilizing only one core
model while accessing trend following on different time scales
from several days to several months. If there are few trends in
the long-term space, it is unlikely that both the short and
intermediate term models would be encountering trendless
periods concurrently. This set up allows for a more robust and
stable return profile while still retaining a trend-following quality.
Another form of model diversification moves beyond time and
into true model type diversification. Some single CTA programs
incorporate FX carry, fundamental factors (such as commodity
supply and demand information), mean reversion, inter-market
spreads and intra-market spreads. These programs move away
from the trend-following ethos and into a more multi-strategy
systematic approach. With their more diverse return stream,
they generally will have a smoother return profile than the purer
trend-following programs. Sharpe Ratios tend to be higher and
drawdowns less severe but the trade off is that these programs
are less reactive to strong trends (importantly, they offer less
‘CTA-ness’). They tend to deliver a return profile that makes
them more appealing as stand-alone funds but may interact less
well in the context of a broader portfolio.
New time frames and model types are required because the 20day breakout model will certainly experience challenging periods
that may last for years.
There is another approach to diversification that many managers
are taking. Instead of building a suite of models large enough to
capture as many environments as possible, they prefer to focus
on building models that will adapt to environments. In effect,
they learn to trade the markets.
One such technique managers are employing is digital signal
processing. Broadly the goal of digital signal processing is to
measure, filter and/or compress continuous real-world analogue
signals. A branch of this learning is involved in such areas as
tuning a radio to a proper frequency by allowing a listener to hear
music while filtering out any disruptive noise. Some CTAs are
using this methodology to, in effect, tune into a market’s current
frequency. If a market is choppy and more volatile, the market is
likely trading on a shorter frequency. In periods of low volatility, it
is likely that longer term holding periods would be more
successful. Digital signal processing allows models to
dynamically adjust parameters based on market conditions.
Other self learning and dynamic modelling approaches such as
genetic algorithms and neural networks are also used. It is not
clear that these self adaptive approaches can produce superior
results to a collection of frugal and non parametric models (the
more traditional CTA portfolio approach mentioned above).
What is clear however is that these types of models are
consuming more and more of the research budgets of leading
CTAs and it is incumbent upon investors to have more than a
cursory understanding of these techniques.
Signal
Generation
Portfolio
Construction
Signal
Trading
Execution
Within the trading of signals there are several key points of note.
One of the more interesting is how and when CTAs should exit a
trade and take profits. This is one of the more crucial aspects
to any trend-following program.
A traditional approach to trend following takes profits based
on a trailing stop loss which ratchets up (but never down) as a
trade is making money. When the trend finally exhausts, the
trailing stop will get a program out of a trade. Getting out on a
reversal design can be painful, as traders must suffer through
a correction of what could be 10-30% of profits before the
trailing stop is hit. This give-back can be psychologically
challenging as a manager has to watch as his open trade
profits reverse and P&L diminish.
Some managers firmly believe that profit taking is in
opposition to the philosophy of trend following. They argue
that because trend followers are not in the business of
predicting trends, but rather jumping on trends after they form,
then how can they predict the end of a trend and accurately
exit beforehand? Additionally if trend followers can make their
entire year’s P&L from just a handful of big trends, why should
they risk cutting one short by taking profits before it has
turned?
Alternatively, other managers prefer to have a smoother
equity curve and wish to mitigate the challenging trend
reversal periods by embedding some profit taking
mechanisms. Most of these will be triggered by open equity
(defined as unrealized trading gains) levels either on a trade,
sector or program level. As this open equity level reaches a
pre-defined threshold, profitable trades will be exited. For
example, a manager might have a rule stating that when open
trade equity at the program level exceeds 15% of NAV, trades
must be closed to bring the number back down to 10%. This
has two main effects. One is that one third of the program’s
profits have just been booked as realized gains that cannot
evaporate in the next trend reversal. The other effect is that
the program is still in the trend but just in smaller size.
Of course there are several ways to think about closing these
trades which further differentiates managers. Some will close
all trades on a pro rata basis. Another is to book profits on the
positions with the most open equity first, then close or partially
close other positions from the next biggest on down until the
overall 15% open equity is reduced to 10%. Then some
managers might prefer to take profits on a sector basis - first
taking open equity down from the most profitable sector on a
pro rata basis before moving on to the next most profitable
sector.
Lastly we should mention the profit taking approach of
managers focused more on continuous trading, such as many
of the large moving-average based managers. These
managers will use a set of moving average pairs to comprise
their system: perhaps as many as 8. Each pair of moving
averages can be called an oscillator. For example, a 10-day
moving average paired with a 100-day longer moving average
could be considered one oscillator. The oscillator results (say
the 10-day average is 1.1 times as high as the 100-day
average) are generally translated into a z-score (which
standardises data to allow for easier comparison). That zscore is then mapped to a continuous position function which
dictates a position size (subject to the currently volatility and
liquidity of a given market).
This type of position sizing allows for another technique of
profit taking. When a trend weakens slightly, the oscillator
value will reduce and a smaller position will be preferred by
the position function. In this way, as trends wane positions
are being peeled off to crystallize profits. Also, at extreme
Page 12
levels of market trendiness, some position functions may reduce
rather than add to position sizes given the increased risk of
market reversals.
While no one technique is bullet proof, and all of the above
approaches have merit, it is critical that an investor understands
the implications of these different profit-taking methodologies.
Signal
Generation
Portfolio
Construction
Signal
Trading
Execution
Portfolio optimization is one of the most compelling long-running
debates within portfolio construction.
In a non-optimized approach a portfolio is built organically at the
model-market level. For example, if a breakout manager has a
signal to go long 100 contracts of wheat it will put that trade on
without consideration to other markets or its overall effect on the
portfolio. This approach can lead to an imbalanced portfolio in
certain circumstances. In early 2009 for example, many nonoptimized CTAs were extremely over balanced towards longs in
fixed income. If all but one sector is trending it is possible to
have heavy concentration in that one sector.
An advantage of this approach is that it remains very robust and
not overfitted. At the base level, if a market is trending its
inclusion in the portfolio makes sense; otherwise it does not.
Also, this approach does not rely on correlation structure holding
or any such assumptions. One could argue that it is a robust
approach in that regard.
Managers who prefer optimization tend to be more academic in
terms of their background. They believe that by optimizing a
portfolio based on Sharpe Ratio (or some other such measure)
the resultant portfolio will be more efficient. Trades with a lower
forecasted Sharpe may not be taken in favour of those with
higher forecasted levels. Additionally portfolio hedges may be
used in optimized portfolios. For example an optimizer can help
determine whether it is more efficient to hedge a Hang Seng long
with an S&P 500 short as opposed to simply selling out of the
long position.
Transaction costs can also be incorporated into an optimization
process. Whereas in a non-optimized world all trades will be
taken if a signal is generated, an optimizer will only allow trading
if expected returns are projected to overcome trading costs. This
shares some resemblance with the portfolio challenges faced in
the statistical arbitrage world.
Through optimization, an arguably more sophisticated and
nuanced portfolio can be created. A chief concern for investors
should be how much robustness is foregone when optimization is
introduced to a program.
Signal
Generation
Portfolio
Construction
Signal
Trading
Execution
There are two important considerations to address when looking
at execution: capacity and slippage.
Creating a negative impact on capacity is the effect of
slippage. This is generally defined as the price at which a
trade gets filled in the market versus the price at which the
models want to transact. For example if a program generated
a signal to go long a market at a price of $100, but the
transaction took place at $101 there is $1 of slippage on that
trade. Market liquidity and bid/offer spreads are the largest
components of slippage. Another way to define slippage is
‘what is a specific trade’s impact on the price of that market’?
In an infinitely deep market any individual trade should have
no incremental impact on price. However, at the other
extreme, where a market trades once per day, there will be
massive slippage as we would expect a very wide bid/offer
spread. As such, especially for programs with relatively high
trading velocity, good execution (i.e. low slippage) is
paramount to success.
As a simplified example of the impact of slippage, let’s
continue with the above trade where our models wanted to
transact at a price of $100 and our final execution was filled at
$101. A faster trading program might have a profit expectation
of $1 per trade while a slower system might have a trade
expectation of $3 per trade (due to its ability to trade on longer
horizons and let trends develop). When, in our example there
is $1 of slippage, the shorter term program’s profit expectation
of $1 is completely wiped out by the slippage on that trade.
The slower trading program, on the other hand, is still left with
$2 of profit expectation after slippage. It is much less sensitive
to slippage as a result.
We can see through this stylized example, that the success of
CTAs can be heavily tied to execution, particularly as asset
levels increase. Firms with better, more sophisticated
execution capabilities have less slippage per trade and in turn
more profit expectation. While slippage numbers are
considered to be extremely proprietary by CTAs, it can be
estimated that on average short term CTA programs realize
12-18% of NAV annually in slippage. Put another way, an
average short term CTA starts the year 15% ‘in the hole’: an
average short term CTA has to generate 15% returns just to
break even. In contrast it is fair to estimate slippage for
Medium Term CTAs to be in the area of 2-5% of NAV. This
means the slippage headwinds are far lighter for the Medium
Term programs.
We can see therefore, how an increase in assets under
management can be troublesome for performance. If a
program’s AUM doubles and slippage increases by just 25%
the negative impact on bottom line performance can be
significant. One common way that CTAs attempt to fight this
is to lengthen their holding time as program AUM increases.
While it generally does help with slippage, it also is a classic
case of style drift. The manager now is delivering to allocators
a different program than was initially purchased. This is often
the first sign that a CTA is having difficulty digesting new
assets.
Programs will also attempt to combat slippage related to asset
increases by capping or eliminating certain markets with lower
liquidity. Commonly the first markets to be cut are
commodities markets such as cotton, cocoa, and orange
juice. By reducing exposure to markets, these programs are
changing their forward looking return profile which is another
example of style drift.
The upshot of these execution challenges is that allocators
must put a premium on those managers with stronger
execution capabilities. This means favouring those managers
Page 13
Momentum bias
Research-driven process
Extreme diversification
Systematic risk management
As one true pioneer of the CTA industry said at an investor
conference “the only free lunch there is in investing is
diversification”.
To reduce risk, CTAs will run different models and apply them
across various commodities, equity indices, currencies and
government bond markets – with the majority of risk typically
residing with the larger and more liquid sectors. The number of
models used can vary widely: from two to more than 50. In terms
of markets, most CTAs will trade between 25 and 75 while there
is at least one very established manager that will trade upwards
of 400 markets.
Not all markets can be traded with the same risk weighting due
to liquidity differences. For example, the very liquid S&P 500
contract can be traded in much greater size than the less liquid
commodity contracts such as Orange Juice and Lumber.
Generally, programs will use average daily volume and open
interest levels to guide the trade sizing of markets, nevertheless,
we would caution that a ‘true’ liquidity metric should look beyond
these traditional datasets and assess market depth by looking at
quantity executed in the context of (intra-day) price movements.
The greater the quantity executed without moving the price, the
more depth and liquidity is available in the marketplace.
To investigate further the implication of the statement above,
we took an original approach and 1) computed the probability
of being long (or short, shown as negative percentage) a
futures sector using our proprietary Trend Indicator (the
long/short ‘likelihood’). As this does not tell us as much about
market risk (CTAs can easily be long treasuries or gold to
express bearishness), we subsequently 2) weighted each
sector likelihood by its beta (to the S&P500 index) over a 3
month rolling window. We then 3) obtained a theoretical
gauge of CTA market directionality which we call our Risk on
Risk off Indicator.
Chart 23: Long/Short Likelihood based on our Proprietary Trend
Indicator (Source: Bloomberg/BPK)
Risk On Risk Off Propietary Indicator
100%
300%
Inc rease in correlation lead
to all time high 'On' reading
Longs
80%
200%
60%
40%
100%
20%
0%
0%
-20%
-100%
-40%
-60%
Chart 22: Extrapolation from BPK CTA platform as of the end of March
2012 (Source: BPK).
-200%
-80%
CTAs are 'long everything'
Shorts
Long
Short
2012
2011
2010
2009
2008
2007
2006
2005
2004
2003
2001
-300%
2002
-100%
Number of Contracts per Currency and Sector
Risk On Risk Off Indicator
‘CTA-ness’
We have seen this rise in futures market correlation recently
and it at least helps to partially explain the somewhat
lacklustre recent performance over the past 2-3 years. Over
the past 40 years, the average pair-wise correlation of the 50
most liquid futures markets is now the highest it has been
outside the financial crisis of 2008. Instead of being able to
trade a portfolio of 50 individual markets, CTAs of late have
been relegated to trading what principal component analysis
reveals is actually closer to 2 broad markets: risk on and risk
off. Such a dynamic is also characterized by abnormally high
and positive correlation between equities, commodities
(including gold and agricultural), global treasury yields and FX
(against USD).
Long/Short Likelihood
with a deeper investment in algorithmic trading and technology
overall. Funds with stronger execution platforms can fight
slippage better today and be better prepared to combat it in the
future. To compete and survive, CTAs need continually to
evolve by spending on the development of their systems.
Risk-On/Off Indicator
In late 2010 – early 2011, while the long / short ratio was
consistent as usual, the correlation melt-up led to an
(absolute) all time reading in our risk (on) estimate (273% or
2.73 beta to SPX), which is materially higher than the (-159%
or -1.59 beta to SPX) late 2008 – early 2009 measurement. In
other words, futures market internal correlation (not
directionality) was significantly higher in 2010-11 than in the
global financial crisis.
30
20
10
0
ZAR
USD
TWD
TRY
SEK
Other
NOK
KRW
JPY
HKD
GBP
EUR
CHF
CAD
AUD
The opportunity for diversification in the latter scenario is quite
limited and may therefore, under certain circumstances,
become an explosive mix for the strategy as a whole as:
a)
CTAs rely on this market diversification to stabilize returns by not
being overly reliant on any one asset class or specific market.
This very concept is what drives much of the CTA industry’s non
correlation to other markets and hedge fund strategies. Of
course some of this benefit can be lost when markets become
correlated.
b)
c)
Page 14
CTAs frequently adopt a ‘long everything’ stance,
which speaks of little diversification to a long-only
diversified portfolio
Macroeconomic news flow drives correlations
significantly higher
Binary sentiment prevails and leads to numerous
whipsaws
d)
Diversification of opportunity set relies only on fixedincome rather than a healthier more balanced mix of
commodities and FX
Chart 25: Volatility targeting to S&P Future 1
(Source: Bloomberg/BPK)
st
generic contract
Chart 24: Since 2007, fixed Income has dominated performance but
since then rates have declined dramatically (Source: BPK).
CTA (Average) Attribution by Sector
60%
Fixed Income and Commodities
contributed as much as Equity
Attribution of Annual Return
50%
40%
Fixed Income has driven
performance in 2010-11
30%
20%
10%
0%
-10%
CURRENCIES
FIXED INCOME
EQUITY
2011
2010
2009
2008
2007
2006
2005
2004
-20%
COMMODITIES
‘CTA-ness’
Momentum bias
Research-driven process
Extreme diversification
Systematic risk management
A key signature of trend followers is a mechanical and intrinsic
risk management framework.
In addition to being weighted by liquidity considerations, markets
are typically traded in a constant volatility framework. This
means that positions are sized inversely to volatility. In a
simplified example that does not account for any correlation
benefit that different markets may offer, let us assume that a
given CTA program aims to deliver 15% volatility annually. By
delivering 15% volatility at the program level, this means that
each individual market targets a 15% volatility (again, a simple
example where correlation benefits do not accrue).
What happens when these programs trade natural gas, which
can have annualized volatility of 45%? Or what about trading the
very low volatility short term interest rate contracts such as euro
dollar which might have an annualized volatility of 5%? The
answer is that CTAs adjust the number of contracts traded to
deliver a consistent dollar volatility contribution of 15% per
market in our example.
Volatility targeting stands for scaling leverage inversely to
volatility, aiming to keep the latter constant. In the chart below,
we present the total (log) return and rolling volatilities of S&P 500
(1st generic future contract), before and after daily volatility (exante!) normalisation using a base GARCH estimator.
What is GARCH?
GARCH is a popular volatility forecasting technique that uses (in our
example below) the previous day variance and return observation (error
term or innovation) to forecast the next day volatility. As such it is more
reactive to spikes than a simple rolling methodology and it is somewhat
comparable to exponentially weighting recent information.
We can conclude that:
1.
2.
3.
Page 15
The outperformance in the late ‘90s was due to
leverage in a low volatility environment
Conversely, 2008 outperformance was due to deleveraging while volatility was high
Garch-controlled leverage achieved a more
manageable realized volatility range of 10-30 on any
22 trading-day trailing window while true S&P future
realized volatility spiked well above 40, a significant
4.
5.
and painful number of times (1987, 1989, 1997, 1998,
2002, 2007, 2008 and 2011)
On a calendar annual basis, overall efficiency (e.g.
Sharpe Ratio) is staggering but there are occasions
(low volatility bear markets) where such an approach
underperforms
Results are also very interesting in terms of portfolio
construction stability
Chart 26: Simulated Leverage Management by Sector (Source:
Bloomberg/BPK)
Leverage Management and Simulation Allocation by Sector
1600%
1400%
1200%
1000%
Our approach to risk management led us to expand on the
single-contract experiment and construct a daily rebalanced
long-only portfolio with very tight (volatility) risk management in
order to evaluate the risk-management alpha described above
(and with leverage levels similar to CTA programs i.e a 15%
volatility target). It is worth noting that no expected return
consideration has been made during the process; hence this
approach can be only as good as our risk forecasting capability.
15 indices and 3 spreads, all tradable via liquid listed contracts,
have been selected to enforce diversification. The ones with
lower volatility and/or correlation (e.g. lower contribution to
portfolio risk) get a higher allocation into the next day and viceversa. We rebalanced on a daily basis starting in 1991.
600%
400%
200%
Comdty
Eqty
Treasury
FX
2011
2010
2010
2009
2009
2008
2007
2007
2006
2006
2005
2005
2004
2003
2003
2002
2002
2001
2000
2000
1999
1999
1998
1998
1997
1996
1996
1995
1995
1994
1993
1993
1992
1992
0%
1991
It is worth noting that within a portfolio context, CTAs should be viewed
through the lens of volatility contribution. For example, if a $10 million
investment into a CTA with an annualized volatility of 15% is judged to be
too high for a portfolio, a simple reduction in investment size would bring
the volatility contribution potential more into the ‘comfort zone’ of a hedge
fund allocator. Reducing the above allocation by half would also halve
the risk contribution to the portfolio. This means that instead of
contributing 15% of risk to the portfolio at a full size of $10 million, the
half position would contribute half of the volatility to the portfolio. By
halving the investment size, an investor can have all of the positive CTA
attributes with an annualized contribution to the portfolio volatility of just
7.5%. In short, a reduction in size can help make the volatility more
palatable to some investors and also allow for a more efficient use of
capital in the sense that higher notional exposures can be achieved with
less capital at work. Lower correlation benefits can lower the contribution
further with the resultant contribution to the portfolio volatility being likely
to undershoot even 7.5%.
800%
1991
Volatility contribution can be managed through position sizing:
Other (incl. spreads)
The next chart displays how much active management is
required to pursue (ex-ante) daily constant volatility on a
relatively fast look back (2 trading weeks, exponentiallyweighted). No transaction costs have been taken into account
but all underlying assets are assumed to have traded only
once a day and are available in listed future or ETF formats
(S&P500, EuroStoxx 50, Hang Seng, Nikkei, US 2 and 10
Year, Euro Bund, JGB, Gilt, AUDUSD, BRLUSD, Russell
2000, Russell Value, S&P ATM straddle writing, liquid US
HY).
Chart 27: The Risk Management ‘alpha’ simulation (Source: BPK)
1991
1992
1993
1994
1995
1996
1997
1998
1999
2000
2001
2002
2003
2004
2005
2006
2007
2008
2009
2010
2011
2012
Jan
3.1%
5.5%
5.8%
7.7%
0.5%
6.6%
6.1%
-2.4%
0.8%
3.7%
6.6%
2.4%
6.3%
8.9%
5.3%
11.9%
-1.6%
0.3%
-6.3%
-3.6%
-0.7%
7.6%
Feb
7.9%
9.9%
12.7%
-6.7%
4.3%
-1.6%
7.2%
0.0%
-4.2%
1.2%
-3.4%
3.9%
1.8%
11.4%
7.4%
0.1%
3.4%
6.7%
-0.9%
5.4%
4.4%
4.1%
Mar
6.4%
6.8%
4.7%
-5.9%
3.6%
4.6%
-5.1%
2.1%
2.4%
-1.8%
-5.3%
4.9%
-4.5%
-2.4%
-0.9%
-1.4%
-1.5%
-1.6%
6.9%
0.2%
-1.2%
Apr
May
4.7%
3.1%
-1.0%
9.3%
3.2%
-1.1%
0.0%
6.8%
5.7% 10.2%
4.4%
1.2%
-1.2%
1.3%
-0.5% -1.2%
12.0% -5.5%
-5.9%
3.3%
-1.3%
0.6%
9.1%
-1.0%
16.5% 11.9%
-10.7% -1.8%
0.4%
7.5%
8.3%
-3.8%
2.2%
-1.1%
0.7%
-0.1%
3.3%
6.2%
9.1%
-2.6%
6.1%
3.7%
Jun
-5.8%
-3.3%
7.0%
-6.2%
-0.2%
-2.8%
1.5%
0.3%
3.9%
3.5%
-3.5%
-5.0%
-0.5%
1.5%
12.5%
-0.1%
-3.7%
-2.1%
1.3%
4.0%
-6.4%
Jul
8.3%
4.7%
5.3%
5.5%
3.3%
-4.3%
9.5%
1.8%
-4.9%
1.4%
4.4%
-4.3%
-3.4%
-0.0%
3.6%
12.2%
4.1%
-2.4%
4.4%
7.0%
3.4%
Aug
1.8%
1.4%
5.8%
3.1%
6.0%
10.7%
1.3%
-0.2%
2.2%
5.3%
-0.2%
5.5%
5.6%
9.0%
6.8%
9.5%
-0.5%
0.4%
2.5%
10.5%
-0.4%
Sep
Oct
9.0%
6.1%
6.0%
-2.5%
1.4%
8.3%
-3.9% -5.4%
4.4%
1.3%
-2.0%
5.4%
7.3%
-6.2%
9.5%
2.8%
1.9%
-8.7%
1.4%
-3.2%
-10.8% 6.3%
0.2%
-1.4%
0.9% 11.5%
10.9% 5.1%
4.0%
-9.2%
1.8%
8.4%
9.2%
6.9%
-5.4% -8.1%
5.6%
-2.4%
9.9%
1.7%
-10.8% 8.2%
Nov
-0.5%
2.8%
-1.4%
0.3%
5.2%
9.4%
-1.5%
2.8%
1.4%
6.7%
7.4%
2.5%
7.0%
9.8%
5.0%
8.5%
-0.9%
4.2%
10.7%
-1.2%
-1.8%
Dec
4.3%
12.2%
15.4%
-0.6%
8.5%
0.6%
2.8%
-4.4%
10.2%
11.6%
2.9%
5.9%
12.8%
1.5%
6.4%
-0.6%
3.5%
8.9%
7.6%
5.6%
1.6%
Year
59.2%
64.3%
89.7%
-6.5%
66.7%
35.9%
24.0%
10.5%
9.9%
29.3%
2.0%
24.1%
85.6%
49.2%
58.9%
68.1%
21.0%
0.3%
44.9%
55.1%
4.6%
12.0%
It is quite telling that 1994 was a worse year than 2008, as
treasuries, equities and fixed-income plummeted at the same
time.
We believe the results are impressive enough to justify hedge
fund fees even though the risk parity and risk control concepts
are now commoditized in various ETF formats (constant or
low vol equity indices).
During the simulation we have controlled (ex-ante and on a very
fast look back) both underlying component (specific volatilities)
and overall portfolio (cross-correlation element) volatility to target
15% annualised at each level and adjusted leverage accordingly
on a day-lag basis at the close. Given the respective risks, most
of the leverage is employed in short-duration US treasuries while
equity and commodities are run on an unlevered basis (to meet
the 15% constraint). Also of note is the increased Treasuries
allocation over the last 5 years due to the increasingly negative
correlation to other asset classes.
Furthermore, we would hint at using a robust risk-parity
weighting methodology for portfolios of CTAs in general to
improve efficiency and alpha generation as well. We would
refer readers to a Newedge research paper “Teamwork
against Superstars” paper (Newedge, May 4, 2007) for further
academic back-up to our conclusion. One of the main takeaways was that while past returns offer no indication to future
performance, there is valuable information in the (CTA)
recent- past risk.
Page 16
Vol
14%
17%
17%
18%
11%
17%
17%
12%
21%
16%
19%
15%
23%
23%
19%
20%
13%
16%
16%
17%
18%
9%
While Section 1 focuses on the pros and cons of CTA investing
before suggesting a ‘transparent’ portfolio solution and Section 2
highlights the key characteristics of ‘CTA-ness’; here we focus on
the challenge of building a portfolio of CTAs (rather than adding
CTAs to a diversified portfolio).
Exploiting ‘CTA-ness’
One less publicized convex property of CTAs is that a unit of
(CTA outperformance over a CTA index) return increases more
than proportionally to a unit of (CTA relative riskiness) risk.
Riskier and levered CTAs display a better up/down capture ratio
(vs CTA indices). We can elaborate the concept with an
example: for instance, CTA manager X who had run a punchy
40% volatile mid-to-long-term mandate could have returned
100% in 2008 (a good year for CTAs) and subsequently lost 30%
in 2009. At the opposite end of the spectrum, a lower volatility
program Y could have made 15% in 2008 and lost 8% in 2009 (a
difficult year for the strategy). This signifies that if one is after
‘CTA-ness’ in a portfolio context, the allocator should consider
riskier but purer programs that achieved (or are designed to
make) abnormal gains in a 2008 scenario and will get
compensated by a less than proportional downside when
markets deteriorate.
We therefore seek maximum convexity and capital efficiency
when considering single programs for an allocation to a portfolio.
To prove our point, rather than focusing on ex-post efficient
frontier portfolios (which describe the past but have very little to
do with out-of-sample reality), we have adopted the concept of
the ‘Achievable Frontier’ meaning that we run all possible riskweighted combinations with quarterly rebalancing of 10
managers (1000+ portfolio combinations!). Such an approach
should help us to cluster underlying components against a
“cloud” of achievable portfolios and more importantly, against the
more efficient ones sitting on the upper-left side of the graphic
trend line (see below).
If we believe, as the numbers seems to indicate, that CTAs
are capable of managing downside risk well and offering
convexity vs an index, we should then exploit the embedded
leverage of such optionality.
Clearly, an investor looking to put most of his wealth in a
single CTA program would rather choose a lower risk ‘allweather’ program but, on the other hand, a portfolio manager
should be enticed by such convexity.
Why does it pay to invest in CTA (good) volatility and exploit
capital efficiency? Some of the reasons behind this ‘free’leverage effect are:
300%
High-risk CTA manager
with higher upside
(250%) and downside
capture (125%)
CTA Upside Capture vs. CTA Index (since 2007)
250%
Efficient program,
suitable for CTA
profile enhacement
Most portfolio combintions
can capture 100-150% of
upside and limit downside to
80-100% of the index
b)
CTA distribution is (more normal and) positively
skewed, hence leverage is not associated with lefttail risks in the same way it is with many other hedge
fund strategies
c)
Asymmetry between profit taking and stopping
losses maximises the compounding wealth effect
and allows them to capitalize from crises or volatility
break-outs thanks to built-in and hard-coded risk
management
Within the spectrum of trend-following styles, the next
important distinction is on the time horizon traded, which is
much more important than a specialization in any one asset
class. Managers who focus on shorter time frames and hence
trade with higher frequency can attain a wider range of
outcomes and as a result are much less correlated to each
other.
Chart 29: Correlation matrix and PCA-Map of selected Short Term
and Medium-to-Long Term CTA programs (Source: BPK proprietary
database)
Short-term CTA since inception to Oct 2011
CTA Convexity (based on more than 1000 combinations of 10 established CTA managers)
CTAs do not borrow to achieve leverage as they are
margin funded and sit on large amounts of
unencumbered cash
A case for short-term CTAs?
1
Chart 28: CTA Convexity (Source: BPK)
a)
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
0.3
0.4
0.3
-0.1
0.1
0.2
0.4
-0.1
0.3
0.3
-0.1
0.1
0.2
0.4
0.1
-0.1
-0.1
0.2
0.4
0.2
2
0.3
0.3
0.1
0.1
-0.1
0.3
0.2
0.1
0.1
0.2
-0.1
0.3
0.1
0.2
0.2
0.0
-0.1
0.2
0.7
0.2
3
0.4
0.3
4
5
6
7
8
9
10
0.3 -0.1 0.1 0.2 0.4 -0.1 0.3
0.1 0.1 -0.1 0.3 0.2 0.1 0.1
0.4 0.2 0.2 0.3 0.1 0.1 0.3
0.4
0.4 0.7 0.1 0.3 0.3 0.6
0.2 0.4
0.3 0.1 0.0 0.6 0.4
0.2 0.7 0.3
0.1 0.2 0.1 0.7
0.3 0.1 0.1 0.1
0.4 0.0 0.1
0.1 0.3 0.0 0.2 0.4
0.3 -0.1
0.1 0.3 0.6 0.1 0.0 0.3
0.1
0.3 0.6 0.4 0.7 0.1 -0.1 0.1
0.4 0.3 0.2 0.4 0.3 -0.0 0.0 0.5
0.0 0.3 0.3 0.4 -0.2 0.2 0.1 0.3
0.2 -0.0 0.2 0.1 0.2 -0.2 -0.1 0.2
0.1 0.5 0.2 0.3 0.1 0.1 0.3 0.4
0.1 0.3 0.2 0.2 0.2 0.3 0.1 0.5
0.0 -0.2 0.2 -0.1 0.1 -0.0 -0.0 -0.0
0.0 -0.1 0.2 -0.2 0.3 0.3 0.1 -0.1
0.2 0.4 0.2 0.1 -0.3 -0.1 0.1 0.5
0.4 0.3 -0.0 0.3 0.1 0.4 -0.0 0.2
0.5 0.7 0.5 0.6 0.7 0.4 0.3 0.7
0.2 0.3 0.2 0.2 0.2 0.1 0.1 0.3
11
0.3
0.2
0.4
0.3
0.2
0.4
0.3
-0.0
0.0
0.5
0.2
0.3
0.3
0.2
0.2
-0.2
0.1
0.1
0.6
0.2
12
-0.1
-0.1
0.0
0.3
0.3
0.4
-0.2
0.2
0.1
0.3
0.2
-0.1
0.3
0.1
-0.1
-0.1
0.8
0.4
0.4
0.2
13
0.1
0.3
0.2
-0.0
0.2
0.1
0.2
-0.2
-0.1
0.2
0.3
-0.1
0.0
0.0
0.1
0.2
0.1
-0.0
0.4
0.1
14
0.2
0.1
0.1
0.5
0.2
0.3
0.1
0.1
0.3
0.4
0.3
0.3
0.0
0.4
-0.1
-0.0
0.5
0.2
0.5
0.2
15
0.4
0.2
0.1
0.3
0.2
0.2
0.2
0.3
0.1
0.5
0.2
0.1
0.0
0.4
0.1
-0.1
-0.1
0.3
0.6
0.2
16
0.1
0.2
0.0
-0.2
0.2
-0.1
0.1
-0.0
-0.0
-0.0
0.2
-0.1
0.1
-0.1
0.1
17
-0.1
0.0
0.0
-0.1
0.2
-0.2
0.3
0.3
0.1
-0.1
-0.2
-0.1
0.2
-0.0
-0.1
-0.0
18
-0.1
-0.1
0.2
0.4
0.2
0.1
-0.3
-0.1
0.1
0.5
0.1
0.8
0.1
0.5
-0.1
-0.3
0.0
-0.0
-0.3 0.0
-0.2 -0.1 0.2
0.2 0.1 0.4
0.0 0.0 0.1
19
0.2
0.2
0.4
0.3
-0.0
0.3
0.1
0.4
-0.0
0.2
0.1
0.4
-0.0
0.2
0.3
-0.2
-0.1
0.2
0.5
0.2
1
Med-term CTA since inception to Oct 2011
Section 3. From CTAs in a Portfolio to a
Portfolio of CTAs
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
0.7
0.6
0.6
0.5
0.6
0.6
0.4
0.6
0.6
0.4
0.6
0.5
0.7
0.6
0.6
0.6
0.5
0.3
0.1
0.5
2
0.7
0.7
0.7
0.7
0.6
0.8
0.5
0.8
0.8
0.5
0.6
0.7
0.7
0.7
0.7
0.7
0.7
0.5
0.2
0.6
3
0.6
0.7
0.7
0.6
0.6
0.7
0.3
0.7
0.7
0.6
0.6
0.6
0.7
0.7
0.7
0.7
0.6
0.4
0.2
0.4
4
0.6
0.7
0.7
0.6
0.5
0.8
0.5
0.8
0.7
0.6
0.6
0.7
0.7
0.7
0.7
0.7
0.6
0.4
0.2
0.6
5
0.5
0.7
0.6
0.6
0.6
0.6
0.4
0.7
0.8
0.4
0.7
0.6
0.6
0.6
0.7
0.6
0.6
0.3
0.3
0.7
6
0.6
0.6
0.6
0.5
0.6
0.6
0.3
0.6
0.8
0.4
0.6
0.6
0.7
0.6
0.5
0.6
0.6
0.5
0.3
0.6
7
0.6
0.8
0.7
0.8
0.6
0.6
0.5
0.8
0.7
0.5
0.6
0.7
0.7
0.6
0.7
0.7
0.6
0.5
0.2
0.6
8
0.4
0.5
0.3
0.5
0.4
0.3
0.5
0.4
0.4
0.4
0.4
0.4
0.4
0.4
0.4
0.5
0.4
0.1
0.1
0.4
9
0.6
0.8
0.7
0.8
0.7
0.6
0.8
0.4
0.9
0.7
0.6
0.7
0.7
0.7
0.7
0.7
0.7
0.5
0.4
0.6
10
0.6
0.8
0.7
0.7
0.8
0.8
0.7
0.4
0.9
0.5
0.6
0.7
0.8
0.8
0.8
0.7
0.9
0.4
0.3
0.7
11
0.4
0.5
0.6
0.6
0.4
0.4
0.5
0.4
0.7
0.5
0.6
0.5
0.5
0.6
0.6
0.6
0.5
0.2
0.5
0.2
12
0.6
0.6
0.6
0.6
0.7
0.6
0.6
0.4
0.6
0.6
0.6
0.5
0.6
0.6
0.6
0.5
0.5
0.2
0.4
0.5
13
0.5
0.7
0.6
0.7
0.6
0.6
0.7
0.4
0.7
0.7
0.5
0.5
0.6
0.5
0.7
0.7
0.6
0.5
0.2
0.6
14
0.7
0.7
0.7
0.7
0.6
0.7
0.7
0.4
0.7
0.8
0.5
0.6
0.6
0.8
0.7
0.7
0.8
0.5
0.1
0.5
15
0.6
0.7
0.7
0.7
0.6
0.6
0.6
0.4
0.7
0.8
0.6
0.6
0.5
0.8
0.7
0.6
0.7
0.3
0.4
0.4
16
0.6
0.7
0.7
0.7
0.7
0.5
0.7
0.4
0.7
0.8
0.6
0.6
0.7
0.7
0.7
0.7
0.6
0.3
0.4
0.6
17
0.6
0.7
0.7
0.7
0.6
0.6
0.7
0.5
0.7
0.7
0.6
0.5
0.7
0.7
0.6
0.7
0.5
0.5
0.2
0.5
18
0.5
0.7
0.6
0.6
0.6
0.6
0.6
0.4
0.7
0.9
0.5
0.5
0.6
0.8
0.7
0.6
0.5
Candidate for
portfolio
solution
Low risk CTA manager with
lower upside (75%) and
downside capture (55%)
PCA Mapping of CTA Covariance
CTA MT 1
100%
CTA MT 2
60%
70%
Factor 2 (15%)
CTA MT 4
CTA MT 5
50%
50%
Factor 1 (36%)
CTA MT 3
Newedge
benchmark
index
Good for
standalone
investment
80%
90%
100%
110%
120%
Factor 3 (9%)
130%
MT CTA share a common risk driver; ST much less so!
CTA Downside Capture vs. CTA Index (since 2007)
We have in effect captured a call option of ‘CTA-ness’ and this is
of great value in a portfolio context.
Factor 5 (6%)
CTA ST 2
Factor 6 (5%)
CTA ST 4
CTA ST 5
% of Risk Explained by Principal Component
Page 17
Factor 4 (8%)
CTA ST 1
CTA ST 3
20
0.1
0.2
0.2
0.2
0.3
0.3
0.2
0.1
0.4
0.3
0.5
0.4
0.2
0.1
0.4
0.4
0.2
0.2
-0.3
0.5
0.2 -0.3
0.6 0.3 0.2
200%
150%
19
0.3
0.5
0.4
0.4
0.3
0.5
0.5
0.1
0.5
0.4
0.2
0.2
0.5
0.5
0.3
0.3
0.5
0.5
21
0.5
0.6
0.4
0.6
0.7
0.6
0.6
0.4
0.6
0.7
0.2
0.5
0.6
0.5
0.4
0.6
0.5
0.6
0.3
0.2
While the majority of the paper is focused on medium term (and
longer term) trend following, short term managers can be an
important component of a broad CTA portfolio.
In the short term arena, managers can be trend focused as well
as reversion focused. Mean reversion is difficult to trade in the
futures world for holding periods beyond 5 days. However, at the
shorter end of the time horizon, reversionary strategies are more
numerous. To an extent, contrarian or higher-frequency models
can be seen as a profit taking or stop loss overlay to the main
‘momentum’ driver.
With a shorter look-back window to generate trading signals, and
an ability to trade from a mean reversion standpoint, short term
CTAs can be quite useful to allocators. Much of their attraction
stems from the ability to offset troublesome periods for the
medium and longer term trend followers. One such period is that
of a sharp reversal in markets. When there has been an
extended trend in one direction, Medium Term CTAs tend to be
fully invested. If this trend were to suddenly reverse, Medium
Term CTAs will suffer losses and not be able to get out of trades
quickly due to their look back period which extends typically 1-3
months.
Short term CTAs on the other hand, can be quite reactive to
these instances of sharp reversals. While they are likely to suffer
losses in the first move of a reversal, by days 2 or 3 they should
be able to nimbly reverse positioning to trade in the direction of
the reversal. The ability to trade on a different wavelength than
the Medium Term CTAs can help to provide offsets in a portfolio
context.
Short term CTAs also have the ability to generate profits in
another typically challenging period for Medium Term CTAs—
that of whipsawing market conditions where markets are moving
but without a prevailing direction. In such a scenario, we would
expect the Medium Term CTAs to be challenged. The lack of
direction will mean that current trades on the book will struggle to
profit as prices will neither be moving up nor down. To make
matters worse, oftentimes these choppy markets can create false
breakouts, where it looks as though a new trend is forming only
to be stopped out a couple of days later. This type of
environment is very detrimental to Medium Term trend followers.
Short term managers can benefit from such an environment.
Both shorter term trend models and mean reversion models can
capture such market behaviour. By trading on a ‘zoomed in’ time
fractal, short term CTAs can help portfolios to weather choppy,
directionless markets that are challenging to Medium Term trend
followers.
We see in chart 29 (above, on page 18) that there are real
correlation benefits to having a portfolio with blended time frames
but it is important to highlight that the inter-manager correlation
(as seen in the above table) which seems attractive comes at a
cost of diminished predictability and a reduction in ‘CTA-ness’.
Measuring and Maximizing Alpha in a Portfolio of
CTAs
Measuring alpha is a necessary step to building a portfolio of
CTAs (and hedge funds in general) even though it is clearly not
sufficient to achieve superior performance.
A very important preliminary step in measuring each CTA
program is to normalize its statistics as they may run very
different risk mandates. Some managers can run mandates with
volatility as low as 10% while other target 30+%.
We have devised two metrics to set a statistical framework to
select, monitor and evaluate Medium Term trend-following
CTA programs, with the aim of delivering CTA convexity and
exploiting CTA idiosyncratic alpha.
The first is the Appraisal Ratio and the second is the
Upside/Downside Capture spread.
1)
Appraisal Ratio (alpha/specific risk against a CTA
benchmark)
For example:
CTA Manager return +20%
CTA Index return +10%
(regression) beta of manager to index 1.5
Alpha = 20% - 1.5 * |10%| = 5%
Specific risk = stdev of (regression) residual 2.5%
Appraisal Ratio = Alpha/specific risk = 5% / 2.5% = 2
This analysis provides a risk-adjusted framework to research
the program’s alpha and to assess how idiosyncratic the
models are. Furthermore, it is well suited to source CTA
programs from a standalone investment perspective.
The Appraisal Ratio
This is a financial measure of how a fund manager is fairing against a
relevant benchmark. It was first introduced by Treynor and Black to
assess fund picking ability back in 1973. By taking the alpha of the
hedge fund portfolio (return over a beta-adjusted benchmark and
normalized by risk) and dividing it by the non-systematic risk of the
portfolio, the result is a ratio that measures the abnormal returns per
unit of risk that could at least in principle be diversified away (specific
risk or volatility of regression residuals). Medium-term CTAs tend to
be positively correlated to each other as well as to strategy indices
(and are as close to normally distributed as it gets in the hedge fund
industry. Nevertheless, negative figures have been adjusted to
preserve consistency in the ranking; however this makes the
magnitude of the ratios not directly comparable to the magnitude of
positive ones. This is comparable to the issue of using Sharpe Ratio
ranking in the case of negative excess returns.
Upside/Downside Capture
Upside/Downside Capture ratio shows you whether a given fund has
outperformed (i.e. gained more or lost less) a broad market
benchmark during periods of market strength and weakness, and if
so, by how much. Capture ratios for funds are calculated by taking the
fund's total return during months when the benchmark had a positive
(negative) return and dividing it by the benchmark return during those
same months. Computing the spread (difference) between upside and
downside ratio allows measuring ‘normalized’ convexity against the
selected reference.
2)
Upside/Downside Capture spread (against a CTA
benchmark)
For example:
CTA Manager total return (when index is up) +50%
CTA Index (upside) total return +25%
Upside Capture = 50%/25% = 2
CTA Manager total return (when index is down) -20%
CTA Index (downside) total return -15%
Downside Capture = -20%/-15% = 1.33
Capture Skew = Upside – Downside Capture = 2 –
1.33 = 0.67
The higher the difference between the Up and the Down
Capture the more convexity the fund is offering, taking full
advantage of up movements of the CTA benchmark as well as
offsetting it when in negative periods. This metric should be
Page 18
read in conjunction with a downside severity indicator which
represents a positive function of magnitude and overlap of losses
as well as a negative function of the ratio’s significance
(expressed in number of months).
A typical hedge fund question is how persistent is the alpha of
a manager or a strategy. This is driven by the evidence:
superior skill is diluted as assets grow and capacity becomes
exhausted.
It is also a ‘normalised’ metric that does not assume linearity (it
compounds gains and losses to take into account fatter tails) and
is well suited when CTAs are purchased in a portfolio context.
Below we present the quartile transition matrices (a concept
borrowed from rating language) of a sample of Medium Term
CTA funds from our database. The quartile transitions are
indicative of where the fund was, relative to the peers, at the
end of both annual windows as well as the end of the prior 12
month period. The objective of this analysis is to map out the
relative alpha dynamics including its persistence, decay,
reversion and magnitude.
Chart 30: Bubble-scatter chart for Appraisal Ratio and Capture Spread
(Source: BPK).
Optimal number of CTAs in a portfolio (bubble size represents portfolio size)
All portfolio combination (1000+)
140%
To obtain the quartiles, we first looked at the rolling calendar
returns of each of the funds and calculated the quartiles within
strategy groups. All quartile scores are relative to the strategy
universe and are therefore a relative metric. In each cell in the
following table we have shown the number of CTA funds
within the row that had been in the quartile listed on the left,
and have migrated to the respective quartile listed on the top.
Capture Skew (2007-2011)
120%
100%
80%
60%
40%
Chart 31: 2010-2011 Quartile Transition Matrix (Source: BPK)
20%
6 CTA funds out of 12 fell from top to bottom quartiles (e.g. 50%)
0%
0%
100%
200%
300%
400%
500%
Appraisal ratio (2007-2011)
600%
700%
800%
We extensively researched our CTA database via those metrics
and concluded that 4-8 is the optimal number of CTA managers
to exploit the trade off between idiosyncratic risk and
diversification benefit.
Furthermore, rebalancing leaders and laggards and a robust riskparity weighting methodology does improve CTA portfolio
efficiency and alpha generation. We would refer again to our risk
management alpha findings and Newedge paper “Teamwork
against Superstars” paper (May, 2007) for further evidence.
Alpha Decay Risks: the persistency question
Not all models are made equal:
CTA models work with variable levels of intensity and success.
Sometimes they will work for many years and then start to work less
effectively for no discernable reason. Aside from human intervention or
override, which is never desirable in a systematic approach, models can
go through periods when they are simply out of step with the market. If
an individual model becomes a consistent non-performer, it will be downweighted within the portfolio context and then, ultimately, relegated. The
tolerance of a model’s underperformance will be a function of many
things, not least the number of models used and the relative importance
of the model which has become defective. Even at a zero allocation of
capital, a model may still be run on paper and re-commissioned if it starts
to work once again.
Model Intervention:
2011 Quartile
2
3
3
3
4
2
3
2
2
5
1
3
3
4
3
2010
Quartile
-20%
-100%
Rolling12m Quartile
Transtion Matrix
1
2
3
4
MT CTA
#
12
12
13
13
50
4
3
3
4
3
Rising Stars, Rising up (to 1st and 2nd) and
Good persistent is w here you w ant to be
Fallen Angels
Falling Off
12%
24%
# of CTA in the sample
Bad Persistent
Good Persistent
10%
14%
of track record
Rising Up
Rising Stars
Total
26%
14%
100%
w ith 24m (period)
These statistics are presented as a % of the total
We can see from the example table above that 6% of the 50
funds that were in the 1st quartile in 2010 remained in the 1st
quartile into 2011. All funds on the diagonal are persistent
within their category, however, those sitting on the upper-left
quadrant are ‘good’ persistent while the lower-right ones are
‘bad’ persistent. The funds highlighted in the red block are
‘fallen angels’, i.e. they had been in the top quartile but fell
down the ranks to 3rd or 4th later on. All funds above the
diagonal have been falling off. In contrast to this, the block
highlighted in blue are ‘rising stars’. They moved up to the top
rank recently having been in the 3rd or 4th quartile before. All
funds below the diagonal have been rising up.
We repeated the exercise for each calendar year going back
to 1997 and summarised the results in the next chart.
Chart 32: Historical (annual) Quartile Transitions (Source: BPK)
100%
90%
80%
70%
Fallen angels
60%
Falling off
50%
Poor persistent
40%
Good persistent
30%
Rising up
20%
Rising stars
10%
Page 19
2011
2010
2009
2008
2007
2006
2005
2004
2003
2002
2001
2000
1999
1998
0%
1997
An important point arises here in the form of intervention in models. The
models are the result of human endeavour but, once backtested,
commissioned and live, should not suffer subjective interference ideally.
Typically models are commissioned or de-commissioned (either
individually or as a group) as opposed to being adapted or adjusted once
in service. This is important because in the absence of this assumption it
is hard for an investor to build an understanding of the risk which is being
managed.
We observe that:
One approach which we favour is therefore:
1.
2.
In most years there were more than 1 in 2 odds of
picking a program that would fall down the rankings
(either a ‘fallen angel’ or a ‘falling off’) and migrate from
a good quartile to a sub-par one
There is a significant turnover between quartiles
prompting again the argument for rebalancing
frequently from recent outperformers to lagging
programs that offer diversification benefits in a
contrarian fashion.
1)
Monitoring outliers against expectations using a bivariate empirical z-score against each manager‘s
historical distribution but also transversally against
the peer group to mark-up consecutive and abnormal
return observations, after having modified to account
for non-normality
2)
Max drawdown bootstrapping to assess how much a
new drawdown is in the order of things. This is done
by randomly re-ordering historical monthly returns
and then sampling out the combinations that
experienced the worse drawdowns. We would obtain
a ‘bad luck’ distribution (of peak-to-trough) against
which to benchmark new empirical drawdowns, with
a given interval of confidence.
3)
Flagging actual returns that are beyond multiples of
the standard deviation since inception or a
conditional rolling window to investigate CTA
programs realizing risk above stated targets.
Additionally we calculated the average rolling return for the 1st
and 4th quartiles to quantify the spread between leaders and
laggards.
Chart 33: Historical Best/Worst quartile spread (Source: BPK)
100%
80%
60%
40%
20%
0%
-20%
-40%
1
Aug-11
Apr-10
Dec-10
Aug-09
Apr-08
Dec-08
Aug-07
Apr-06
Dec-06
Aug-05
Apr-04
Dec-04
Aug-03
Apr-02
Dec-02
Aug-01
Apr-00
Dec-00
Aug-99
Apr-98
Dec-98
Dec-96
Managed Accounts or Funds?
Aug-97
Average Rolling 12m Ret (%)
CTA Medium Term Universe - Best/worst Quartile Spread
4
We further observe that:
3.
The absolute return nature of the strategy manifests
itself into extremely positive performers (the ‘leaders’)
and ‘below-zero’ laggards. This is not the case for longbiased strategies where the quartile dynamics are more
exposed to market cyclicality
4.
The spread between being in the top or bottom quartile
is significant and consistent over time but we note a
widening in 2008 that confirms our thesis of favouring
capital efficiency (riskier programs) to achieve
maximum payout during crisis.
Monitoring style drift: when to ‘decommission’ a
program?
The challenge of deciding when to redeem or add to a CTA
holding within a CTA portfolio is somewhat similar to the
challenge described above which face the underlying CTAs. CTA
programs can after all be described as nothing but a ‘model’ to a
portfolio allocator: the systematic nature of a CTA, the inherent
volatility, frequent drawdowns and performance cyclicality does
not help here at all.
Furthermore, investors are not immune from common
behavioural biases. Resisting the temptation of replacing a
recent poor performer with a winner is very difficult given that
there is no assurance that the recent outperformance will
continue into the future.
One piece of advice we would offer is to follow single manager
best practice: be systematic and highly disciplined in the
approach and avoid ‘trading the traders’.
While it is not the purpose of this paper to debate whether
access to CTAs is best achieved through managed accounts
or funds (a topic which has gained significant prominence
since 2008) in the box below we highlight a number of
thoughts on the matter which we consider to be relevant.
CTAs: Operational Risks and Alignment
Accessing hedge funds via managed accounts has always
provided investors with greater transparency and enhanced
liquidity. However, the focus on liquidity that was so evident
post 2008 has shifted: more and more investors now believe
that managed accounts can also represent a very efficient
approach to mitigate operational risk. Furthermore, while
CTAs can be considered ‘vanilla’ hedge fund programs,
history (the Sentinel, Lehman, MF Global cases for instance)
cannot be ignored.
Institutional investors now use platforms which provide
supervision of third-party service providers such as the
administrator and trading counterparties while controlling net
asset value (NAV). Quite often, they also require qualitative
and operational due diligence, customised risk and
performance reporting as well as daily risk management.
The benefits of managed accounts are often cited; many of
them are mentioned above. We believe that other factors
should be taken into consideration when establishing and
supporting managed accounts.
They include:
- Good corporate governance
The integrity of the platform, its robustness to provide true
segregation of assets and liabilities in difficult times, its
location in a strong regulatory framework and finally, its
supervision by an active, knowledgeable and independent
board can often be overlooked by investors.
- Enhanced alignment of interests
Unnecessary conflicts of interests can be avoided by
maintaining independence from all 3rd party service providers
Page 20
such as the prime brokers or the administrators. Also, in addition
to the obvious liquidity factor, we believe that investors should
demand performance fee models better aligned to their own
investment horizons. If both the managed account and the
underlying manager are focused on long-term performance, as
they should be, such accounts should calculate performance
fees not quarterly but at the very least on an annual basis. With
the right approach, investors can enjoy the benefits of reduced
operating costs and re-aligned incentive fees.
- Customised approach
Separately managed accounts should provide clients with the
flexibility to choose investment portfolios formulated for their
specific needs, objectives and restrictions. This approach
encompasses cash management where clients should be offered
direct control over the management process, the counterparties
with whom they want to interact and the operating model.
Particular needs and specific fiduciary requirements can only be
met in flexible platforms but this should never be at the cost of
the platform’s robustness.
Conclusion
Through this paper we have covered much ground and aimed to
shed a little more light on a strategy which is often perceived as
opaque and inaccessible. Contrary to popular belief, we believe
that careful study of CTAs will throw up numerous sources of
transparency which can be aggregated to amply meet overall
requirements as well as the broader risk and return objectives in
the portfolio context. The conclusion is that CTAs are in fact a
transparent portfolio solution which require disciplined
management and a deep understanding to exploit properly. For
investors prepared to spend the time in this endeavour the
benefits of the strategy can be very rewarding.
For Institutional Investors Only
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This document has no regard to the specific investment objectives, financial situation or particular needs of any specific recipient. This document is published
solely for informational purposes and is not to be construed as a solicitation or an offer to buy or sell any securities or related financial instruments.
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