|
| |
 |
|
Signal Update |
 |
Current
Signal Performance as of
Signal
Type |
Trade
Date |
Return
since issued |
|
|
|
World |
U.S. |
|
Nasdaq
100
(QQQQ)
|
Russell
2000
(IWM)
|
S&P
500
(SPY)
|
|

|
Market Update |
 |
If stocks ended little changed during this holiday-shortened week, it was not for lack of action. Indeed, all major averages posted solid gains Monday on news that existing-home sales jumped 10% last month, far more than anticipated. An increase in commodity prices caused by a weakening dollar also helped push stocks higher. The S&P 500 gained 1.4% on the day. Good economic news, such as better-than-expected consumer spending in October, allowed stocks to advance modestly over the next two sessions, enough for the S&P 500 and Dow Jones Industrial Average to close Wednesday at their highest level of the year. While U.S. investors were enjoying Thanksgiving the next day, foreign bourses suffered stiff losses on news that Dubai might be unable to repay its debt, raising fears that the world economy could face yet another financial crisis. The news put pressure on stocks when U.S. markets reopened Friday, with the Nasdaq Composite starting the session 2.8% lower. Market participants obviously decided that the dip was a buying opportunity, as the major averages reversed course to recoup a good chunk of their losses, the Nasdaq Composite finishing 1.7% in the red Friday. The session's trading volume was very light as is always the case the day after Thanksgiving.
The Nasdaq 100 (QQQQ) and S&P 500 (SPY) respectively gained 0.16% and 0.13% this week. The two ETFs are located above both their 50-day and 200-day exponential moving averages (EMAs) while the Russell 2000 (IWM) still rests below its 50-day EMA after a 1.72% weekly loss.
For its part, our World portfolio posted a
0.61% loss this week.
The portfolio consists of the 5 top-ranked world ETFs as of
November 6, which marked the beginning of the current 4-week
holding period.
Our current Buy
signal remains in effect.

|
Trend Timing School |
 |
Sharpen your Sharpe Ratio
Four weeks ago (October 30, 2009) we wrote about the use of
standard deviation as a measure of risk. You will recall that
this article on risk and volatility ended with the general conclusion
that risk, as expressed in terms of volatility and standard
deviation, is not a very useful indicator by itself, but begs
to be placed in the context of returns. While we vaguely remember
that we have to accept higher risks in order to achieve higher
returns, we also know that the better investments are the ones
at the high end of the reward-to-risk scale. For example, what
would be the point of holding an extremely low risk investment
that consistently loses money, or to take disproportionate risks
for mediocre returns?
Luckily, a fellow named William Sharpe came to the rescue
by inventing the most widely used direct measure of reward-to-risk,
the Sharpe Ratio. Besides getting to name the ratio he also
received the Nobel Prize for his work. We wonder which he
values the most.
The simple definition of the Sharpe Ratio is a measure of
performance calculated as the average return divided by the
variance of those returns, or risk adjusted performance.
The formula for the Sharpe Ratio is:
S(x)
= ( rx - Rf ) / StdDev(x)
where:
x is
some investment
rx is the annualized rate of return of x
Rf is the best available "risk-free" rate of return (e.g.
T-bills)
StdDev(x) is the standard deviation of rx
If the
formula sounds too complicated, there is only one thing to
remember: the higher the Sharpe Ratio, the better. The number
will go up with larger annualized returns and/or lower risk/volatility.
Understanding that you have better things to do with your
week-end than crunching the Sharpe Ratios, we decided to run
the numbers for you. We included our three preferred index
ETFs QQQQ
(Nasdaq 100) , IWM
(Russell 2000) , SPY
(S&P 500) and our World approach, showing
side-by-side the Long Only, Long
and Short and Buy and Hold strategies
for comparison. For the "risk free" return, we have
been using the 13-week T-Bill historical data (a good approximation
to a typical money market return over time). We did the calculations
over three different time periods, namely the last 12 months,
the last 5 years and the last 9 years (more precisely from
January 2001 until October 2009). Using various time periods
will help us show that the results were not affected by a
particular phase of the market cycle. The tables below summarize
our findings with the Annualized Returns,
Standard Deviations, and Sharpe Ratio
sections separated out.
| |
Annualized
Returns (%) |
| |
Index |
Long
Only
|
Long
& Short |
Buy
& Hold * |
 |
 |
9
years
Jan 01 - Oct 09 |
Nasdaq
100 (QQQQ) |
16.0 |
30.9 |
-3.4 |
Russell
2000 (IWM) |
18.2 |
26.7 |
3.8 |
S&P
500 (SPY) |
10.3 |
17.4 |
-1.1 |
World |
22.2 |
38.8 |
9.6 |
 |
5
years
Oct 04 - Oct 09 |
Nasdaq
100 (QQQQ) |
11.7 |
15.2 |
4.0 |
Russell
2000 (IWM) |
11.7 |
13.0 |
2.1 |
S&P
500 (SPY) |
7.3 |
8.2 |
0.2 |
World |
21.5 |
25.8 |
8.8 |
 |
1
year
Oct 08 - Oct 09 |
Nasdaq
100 (QQQQ) |
31.9 |
31.9 |
9.0 |
Russell
2000 (IWM) |
34.4 |
34.4 |
-9.0 |
S&P
500 (SPY) |
24.9 |
24.9 |
-8.3 |
World |
32.7 |
32.7 |
-5.6 |
| *:
Showing the "Buy & Rebalance" strategy
for the World approach |
| |
Standard
Deviations |
| |
Index |
Long
Only
|
Long
& Short |
Buy
& Hold * |
 |
 |
9
years
Jan 01 - Oct 09 |
Nasdaq
100 (QQQQ) |
0.16 |
0.19 |
0.28 |
Russell
2000 (IWM) |
0.13 |
0.15 |
0.22 |
S&P
500 (SPY) |
0.10 |
0.12 |
0.17 |
World |
0.15 |
0.20 |
0.23 |
 |
5
years
Oct 04 - Oct 09 |
Nasdaq
100 (QQQQ) |
0.13 |
0.13 |
0.22 |
Russell
2000 (IWM) |
0.13 |
0.14 |
0.23 |
S&P
500 (SPY) |
0.09 |
0.09 |
0.17 |
World |
0.17 |
0.18 |
0.26 |
 |
1
year
Oct 08 - Oct 09 |
Nasdaq
100 (QQQQ) |
0.11 |
0.11 |
0.32 |
Russell
2000 (IWM) |
0.13 |
0.13 |
0.41 |
S&P
500 (SPY) |
0.11 |
0.11 |
0.32 |
World |
0.21 |
0.21 |
0.41 |
| *:
Showing the "Buy & Rebalance" strategy
for the World approach |
| |
Sharpe
Ratio |
| |
Index |
Long
Only
|
Long
& Short |
Buy
& Hold * |
 |
 |
9
years
Jan 01 - Oct 09 |
Nasdaq
100 (QQQQ) |
0.9 |
1.5 |
-0.2 |
Russell
2000 (IWM) |
1.2 |
1.6 |
0.1 |
S&P
500 (SPY) |
0.8 |
1.3 |
-0.2 |
World |
1.3 |
1.9 |
0.3 |
 |
5
years
Oct 04 - Oct 09 |
Nasdaq
100 (QQQQ) |
0.7 |
1.0 |
0.1 |
Russell
2000 (IWM) |
0.7 |
0.7 |
0.0 |
S&P
500 (SPY) |
0.5 |
0.6 |
-0.2 |
World |
1.1 |
1.3 |
0.2 |
 |
1
year
Oct 08 - Oct 09 |
Nasdaq
100 (QQQQ) |
2.8 |
2.8 |
0.3 |
Russell
2000 (IWM) |
2.6 |
2.6 |
-0.2 |
S&P
500 (SPY) |
2.3 |
2.3 |
-0.3 |
World |
1.6 |
1.6 |
-0.1 |
| *:
Showing the "Buy & Rebalance" strategy
for the World approach |
First,
when observing the standard deviations we note that, surprisingly,
the Buy and Hold strategy is actually more
volatile than the Long and Short one, which
contradicts the general belief that Trend Timing is riskier
than the no-brainer Buy and Hold approach.
The Long Only strategy is also marginally
less volatile than its Long and Short counterpart.
But the revelation comes with the Sharpe Ratio numbers which,
by factoring in the performance (annualized return), totally
debunk the myth about Buy and Hold being
less risky than market timing, or trading techniques such
as selling short. The numbers clearly reveal that in terms
of reward-to-risk, all our Trend Timing strategies beat Buy
and Hold across the board, by big margins. The numbers
also confirm that in every case the Long and Short
strategy offers the best Sharpe Ratio, or reward-to-risk ratio,
which justifies its continued position as our mainstream strategy.
It is also worth mentioning that our timing system works best
with the World approach, beating the U.S.
index ETFs on the Sharpe reward-to-risk scale, the only exception
being the recent 12-month period where its higher volatility
put it behind.

|
FAQ of the Week |
 |
Question:
What investment vehicles are your performance numbers based
on?
We are often
asked how the performance numbers on the 'Results'
page are calculated.
First, with
the intent to better match the reality of your trading,
we do not use the market indexes themselves, but their corresponding
ETFs instead: QQQQ
for the Nasdaq 100, IWM
for the Russell 2000 and SPY
for the S&P 500.
Second, we always start each trade using the open value
on the day that immediately follows a signal change.
We do the same thing for the World approach,
using the open price of each ETF on
the trading day that immediately follows the signal change.
Finally, Sell signal
performance numbers are calculated using the traditional shorting
method, which can bring slightly different results than the
use of inverse ETFs (for more on this, please visit the article
we wrote on January 23, 2009: What
to expect from Inverse and Leveraged ETFs?).
Warm wishes and until next week.
The TimingCube
Staff
|
| |
|
|
|
|
|
|
|