I
have discussed how “R” works in the
past. If you want a better explanation
than mine, check out these two posts from Brian Lund at www.bclund.com:
Not
to beat a dead horse, but the steps to determining how R works are as follows:
1. Determine how much you are willing to
lose on any one trade – this is your R.
This
calculation is obviously dependent on a lot of factors, but here are some ideas
you can use to determine your :
- Rule
of Thumb. You can use a rule of
thumb – never risk more than 1% of your capital
account on any one trade.
- Max
Losses. You can try to simulate
your trading system to determine the maximum
number of losses you incurred in a row and then add a safety valve. Say
that through backtesting you found that you had 8 losses in a row. In the real
world, double that value to say that you would probably have 16 losses in a row.
Divide your capital account by this amount and you would never run it down all the way.
- Maximum
Adverse Excursion. The MAE is
the largest loss suffered by a trade while
it is still open. A position may move
against you by 5 ticks but is closed out at
a loss of 2 ticks. The MAE would be -5
ticks. Link: “A particularly large MAE might reveal that actually it would not
work in practice because the MAE would be
too large for the proposed account
size, perhaps eliciting a margin call that would
render the backtest results inaccurate
and misleading.”
- Security
Specific Calculation. Using the
standard deviation, ATR or other volatility
based calculation could help determine the room that you would have to give a specific trade to be successful.
2. Determine the trade specific stop.
This
is the risk of the individual trade. It
may vary from trade to trade.
3. Find the position size by dividing step
#1 by step #2.
Looking
at an example, assume you have a $20,000 risk capital account and you determine
that you are not willing to risk more than 1% or $200 on any 1 trade (Step
#1). The next trade needs a stop of $50
to be successful (Step #2). Divide $200
by $50 and you get 4, which means that you should buy 4 contracts (Step #3).
Position
sizing is important. Assume that you
think you have an edge based on some type of indicator (moving average
etc). When this edge presents itself,
you put on the trade and never accept less than a risk to reward ratio of 1 to
2. However, while the ratio of risk to
reward may remain the same, the actual outcome of each trade (in terms of
ticks) may be different.
To
prove that position sizing is important, let’s create a simulation that assumes
the following:
- Risk to reward ratio of 1 to 2
- Starting capital account of $20,000
- Tick value equal to $5
-
Winning percentage of 30%
- Variety of individual trade results.
The
table above represents a system that has a broad range of individual trades
results but the same risk to reward ratio.
On one trade, you risk 5 ticks to make 10 ticks but on another trade you
may risk 20 ticks to make 40 ticks.
On
any given trade, you may win or lose based on your system’s average winning
percentage. This will result in either
an increase or a decrease of the capital account.
Running
the simulation over 500 trades and repeating the simulation 1000 times, you get
the following ending account value statistics (30% winning percentage, 1:2 Risk
to Reward Ratio):
On
average, using no position sizing, we would draw our account down to 16,937
after 500 trades. Not great for a 1:2
Risk to Reward ratio system.
Here
is what the ending account values looks like over a variety of Winning
Percentages (500 trades simulated 1000 times) WITHOUT position sizing and a 1 to 2 risk to reward ratio:
So
what happens when we employ position sizing?
That is, we make sure that when we have a trade that risks 5 ticks, we
buy more contracts than when we have a trade that risks 20 ticks.
Here
is what the ending account values looks like over a variety of Winning
Percentages (500 trades simulated 1000 times) WITH position sizing equal to 1% of the starting capital account
and a 1 to 2 risk to reward ratio:
As
you can see, using position sizing boosts the ending account value
tremendously. On average, sizing the
positions accurately based on a 1R = 1% of starting capital resulted in ending
account sizes 2 to 2.5 times in size on average. This is not insignificant.
Keep
ya mind right.
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