Add training workflow, datasets, and runbook
This commit is contained in:
@@ -0,0 +1,35 @@
|
||||
296 Part Ill: Put Option Strategies
|
||||
other available put writing positions before deciding to write another put on the sam<'
|
||||
underlying stock. His commission costs are the same if he remains in XYZ stock or if
|
||||
he goes on to a put writing position in a different stock.
|
||||
EVALUATING A NAKED PUT WRITE
|
||||
The computation of potential returns from a naked put write is not as straightforward
|
||||
as were the computations for covered call writing. The reason for this is that the col
|
||||
lateral requirement changes as the stock moves up or down, since any naked option
|
||||
position is marked to the market. The most conservative approach is to allow enough
|
||||
collateral in the position in case the underlying stock should fall, thus increasing the
|
||||
requirement. In this way, the naked put writer would not be forced to prematurely
|
||||
close a position because he cannot maintain the margin required.
|
||||
Example: XYZ is at 50 and the October 50 put is selling for 4 points. The initial col
|
||||
lateral requirement is 20% of 50 plus $400, or $1,400. There is no additional require
|
||||
ment, since the stock is exactly at the striking price of the put. Furthermore, let us
|
||||
assume that the writer is going to close the position should the underlying stock fall
|
||||
to 43. To maintain his put write, he should therefore allow enough margin to collat
|
||||
eralize the position if the stock were at 43. The requirement at that stock price would
|
||||
be $1,560 (20% of 43 plus at least 7 points for the in-the-money amount). Thus, the
|
||||
put writer who is establishing this position should allow $1,560 of collateral value for
|
||||
each put written. Of course, this collateral requirement can be reduced by the
|
||||
amount of the proceeds received from the put sale, $400 per put less commissions in
|
||||
this example. If we assume that the writer sells 5 puts, his gross premium inflow
|
||||
would be $2,000 and his commission expense would be about $75, for a net premi
|
||||
um of $1,925.
|
||||
Once this information has been determined, it is a simple matter to determine
|
||||
the maximum potential return and also the downside break-even point. To achieve
|
||||
the maximum potential return, the put would expire worthless with the underlying
|
||||
stock above the striking price. Therefore, the maximum potential profit is equal to
|
||||
the net premium received. The return is merely that profit divided by the collateral
|
||||
used. In the example above, the maximum potential profit is $1,925. The collateral
|
||||
required is $1,560 per put (allowing for the stock to drop to 43) or $7,800 for 5 puts,
|
||||
reduced by the $1,925 premium received, for a total requirement of $5,875. The
|
||||
potential return is then $1,925 divided by $5,875, or 32.8%. Table 19-2 summarizes
|
||||
these calculations.
|
||||
Reference in New Issue
Block a user