Files
ollama-model-training-5060ti/training_data/curated/text/1e932895e6be7f094e868db2ce0d5604fd0c0fce212c7e4e033757e9ceab830c.txt

39 lines
3.1 KiB
Plaintext
Raw Blame History

This file contains invisible Unicode characters
This file contains invisible Unicode characters that are indistinguishable to humans but may be processed differently by a computer. If you think that this is intentional, you can safely ignore this warning. Use the Escape button to reveal them.
936 Part VI: Measuring and Trading Volatility
MATHEMATICAL RANKING
The discussion above demonstrates that it is not possible to ultimately define the best
strategy when one considers the background, both financial and psychological, of the
individual investor. However, the reader may be interested in knowing which strate­
gies have the best mathematical chances of success, regardless of the investor's per­
sonal feelings. Not unexpectedly, strategies that take in large amounts of time value
premium have high mathematical expectations. These include ratio writing, ratio
spreading, straddle writing, and naked call writing (but only if the "rolling for cred­
its" follow-up strategy is adhered to). The ratio strategies would have to be operated
according to a delta-neutral ratio in order to be mathematically optimum. Unfor­
tunately, these strategies are not for everyone. All involve naked options, and also
require that the investor have a substantial amount of money ( or collateral) available
to make the strategies work properly. Moreover, naked option writing in any form is
not suitable for some investors, regardless of their protests to the contrary.
Another group of strategies that rank high on an expected profit basis are those
that have limited risk with the potential of occasionally attaining large profits. The T­
hill/option strategy is a prime example of this type of strategy. The strategies in which
one attempts to reduce the cost of longer-term options through the sale of near-term
options fit in this broad category also, although one should limit his dollar commit­
ment to 15 to 20% of his portfolio. Calendar spreads such as the combinations
described in Chapter 23 (calendar combination, calendar straddle, and diagonal but­
terfly spread) or bullish call calendar spreads or bearish put calendar spreads are all
examples of such strategies. These strategies may have a rather frequent probability
of losing a small amount of money, coupled with a low probability of earning large
profits. Still, a few large profits may be able to more than overcome the frequent, but
small, losses. Ranking behind these strategies are the ones that offer limited profits
with a reasonable probability of attaining that profit. Covered call writing, large debit
bull or bear spreads (purchased option well in-the-money and possible written option
as well), neutral calendar spreads, and butterfuly spreads fit into this category.
Unfortunately, all these strategies involve relatively large commission costs.
Even though these are not strategies that normally require a large investment, the
investor who wants to reduce the percentage effect of commissions must take larger
positions and will therefore be advancing a sizable amount of money.
Speculative buying and spreading strategies rank the lowest on a mathematical
basis. The T-bill/option strategy is not a speculative buying strategy. In-the-money
purchases, including the in-the-money combination, generally outrank out-of-the­
money purchases. This is because one has the possibility of making a large percent­
age profit but has decreased the chance of losing all his investment, since he starts