Tell me more ×
Quantitative Finance Stack Exchange is a question and answer site for finance professionals and academics. It's 100% free, no registration required.

Suppose we have the following information for the index $S$:

current price = $ \$1000$ risk free rate $4 \%$ convertible semiannualy

What is the net premium to create a $ \$ 1000- \$ 1050$ bull spread using call options?

So I want to buy the $ \$1000$ call option and sell the $ \$ 1050$ call option. The price of a 6-month $ \$ 1000$ call is $93.809$. The price of a 6-month $ \$ 1050$ call is $71.802$.

So why is the net premium $93.809 - 71.802$? If I am buying (selling) something shouldn't I be losing (making) money? Hence it should be $-93.809 + 71.802$?

share|improve this question

closed as off topic by Joshua Chance, Tal Fishman, Bob Jansen, Steve, olaker Sep 18 '11 at 19:36

Questions on Quantitative Finance Stack Exchange are expected to relate to quantitative finance within the scope defined in the FAQ. Consider editing the question or leaving comments for improvement if you believe the question can be reworded to fit within the scope. Read more about closed questions here.

1 Answer

What is your confusion? To buy a bull spread, you pay the net premium of 93.809-71.802=22.007. Net premium, which you pay, is positive, because you pay a positive amount to buy a bull spread. BTW, this is not exactly a quantitative finance question, more like a question about the definition of premium, and would be more at home in Personal Finance & Money.

share|improve this answer
Why isn't this question closed? – Joshua Chance Sep 18 '11 at 7:33
Good question, more people need to vote to close! – Tal Fishman Sep 18 '11 at 11:15

Not the answer you're looking for? Browse other questions tagged or ask your own question.