A covered call leaves you with all of that downside risk. A protective put is nice, but it costs money. So what to do? One idea is to put the two together.
If you own stock and you sell a call and buy a put, then you have a __collar__. What underlying price movement would you be hoping for in this case?
Not really.
That would cause a loss in the stock position.
Absolutely.
You're still a stockholder, and a higher price is better. It's just that with the collar, you really won't care if the price rises beyond the exercise price of the call option.
So this is a bullish position. You could create a short collar by holding everything in reverse: a short stock, a short put, and a long call.
Actually, it would.
Price movements are neutralized past the exercise prices, but you're still going to have a preference on the price movements within this range.
But back to the long collar. You might, for example, purchase a stock at a price of 50, with the following options available:
| Exercise Price | Call option | Put option |
|---|-----|-----|
| 45 | 9.10 | 1.10 |
| 50 | 4.90 | 4.80 |
| 55 | 1.20 | 9.00 |
You can sell off the upside past 55 with a short call and buy protection for a price below 45 with a long put. What happens to your cash?
That's off.
Make sure that you're thinking about purchasing the put and selling the call.
Right!
You'll actually come out a little ahead at the start of this strategy. You get 0.10 in net, which means that your breakeven price is just 0.10 lower, or 49.90. Obviously, your worst-case scenario is a price of 45 or below, and there you'll have a maximum loss of 4.90, since you lose 5 on the stock while getting that premium difference.
No.
You're not purchasing both. You're buying the put and selling the call.
Your best-case scenario is a price of 55 or above. What would your profit be in this case?
Not exactly.
You'd actually profit 5.10.
Absolutely.
You'll gain the price difference of 5 here, and the 0.10 premium difference is still yours to keep. The profit diagram looks like this:

What else does this look like?
If these option premiums offset exactly, it's called a __zero-cost collar__. That's often a goal of traders who do this. In this example, there was a small difference, and that's common. But if the difference is close enough to 0 to be ignored, then the profit function of a zero-cost collar is
$$\displaystyle \Pi = X_1 - S_0 ~~ if~~ S_T \leq X_1 $$
$$\displaystyle \Pi = S_T - S_0 ~~ if~~ X_1 < S_T < X_2 $$
$$\displaystyle \Pi = X_2 - S_0 ~~ if~~ S_T \geq X_2 $$.
The breakeven price here is just the starting price. It's a somewhat bullish setup, but it's also fairly neutral.
Exactly.
It's the same shape. With the right prices, a bull spread could be built as a long collar.
Not quite.
A short collar would look like that, though.
No.
A butterfly spread is even on the upside and downside. That's not the case here.
To summarize:
[[summary]]