Author: Ivanhoff

Options that are at least 10% in-the-money and have less than 4 weeks until expiration are usually offered for about 1% risk premium. Take a look at the table below. AAPL 180 March Call is currently trading for $21.25, which means that if purchased, the buyer of premium is paying $0.83 above intrinsic value for the right to buy AAPL at 180 until March 19, when it is expiration date.

$0.83 per share more is an insignificant premium to pay for the leverage that the ITM option offers if AAPL start increasing between now and March 19.

Buying 100 shares of AAPL will currently cost  $20,042

Buying one AAPL 180 March Call will cost $2125

Let assume that AAPL will increase by 10 points to 210.42 between now and expiration date.

The equity position will deliver 10/200.42 = 5% gain

AAPL 180 March call will cost $30.42, which means a gain of 43%

For less than 0.5% of the value of the underlying stock, you are buying the right to have 8.5 times leverage if AAPL goes up.

In absolute terms, the potential reward is similar: 100 shares rising 10 points will net $1000 gain. One AAPL 180 March Call at 30.42 will net $917. The difference is the size of the allocated capital. By purchasing the ITM Call you have much more capital left for other ideas.

Certainly, it is not given that AAPL will increase in value. What will be the consequences if the stock starts declining?

It does not matter if you own 100 shares of AAPL and you got stopped at 195.42 for $500 loss or if you own one AAPL 180 March Call  and you got stopped at 16.25 for $500 loss. The risk in absolute terms is the same = $500, assuming that you risk 0.5% of your trading capital per idea and your current trading capital is 100k.

Buying ITM options is strictly directional trade. You have to be right in order to make money. The beauty of the ITM option is that you are essentially paying almost no risk and time premium; therefore your position won’t be seriously harmed by a decline in IV or by theta. You have the privilege to wait almost till expiration date without having to take a significant hit. This is why I like buying ITM options versus OTM options for purely directional trades. With ITM I don’t have to worry about IV and time too much. Unless you are expecting a significant spike in IV, you would be better off by buying 4-5 deep ITM options as opposed to tens or hundreds of OTM options.

In the next post, I will talk about buying and selling premium via vertical spreads. I will address the importance of liquidity and IV for these trades. Here is a quick preview on the subject:

At-the-money and out-the-money options’ premiums in most cases have small to no intrinsic value embedded in them.

Let take for example MSFT. The stock is currently traded at $28.77

MSFT $29 March call is currently traded at .56

MSFT $30 March call is traded at .22

There is no intrinsic value in any of the mentioned options. If you decide to buy them, you are  essentially paying for the time to be right and to compensate the seller of the premium for the risk he is taking.

Options are bought for three main purposes: leverage, better risk control and hedging. In this post, I am going to focus on the first two.

At this point of time, MSFT is trading at $28.77.

MSFT $29 Call is currently offered for .56. The delta of that particular contract is .46, which  means that for the next 1 dollar upward move in MSFT to 29.77, the $29 March call premium will increase by .46 to 1.02. A 3.5% move in the underlying asset (the stock) results in 82% move in the March $29 call. (it does matter how fast this move will happen, because options are wasting assets and as the time passes the time premium declines with the pace of theta. For this particular call option theta is currently at -.0119, which means that the option premium will decline by .0119 per day, ceteris paribus).

Risk management for an option trader should not be any different than the risk management for a stock trader. Assume that your trading capital is 100k and you are willing to risk .5% of your capital on every trading idea; therefore you are putting on risk $500 every time. In stock trading knowing your risk per trade helps to define the size of your position (how many shares you can afford to buy). In the options’ world knowing your risk per trade helps to define how many contracts you can afford to buy. Every time when you purchase an ATM or OTM option, you should assume that you will lose the whole premium that you pay. Therefore never risk more than you can afford to lose. In this case .5% of your capital or $500 per idea.

You should be a buyer of premium (calls or puts), when

– you have a directional bias: you expect the underlying assets to make a substantial move; for example you might expect a stock to be bid up in front of its earnings’ report date.

– when you expect the IV of your option to increase; What makes an IV of one option to increase? Simply explained – an imbalance between supply and demand in favor of the demand; There are more buyers than sellers for that particular option contract. The impact of IV is measured via vega, which shows the move in the option premium for each percentage point move in the IV.

The current IV of MSFT $29 March Call is 20.5% with a vega of .0316. If the IV doubles from 20.5% to 41%, the premium of that same call option will increase approximately by 20.5*0.0316 = .65.A $.65 increase caused just by the increase in the IV. Assuming there is no change in the stock’s price and the increase in IV happens overnight, the premium of that option should become .56+.65 = 1.11.

When does IV tend to rise?

IV of calls tends to rise in expectations of earnings. As the event approaches, the perceived risk increases and there are more buyers of premium. When I am bullish on certain stock, I like to buy calls 10 to 15 days before the earnings announcement. In this case I have two out of three elements on my side – delta (assuming the stock move in the expected direction) and vega (the increase in the IV). The only element that is against me is theta, but its negative effect is often more than offset by a sizable move in IV.

In the majority of the cases I make sure to sell my calls on the day before the earnings announcement date or earlier. Holding through earnings is usually a gamble, but there are cases when it could be done (I leave that for another post). The reason I tend to sell before the earnings announcement is called volatility crash – an immediate and humongous drop in the IV of an option contract, which affects negatively the premium. Many have lost money in options despite being right on the direction of the underlying asset. People buy a day or two before the earnings report is due, hoping to make a quick gain from a potential gap up on the news. There is no free lunch. In the majority of the cases, those people overpay in terms of IV. If the increase in the stock is not big enough to offset the drop in the IV, the option holder’s position will be in red.

The IV of put options tends to increase in expectation of earnings and when the underlying asset declines in value. Isn’t that perfect. You are bearish on certain stock, it drops and in the same time the IV of the purchased put increases. This is usually the case with the exception of the after earnings announcement volatility crash.

Options are wasting assets and when you are a buyer of premium it is preferable to give yourself more time to be right. The choice to buy 20-day or 180-day option will depend on your goal, analysis of the underlying stock and risk preference. When you are relying mainly on an increase of the IV in front of an earnings announcement, shorter-term options are preferable as the demand for them is bigger and therefore the potential for an increase in the IV higher.  When your intention is to capture a nice size of the move of the underlying stock, it is better to use longer-term options, so you can have more time to be right.

This was the first post of a series of posts,  in which I intend to explain how I use various options strategies, starting from the most simple to the more sophisticated ones. In the next post, I will explain the specifics behind buying  in-the-money options.

There is a meaningful difference between trading to win and trading to not lose. The average person feels more psychological pain over a loss than they feel pleasure over a gain–particularly once they have already “booked” that gain mentally.

When we enter a trade, we expect to be paid out. Mentally, we book a potential profit. When a loss materializes, it is the unexpected event–and we respond more strongly to the unexpected than to the familiar.

What is the solution to this dilemma? The answer, surprisingly, is to book losses before they occur.

It’s human nature to not want to think about such unpleasant things as losses. But by knowing our maximum possible loss in advance and by mentally rehearsing what we’ll do on those occasions when the loss occurs, we normalize the losing process. That divests it of its emotional grip.

We can never eliminate loss from life or trading; nor can we repeal the basic uncertainties of markets. What we *can* do is develop an edge in the marketplace and, over the course of many trades, let that edge accumulate in our favor.

Source: http://traderfeed.blogspot.com/2006/09/trading-to-win-vs-trading-to-not-lose.html