by John Summa (Contact Author  Biography)
Time value decay, the socalled "silent killer" of option buyers, can wipe a smile off the face of any determined trader once its insidious nature becomes fully felt. Buyers, by definition, have only limited risk in their strategies together with the potential for unlimited gains. While this might look good on paper, in practice it often turns out to be death by a thousand cuts.
In other words, it is true you can only lose what you pay for an option. It is also true that there is no limit to how many times you can lose. And as any lottery player knows well, a little money spent each week can add up after a year (or lifetime) of not hitting the jackpot. For option buyers, therefore, the pain of slowly eroding your trading capital sours the experience.
Now, to be fair, sellers are likely to experience lots of small wins, while getting lulled into a false sense of success, only to suddenly find their profits (and possibly worse) obliterated in one ugly move against them.
Returning to time value decay as a risk variable, it is measured in the form of the (nonconstant) rate of its decay, known as Theta. Theta values are always negative for options because options are always losing time value with each tick of the clock until expiration is reached. In fact, it is a fact of life that all options, no matter what strikes or what markets, will always have zero time value at expiration. Theta will have wiped out all time value (also known as extrinsic value) leaving the option with no value or some degree of intrinsic value. Intrinsic value will represent to what extent the option expired in the money. (For more, see The Importance of Time Value.)
Figure 7: IBM options Theta values. Values taken on Dec. 29, 2007 with IBM at 110.09. 
Source: OptionVue 5 Options Analysis Software 
As you can see from a look at Figure 7, the rate of decay decreases in the more distant contract months. The yellow highlights the calls that are at the money and the violet the atthemoney puts. The January 110 calls, for example, have a Theta value of 7.58, meaning this option is losing $7.58 in time value each day. This rate of decay decreases for each back month 110 call with a Theta of 2.57. If we think of time value on these 110 calls as if it represented just one July option, clearly the rate of loss of time value would be accelerating as the July call gets nearer to expiration (i.e., the rate of decay is much faster on the option near to expiration than with a lot of time remaining on it). Nevertheless, the amount of time premium on the back months is greater.
Therefore, if a trader desires less time premium risk and a back month option is chosen, the tradeoff is that more premium is at risk from Delta and Vega risk. In other words, you can slow down the rate of decay by choosing an options contract with more time on it, but you add more risk in exchange due to the higher price (subject to more loss from a wrongway price move) and from an adverse change in implied volatility (since higher premium is associated with higher Vega risk). In Part VIII of this tutorial more about the interaction of Greeks is discussed and analyzed.
The common options strategies have position Theta signs that are easy to categorize, since a selling or net selling strategy will always have a positive position Theta while a buying or net buying strategy will always have a negative position Theta, as seen in Figure 8.
Strategies  Position Theta Signs 
Long Call  Negative 
Short Call  Positive 
Long Put  Negative 
Short Put  Positive 
Long Straddle  Negative 
Short Straddle  Positive 
Long Strangle  Negative 
Short Strangle  Positive 
Put Credit Spread  Positive 
Put Debit Spread  Negative 
Call Credit Spread  Positive 
Call Debit Spread  Negative 
Call Ratio Spread  Positive 
Put Ratio Spread  Positive 
Put Back Spread  Negative 
Call Back Spread  Negative 
Calendar Spread  Positive 
Covered Call Write  Positive 
Covered Put Write  Positive 
Figure 8: Position Theta signs for common options strategies. The position Thetas in this table represent standard strategy setups. 
Conclusion
Interpreting Theta (both position and nonposition Theta) is straightforward. Looking at Theta horizontally across time and vertically along strike price chains for different months, it is shown that key differences in Thetas inside a matrix of strike prices depend on time to expiration and distance away from the money. The highest Thetas are found at the money and closest to expiration. Finally, position Theta for popular strategies is presented in table format.
Options Greeks: Gamma Risk and Reward

Trading
Understanding Theta
In options trading, theta measures the daily rate of decline in an option’s value as it nears its expiration date. 
Trading
Getting To Know The "Greeks"
Understanding price influences on options positions requires learning about delta, theta, vega and gamma. 
Trading
Measuring Options With the Greeks
Delta, gamma, theta and vega are “the Greeks,” and they provide a way to measure the sensitivity of an option’s price. 
Trading
Using "The Greeks" To Understand Options
These riskexposure measurements help traders detect how sensitive a specific trade is to price, volatility and time decay. 
Trading
The Forex Greeks And Strategies
We look at the different kinds of Greeks and how they can improve your forex trading. 
Trading
Debit Spreads: A Portfolio Loss Protection Plan
There are ways to control risks, reduce losses and increase the likelihood of success in your portfolio. Find out how spreads can help. 
Trading
The Importance Of Time Value In Options Trading
Move beyond simply buying calls and puts, and learn how to turn timevalue decay into potential profits. 
Trading
An Introduction To GammaDelta Neutral Option Spreads
Find the middle ground between conservative and highrisk option strategies. 
Trading
The Basics Of Option Price
Options can be an excellent addition to a portfolio. Find out how to get started. 
Trading
An Alternative Covered Call: Adding A Leg
Try this approach to covered calls to increase your potential for profit in any market.