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If you are trying to learn the fundamentals of options trading, understanding option volatility is often one of the biggest hurdles facing new option traders, so it's a great place to start. This two part series lifts the lid on this often misunderstood part of trading the options market and will help you to learn the fundamentals of options trading so you know what to expect when you enter the market... The ancient Greeks are justly praised for inventing much of the elementary mathematics we use every day. But it was left until much later before people developed the tools that help options traders quantify risk and calculate prices. The
main tools option traders have to price options are known fondly as The Greeks: delta, theta, gamma and vega. Take the strike price for example. That's the contractually specified price at which the asset, say a stock, would have to be bought or sold if the option were exercised. Let's
help you to learn the fundamentals of options
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For example, if the delta in the above example were 0.7, for every $1 rise in MSFT the call option can be expected to increase by 70 cents ($0.70).
A trader doesn't need to know how to calculate it, only how to use it. (Any good options trading software will show all four Greeks, along with price, expiration, etc.)
Delta tends to increase the closer the option is to expiration for those close to in-the-money. Delta is also affected by changes in implied volatility. (The latter is also frequently provided by trading software.)
Theta measures what is sometimes referred to as the 'time decay' of an option.
Since all options have an expiry date, and since the less time left the less likely the market price will move in a desired direction, theta is a measure of risk and value.
Suppose that MSFT June 31 call were priced at $3 and the theta were 0.5. Then, in theory, the value of the option would drop by 50 cents ($0.50) per day.
As expiration nears, the price for a premium can be expected to decline at a faster rate. An option with, say, two days left is losing value quicker than one with three months remaining. That change is reflected in the value of theta.
I hope this first part of the lesson has helped you to learn the fundamentals of options trading with an example. To go to part two, please visit this page.
And if you'd like to cut out all the hype and B.S. about learning to trade options and learn EXACTLY how to do it right from an expert, check out The Options University.
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The options trading and technical analysis information shared on this website is for educational purposes only and is not an invitation to buy or sell securities. While everything here is believed to be accurate, it should not be considered solely reliable for use in making actual investment decisions. Trading options is a risky business and you can lose more than your original capital. Always consult a licensed broker or adviser before trading the market.
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