The first and most commonly used greek term in options trading is “delta“. Simply put, delta measures how much an options value (price) will change with a $1 move in the underlying. When you buy a stock, you make $1 for every $1 the stock rises. The same is not true for options as “delta” governs this relationship.
Positive Delta: An option position with a positive delta will increase in value as the underlying rises and decrease in value as the underlying falls – a direct relationship.
For Example: You buy a call option for $1.00 (debit of $100) with a delta of +30 [+0.30*100]. As the underlying moves up by $1, the position will now be worth $1.30 ($130), a profit of $30 (option delta). However, as the underlying falls by $1 the position will lose $0.30 ($30) as the options value will drop from $1.00 to $0.70.
Negative Delta: An option position with a negative delta will decrease in value as the underlying rises and increase in value as the underlying falls – an indirect relationship. As the underlying goes up, the options value goes down and vice versa. Delta will allow you to determine how your position will react to a $1 move in the underlying.
For Example: You buy a put option for $2.00 (debit of $200) with a delta of -70 [-0.70*100]. As the underlying moves up by $1, the position will now be worth $1.30 ($130), a loss of $70 (option delta). However, as the underlying falls by $1 the position will gain $0.70 ($70) as options value will rise from $2.00 to $2.70.
Other Features of Delta:
The delta of an option can range from 0 to 100. ATM (at-the-money) options have a delta of around 50 and as an option gets deeper ITM (in-the money), the delta of that option approaches 100. Delta can also be loosely used as the probability of an option expiring ITM. Hence, an option with a 50 delta has a 50% chance be expiring ITM.