Search
Generic filters
Filter by Categories
Accounting
Banking

Derivatives




Short Calendar


A calendar spread that involves the purchase of an option with a further expiration and the sale of an option with the same strike price and a closer expiration. For example, the stock of XYZ company is trading at $50 in April. An investor may establish a short calendar spread by buying XYZ June 50 calls and selling XYZ July 50 calls. However, an investor putting on this trade would receive a net credit. Assuming the June and July calls cost $5 and $6.5 respectively, the spread value (the return) of this position is, then, $1.5. The calendar spread would pay off if the underlying makes a significant move in either direction so that the time values of both options would rapidly deteriorate.

When the underlying price remains relatively unchanged as the near-month expiration approaches, the calendar spread would lose value in case the near-month option loses its time value at a faster pace than the far-month option. Assume the investor is now in May (i.e., one month before the June expiration), the market prices of the underlying options might be $2 and $4 respectively. As a result, the return from the short calendar spread is now $2.

Suppose the underlying stock moved downside to $30 in May, and as a result the market prices of the underlying options might be $0.1 and $0.2 for the months of June and July, respectively. In this scenario, the investor may choose to close the position by purchasing (or taking a long position in) the existing short spread for its spread value ($0.2-  $0.1 = $ 0.1). That leaves the investor with $2- $0.1= $ 1.9 before transaction costs. If, on the contrary, the underlying stock moved upside to $75 in May, with the market prices of the underlying options probably being $19 and $20 for the months of June and July, respectively. In this case, the investor could buy the spread for $20 – $19 = $1 and then close out the position at $ 2- $ 1= $ 1 point profit less transaction costs.



ABC
Derivatives have increasingly become very important tools in finance over the last three decades. Many different types of derivatives are now traded actively on ...
Watch on Youtube
Remember to read our privacy policy before submission of your comments or any suggestions. Please keep comments relevant, respectful, and as much concise as possible. By commenting you are required to follow our community guidelines.

Comments


    Leave Your Comment

    Your email address will not be published.*