Stock splits and stock dividends are tools common stock issuers use to (legally) change the number of shares outstanding, which in turn changes the stock’s market price.
Here’s a quick summary:
Forward stock splits
More shares outstanding
Market price declines proportionately
Here’s a quick example:
An investor holds the following position:
100 ABC shares at $500
If the issuer performs a 5:1 forward stock split, the position becomes:
500 ABC shares at $100
This video further discusses forward stock splits:
Reverse stock splits
Fewer shares outstanding
Market price rises proportionately
Here’s a quick example:
An investor holds the following position:
100 XYZ shares at $5
If the issuer performs a 1:10 reverse stock split, the position becomes:
10 XYZ shares at $50
This video further discusses reverse stock splits:
Stock dividends
More shares outstanding
Market price declines proportionately
Here’s a quick example:
An investor holds the following position:
100 BCD shares at $200
If the issuer performs a 25% stock dividend, the position becomes:
125 BCD shares at $160
Next, let’s look at how stock splits and stock dividends affect options contracts.
Forward stock splits
A forward stock split creates more outstanding shares that trade at a lower price per share. Start with this position:
Long 1 ABC Jan $200 call (right to buy 100 shares @ $200)
When a forward split occurs, the option contract is adjusted. The adjustment depends on whether the split is even or uneven.
Even stock splits
An even stock split is easy to spot: the split ratio ends in 1. For example:
2:1 stock split
4:1 stock split
10:1 stock split
With even stock splits:
The number of contracts changes
The strike price changes
The shares delivered at exercise (per contract) stays the same (still 100 shares per contract)
Assume this position:
Long 1 ABC Jan $200 call (right to buy 100 shares @ $200)
What would the contract become if ABC stock was subject to a 2:1 stock split?
Answer: Long 2 ABC Jan $100 calls
To calculate the adjustment, use the stock split factor:
Divide the first split number by the second: (2/1 = 2). The factor is 2.
Then apply the factor:
Contracts: multiply by the factor: (1 \times 2 = 2)
Strike price: divide by the factor: ($200 / 2 = $100)
Try the same process. Assume this position:
Long 1 ABC Jan $200 call (right to buy 100 shares @ $200)
What would the contract become if ABC stock was subject to a 5:1 stock split?
(spoiler)
Answer = Long 5 ABC Jan $40 calls
To calculate the adjustment, use the stock split factor:
Factor = (5/1 = 5)
Then apply the factor:
Contracts: (1 \times 5 = 5)
Strike price: ($200 / 5 = $40)
Uneven stock splits
An uneven stock split uses a ratio that does not end in 1. For example:
3:2 stock split
5:4 stock split
7:2 stock split
With uneven stock splits:
The number of contracts stays the same
The strike price changes
The shares delivered at exercise (per contract) changes
Assume this position:
Short 1 XYZ Sep $90 put (obligation to buy 100 shares @ $90)
What would the contract become if XYZ stock was subject to a 3:2 stock split?
Answer: Short 1 XYZ Sep $60 put (covering 150 shares)
Use the stock split factor:
Factor = (3/2 = 1.5)
Then apply the factor:
Strike price: divide by the factor: ($90 / 1.5 = $60)
Shares delivered: multiply by the factor: (100 \times 1.5 = 150)
Try an uneven split adjustment. Assume this position:
Short 1 XYZ Sep $90 put (obligation to buy 100 shares @ $90)
What will the option contract become if a 5:4 stock split occurs on XYZ stock?
(spoiler)
Answer = Short 1 XYZ Sep $72 put (covering 125 shares)
Use the stock split factor:
Factor = (5/4 = 1.25)
Then apply the factor:
Strike price: ($90 / 1.25 = $72)
Shares delivered: (100 \times 1.25 = 125)
Reverse stock splits
A reverse stock split creates fewer outstanding shares that trade at a higher price per share. Option contract adjustments are handled the same way as uneven forward splits.
Assume this position:
Long 1 MNO Dec $10 put (right to sell 100 shares @ $10)
What would the contract become if MNO stock was subject to a 1:4 reverse stock split?
Answer: Long 1 MNO Dec $40 put (covering 25 shares)
Use the stock split factor:
Factor = (1/4 = 0.25)
Then apply the factor:
Strike price: divide by the factor: ($10 / 0.25 = $40)
Shares delivered: multiply by the factor: (100 \times 0.25 = 25)
Let’s see if you can adjust for a reverse split. Assume this position:
Long 1 MNO Dec $10 put (right to sell 100 shares @ $10)
What would the contract become if MNO stock was subject to a 1:20 reverse stock split?
(spoiler)
Answer: Long 1 MNO Dec $200 put (covering 5 shares)
Use the stock split factor:
Factor = (1/20 = 0.05)
Then apply the factor:
Strike price: ($10 / 0.05 = $200)
Shares delivered: (100 \times 0.05 = 5)
Stock dividends
Stock dividend contract adjustments follow the same process we used for uneven forward splits and reverse splits. Stock dividends are quoted as a percentage, for example:
10% stock dividend
15% stock dividend
25% stock dividend
Assume this position:
Short 1 ZZZ Apr $55 call (obligation to sell 100 shares @ $55)
What would the contract become if ZZZ stock was subject to a 10% stock dividend?
Answer: Short 1 ZZZ Apr $50 call (covering 110 shares)
First, find the stock dividend factor:
Convert the dividend to a decimal and add 1: (1 + 0.10 = 1.1)
Then apply the factor:
Strike price: divide by the factor: ($55 / 1.1 = $50)
Shares delivered: multiply by the factor: (100 \times 1.1 = 110)
Try a stock dividend adjustment. Assume this position:
Short 1 ZZZ Apr $55 call (obligation to sell 100 shares @ $55)
What would the contract become if ZZZ stock was subject to a 25% stock dividend?