Stock split & dividend adjustments
We previously discussed stock splits and stock dividends. You learned why companies use them and how they affect stock positions. When a stock split or stock dividend occurs, it can also change the terms of existing option contracts.
Forward stock splits
A forward stock split increases the number of shares outstanding and lowers the market price per share. Start with this option 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.
Assume this position again:
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 we learned previously.
- Find the factor: divide the first number by the second number.
- Factor = 2/1 = 2
- Adjust the number of contracts: multiply contracts by the factor.
- 1 contract × 2 = 2 contracts
- Adjust the strike price: divide the strike price by the factor.
- $200 ÷ 2 = $100
So the investor goes from 1 long $200 call to 2 long $100 calls.
Let’s try another even split. Again, 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?
Answer = Long 5 ABC Jan $40 calls
To calculate the adjustment, use the stock split factor.
- Find the factor: 5/1 = 5
- Adjust the number of contracts: 1 × 5 = 5
- Adjust the strike price: $200 ÷ 5 = $40
So the investor goes from 1 long $200 call to 5 long $40 calls.
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 new 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 to calculate the adjustment.
- Find the factor: 3/2 = 1.5
- Adjust the strike price: $90 ÷ 1.5 = $60
- Adjust the shares delivered at exercise: 100 × 1.5 = 150 shares
So the investor keeps 1 contract, but it becomes a $60 put covering 150 shares.
Now adjust for another uneven split. Again, 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?
Answer = Short 1 XYZ Sep $72 put (covering 125 shares)
Use the stock split factor to calculate the adjustment.
- Find the factor: 5/4 = 1.25
- Adjust the strike price: $90 ÷ 1.25 = $72
- Adjust the shares delivered at exercise: 100 × 1.25 = 125 shares
So the investor keeps 1 contract, but it becomes a $72 put covering 125 shares.
Reverse stock splits
A reverse stock split reduces the number of shares outstanding and raises the market price per share. Option contract adjustments are handled like uneven forward splits.
Assume this new 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 to calculate the adjustment.
- Find the factor: 1/4 = 0.25
- Adjust the strike price: $10 ÷ 0.25 = $40
- Adjust the shares delivered at exercise: 100 × 0.25 = 25 shares
So the investor keeps 1 contract, but it becomes a $40 put covering 25 shares.
Let’s try another reverse split. Again, 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?
Answer: Long 1 MNO Dec $200 put (covering 5 shares)
Use the stock split factor to calculate the adjustment.
- Find the factor: 1/20 = 0.05
- Adjust the strike price: $10 ÷ 0.05 = $200
- Adjust the shares delivered at exercise: 100 × 0.05 = 5 shares
So the investor keeps 1 contract, but it becomes a $200 put covering 5 shares.
Stock dividends
Stock dividend contract adjustments follow the same process 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 new 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, determine the stock dividend factor.
- Convert the dividend to a decimal: 10% = 0.1
- Add it to 1: 1 + 0.1 = 1.1
Then apply the factor:
- Adjust the strike price: $55 ÷ 1.1 = $50
- Adjust the shares delivered at exercise: 100 × 1.1 = 110 shares
So the investor keeps 1 contract, but it becomes a $50 call covering 110 shares.
Now try another stock dividend. Again, 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?
Answer = Short 1 ZZZ Apr $44 call (covering 125 shares)
Use the stock dividend factor to calculate the adjustment.
- Find the factor: 25% = 0.25, so 1 + 0.25 = 1.25
- Adjust the strike price: $55 ÷ 1.25 = $44
- Adjust the shares delivered at exercise: 100 × 1.25 = 125 shares
So the investor keeps 1 contract, but it becomes a $44 call covering 125 shares.