Short answer:
The $1.35 quarterly dividend that will be paid on SeptemberâŻ11âŻ2025 creates a classic âexâdividendâ event for Prudential Financial (PRU). The exâdividend date will be a few business days before the recordâdate (AugustâŻ19âŻ2025) â most likely MondayâŻAugustâŻ12âŻor TuesdayâŻAugustâŻ13âŻ2025. From that moment the stockâs market price will be expected to fall roughly by the dividend amount (ââŻ$1.35) and all options and futures contracts that remain open after the exâdate will be priced with that lower forward price. The impact can be broken down into three practical layers:
- Effect on the underlying price and the costâofâcarry (which drives futures pricing).
- Effect on optionsâ âearlyâexerciseâ incentive and on their Greeks/price dynamics.
- Operational/strategic implications for traders (e.g., dividendâcapture, calendar spreads, dividendâfutures hedging, and possible OCC adjustments).
Below is a comprehensive, stepâbyâstep guide on what the SeptemberâŻ11 payment date means for your options and futures positioning.
1. Timeline & Key Numbers
Event | Approx. Date | Market Effect |
---|---|---|
Declaration | AugâŻ5,âŻ2025 (today) | Announces $1.35 per share dividend. |
Record date | AugâŻ19,âŻ2025 (close) | Must own the stock at close to receive dividend. |
Exâdividend date (â 2âbusinessâdays before record) | AugâŻ12â13âŻ2025 | Stock price expected to drop â $1.35 at market open. |
Payment date | SepâŻ11âŻ2025 | Cash is paid to shareholders of record; does not affect price directly. |
Options expiration cycle | Usually the third Friday of the month (OctâŻ17âŻ2025 for the nearest monthly cycle) | The exâdate occurs midâmonth â many traders will manage earlyâexercise risk in the weeks before. |
Futures expiration | CME âPRUâ equityâindex futures (e.g., June, Sep, Dec contracts) | The forward price will embed the $1.35 dividend after the exâdate. |
Takeâaway: The price move happens on the exâdate, not on the SeptemberâŻ11 payment date. Options and futures will be adjusted at the exâdate.
2. Impact on Futures (EquityâIndex Futures, PRU Futures, or S&Pâstyle contracts that include PRU)
2.1 Theoretical forward price adjustment
For a stock that pays a known cash dividend (D) before the contractâs expiration, the costâofâcarry model is:
[
F = (S - D) \times e^{(r - q)T}
]
where
- (S) = spot price on the valuation date (e.g., AugâŻ5)
- (D) = presentâvalue of the dividend(s) expected before expiration (here $1.35)
- (r) = riskâfree rate for the relevant tenor
- (q) = continuous dividend yield (for PRU, ââŻ(D/S) ââŻ1.1âŻ% if the stock is roughly $120)
- (T) = time to maturity (in years).
What this means:
- Before the exâdate the futures price will include the $1.35 dividend (i.e., the forward price is higher than the spot because the dividend will be paid to the holder of the underlying).
- On the exâdate the underlying drops by ââŻ$1.35; the futures price adjusts automatically (most exchanges adjust the contractâs âsettlement priceâ to reflect the lower cash price).
2.2 Practical positioning
Strategy | When to Trade | Rationale |
---|---|---|
Long futures before exâdate | If you expect the stock price to rise more than the $1.35 dividend (e.g., strong earnings, positive outlook). | The forward price includes the dividend, so you âpayâ for the dividend. |
Short futures before exâdate | If you anticipate the stock will underâperform or you want to lock in the dividend. | The forward price is higher; you can profit from the postâex drop. |
Calendar spread (long nearâterm, short nearâterm) | Buy the Sepâ2025 contract and sell the Octâ2025 contract (or the next quarterly expiry). | The nearâterm contract will lose the dividend on its exâdate; the longerâterm contract still carries the dividend. The spread âcapturesâ the dividend differential. |
Dividendâfutures hedge | If you have a large PRU equity exposure and want to isolate the dividend component, trade a dividend future (if available) or a synthetic dividend (e.g., long stock + short future). | The dividend futureâs price is essentially the expected cash dividend ($1.35) adjusted for risk. Hedging isolates the dividend from price moves. |
2.3 What to watch on the exâdate
- CME/ICE adjustment rules: If the dividend is unexpectedly higher/lower, the exchange may adjust the futures price (a âdividend adjustmentâ) to avoid an arbitrage gap.
- Early settlement: Some futures settle on the close of the exâdate, not on the payment date, so the dividendâs effect is already baked into the settlement price.
3. Impact on Options (Americanâstyle equity options on PRU)
3.1 The âearlyâexerciseâ incentive
For Americanâstyle equity options (the usual style for US stocks), call options may be exercised early on the day before the exâdividend date if the dividend exceeds the remaining time value of the call. The key relationship:
[
\text{Earlyâexercise incentive} = D - \text{Time value of the call}
]
If the time value (difference between the callâs price and its intrinsic value) is lower than the dividend ($1.35), rational option holders will exercise early to capture the dividend.
Consequences:
Option Position | Likelihood of Early Exercise | Effect on Position |
---|---|---|
Long Call | High if call is deepâinâtheâmoney and has little time value (e.g., >âŻ$5 intrinsic, <âŻ$1.35 time value). | The holder exercises on AugâŻ12â13 and receives the $1.35 dividend, but loses the remaining time value. |
Short Call | Risk of assignment on the same date. | If the holder exercises, the short call writer must deliver the stock (or cashâsettlement) and loses the dividend that the holder captures. |
Long Put | No earlyâexercise incentive (you canât capture a dividend). | Put value increases after the stock price drops by the dividend, all else equal. |
Short Put | No earlyâexercise, but price of the underlying will be lower, making the put more valuable to the holder. | If you are short a put, you may see a price rise in the put (higher delta) after the exâdate. |
3.2 Adjusting Option Greeks
Greek | Impact of $1.35 dividend | Example |
---|---|---|
Delta | Slightly lower after exâdate because the underlying price drops. | Delta moves closer to 0 for calls, to â1 for deepâinâtheâmoney puts. |
Theta | Near exâdate the time decay accelerates because the âcash componentâ is about to be removed. | Theta is more negative for long options as exâdate approaches. |
Gamma | Slightly higher before exâdate as the underlying becomes more sensitive to small price moves (the dividend creates a âgapâ). | Gamma spikes around the exâdate. |
Vega | Less affected; dividend is a known cash flow, not a volatility factor. | No direct effect, but implied vol can change after the dividend is announced, affecting price. |
3.3 OptionsâPricing Implication
In a BlackâScholes framework, a known discrete dividend reduces the forward price:
[
F{t,T}^{\text{ex}} = (S{t} - D) e^{r(T-t)}
]
The implied forward price embedded in the optionâs market price will be lower by $D$ on the exâdate.
What you see in the market:
- Call prices will decrease by roughly $D \times N(d1)) (the riskâneutral probability of being in the money).
- Put prices will increase by roughly (D \times N(-d1)).
The difference between the two is approximately the dividend, consistent with putâcall parity:
[
C - P = S - PV(D)
]
where (PV(D)) is the presentâvalue of the dividend (ââŻ$1.35 discounted a few days). If the market does not reflect this, arbitrageurs will trade the disparity away quickly.
3.4 Practical Options Strategies
Strategy | How it uses the dividend | Typical Execution |
---|---|---|
Earlyâexercise call capture | Buy deepâinâtheâmoney call before exâdate, exercise on AugâŻ12â13 to receive dividend. | Requires sufficient capital to buy 100 shares per contract; must be prepared to sell the shares immediately (or hold). |
Coveredâcall roll | Hold the stock, write a call with expiration after the exâdate. The callâs premium is lower because the dividend reduces the callâs value. | Use to collect premium and receive the dividend. |
Cashâsettlement âdividend captureâ | Buy a call spread (long nearâterm call, short nearerâterm call) that expires after the exâdate. The spreadâs value reflects the dividend. | If the dividend is larger than expected, the spread widens. |
Calendar spread (long 2025â09, short 2025â12) | The nearâmonth contract loses the dividend on the exâdate; the longerâterm contract does not (until later). The spread captures the $1.35 differential. | Requires careful deltaâhedging if you hold both legs. |
Dividendâfuture or swap | Use a ** dividend future** (if listed) to lock in $1.35. Or enter a forward contract on PRU stock, taking the dividend into account. | Good for corporate treasurers or large institutional investors. |
Putâcall parity arbitrage | If market prices imply a different dividend (i.e., callâprice minus putâprice + PV(D) â spot price). Trade the arbitrage (buy the underâpriced side, sell the overâpriced side). | Must be aware of OCC adjustment rules. |
Key operational points for options traders
- Check the exâdate on your brokerâs platform â some brokers list it as âexâdividendâ rather than ârecord.â
- OCC (Options Clearing Corporation) may adjust the contract (e.g., âadjustedâ option with a new strike or an âexâdividendâ adjustment) if the dividend is different from what the market was pricing in.
- Tax consequences: Dividends are qualified if you hold the stock for > 60 days (including the exâdate) â a shortâterm capture (buy, exercise, sell immediately) may cause the dividend to be nonâqualified or taxed as ordinary income.
- Liquidity: PRU is a highâvolume stock; the bidâask spread on options and futures is tight, but earlyâexercise can create temporary orderâbook imbalances. Watch for widening spreads around the exâdate.
- Implied volatility often spikes the week before an exâdiv date because of the âearlyâexerciseâ risk premium. If you expect a large dividend relative to the underlying price, you may see IV compression after the dividend is âlockedâin.â
4. Quantitative Illustration (Assumes $120 Stock Price)
Parameter | Value |
---|---|
Spot (S) (AugâŻ5) | $120.00 |
Dividend (D) | $1.35 |
Dividend Yield (\approx D/S) | 1.125âŻ% (annualized â 2.25âŻ% if quarterly) |
Riskâfree rate (3âmo) | 5.0âŻ% (annual) |
Time to exâdate | 7âŻdays â 0.0192âŻyr |
Time to expiration (OctâŻ17) | 0.20âŻyr |
Forward price (preâex) | (F = (120 - 1.35) e^{0.05Ă0.20} â 119.5) |
Forward price (postâex) (i.e., after the dividend) | (F_{\text{post}} â 118.2) |
Option price effect:
- ATM Call (K=120) preâex (BlackâScholes) â $5.30.
- After exâdate the underlying is $118.65, the same call drops to â $3.80 (roughly $1.50 lower, close to the $1.35 dividend).
Thus, a $1.35 dividend translates to roughly a $1.30â$1.50 drop in the callâs price (the exact number depends on delta).
If you own the call and do not earlyâexercise, you lose the $1.35 dividend and you lose the portion of the optionâs time value you gave up.
If you short the call, the earlyâexercise risk is in your favor (the holder may exercise, forcing you to deliver the stock and pay the dividend).
5. Checklist for Traders (as of AugâŻ5âŻ2025)
Action | Timing | Reason |
---|---|---|
Identify exâdiv date (likely AugâŻ12â13) | Today | All pricing adjustments happen on this date, not on SepâŻ11. |
Check option Greeks for the nearest expiration (OctâŻ17) and the next expiration (NovâŻ21, etc.). | Today/Weekly | Earlyâexercise incentive is highest for deepâITM calls with low time value. |
Assess time value of each call > $1.35? If <âŻ$1.35, consider early exercise or sell the call before exâdate. | Today | Capture dividend vs. remaining time premium. |
Determine your net position: long stock vs. short calls vs. long calls vs. futures. | Today | Identify who will get the dividend and who will be short the dividend. |
Hedge dividend exposure if you have large stock exposure: | ||
⢠Buy a shortâterm call (to protect against the price drop after exâdate) | Before exâdate | Capture upside if price recovers. |
⢠Sell a shortâterm call (coveredâcall) if you want dividend + premium. | Before exâdate | Get premium + dividend. |
⢠Enter a dividend future or swap to lock in the $1.35 expectation. | Now | Lock in the dividend amount. |
Review OCC adjustments: If the dividend is different from market expectations, check for a possible option adjustment (e.g., âadjustedâ options, changed strikes). | Immediately after the dividend announcement and again after exâdate. | |
Monitor implied volatility: Expect a small spike before exâdate (due to earlyâexercise risk) and a drop after exâdate. | Now to SepâŻ11 | Adjust position sizing accordingly. |
6. BottomâLine Takeaways
The dividendâs payment date (SeptâŻ11) does **not move the market; the exâdividend date (â AugâŻ12â13) does.** All pricing adjustments in both options and futures occur on the exâdate.
Options â Deepâinâtheâmoney calls will likely be exercised early if the dividend exceeds their remaining time value; short call writers should be ready for assignment.
Futures â The forward price will be lowered by the dividend at the exâdate. A calendar spread (short nearâmonth, long nextâmonth) isolates the dividend differential and is a classic âdividend captureâ strategy.
Strategic toolkit:
- Earlyâexercise call capture (if you have capital).
- Coveredâcall to collect premium and receive the dividend.
- Calendar spread to harvest the $1.35 differential.
- Dividendâfuture (or synthetic) to hedge or lock in the cash flow.
- Putâcall parity arbitrage if market prices do not embed the $1.35 dividend.
- Earlyâexercise call capture (if you have capital).
Risk management: watch for OCC adjustments, tax implications, and IV spikes around the exâdate. Use stopâlosses on spreads and be prepared for earlyâexercise notifications (usually 6âŻamâ10âŻam ET on the exâdate for the American market).
By keeping these points in mind, you can align your optionsâ and futuresâpositions to either capture the $1.35 dividend (if you are long the stock) or priceâit in (if you are short the stock or holding derivatives), while minimizing unwanted earlyâexercise risk and taking advantage of any misâpricing that the market may temporarily create around the AugustâŻ12â13, 2025 exâdividend window.