A holiday with a pattern
On July 4th, the United States celebrates Independence Day — and the New York exchanges stay closed. Around exactly this holiday, one of the world's most important indices shows a remarkably stable seasonal pattern. The quotable core number up front: around July 4th the Nasdaq 100 — tracked via the QQQ ETF — historically gained +1.47 % on average, measured in the window from three trading days before to three trading days after the holiday. In 70 % of the last 20 years this window was positive. And most importantly: the effect is statistically significant.
This is not a random find but a well-known phenomenon with its own name: the holiday effect, made up of the pre-holiday effect (strength before the market closes) and the post-holiday drift (price behaviour afterwards).
How the Nasdaq moves around July 4th
The chart below shows the average cumulative return of QQQ around Independence Day over 20 years. The time axis is aligned to the holiday: t−3, t−2, t−1 are the trading days before the closure, t0 marks the first trading day on or after the holiday, and t+1 to t+3 the days after. The start of the window is normalized to 0 % so different years can be averaged fairly.

The picture is clear: even before the holiday the index climbs — from 0 % at t−3 to around +0.88 % by t0. That is the pre-holiday effect: on the last thin trading days before a market closure, stocks have historically drifted higher. After the holiday it continues: by t+3 the average window return sums to +1.47 % — the post-holiday drift.
What stands out is the steadiness. The path climbs across almost the entire window without major average pullbacks. It is precisely this consistency that makes the effect statistically robust.
Is it just chance? The significance test
An average alone says little — what matters is whether it differs statistically from zero or whether we are just looking at noise. For that we run a t-test of the 20 window returns against zero.

The numbers speak clearly:
- t-statistic = 2.31 — the signal is clearly larger than the dispersion would suggest.
- p-value = 0.0325 — it lies below the 5 % threshold. In plain terms: if the true effect were zero, the probability of seeing such a strong pattern purely by chance would be only around 3 %.
- Win rate 70 %, avg +1.47 %, n = 20, effect size (Cohen's d) = 0.52.
From these building blocks comes a relevance score of 0.80 — green, "significant". The score combines three dimensions: Relevance = 50 % · (1 − p) + 30 % · win rate + 20 % · effect size. It summarizes how robust and how economically relevant a pattern is — not just whether it could be random.
Why the effect exists
Seasonal holiday effects are well documented and have plausible, recurring drivers — even though none of them is a law of nature:
- Thin trading volumes: ahead of long holiday weekends many participants step back. In thin markets, few buyers are enough to push prices higher.
- Positive sentiment: around holidays an optimistic "holiday cheer" has historically prevailed — investors less often hold short positions over the closure.
- No bad news: on and around closed days, negative corporate or macro data is processed less often.
- Structural effects: inflows from savings plans and reinvestment at the start of the month/quarter partly fall into this window.
These drivers explain why the pattern stayed remarkably stable over two decades — but also why it can fail entirely in individual years.
Limits — and why "significant" doesn't mean "certain"
As clean as the statistics look: a significant effect is a probabilistic context, not a signal. Three caveats are decisive:
- n = 20 is a small sample. Twenty holidays are statistically not much. A single outlier year can move the average noticeably.
- p = 0.03 doesn't mean "always works". The 70 % win rate means, conversely: in about three out of ten years the window was negative. "Significant" describes the past, not the next round.
- Patterns can fade. The better known a seasonal effect, the more it tends to be partly arbitraged away. Historical paths are no guarantee for the future.
What investors can read from it — and what not
The Independence Day effect provides no roadmap, but valuable context. Anyone watching the first days of July should know that strength around the holiday has historically been the rule rather than the exception — one less reason for hasty conclusions when things drift calmly higher. Those who use seasonality actively typically combine it with additional filters rather than relying on it alone.
You can explore the holiday effect for any ticker and any exchange — NYSE, XETRA, LSE — interactively in SeasonAlpha's holiday tool, including ranking and significance test. The seasonal year and the monthly cycle additionally show how individual assets move across the year.
Methodology & transparency
We count exclusively in trading days, not calendar days: the window counts exchange days before and after the holiday; weekends and further closures are skipped. t0 is the first trading day on or after the holiday. Each event is normalized to the window start (close at t−3 = 0 %) so years with different price levels are comparable. The holiday calendar follows the exchange (NYSE for QQQ). Data: daily updated prices (Yahoo Finance). The full methodology is on the holiday page and our methodology overview.
Conclusion
The Independence Day effect is one of the clearest holiday patterns in the US market: around July 4th the Nasdaq 100 historically gained +1.47 % on average, positive in 70 % of years — and the result is statistically significant (p = 0.03). That is not a promise, but a robust context. Find the effect for any ticker at seasonalpha.ai/feiertage.
FAQ
What is the pre-holiday effect?
The historical tendency of stock markets to show above-average returns on the last trading days before an exchange holiday. For the Nasdaq around July 4th you can see it in the rise from t−3 to t0.
How strong is the effect for the Nasdaq?
In the window t−3 to t+3 around July 4th, QQQ's average return was historically +1.47 %, with a 70 % hit rate over 20 years.
Does "statistically significant" mean it is certain to happen?
No. A p-value of 0.03 means such a strong pattern would be unlikely under pure chance. It describes the past. In about 30 % of years the window was negative nonetheless — there are no guarantees.
Does the effect apply to other holidays and exchanges?
Holiday effects exist on many exchanges but differ depending on the holiday calendar. The interactive holiday tool evaluates NYSE, XETRA and LSE holidays per ticker.