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- Re: What would happen if
- What would happen if - Poster from the past 14/6/2026, 22:50:44
- Re: What would happen if - RandomHatter 15/6/2026, 0:04:36
- Re: What would happen if - Garstang Hatter 15/6/2026, 8:14:36
- Re: What would happen if - Realistic 15/6/2026, 4:42:04
- Re: What would happen if - Poster from the past 15/6/2026, 0:15:12
- Re: What would happen if - The Outsider 15/6/2026, 0:18:33
- Re: What would happen if - Poster from the past 15/6/2026, 0:35:59
- Re: What would happen if - Poster from the past 15/6/2026, 0:35:59
- Re: What would happen if - The Outsider 15/6/2026, 0:18:33
- Re: What would happen if - Macca 15/6/2026, 0:04:27

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This is one of those wonderfully cursed football thought experiments where the rules start to break down.
Short answer: **No, the games would not go on forever, and no, everyone would not eventually share the World Cup.** FIFA has tie-breakers specifically to prevent exactly this kind of infinite loop.
Here's how it would play out.
### Group stage: all games end 1–1, everyone gets 2 yellow cards
Suppose every team in the tournament:
* Draws every match 1–1
* Receives exactly 2 yellow cards in every match
Then every team in a group would have identical:
* Points
* Goal difference
* Goals scored
* Head-to-head record
* Fair play score (same yellow cards)
At that point FIFA uses **drawing of lots**—essentially a random selection conducted officially by tournament organizers.
So teams would literally advance by luck.
Imagine flipping a coin to decide who reaches the Round of 16.
---
### Knockout stage: 1–1 forever, no missed penalties
Now things get even stranger.
If a knockout match ends:
* 1–1 after normal time,
* 1–1 after extra time,
* and **nobody ever misses a penalty**,
then the shootout becomes impossible to finish normally.
Penalty shootouts work by continuing into **sudden death** after the first five kicks each. The shootout only ends when one team scores and the other doesn't in the same round.
But if nobody ever misses:
* Team A scores.
* Team B scores.
* Repeat forever.
Theoretically, the shootout never ends.
There is **no rule in football saying "after 100 penalties we flip a coin."**
So under your impossible assumption of "nobody ever misses, ever," the match would indeed become infinite.
Players would eventually all have taken penalties:
* Goalkeepers
* Substitutes
* Coaches aren't allowed, but every eligible player would shoot.
After everyone has taken one, the order simply repeats.
So you'd get:
* Penalty #437: still 437–437
* Penalty #10,000: still 10,000–10,000
* Penalty #1,000,000: still level
The final would literally never end.
---
### Would everyone share the World Cup?
No.
The tournament would get stuck before a winner could be declared.
For example, if the final reached this impossible eternal shootout:
* There would be no champion.
* FIFA would probably suspend or abandon the match.
* The rules do **not** currently provide for co-champions of the men's World Cup.
In reality, of course, someone eventually misses a penalty because humans get tired, goalkeepers save shots, or pressure wins.
Your scenario creates a true mathematical paradox in the rules: an event with **zero probability under your assumptions of ever ending**.
So the most accurate answer is:
* **Group stage:** decided by lots.
* **Knockout stage:** infinite penalty shootouts.
* **World Cup winner:** none unless FIFA invents an emergency rule on the spot.
Football wasn't designed for perfectly symmetric universes.
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on 15/6/2026, 0:04:36, in reply to "