That's only if you consider them globally, as a solar eclipse (especially a partial one) covers only a small part of Earth. A single particular location e.g. Ancient Greece would see a full solar eclipse roughly every 360 years and some kind of partial eclipse roughly once a century, so that's quite a big difference, making a solar eclipse exactly during the winter solstice in Greece a very rare once in a 10000 year event.

You can’t really work it like that. If I roll a dice and get a 6, you’d maybe say that this might be a coincidence because there’s 6 possible outcomes, with 1 chance of a , so a high chance it was a coincidence. But there’s 365 days in a year, and 200 countries in the world. So actually the fact that I rolled a 6 on this day and in this country has a 1:73000 chance and clearly can’t be just a coincidence. Now clearly something must be up, and I must be cheating at dice!

Once a day, you roll a dice with 3,650,000 sides. Only one of them shows a solar eclipse. On the day of the 200-year solar eclipse, the dice shows the solar eclipse side. Not a coincidence.

You're incorrectly applying a basic abstract statistical principle to a complicated real-world situation.