This is an interesting video:
Aristarchus of Samos proposed a heliocentric model, but this idea did not find wide acceptance among ancient philosophers, due to a lack of observable stellar parallax.
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This is an interesting video:
Aristarchus of Samos proposed a heliocentric model, but this idea did not find wide acceptance among ancient philosophers, due to a lack of observable stellar parallax.
The full video may explain this but if someone doesn't want to watch that Wikipedia says that Aristarchus' calculations led him to conclude that the sun was 18-20 times larger than the moon. It's not clear to me whether he had a size for the moon or whether he stopped at the relative size.
QuoteAristarchus also reasoned that as the angular size of the Sun and the Moon were the same, but the distance to the Sun was between 18 and 20 times further than the Moon, the Sun must therefore be 18–20 times larger.
Question for math friends:
1. Given any, one planet in the observable universe, what are the chances that this planet has both (1) exactly one moon, which is also (2) the exact same apparent size as that planet's parent star?
Another question along those lines:
2. Under what conditions could ancient humans have measured the sun without the moon?
I'm ultimately getting to this thought experiment:
3. If you're a humanoid alien on an Andromedan planet with no moon, once a sage from your species apprehends the relationships between local triangles, what observations need to be made (or what technologies need to be invented) to allow the them to make accurate, celestial measurements?
I'm more familiar with measurements of the earth from my days in Land Surveying, and the classic experiments that I can recall are these;
What you need is an accurate measurement of the planet you're standing on, so that you can observe celestial phenomena from many different known positions on that planet at the same time and collate the data.
I'm at lunch now, I don't have time for a more complete answer.