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originally posted by: bloodymarvelous
What I'm getting at is: The idea of Egyptians knowing the circumference of the Earth, or even calculating the speed of light is no more impossible than the idea of Egyptians moving a 2 ton block of stone.
originally posted by: Phage
a reply to: bloodymarvelous
I found my error. As pointed out before you replied.
originally posted by: bloodymarvelous
Thinking Egyptian technology wouldn't be sufficient to measure the speed of light is no different than thinking their technology wouldn't be sufficient to lift or cut a large stone.
originally posted by: bloodymarvelous
We've been over this. The metre is not arbitrary. It's very close to being one 40 millionth the circumference of the Earth. Taken North/South the distance is 39,031 kilometers and taken at the equator it is 40,070 kilometers
originally posted by: bloodymarvelous
The Mesopotamians of that era used the 360 degree system, and an arc minute had meaning for them.
originally posted by: Harte
originally posted by: bloodymarvelous
The Mesopotamians of that era used the 360 degree system, and an arc minute had meaning for them.
Where is your evidence for that statement?
The use of a sexagesimal number system does not imply knowledge of Earth's rotation, nor of a degree system for angle measure nor of the subdivisions of a degree.
Harte
originally posted by: bloodymarvelous
originally posted by: Harte
originally posted by: bloodymarvelous
The Mesopotamians of that era used the 360 degree system, and an arc minute had meaning for them.
Where is your evidence for that statement?
The use of a sexagesimal number system does not imply knowledge of Earth's rotation, nor of a degree system for angle measure nor of the subdivisions of a degree.
Harte
Yes.... it really pretty much does. You could only support a hypothesis that one would be existent without the other if you are speaking from a position of ignorance about how trigonometry works (and how it would work even if aliens from another galaxy were doing it.) It is possible, but not plausible.
The most useful angles for making ideal measurements are at 30,45,60, and 90 degrees. So you need a notation that is evenly divisible by 12, 8, 6, and 4 If they used a 60 degree circle, they lose the 8.
And the ENTIRE point of the 60 count system was to make it easy to use fractions. 60 was chosen because it is evenly divisible by more numbers than any other number between 1 and 100. It is kind of an "anti-prime" in a sense, which is useful if you want to construct a numbering system and use as few decimals/fractions as possible.
Nobody wants to have to mess with 7.5 degree angles, if it can be avoided. Not when you're doing your calculations on an abacus.