A Lego Replica of the Antikythera Mechanism
vbraga writes "The Antikythera Mechanism is the oldest known scientific computer, built in Greece at around 100 BCE. Lost for 2000 years, it was recovered from a shipwreck in 1901. But not until a century later was its purpose understood: an astronomical clock that determines the positions of celestial bodies with extraordinary precision. In 2010, a fully-functional replica out of Lego (YouTube video) was built."
Not to be missed is the time lapse video of the process of creating the video which was as fascinating as the model itself.
I am becoming gerund, destroyer of verbs.
"A device is not truly understood until its function can be duplicated by Legos."
- Tumbleweed's Observation
No, you idiot, that's obviously not how it works. If you find a bug in this, you cause the entire celestial system to collapse in on itself, killing us all!
+1 IDisagreeSoHeMustBeATrollOrAnAstroturferOrAShill
Andrew Carol is the designer. His website has more information - http://acarol.woz.org/antikythera_mechanism.html If the site is down, try the Google cache
"Careful! We don't want to learn from this!" -Calvin & Hobbes
Because it would be difficult to fit the information for 223 lunar months in a single rotation of a dial, the original machine used a 5 wind spiral to encode the information. This made more space available for the markings required for the eclipse information.
My version of the machine uses a 4 wind spiral. This provides the same benefit as a 5 wind spiral but matches the Full Moon Cycle which may permit future enhancements to accuracy.
This change results in the formula:
Saros4 = Y * 4 * 235 / (223 * 19)
I decided to not use the Corinthian calendar and instead use the standard Gregorian civil calendar in a four wind spiral representing the four year leap year cycle.
Noting that 235 is 5 * 47 and 254 is 2 * 127, the important constants for the construction are:
4, 5, 19, 47, 127, and 223.
The readily available high quality LEGO gear ratios are combinations of 1, 3, and 5. With some challenge 4 is available. With these combinations we can get to gear ratios which are multiplicative combinations of these values. The easy ratios we can get to include: 1, 3, 4, 5, 9, 12, 15, 20, 25, 27, etc.
Ratios of 19, 47, 127, and 223 are impossible to achieve with simple gear ratios because they are prime numbers. We have to look beyond simple gears to differentials.