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Author Topic: Accurate, orderly dating system  (Read 9853 times)

Nivim

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  • Has the asylum forgotten? Are they still the same?
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Re: Accurate, orderly dating system
« Reply #75 on: November 05, 2011, 11:21:16 pm »

I would like the time system to be changed. 60 seconds x 60 minutes x 24 hours is awkward.

10 hours per day, 100 minutes per hour, 100 seconds per minute with new seconds @ .864 the current second, would be much easier to work with.
Actually, the reason for that time system wasn't entirely illogical; 60 can be divided evenly by 2, 3, 4, 5, and 6, whereas 100 only has 2, 4, and 5 of that, and 10 only has 2 and 5! Think about yer prime factors before setting a new system! (And 24 is just a convenient multiple of 6.)
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Imagine a cool peice of sky-blue and milk-white marble about 3cm by 2cm and by 0.5cm, containing a tiny 2mm malacolite crystal. Now imagine the miles of metamorphic rock it's embedded in that no pick or chisel will ever touch. Then, imagine that those miles will melt back into their mantle long before any telescope even refracts an image of their planet. The watchers will be so excited to have that image too.

scriver

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Re: Accurate, orderly dating system
« Reply #76 on: November 06, 2011, 05:49:07 am »

Yes, but we want deciseconds and milliminutes!
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ed boy

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Re: Accurate, orderly dating system
« Reply #77 on: November 06, 2011, 06:32:06 am »

You're too attatched to base ten. Make the switch to binary. If you do that, you can have the equivalent of deciseconds and milliminutes.
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Starver

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Re: Accurate, orderly dating system
« Reply #78 on: November 06, 2011, 06:16:02 pm »

(And 24 is just a convenient multiple of 6.)
In at least one ancient civilisation, it was the number 12 that was more important.  12 periods of daylight and/or 12 periods of night (in some part according to whether it was workers in the various practical or mystical industries who needed to subdivide a particular demi-day), splittable into halves, thirds or quarters.  Albeit not necessarily equal divisions (depending on measurement method), and those divisions longer or shorter as the seasons progressed.  Obviously sixths (and eighths, and twelfths) are also possible with the full solar day divided, but that's just maths for yer... :)
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