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- \$\begingroup\$ Nice, but I don't think this will work, as JavaScript itself (not the computer) will lose precision after just 2^53. \$\endgroup\$ETHproductions– ETHproductions2017-01-29 13:24:17 +00:00Commented Jan 29, 2017 at 13:24
- \$\begingroup\$ You're right, but I don't think that limit can be avoided, even if we split the number up in portions of 32 bits in an array, because eventually, the number needs to be processed as a whole. If you do have an idea on how to solve this, please let me know. \$\endgroup\$Luke– Luke2017-01-29 13:40:01 +00:00Commented Jan 29, 2017 at 13:40
- 1\$\begingroup\$ There are JS libraries for arbitrary-precision math--I even built one at some point--so I'm certain it's possible. I'll have a go the next time I'm at my computer \$\endgroup\$ETHproductions– ETHproductions2017-01-29 14:22:39 +00:00Commented Jan 29, 2017 at 14:22
- \$\begingroup\$ I did some googling, and it seems interesting. I'll have a shot at it too. \$\endgroup\$Luke– Luke2017-01-29 16:00:07 +00:00Commented Jan 29, 2017 at 16:00
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