Re:The Law of Large Numbers, or Why It Is a Bad Idea to Go t...
by adancalderon on Sunday May 14, 2023 @10:32AM
(#35938302)
We can do math integration and solve radiation transport problems with Monte Carlo.
[ Parent
| on HN ]
Re:The Law of Large Numbers, or Why It Is a Bad Idea to Go t...
by webdoodle on Sunday May 14, 2023 @11:09AM
(#35938572)
Yep, several particle accelerator studies use it to model neutrino's.
Re:The Law of Large Numbers, or Why It Is a Bad Idea to Go t...
by acidburnNSA on Sunday May 14, 2023 @11:55AM
(#35938899)
It was actually invented for this.
Open source radiation transport Monte Carlo code here if you'd like to play around:
Re:The Law of Large Numbers, or Why It Is a Bad Idea to Go t...
by eodhosb on Sunday May 14, 2023 @03:52PM
(#35940852)
and ENIAC's first programs were Monte Carlo simulations.
Re:The Law of Large Numbers, or Why It Is a Bad Idea to Go t...
by CyberDildonics on Sunday May 14, 2023 @12:43PM
(#35939255)
Any integral you can sample can be solved with monte carlo methods. This doesn't really have anything to do with the link.
Re:The Law of Large Numbers, or Why It Is a Bad Idea to Go t...
by spookystats on Sunday May 14, 2023 @01:00PM
(#35939371)
Actually it does, because MC integration works due to the law of large numbers - exactly what is presented in the article.
Re:The Law of Large Numbers, or Why It Is a Bad Idea to Go t...
by CyberDildonics on Sunday May 14, 2023 @04:26PM
(#35941111)
Right, that's what is in the article, but just naming a random arbitrary use doesn't make any sense.
Re:The Law of Large Numbers, or Why It Is a Bad Idea to Go t...
by brickteacup on Sunday May 14, 2023 @11:40PM
(#35943652)
Some people actually find learning new things to be interesting and would therefore appreciate a comment giving them a new avenue of exploration to pursue.
Re:The Law of Large Numbers, or Why It Is a Bad Idea to Go t...
by abhimanyue1998 on Sunday May 14, 2023 @11:36PM
(#35943626)
yep its beautiful how this can be done, its basically just taking the mean of values of function derived from random values from a uniform distribution of points in a specific range. Once done many times, we can approximate the integration value. Because E[X] = integration (f(u)p(u)du), p(u) will be 1 as the number is derived from a uniform distribution in the range of u.