3 ms·
But that doesn’t make sense. Here space expands n. Go a distance d away and now you have nd! So if we were to integrate the summation of nd!+V (velocity vector)
by nighthawk648 7y ago
But that doesn’t make sense. Here space expands n.
Go a distance d away and now you have nd! So if we were to integrate the summation of nd!+V (velocity vector) Spaces, wouldn’t the relationship not be linear? You have an infinite amount of points between A and B. Each point expands at v. Each time point pk+1 is created you are introducing a new expansion that will then add as many expansions as are vector / dimensions at play.
I know my maths is not very accurate and maybe you can help correct my understanding. It just seems adding up each point that creates even more expanding points would never be a linear function.
- shuspect 7y agoLook there: http://irfu.cea.fr/dipolerepeller http://irfu.cea.fr/dipolerepeller
- nighthawk648 7y agoI’m literally describing creating more flow lines which would cause an exponential growth in acceleration measured without really exceeding certain values. Don’t understand the downvoted when I asked for more information and said my maths are probably wrong.