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 Be the first pioneers to continue the Astronomy Discussions at our new Astronomy meeting place...The Space and Astronomy Agora Re: Okay Guys,The Final Train Crash. Re: Minimum Distance Forum List | Follow Ups | Post Message | Back to Thread Topics | In Response ToPosted by Tomislav Strelar/">Tomislav Strelar on September 10, 1998 20:05:27 UTC

: First Thanks for replying to my question. What I want to know know is, if : Time doesn't slow down when the trains get really really close to each other, all of : those points are gapped in a certain length of time. : 1 second apart = 1 meters : 1/2 second apart = 1/2 meters : 1/4 second apart = 1/4 meters : 1/8 second apart = 1/8 meters : etc. : 0 seconds apart = 0 meters

: is true, does that mean that the movement of the trains are broken down : into frames as if it were a film on in movie? Assuming I wrote down the : number 1 then 0.5 then 0.25 then 0.125 and kept halving it each time, so : on.... I would never reach 0 (the point of collision). Therefore it is possible : for the trains to continue to move towards each other for infinity and never : collide. I just don't understand at what point do the trains reach 0 (the point : of collision) seeing how there can be an infinite amount of "distance" that : the trains can travel within that remaining distance between the two trains. If : there are an infinite amount of points between the two trains, how do they : ever collide? It seems that they would continue to travel these infinite points : never reaching the collision. There must be a point among the "infinite : points" that is the point of collision? If you have any further ideas or : theories please reply. Maybe I should majored in Physics instead. Thanks : Again. : Randy

Have you consider my theory of quantized space? Maybe the number of points between the two trains is NOT infinite. If it were, tre trains would never collide, don't you think? If the space were quantized the movement will then be step like with finite numer of points. One of those points is your Minimum Distance. I am not saying that all the "points" are equal. You can compare this with a rough paper which is 2-D with roughness in 3rd dimesion. The space would then be "roughed" into 4rd(?) dimension. If the space were quantized then also the time must be. So the trains would eventualy collide with distance between them before collision of 1 "point" (quanitum of space) and 1 fraction (quantum) of time.