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#11 | |
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Jayjay,
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There is no actual t0, t1, t2,...., these are just boundaries or positions you have ascribed to reality, so as to describe a part of that reality to others. |
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#12 | |
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#13 | |
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Jayjay,
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#14 |
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I think you are looking at the problem from the wrong viewpoint... states do not cause one another, rather the states are the initial conditions in a function that determines what the next state will be. For instance, if the function f determines an object's position, then we can just say f(t) = t^18 + ln(t) + tan(t) or whatever other hideous thing you want, the point is that this still determines an objects position for any and all t, even if time itself is continuous. I think this is a lot like calculus, in which we can calculate the areas of entire integrals without taking into account every single point.
However, I do think that the whole conversation is meaningless as both time and distance (I believe) are quantized and thus discrete in nature. |
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#15 | ||
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#16 | ||
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Jayjay,
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#17 |
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Interesting points... I have to sleep on these ideas.
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#18 |
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Our measurement of time is based on counting events. It's just that at our scale of perception, it appears to be continuous.
It's a bit difficult to talk about time if nothing happens for there to be a time between. If there weren't a lot of regular phenomena to observe, it would be difficult for us to find a standard of time. |
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#19 | |
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Space is continuous because the lengths, widths, and depths/heights can have irrational (for example, the length of a diagonal of a square whose sides have an integral length) as well as rational numerical values. The cardinality of points in space is thus equal to that of a "continuum". |
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#20 | |
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