paulo84
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jbriggs444 said:Perhaps some review of basic algebra would be appropriate. That last equation does not follow from the previous.
Edit: Going out on a very weak limb here. If one were to have accepted the above equations at face value then the next obvious move would have been to apply the transitive property of equality and derive: $$\frac{d}{t} = \frac{t}{d}$$Then from that equality, one might reason that $$d=t$$ (at least up to choice of sign). Is that chain of reasoning what has prompted you to equate time with distance? All predicated on an algebra error?
Ignoring vectors and scalars just for now...
t^2/d^2=1/3v^2
3v^4=1
where 1 is some kind of constant? I'm way too old and tired and noobish to know if my maths is even correct.
