suppose a foton travels on the longest side ab of a triangle abc from a to b.
I am at point c
If i suppose this I have information of departure from a as well as when it arrvives at b. Or it should be fundamentally possible to have this information.
The question I would like to throw up is how can I have that information ?
But the distance ab is always shorter then the sum of ac and bc. If I would detect the departure of the foton (have that information) the foton has allready travelled a similar distance (ac) towards b. Hence as soon as I detect it I am by definition (geometrical) at longer range of b then the foton and would have to travel to the future to catch up and withness the arrival of that particular foton.
Or I would have to travel to the past before departure and then be able to predict when the foton will depart.
I can,t if only if I have control about the moment of departure of the foton in some way. For instance in a scientific setting that is possible to an extend.
Off course I can look from c at the line a and b at the same time but still the distance for me to see it all is always longer and hence I would have to be able to observe faster then light ?
In stead of this triangle I can make a multitude of triangles by drawing lines from c to points at the line ab. The principle stays the same. It counts for any point at that line.
Hence it is geometrical impossible for me to "see a foton travel".
Maybe wrong forum but I am for-most interested if this is mathematical correct.