There are many definitions of time, all of which lend some nuance to the concept. Depending on the definition you use, application analysis can be easy or complicated. All the time roads lead to Rome (can give the correct answer), with some roads shorter and other more windy. If you assume time is a potential, this is the shortest road allowinh you can do things that no other time assumptions can.
In my last post, I showed how motion blur within photography can record excess time potential. This appears as uncertainty in distance, since time has stopped within a photo. Time potential provides a way to explain the uncertainty principle. Currently, all other definitions of time treat uncertainty like a mystery; religion. They can't explain why, but have to just accept with faith. I respect all religions, but science should be about why and not it is.
In the case of the uncertainty principle and electrons, this is not an artifact of measurement (motion blur), but is due to the electron, itself, defining excess time potential. This excess time potential within electrons is why electrons can last billions of years and not age. The excess time potential within the electron, exists within universal space, that is changing, with time, due to expansion. This universal time potential difference shows up as uncertainty in distance.
Time potential can also be used to explain why we have quantum effects. Again, other definitions of time leave this a mystery rite. Religion is fine, but science can't have dogma based on faith that it exists because we can see it. The time potential in electrons is an example of 0-D time potential; point of time potential. There is also 1-D time potential connected to velocity; dd/dt. An excess of 1-D time potential is expressed as uncertainty in distance in our motion blur experiment. There is also 2-D time potential; dd/dt/dt which links time potential to acceleration, force and other effects such as why we have quanta. No ritual or mystery rite is needed.
The easiest way to explain that time mystery, of why quanta, using time potential, is by using the analogy of a movie. With motion picture film, there are two time sequences; 2-D time potential. We have the shutter speed for each frame ,which can create motion blur effects and uncertainty in distance. Being a movie, we will also have a frame rate, which captures chunks of time, at the same time motion blur effects are occurring.
Let us look at each frame in a piece of motion film. To get clean quantum looking effects between frames, we need to minimize distance uncertainty in each frame. To much time potential within each frame will create a distance uncertainty that can cause quantum steps, between frames, to appear to overlap because of the fuzzy. But if there is no motion blur, each object has minimum size in space allowing better quantum separation.
We also need to keep the frame rate slow. If the frame rate is too fast, even with no motion blur, the frame increment is so tiny, that it can appear more continuous than quantum. If we use 5 frames per second, with no distance uncertainty, the movie looks jumpy; nice clean quanta. We can get quanta looking effects over a range by tweaking the two time variables. We can use sme motion blur as long as we have a slow enough frame rate. Depending on how we add time potential we can make any type we need. The motion of a planet is somewhere between continuous and quantum.
Again the proof of time potential can be demonstrated with photos and movies to create repeatable and predictable results. There is no need for sacred mystery rituals, for uncertainty (boo) and quanta (wow) unless you like that type of thing.