I did bother myself. That experiment as I read the content of the link you provided questions causality rather than uncertainty principle. Unless you state otherwise.
The uncertainty principle states, very basically, that for two complementary variables, the more precisely we come to know one variable, the less precisely we’re able to know the complementary variable. An example of this is
position x and
momentum p. That is to say, the more exactly we can p(name removed by moderator)oint the position of a moving mass, the less exactly we can measure its momentum. And vice versa, the more exactly we can measure its momentum, the less precisely we can know its position.
Let us consider this example more carefully. In this set of complementary variables, it must be understood that the uncertainty principle holds with respect to
moving masses. In other words, if momentum is zero, the position can be known exactly.
The formula for momentum is Mass
Velocity, and the formula for Velocity is Distance/Time, making the extended formula for momentum MD/T (for example, 10kilogram meters/second). So, if momentum is zero, it’s because we either have zero mass, in which case there’s nothing there to measure, we have zero distance (travelled), in which case it’s not moving and it’s position can be known, or we the time component is zero, but this is actually an impossible scenario, mathematically, since you cannot divide anything by zero, so to say the time component is zero is actually just nonsense.
So either nothing is moving, or something is sitting still. Either way, position can be known when momentum is zero. But what about when momentum is not zero? So, we’ve got this moving mass, how do we determine its position? Well, that’s the idea behind the uncertainty principle. You can only p(name removed by moderator)oint its position
if you stop it, or stop it conceptually, in which case you’ve lost the ability to measure its momentum, because momentum is a measure of its movement over space and through time. But the less you focus on its exact position, the more you’re in a position to measure its momentum because you’re measuring it over
a series of positions.
So let’s talk a little bit about position. We normally think about position as a locus of space, a convergence of height, width, and depth. But, the truth is that position is a measure
space-time. In reality, everything in the finite universe is always moving. That’s what it means to be in time, in temporality, in a state of the temporary. Movement is change. Even the most stationary-appearing objects are moving, not just as a total mass, but also molecularly and atomically. All particles are in a constant state of motion.
Position, then, isn’t merely a locus in space, but it is also at the same time a locus in time. In other words, this thing is at this spot at this time. Momentum, then, is correctly called a change in position, because it is not merely a change in a locus of space, but its a change over time as well.
So, location might be at a coordination system of (x,y,z,t), while motion is some function of location over time: m=f(x,y,z,t). If we understand momentum to be a function of a motion with respect to mass, then we should understand that it is a function of the change in location (which necessarily includes a time component).
Here’s the bottom line. We are bound by the uncertainty principle due to the fact that we are finite (limited), and must operate within the confines of focus, and presence. I exist with a conscious awareness only of the present moment, with memory of past moments, and a certain predictive capacity for future moments. Moreover, I exist within the limitations of physics and my immediate circumstances. These limits combine to hold me to a certain point of focus. I can either focus on a specific very clearly (which is a function of logic), with which I have the ability to determine (in this example) location, or I can focus on a spectrum indistinctly (which is a function of intuition), in which case I am in a position to measure location over a span of space-time (momentum).
These are human limitations. Angels are not bound by space, though they are still bound by time. So, angels would be much more capable of specificity with regard to multiple mass locations over time than we would be (i.e., less bound by the principle of uncertainty). However, given that they are still bound by time, they couldn’t, for example, know simultaneously and at once, the specific locations of
all (or even many) masses over the same period of time.