Fluidity
03-06-03, 01:45 AM
I will not deny that there are inarguable points. Angels wear bikinis, idiots are fashionable...etc.
This discussion is about mathematical models and their likelihood of error. The easier something is to study, the better the math model for that physical behavior. We measure the speed of light, the force of gravity, but we cannot go the speed of light, or apparently, quantize gravity. Double Special Relativity...for a double special case we humans will not experience for some time, unless we are in a lab throwing fermions, bosons, and massons at one another.
I keep posting different concepts of an inertial engine that is basically closed, because I believe it is possible. I cannot give you a list of infinite numbers that add up to four, but I can prove that it can be done with two numbers of infinite variety that add up to four. I can also prove there are an infinite number of combinations that do not add up to four. If I want four apples, I pick them up at the store one at a time. If I want four apples every day, and I don't know what they look like, I have to quantize apples. I have to go get four pieces of every fruit at the grocery store, knowing they are there. I will have at least four apples, but probably more. Perhaps two pieces of every fruit would do, knowing they would always have at least two varieties.
I will almost always come home with more than four apples, but I will always come home with at least that many. It's a ridiculous proposition, unless I'm looking at gravity, or particles, or things I can't really see.
For every action there is an equal and opposite reaction. It is a truth in a perfect frame of reference. But, in the real world, it doesn't really happen. You could argue that it does, but I can virtually prove that it does not. However, in a million equal actions, the reactions are probably as nearly exactly opposite as could be determined. No argument there.
Motion cannot be generated by a closed inertial system. This one bothers me. I can find an infinite number of cases where this is true. But, because of entropy, I suspect there are almost an infinite number of cases where it is not true. I just want to find one closed system that produces thrust.
How do we define a closed system? If I can put it in a box, and it can move freely in an inertial reference frame, it is a closed system. It would seem that I want to extend this definition a little further. If I can put off heat, the system is not closed. If mass leaves the inertial system, even though it stays in the box, it is not closed.
Philosophically, I would like to argue my case. Mathematically, I cannot prove it. If I could, the equations would probably have the following variables.
H = Heat loss
F = Force
P = Potential Energy
E = Entropy
If, the kinetic energy in the inertial mass, can be converted to heat by being absorbed in an entropic reaction mass, and the heat in the reaction mass can be ventilated outside the 'box,' the force applied to the inertial mass will net an equal and opposite reaction of gained momentum proportional to the heat loss.
The above is my argument for a non-closed system. When a cue ball strikes a rack of solids and stripes, only under very exacting conditions does one ball approach the kinetic force of the cue ball. Some of the balls never touch the bumpers, even though the kinetic energy went right through them, divided by the number of balls, the angle of impact...etc. It is as nearly an equal and opposite reaction as we normally observe.
We could argue whether or not the reaction of the solids and stripes is entropic. It is not. But, the mass of the fifteen balls did a pretty good job of absorbing the impact of the cue ball. I feel the sudden jerk of my cue stick strike the cue ball, and the loud crack of it striking the mass at the other end of the table certainly feels equal and opposite. But, there is some heat loss in the reaction, some friction on the felt, and a lack of perfectly elastic collisions all around. My cue stick experienced a greater force than was applied to the fifteen balls down stream.
I would imagine shooting a cue ball into a mass of water balloons would be much less spectacular. The reaction is far more entropic, and much harder to calculate. We assume it is an equal and opposite reaction, but it isn't. There was more heat loss in the rubbery skin of the balloons, the mass of the balloons undulated, absorbing energy in a dissipating spring action of waves and internal stress, and my cue ball came to a rather slow stop. It isn't hard to imagine that I could strike the cue ball with all my might, and the last row of water balloons wouldn't even budge. It becomes impossible to prove where all the energy went at a certain degree of entropy.
Heat is another metric of measuring potential energy. If I generate heat intentionally, I am doing work. If that work is moved outside my system, I am not working in a closed system.
How I generate momentum or accelerative force depends on how I create the heat and what I do with it.
If I can externally vent part of the energy from a kinetic reaction, I can produce motion from a 'closed' inertial system, because it isn't really closed.
I can't break Newton's laws of Inertia. What I suggest is that we learn how to orient the components of a system to do what I mention above efficiently. I can't see how we could fail to create an accelerative force.
Breaking the rules isn't possible, but bending them just right should produce positive results.
This discussion is about mathematical models and their likelihood of error. The easier something is to study, the better the math model for that physical behavior. We measure the speed of light, the force of gravity, but we cannot go the speed of light, or apparently, quantize gravity. Double Special Relativity...for a double special case we humans will not experience for some time, unless we are in a lab throwing fermions, bosons, and massons at one another.
I keep posting different concepts of an inertial engine that is basically closed, because I believe it is possible. I cannot give you a list of infinite numbers that add up to four, but I can prove that it can be done with two numbers of infinite variety that add up to four. I can also prove there are an infinite number of combinations that do not add up to four. If I want four apples, I pick them up at the store one at a time. If I want four apples every day, and I don't know what they look like, I have to quantize apples. I have to go get four pieces of every fruit at the grocery store, knowing they are there. I will have at least four apples, but probably more. Perhaps two pieces of every fruit would do, knowing they would always have at least two varieties.
I will almost always come home with more than four apples, but I will always come home with at least that many. It's a ridiculous proposition, unless I'm looking at gravity, or particles, or things I can't really see.
For every action there is an equal and opposite reaction. It is a truth in a perfect frame of reference. But, in the real world, it doesn't really happen. You could argue that it does, but I can virtually prove that it does not. However, in a million equal actions, the reactions are probably as nearly exactly opposite as could be determined. No argument there.
Motion cannot be generated by a closed inertial system. This one bothers me. I can find an infinite number of cases where this is true. But, because of entropy, I suspect there are almost an infinite number of cases where it is not true. I just want to find one closed system that produces thrust.
How do we define a closed system? If I can put it in a box, and it can move freely in an inertial reference frame, it is a closed system. It would seem that I want to extend this definition a little further. If I can put off heat, the system is not closed. If mass leaves the inertial system, even though it stays in the box, it is not closed.
Philosophically, I would like to argue my case. Mathematically, I cannot prove it. If I could, the equations would probably have the following variables.
H = Heat loss
F = Force
P = Potential Energy
E = Entropy
If, the kinetic energy in the inertial mass, can be converted to heat by being absorbed in an entropic reaction mass, and the heat in the reaction mass can be ventilated outside the 'box,' the force applied to the inertial mass will net an equal and opposite reaction of gained momentum proportional to the heat loss.
The above is my argument for a non-closed system. When a cue ball strikes a rack of solids and stripes, only under very exacting conditions does one ball approach the kinetic force of the cue ball. Some of the balls never touch the bumpers, even though the kinetic energy went right through them, divided by the number of balls, the angle of impact...etc. It is as nearly an equal and opposite reaction as we normally observe.
We could argue whether or not the reaction of the solids and stripes is entropic. It is not. But, the mass of the fifteen balls did a pretty good job of absorbing the impact of the cue ball. I feel the sudden jerk of my cue stick strike the cue ball, and the loud crack of it striking the mass at the other end of the table certainly feels equal and opposite. But, there is some heat loss in the reaction, some friction on the felt, and a lack of perfectly elastic collisions all around. My cue stick experienced a greater force than was applied to the fifteen balls down stream.
I would imagine shooting a cue ball into a mass of water balloons would be much less spectacular. The reaction is far more entropic, and much harder to calculate. We assume it is an equal and opposite reaction, but it isn't. There was more heat loss in the rubbery skin of the balloons, the mass of the balloons undulated, absorbing energy in a dissipating spring action of waves and internal stress, and my cue ball came to a rather slow stop. It isn't hard to imagine that I could strike the cue ball with all my might, and the last row of water balloons wouldn't even budge. It becomes impossible to prove where all the energy went at a certain degree of entropy.
Heat is another metric of measuring potential energy. If I generate heat intentionally, I am doing work. If that work is moved outside my system, I am not working in a closed system.
How I generate momentum or accelerative force depends on how I create the heat and what I do with it.
If I can externally vent part of the energy from a kinetic reaction, I can produce motion from a 'closed' inertial system, because it isn't really closed.
I can't break Newton's laws of Inertia. What I suggest is that we learn how to orient the components of a system to do what I mention above efficiently. I can't see how we could fail to create an accelerative force.
Breaking the rules isn't possible, but bending them just right should produce positive results.