Part 1
Explanation of so-called “Dark Energy”
The creation/invention of some mystical dark energy/matter was the necessary solution for those cosmologists lacking in the knowledge of the physics of the dynamics of exploding matter to explain why the outer matter of the universe was expanding faster than the rest. “Dark energy” was the magic energy forcing the outer bodies to move faster and “dark matter” was to provide a gravitational retarding of the matter away from the outer bodies! A possible explanation as to why it was thought that bodies on the periphery of the universe were experiencing acceleration in speed (and hence the invention of so-called “dark energy”) please see appendix 1.
For the benefit of those who still believe in “dark energy” allow me to explain why the outer bodies of the universe are expanding faster than all the others (even with a “big bang”!). This is explained in baby steps for those cosmologists who have no knowledge of the dynamics of exploding matter using a simple cannon and 4 cannon balls.
Step 1
Stage 1.
A cannon* is loaded with single cannon ball (A) and a standard explosive charge (1).
After detonation the cannon ball lands a distance X from the cannon.
If the same cannon with the same set-up is fired in space in zero gravity the cannon ball would go to infinity at a speed of ‘S’ (the speed that it left the cannon) LESS the speed of the recoil experienced by the cannon. If the mass of the cannon is 100 times that of the cannon ball this would result in a recoil speed of one hundredth of that of the cannon ball.
In this and all the following hypothetical demonstrations the effect of wind-resistance/air-friction is ignored. The hypothetical cannon* has a perfectly smooth, cylindrical and straight barrel (Teflon coated?) using perfectly spherical and dimensioned cannon balls.
Step 2
Stage 2.
The cannon is loaded with two cannon balls (A & B) and the same primary explosive charge (1) as before.
After detonation both cannon balls land a distance half that of what was achieved before (X) from the cannon because charge (1) is now having to work with twice the mass as before.
If the same cannon with the same set-up is fired in space in zero gravity then both cannon balls would go to infinity at half the speed as before of the single cannon ball because the same force (explosive charge) is now having to accelerate twice the mass of cannon balls LESS the speed of the recoil experienced by the cannon.
If the mass of the cannon is 100 times that of a cannon ball this would result in a recoil speed of one fiftieth of that of the TWO cannon balls.
Stage 3.
Cannon is now loaded with two cannon balls and with the same standard charge but split so that a small amount is placed between balls A & B.
After detonation both cannon balls land a distance on average half the distance X from the cannon as previously shown.
The shorter distance travelled by ball A is because not only has it a smaller charge to accelerate both balls but also that there is a recoil from charge 2 resisting the acceleration of ball A.
Ball B travels the furthest because it is being accelerated by two charges 1 and 2. In zero gravity the cannon balls would go to infinity at half the speed of a single cannon ball as before on average because the same force is accelerating twice the mass as before but the two masses are forced apart by the small amount of charge causing B to fly faster than A to infinity at a fiftieth of that achieved before.
Looking at this from the point of view of the individual cannon balls then the smaller primary explosive charge 1 has now to accelerate two masses and explosive charge 2 has now only having to accelerate a single mass which is already being accelerated by charge 1.
Step 3
Stage 1.
The cannon is now loaded with three cannon balls and a new standard explosive charge.
After detonation all 3 cannon balls land a new distance Y1 from the cannon.
If the same cannon with the same set-up is fired in space in zero gravity the cannon balls would go to infinity at the new speed of ‘S1’ LESS the speed of the recoil experienced by the cannon.
If the mass of the cannon is 100 times that of a cannon ball this would result in a recoil speed of three-hundredths that of the THREE cannon balls.
Stage 2.
The cannon is now loaded with three cannon balls and with the same new standard charge but split so that a small equal amount of the standard charge is placed between balls A, B & C such that charge 1 is the same as charge 2 and is the same as charge 3.
After detonation all 3 cannon balls land the same new distance on average Y1 from the cannon.
Cannon ball A is accelerated at a lesser speed than as before due to the smaller primary charge which is still having to force balls B and C along the barrel and being resisted by the recoil from charges 2 and 3.
Cannon ball B is accelerated by the charges 1 and 2 and which has still to force ball C along the barrel and being resisted by the recoil from charge 3. The resulting distance from the barrel for ball B is greater than that of A but less than that of C.
In zero gravity the cannon balls would go to infinity at a speed of S1 on average as before (allowing for recoil) and with speeds proportional to their respective distances achieved on earth which are varied because of individual forces from the work required by the charges to accelerate varying masses and retarded by the varied recoil experienced by cannon balls A & B. Resulting with ball C travelling faster than A & B and B travelling faster than A.
The differential distances D1 and D2 are as a result that cannon ball C has the energy from charges 1, 2 and 3 whereas cannon ball B has only charges 1 and 2 to accelerate it.
Step 4
Stage 1.
The cannon is now loaded with four cannon balls and a new standard explosive charge.
After detonation all 4 cannon balls land a new distance Z from the cannon.
If the same cannon with the same set-up is fired in space in zero gravity the cannon balls would go to infinity at the new speed of ‘S1’ LESS the speed of the recoil experienced by the cannon.
If the mass of the cannon is 100 times that of a cannon ball this would result in a recoil speed of four-hundredths that of the FOUR cannon balls.
Stage 2.
Here we go again, guess what happens with 4 cannon balls! The cannon is now loaded with four cannon balls and with the same new standard charge but split so that four equal amounts of the standard charge are placed behind balls A, B, C & D as shown.
After detonation all 4 cannon balls land the same new distance on average Z from the cannon as if all charges were placed behind ball A.
Cannon ball A is accelerated at a lesser speed than as before due to the now smaller primary charge which is still having to force the mass of balls B, C and D along the barrel and suffering from the recoil produced by charges 2, 3 and 4.
NB: the force exerted on cannon ball A by the recoil from balls B, C and D is LESS than the force exerted by the explosive 1 because cannon balls B, C and D are free to move along the barrel whereas the solid cannon material behind cannon ball A cannot move away. It should also be noted that explosive charge 1 is capable of ejecting all cannon balls from the barrel!
Cannon ball B is accelerated by the charges 1 and 2 and which still needs to force balls C and D along the barrel and subject to the recoil produced by charges 3 and 4. The resulting distance from the barrel for cannon ball B is greater than that of A but less than that of C and so on…
If the same cannon with the same set-up is fired in space in zero gravity the cannon balls would go to infinity at a speed of S2 on average as shown before at a speed on average as before LESS the recoil speed of the cannon and with speeds proportional to their respective distances achieved on earth.
Application
If we examine how many cannon balls would behave if they were encased in an explosive substance (as below) and then detonated we would find that they would disperse much the same as we find compared to that shown previously using a cannon barrel. The only difference being that cannon ball 0 would not move because it is subject to balancing counter-acting forces!
This being so, we would find that the outermost cannon balls would be accelerating (in zero gravity) at the fastest speeds. This shows that the faster speeds found at the edge of the universe is simply predictable to anyone with the ability to use common sense and simple physics and does not need to be “discovered”! If only they had sought the advice of an explosives expert!
If it is claimed that the explosive matter was all concentrated in the centre of all the matter/cannon balls instead of as shown then this would result in a hollow sphere!
Draw your own conclusions about “dark energy” and any other fanciful explanations regarding the so-called “big bang” which I must point out does not explain the rotational properties of matter whereas my explanation (follows in part 2) not only explains why “dark energy” or “dark matter” (when used as an alternative to “dark energy” restricting expansion) is a total nonsense but not only when the first matter was projected into the universe travels the fastest but also why it rotates as does all other matter. See also Appendix 2 >
In short, “dark energy” does not exist!
Notice in this photograph of an explosion showing how NOT all bodies travel at the same speed from the same explosion!!! Does “dark energy” apply here on earth? See also Appendix 2 >