Richard Hachel
2024-07-23 15:44:59 UTC
Here is a sentence from Dr. Hachel with which physicists do not agree at
all.
It's a shame.
When an individual disagrees with another individual on a scientific
theory or fact, it would be normal to ask the other party to sit down and
explain why they are behaving in an outlandish-looking manner. , and why
it "thinks differently".
This would be a proof of logic and human coherence.
"If two mobiles, one in simple Galilean movement,
the other in uniformly accelerated movement with a start at rest,
cross an identical space, in identical observable times,
then their proper times will be equal."
Where does the physicists' error come from?
This comes from the confusion between two lines when they talk about
accelerated frames of reference.
Let's take the drawing on the left. It represents the relationship between
proper time, improper time, and distance traveled.
This is very simple.
We have Tr(tau) on the ordinate, x/c on the abscissa, and To represented
by the red line.
<http://news2.nemoweb.net/jntp?***@jntp/Data.Media:1>
The problem for physicists is that, on the other hand, they do not
understand the drawing on the right, we always have Tr, x/c, and To.
But physicists confuse the length of the blue line (which they take to be
To) with the red line.
They therefore consider the Tr/To ratio larger than it is. And if the
value of To is correct for them, the value Tr is systematically lower, and
false.
Please have a couple of cups of coffee and think a little about what I'm
saying.
This will avoid comments from morons who don't know what they're talking
about and say nonsense.
R.H.
all.
It's a shame.
When an individual disagrees with another individual on a scientific
theory or fact, it would be normal to ask the other party to sit down and
explain why they are behaving in an outlandish-looking manner. , and why
it "thinks differently".
This would be a proof of logic and human coherence.
"If two mobiles, one in simple Galilean movement,
the other in uniformly accelerated movement with a start at rest,
cross an identical space, in identical observable times,
then their proper times will be equal."
Where does the physicists' error come from?
This comes from the confusion between two lines when they talk about
accelerated frames of reference.
Let's take the drawing on the left. It represents the relationship between
proper time, improper time, and distance traveled.
This is very simple.
We have Tr(tau) on the ordinate, x/c on the abscissa, and To represented
by the red line.
<http://news2.nemoweb.net/jntp?***@jntp/Data.Media:1>
The problem for physicists is that, on the other hand, they do not
understand the drawing on the right, we always have Tr, x/c, and To.
But physicists confuse the length of the blue line (which they take to be
To) with the red line.
They therefore consider the Tr/To ratio larger than it is. And if the
value of To is correct for them, the value Tr is systematically lower, and
false.
Please have a couple of cups of coffee and think a little about what I'm
saying.
This will avoid comments from morons who don't know what they're talking
about and say nonsense.
R.H.
--
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