writes:
> |
On Sunday, July 23, 2017 at 8:10:01 AM UTC-4, Nicolaas Vroom wrote:
|
>> |
On Friday, 21 July 2017 16:29:29 UTC+2, tjrob137 wrote:
|
>> > |
On 7/20/17 7/20/17 2:50 PM, Nicolaas Vroom wrote:
|
>> > > |
My understanding is that an odometer is used to measure distance.
[...]What is your point?
|
>> > |
The point is that odometers measure distance, while clocks measure
elapsed (proper) time. This is an ANALOGY.
|
>> |
okay. IMO you have to be carefull to use such an ANALOGY.
On Thursday, 20 July 2017 17:08:45 UTC+2, Paparios wrote:
|
>> > |
Let again try the car odometer analogy. Two identical cars make a trip
from Chicago to New York, but they use different routes.
|
>> |
Consider the following 2 options:
One car travels straight from Chicago to New York. The odometer will
show 600 miles.
Car two travels from Chicago to Houston and then straight to New York.
The odometer will show 600 + 600 = 1200 miles.
|
> |
With clocks: clock one will accumulate more clock seconds than clock two.
This means that the odometer analogy is useless.
|
Stupid Ken, nowhere in this party of the analogy were clocks mentioned.
He is discussing how you can make different trips from Chicago to New
York, and by doing so, you get different distance measurements by the
odometers. Odometers strictly measure distance, not time, and they are
not clocks.
20 The correct explanation for the twin paradox
From: The Starmaker
Datum: Monday 24 July 2017
What time is it? It's six miles.
21 The correct explanation for the twin paradox
From: mlwo...@wp.pl
Datum: Monday 24 July 2017
Translate message into English
W dniu niedziela, 23 lipca 2017 14:10:01 UTC+2 uzytkownik Nicolaas Vroom napisal:
> |
On Friday, 21 July 2017 16:29:29 UTC+2, tjrob137 wrote:
|
> > |
On 7/20/17 7/20/17 2:50 PM, Nicolaas Vroom wrote:
|
> > > |
My understanding is that an odometer is used to measure distance.
[...]What is your point?
|
> > |
The point is that odometers measure distance, while clocks measure
elapsed (proper) time. This is an ANALOGY.
|
> |
okay. IMO you have to be carefull to use such an ANALOGY.
On Thursday, 20 July 2017 17:08:45 UTC+2, Paparios wrote:
|
> > |
Let again try the car odometer analogy. Two identical cars make a trip
from Chicago to New York, but they use different routes.
|
> |
Consider the following 2 options:
One car travels straight from Chicago to New York. The odometer will
show 600 miles.
Car two travels from Chicago to Houston and then straight to New York.
The odo meter will show 600 + 600 = 1200 miles.
Both car will start at the same moment and arrive at the same moment.
This implies that the second car drives the fastest.
Both cars have a clock. Both clocks are reset at the start of the experiment.
Question: when both cars are in New York will both clocks show the
same reading?
|
Get conscious, man. Have you ever seen 2 clocks with
identical readings?
The question is not whether clocks have identical
indications or not. What matters is: is difference
between them "proper" or "erroneous".
22 The correct explanation for the twin paradox
From: The Starmaker
Datum: Monday 24 July 2017
You can use a "space-time odometer", ..at the tone the time will be 6 and half miles past 3 o'clock.
23 The correct explanation for the twin paradox
From: The Starmaker
Datum: Monday 24 July 2017
most likely a "bad" clock since einstein doesn't really want to measure
the exact time...
but if you combine a light-clock with a space-time odometer..
24 The correct explanation for the twin paradox
From: Nicolaas Vroom
Datum: Wednesday 26 July 2017
On Sunday, 23 July 2017 17:14:09 UTC+2, Paparios wrote:
> |
El domingo, 23 de julio de 2017, 7:10:01 (UTC-5), Nicolaas Vroom wrote:
|
> > |
Question: when both cars are in New York will both clocks show the
same reading?
|
> |
That is not the point of the analogy at all. The point is that you
probably would agree in that the different lectures on the odometers,
after the two different trips, are not due to any physical change to
the odometers themselves but to the different travelled distances.
|
The change in the odometers come because of the different physical
distances travelled.
> |
The analogy is that, in the twin scenario, the different lectures of
the twin clocks, are not due to any physical change to the clocks
themselves but to the different paths through spacetime.
|
I do not think you need the concept of spacetime to explain this
behavior.
If you have a clock at "rest" (#) this clock will tick at a constant
rate, that means the time between each tick is constant.
If after a tick you move the clock the next tick will be later.
If you move the clock back the next tick again will be later.
From there on the clock will again tick at his original constant rate.
(all compared with an identical clock)
The reason is because the speed of light can be considered locally a
physical constant. The innerworkings of certain clocks are based on
lightsignals. When you move such a clock its behaviour will change.
When you move the clock in fact there are different speeds
and accelerations involved. In fact these accelerations are
the cause that the moving clock (compared with the clock at rest)
runs behind or ticks slower.
A whole different issue is to predict in advance how much the clock
runs behind or ticks slower. In order to do that you need more
measurements and this requires mathematics, but the mathematics
sec does not explain the behaviour of the clocks.
(#) To call a clock at rest is a physical simplification. The
whole issue is that if a clock is at rest or not, has no influence
physical on the speed of light. The assumption is in order to
calculate the speed of light (from A to B) you should use clocks
which don't move. All of this becomes simpler if only one
reference frame is involved.
See also recent discussion in thread at 26 July:
Why there must be an absolute frame - New Book
Nicolaas Vroom
25 The correct explanation for the twin paradox
From: Paparios
Datum: Wednesday 26 July 2017
El miércoles, 26 de julio de 2017, 3:27:55 (UTC-5), Nicolaas Vroom escribió:
> |
On Sunday, 23 July 2017 17:14:09 UTC+2, Paparios wrote:
|
> > |
El domingo, 23 de julio de 2017, 7:10:01 (UTC-5), Nicolaas Vroom wrote:
|
> > > |
Question: when both cars are in New York will both clocks show the
same reading?
|
> > |
That is not the point of the analogy at all. The point is that you
probably would agree in that the different lectures on the odometers,
after the two different trips, are not due to any physical change to
the odometers themselves but to the different travelled distances.
|
> |
The change in the odometers come because of the different physical
distances travelled.
|
> > |
The analogy is that, in the twin scenario, the different lectures of
the twin clocks, are not due to any physical change to the clocks
themselves but to the different paths through spacetime.
|
> |
I do not think you need the concept of spacetime to explain this
behavior.
If you have a clock at "rest" (#) this clock will tick at a constant
rate, that means the time between each tick is constant.
If after a tick you move the clock the next tick will be later.
If you move the clock back the next tick again will be later.
From there on the clock will again tick at his original constant rate.
(all compared with an identical clock)
|
First, every clock is at rest with respect to itself and with respect to co-moving clocks (relativity is always local, meaning in the vicinity of a spacetime location). That implies that comparison with clocks that are not near is impossible. Say you want to compare your at rest in the Moon clock with your at rest at Earth clock. For that you need to exchange signals, which will take 1.3 seconds (and changing) to reach the other clock. So you will be comparing one current clock reading with the reading of the other clock but from 1.3 seconds before.
What it is usually presented in twin paradox scenarios is the following:
1) You start with two synchronized identical clocks before the twin departs.
2) The Traveling twin, according to his co-moving clock, periodicaly sends a
signal to the Earth twin (for instance, "hey today is my birthday"). The Earth
twin does the same, that is sends a signal to the traveling twin "hey today
is your birthday". The reception of those yearly signals can be compared.
(See the second figure in
http://www.einsteins-theory-of-relativity-4engineers.com/twin-paradox-2.html
3) When the twins reunite, they can make the final comparison between their
clocks.
> |
The reason is because the speed of light can be considered locally a
physical constant. The innerworkings of certain clocks are based on
lightsignals. When you move such a clock its behaviour will change.
|
Atomic clocks do not rely in lightsignal at all.
> |
When you move the clock in fact there are different speeds
and accelerations involved. In fact these accelerations are
the cause that the moving clock (compared with the clock at rest)
runs behind or ticks slower.
|
First, accelerations do not affect atomic clocks working at all (of course within a certain limit (probably over 200g), where the clock box components begin to dissasemble).
Secondly, you can use a constant acceleration of one g to reach very high speeds in less than a year (and breaking in less than a year). With that acceleration the traveler twin would be very happy.
> |
A whole different issue is to predict in advance how much the clock
runs behind or ticks slower. In order to do that you need more
measurements and this requires mathematics, but the mathematics
sec does not explain the behaviour of the clocks.
|
SR and GR do predict the correct values for the reading of those clocks.
26 The correct explanation for the twin paradox
From: tjrob137
Datum: Thursday 27 July 2017
On 7/20/17 7/20/17 8:37 AM, Nicolaas Vroom wrote:
> |
The real question to answer is: is it possible that the clock
of the moving observer runs faster than the stay at home.
(has more elapsed proper time, if you like)
|
[First, as I keep saying, this is NOT ABOUT ONE CLOCK "RUNNING
FASTER" THAN THE OTHER -- identical clocks ALWAYS run at
identical rates. This is about the total elapsed proper time
for each twin between their separation and reunion.]
Given that the home twin remains at rest in an inertial frame the answer is
clear: NO.
Proof: Use the usual coordinates in the inertial frame of the home twin, denote
the separation as happening at time T0, and the reunion at T1.
The home twin's clock displays
\integral_T0^T1 dt sqrt(1 - v^2/c^2) = T1-T0 (v=0)
The traveling twin's clock displays
\integral_T0^T1 dt sqrt(1 - v^2/c^2) < T1-T0 (0 <= v < c)
[Since the integrand for the traveling twin is always <= 1, and
is < 1 for at least part of the journey, the traveling twin's
clock displays less elapsed proper time than the home twin's.]
Tom Roberts
27 The correct explanation for the twin paradox
From: tjrob137
Datum: Thursday 27 July 2017
On 7/23/17 7/23/17 7:09 AM, Nicolaas Vroom wrote:
> |
On Thursday, 20 July 2017 17:08:45 UTC+2, Paparios wrote:
|
>> |
Let again try the car odometer analogy. Two identical cars make a trip
from Chicago to New York, but they use different routes.
|
> |
Consider the following 2 options:
One car travels straight from Chicago to New York. The odometer will
show 600 miles.
Car two travels from Chicago to Houston and then straight to New York.
The odo meter will show 600 + 600 = 1200 miles.
Both car will start at the same moment and arrive at the same moment.
This implies that the second car drives the fastest.
|
The ANALOGY is strictly in Euclidean geometry in which there is no time. You are
to look ONLY at the values on the odometers. Driving speed is irrelevant.
Tom Roberts
28 The correct explanation for the twin paradox
From: Nicolaas Vroom
Datum: Thursday 27 July 2017
Op woensdag 26 juli 2017 16:41:16 UTC+2 schreef Paparios:
What the reader should study is: (Via Paradox selection)
http://www.einsteins-theory-of-relativity-4engineers.com/twin-paradox.html
The space-time interval applicable to this scenario is expressed as follows:
ds^2 = c^2 dt^2 - dx^2,
ds^2 = 52 - 32 = 16 square light-years.
I do not understand this. It is wrong anyway.
> |
3) When the twins reunite, they can make the final comparison between their
clocks.
|
And what will you observe? That the stay at home clock aged 10 years
and the moving clock aged 8 years. That is the result of the experiment.
How do we explain this?
> > |
The reason is because the speed of light can be considered locally a
physical constant. The innerworkings of certain clocks are based on
lightsignals. When you move such a clock its behaviour will change.
|
> |
Atomic clocks do not rely in lightsignal at all.
|
Please study:
https://en.wikipedia.org/wiki/Atomic_clock#Optical_clocks
> > |
When you move the clock in fact there are different speeds
and accelerations involved. In fact these accelerations are
the cause that the moving clock (compared with the clock at rest)
runs behind or ticks slower.
|
> |
First, accelerations do not affect atomic clocks working at all
Secondly, you can use a constant acceleration of one g etc.
|
In the above experiment they used an ideal setup. In reality
always accelerations are involved.
You start from 0c, 0.1c 0.2c, 0.3c, 0.2c, 0.1c, 0c -0.1c -0.2c -0.3c
-0.2c, -0.1c and finally 0c. Now your spacecraft is back to base
and you can compare clock readings.
Please study this link:
https://www.nicvroom.be/wik_Time_dilation.htm
Specific the "Reflection 1" which explains the behaviour of moving clocks.
In principle you can have two types of clocks:
1) one in which the lightsignal moves vertical and the mirrors are
horizontal.
2) one in which the lightsignal moves horizontal and the mirrors are
vertical.
In both clocks the moving clock runs the slowest but at a slightly
different rate.
The type one clock is described at page 270 of the book
"Was Einstein right" by Glifford M. Will. The result of this clock
is in agreement with the same prediction as SR as in Reflection 1.
> > |
A whole different issue is to predict in advance how much the clock
runs behind or ticks slower. In order to do that you need more
measurements and this requires mathematics, but the mathematics
sec does not explain the behaviour of the clocks.
|
> |
SR and GR do predict the correct values for the reading of those clocks.
|
Reflection 1 also shows the same result as SR.
Nicolaas Vroom.
29 The correct explanation for the twin paradox
From: Paparios
Datum: Thursday 27 July 2017
El jueves, 27 de julio de 2017, 9:28:08 (UTC-5), Nicolaas Vroom escribió:
> |
Op woensdag 26 juli 2017 16:41:16 UTC+2 schreef Paparios:
|
Well, it is clear you do not understand this. Let us take baby steps:
1)The flying distance is d = 3 light-years.
2)The plane speed is v = 0.6c. Then, from the point of view of the Earth twin,
the plane takes d/c = 5 years to complete the travel from event1 to event2
(and, of course 5 years to return to Earth).
3)The interval (distance through spacetime) is ds^2 = c^2 dt^2 - dx^2. This
is an invariant value for both twins.
4)Replacing numbers ds^2 = 5^2 - 3^2 = 25 - 9 = 16 square light-years.
5)For the traveling twin ds'^2 = ds^2 = dt'^2 - dx'^2 = 16 square light-years.
6)The traveling twin is present at both event1 and event2, so his dx'^2 = 0.
This implies (from 5)) that dt'^ = 16. So from the traveling twin point of
view, the travel lasted only 4 years.
7)When the twins reunite, the Earth twin will say the trip took 10 years to
complete, while the traveling twin will say the trip took 8 years to complete.
> > |
Atomic clocks do not rely in lightsignal at all.
|
These optical clock are on research studies and they are not related at all
to your misconceptions.
> > |
First, accelerations do not affect atomic clocks working at all
Secondly, you can use a constant acceleration of one g etc.
|
> |
In the above experiment they used an ideal setup. In reality
always accelerations are involved.
You start from 0c, 0.1c 0.2c, 0.3c, 0.2c, 0.1c, 0c -0.1c -0.2c -0.3c
-0.2c, -0.1c and finally 0c. Now your spacecraft is back to base
and you can compare clock readings.
|
That does not make any sense unless you specify the time coordinate.
30 The correct explanation for the twin paradox
From: mlwo...@wp.pl
Datum: Thursday 27 July 2017
W dniu czwartek, 27 lipca 2017 17:19:03 UTC+2 uzytkownik Paparios napisal:
> |
1)The flying distance is d = 3 light-years.
2)The plane speed is v = 0.6c. Then, from the point of view of the Earth twin,
|
And from a point of a walking on a street twin,
trees and buildings are running around.
An idiot said!! So, there is no possibility of a
mistake.
Paparios
27 JUl
El jueves, 27 de julio de 2017, 11:04:59 (UTC-5), mlwo...@wp.pl escribió:
> |
W dniu czwartek, 27 lipca 2017 17:19:03 UTC+2 uzytkownik Paparios napisal:
|
> > |
1)The flying distance is d = 3 light-years.
2)The plane speed is v = 0.6c. Then, from the point of view of the Earth twin,
|
> |
And from a point of a walking on a street twin,
trees and buildings are running around.
An idiot said!! So, there is no possibility of a
mistake.
|
But, according to the Merriam-Webster dictionary, you are wrong!
31 The correct explanation for the twin paradox
From: Nicolaas Vroom
Datum: Friday 28 July 2017
Op donderdag 27 juli 2017 17:19:03 UTC+2 schreef Paparios:
> > |
The space-time interval applicable to this scenario is expressed as follows:
ds^2 = c^2 dt^2 - dx^2,
ds^2 = 52 - 32 = 16 square light-years.
I do not understand this. It is wrong anyway.
|
> |
Well, it is clear you do not understand this. Let us take baby steps:
|
I do not think the problem is on my side. The reason is the text is not clear
> |
1)The flying distance is d = 3 light-years.
2)The plane speed is v = 0.6c. Then, from the point of view of the Earth twin,
the plane takes d/c = 5 years to complete the travel from event1 to event2
(and, of course 5 years to return to Earth).
3)The interval (distance through spacetime) is ds^2 = c^2 dt^2 - dx^2. This
is an invariant value for both twins.
|
Now compare this with the equation in reflection 1.
Starting point is the equation:
c^2*t^2 - v^2*t^2 = L^2 which L^2 = c^2*t0^2
t0 = time with clock at rest t = time with moving clock
Now you get: c^2*t^2 - v^2*t^2 = c^2*t0^2
or: c^2*t^2 - 0.6^2*c^2*t^2 = c^2*t0^2
or t^2 - 0.6^2*t^2 = t0^2 0r 0.64*t^2 = t0^2 0r 0.8*t = t0 0r 4t = 5t0
That means that 5 ticks (years) for the clock at rest corresponds with 4 ticks
(years) of the moving clock.
> |
4)Replacing numbers ds^2 = 5^2 - 3^2 = 25 - 9 = 16 square light-years.
5)For the traveling twin ds'^2 = ds^2 = dt'^2 - dx'^2 = 16 square light-years.
6)The traveling twin is present at both event1 and event2, so his dx'^2 = 0.
This implies (from 5)) that dt'^ = 16. So from the traveling twin point of
view, the travel lasted only 4 years.
7)When the twins reunite, the Earth twin will say the trip took 10 years to
complete, while the traveling twin will say the trip took 8 years to complete.
|
And what is the correct answer?
> > > |
Atomic clocks do not rely in lightsignal at all.
|
> |
These optical clock are on research studies and they are not related at all
to your misconceptions.
|
The issue is what happens when you use such a clock to test its behaviour.
> > > |
First, accelerations do not affect atomic clocks working at all
Secondly, you can use a constant acceleration of one g etc.
|
> > |
In the above experiment they used an ideal setup. In reality
always accelerations are involved.
You start from 0c, 0.1c 0.2c, 0.3c, 0.2c, 0.1c, 0c -0.1c -0.2c -0.3c
-0.2c, -0.1c and finally 0c. Now your spacecraft is back to base
and you can compare clock readings.
|
> |
That does not make any sense unless you specify the time coordinate.
|
What I want to say in principle when you want to test a moving clock
always accelerations and deaccelerations are involved.
During such an acceleration slowly the behaviour of a clock changes.
The same with deaccelerations to stop the spacecraft which brings
the behaviour back to normal (Considered from one frame)
The result of the experiment as mentioned under (7) above demonstrates
this change in behaviour of the two clocks.
Nicolaas Vroom
32 The correct explanation for the twin paradox
From: Nicolaas Vroom
Datum: Friday 28 July 2017
Op donderdag 27 juli 2017 22:12:36 UTC+2 schreef mlwo...@wp.pl:
> |
W dniu czwartek, 27 lipca 2017 21:40:28 UTC+2 uzytkownik The Starmaker :
|
> > |
mlwozniak@wp.pl wrote:
|
> > > |
W dniu czwartek, 27 lipca 2017 19:21:15 UTC+2 uzytkownik
The Starmaker napisal:
|
> > > > |
The Starmaker wrote:
|
> > > > > |
does the twin biological clock move faster or slower?
|
> > > > |
It doesn't make any difference what kind of clock is used...
|
> > |
When does it go slower?
|
> |
It depends on technical details.
|
That is correct. It depends both on technical details of the clock self
and how the clock is used (at "rest" versus "moving")
An interesting document is:
http://www.allanstime.com/Publications/DWA/Science_Timekeeping/TheScienceOfTimekeeping.pdf
This document starts with an overview of the evolution of time keeping
or clocks. In fact IMO each clock requires different mathematics to describe
its behaviour. Page 9 is interesting because it discusses the clock of
John Harisson. At page 36 the issues related to SR and GR are discussed.
Nicolaas Vroom.
33 The correct explanation for the twin paradox
From: Paparios
Datum: Friday 28 July 2017
Translate message into English
El viernes, 28 de julio de 2017, 9:12:37 (UTC-5), Nicolaas Vroom escribió:
> |
Op donderdag 27 juli 2017 17:19:03 UTC+2 schreef Paparios:
|
> > > |
The space-time interval applicable to this scenario is expressed as follows:
ds^2 = c^2 dt^2 - dx^2,
ds^2 = 52 - 32 = 16 square light-years.
I do not understand this. It is wrong anyway.
|
> > |
Well, it is clear you do not understand this. Let us take baby steps:
|
> |
I do not think the problem is on my side. The reason is the text is not clear
|
> > |
1)The flying distance is d = 3 light-years.
2)The plane speed is v = 0.6c. Then, from the point of view of the Earth twin,
the plane takes d/c = 5 years to complete the travel from event1 to event2
(and, of course 5 years to return to Earth).
3)The interval (distance through spacetime) is ds^2 = c^2 dt^2 - dx^2. This
is an invariant value for both twins.
|
> |
Now compare this with the equation in reflection 1.
Starting point is the equation:
c^2*t^2 - v^2*t^2 = L^2 which L^2 = c^2*t0^2
t0 = time with clock at rest t = time with moving clock
Now you get: c^2*t^2 - v^2*t^2 = c^2*t0^2
or: c^2*t^2 - 0.6^2*c^2*t^2 = c^2*t0^2
or t^2 - 0.6^2*t^2 = t0^2 0r 0.64*t^2 = t0^2 0r 0.8*t = t0 0r 4t = 5t0
That means that 5 ticks (years) for the clock at rest corresponds with 4 ticks
(years) of the moving clock.
|
Comparing clock ticks is not the answer to the twin scenario (that would be
equivalent to say the different odometer lectures are due to odometers reading
at different distance rates in km/km).
What the interval measures is the total distance along a spacetime world line,
which does not depend on the clock ticking (actually we know accurate clocks
ticking is not affected by gravitation, ie they tick always at 1 sec/sec).
> > |
4)Replacing numbers ds^2 = 5^2 - 3^2 = 25 - 9 = 16 square light-years.
5)For the traveling twin ds'^2 = ds^2 = dt'^2 - dx'^2 = 16 square light-years.
6)The traveling twin is present at both event1 and event2, so his dx'^2 = 0.
This implies (from 5)) that dt'^ = 16. So from the traveling twin point of
view, the travel lasted only 4 years.
7)When the twins reunite, the Earth twin will say the trip took 10 years to
complete, while the traveling twin will say the trip took 8 years to complete.
|
> |
And what is the correct answer?
|
The correct answer is that the traveling twin path through spacetime is shorter
than the Earth twin path through spacetime.
> > > |
In the above experiment they used an ideal setup. In reality
always accelerations are involved.
You start from 0c, 0.1c 0.2c, 0.3c, 0.2c, 0.1c, 0c -0.1c -0.2c -0.3c
-0.2c, -0.1c and finally 0c. Now your spacecraft is back to base
and you can compare clock readings.
|
> > |
That does not make any sense unless you specify the time coordinate.
|
> |
What I want to say in principle when you want to test a moving clock
always accelerations and deaccelerations are involved.
During such an acceleration slowly the behaviour of a clock changes.
|
This is your assertion and experiments have proven it is false.
> |
The same with deaccelerations to stop the spacecraft which brings
the behaviour back to normal (Considered from one frame)
The result of the experiment as mentioned under (7) above demonstrates
this change in behaviour of the two clocks.
Nicolaas Vroom
|
No it does not demonstrate anything of the sort.
34 The correct explanation for the twin paradox
From: The Starmaker
Datum: Friday 28 July 2017
mlwo...@wp.pl wrote:
> |
W dniu czwartek, 27 lipca 2017 21:40:28 UTC+2 uzytkownik The Starmaker napisal:
|
> > > |
W dniu czwartek, 27 lipca 2017 19:21:15 UTC+2 uzytkownik The Starmaker napisal:
|
> > > > |
The Starmaker wrote:
|
> > > > > |
does the twin biological clock move faster or slower?
|
> > > > |
It doesn't make any difference what kind of clock is used...
|
> > > |
Yes, poor idiot, it does.
|
> > |
When does it go slower?
|
> |
It depends on technical details.
|
okay, you don't want to pick a clock, pick a "technical detail"..
- show quoted text -
35 The correct explanation for the twin paradox
From: Nicolaas Vroom
Datum: Friday 28 July 2017
Op vrijdag 28 juli 2017 17:31:00 UTC+2 schreef Paparios:
> |
El viernes, 28 de julio de 2017, 9:12:37 (UTC-5), Nicolaas Vroom wrote:
|
> > |
Now compare this with the equation in reflection 1.
Starting point is the equation:
c^2*t^2 - v^2*t^2 = L^2 which L^2 = c^2*t0^2
t0 = time with clock at rest t = time with moving clock
Now you get: c^2*t^2 - v^2*t^2 = c^2*t0^2
or: c^2*t^2 - 0.6^2*c^2*t^2 = c^2*t0^2
or t^2 - 0.6^2*t^2 = t0^2 0r 0.64*t^2 = t0^2 0r 0.8*t = t0 0r
4t = 5t0. That means that 5 ticks (years) for the clock at rest
corresponds with 4 ticks (years) of the moving clock.
|
> |
Comparing clock ticks is not the answer to the twin scenario (that would
be equivalent to say the different odometer lectures are due to odometers
reading at different distance rates in km/km).
|
The twin scenario (horrible description, it is more about clock comparison
under different conditions) is all about clock ticks. See:
http://www.einsteins-theory-of-relativity-4engineers.com/twin-paradox-2.html
The stay at home clock measures 10 ticks or 10 years.
The moving clock measures 8 ticks or 8 years.
> > > |
7)When the twins reunite, the Earth twin will say the trip took
10 years to complete, while the traveling twin will say the trip
took 8 years to complete.
|
> > |
And what is the correct answer?
|
> |
The correct answer is that the traveling twin path through spacetime
is shorter than the Earth twin path through spacetime.
|
You invented a new answer.
The correct answer should reflect the idea which of the two clocks shows
the correct time. It is either 10 years, 8 years or maybe neither one.
> > |
What I want to say in principle when you want to test a moving clock
always accelerations and deaccelerations are involved.
During such an acceleration slowly the behaviour of a clock changes.
|
> |
This is your assertion and experiments have proven it is false.
|
IMO most experiments try to stay away from accelerations, because it
makes the whole situation much more complex.
> > |
The same with deaccelerations to stop the spacecraft which brings
the behaviour back to normal (Considered from one frame)
The result of the experiment as mentioned under (7) above demonstrates
this change in behaviour of the two clocks.
|
> |
No it does not demonstrate anything of the sort.
|
IMO if after an experiment the readings of their clocks are different than
in some way or another the behaviour (internal operation) has changed.
This has all to do with clock accuracy.
See:
http://www.allanstime.com/Publications/DWA/Science_Timekeeping/TheScienceOfTimekeeping.pdf specific the pages 36 etc.
Nicolaas Vroom
36 The correct explanation for the twin paradox
From: Paparios
Datum: Friday 28 July 2017
El viernes, 28 de julio de 2017, 15:40:45 (UTC-5), Nicolaas Vroom escribió:
> |
Op vrijdag 28 juli 2017 17:31:00 UTC+2 schreef Paparios:
|
> > |
Comparing clock ticks is not the answer to the twin scenario (that would
be equivalent to say the different odometer lectures are due to odometers
reading at different distance rates in km/km).
|
You are so much confused about what a comparison means:
1) One clock (the traveling clock) travels far away at a high speed and after
a while it returns to Earth to reunite with its staying at Earth twin clock.
2) The clock comparison is not at all related to the ticking of each clock.
If that were the case, the result would be this clock is ticking faster or
slower than the other. Actually, such comparison will show both clocks are
ticking at exactly the same rate they were before the starting of the gedanken.
3) The clock comparison is related to the reading shown on each clock, where
the Earth clock shows 10 years have passed by, while the traveling clock shows
8 years have passed by. This is the accumulated time on each of the clocks
(similarly to the accumulated distance shown by the odometers) followed through
each clock path through spacetime.
> > > > |
7)When the twins reunite, the Earth twin will say the trip took
10 years to complete, while the traveling twin will say the trip
took 8 years to complete.
|
> > > |
And what is the correct answer?
|
> > |
The correct answer is that the traveling twin path through spacetime
is shorter than the Earth twin path through spacetime.
|
> |
You invented a new answer.
The correct answer should reflect the idea which of the two clocks shows
the correct time. It is either 10 years, 8 years or maybe neither one.
|
Again, each clock (in a similar way to an odometer) shows at the end of the
gedanken the accumulated time of each clock path through spacetime. So your
conclusion above is total nonsense. When the clock reunite, they world line
through spacetime continue together, following the Earth world line but with
the traveled clock showing the time of two years ago.
37 The correct explanation for the twin paradox
From: mlwo...@wp.pl
Datum: Saturday 29 July 2017
W dniu piatek, 28 lipca 2017 23:22:47 UTC+2 uzytkownik Paparios napisal:
> |
1) One clock (the traveling clock) travels far away at a high speed and after
a while it returns to Earth to reunite with its staying at Earth twin clock.
2) The clock comparison is not at all related to the ticking of each clock.
|
Of course. We can check it practically at GPS.
One of the clocks ticks faster, but they keep the
same time - againt the moronic prophecies
of your idiot guru.
38 The correct explanation for the twin paradox
From: Nicolaas Vroom
Datum: Saturday 29 July 2017
On Friday, 28 July 2017 23:22:47 UTC+2, Paparios wrote:
> |
El viernes, 28 de julio de 2017, 15:40:45 (UTC-5), Nicolaas Vroom escribió:
|
> > |
The stay at home clock measures 10 ticks or 10 years.
The moving clock measures 8 ticks or 8 years.
|
> |
You are so much confused about what a comparison means:
|
Sorry, I try to understand.
> |
2) The clock comparison is not at all related to the ticking of each
clock. If that were the case, the result would be this clock is ticking
faster or slower than the other.
|
Correct. That describes what I understand.
> |
Actually, such comparison will show both clocks are ticking at exactly
the same rate they were before the starting of the gedanken.
|
That is only correct when the spacecraft is back at base and has a speed
of zero. From here on the ticking rate is as usual (as being at rest),
but not while travelling.
> |
3) The clock comparison is related etc
|
See at the end.
> > > > > |
7)When the twins reunite, the Earth twin will say the trip took
10 years to complete, while the traveling twin will say the trip
took 8 years to complete.
|
> > > > |
And what is the correct answer?
|
> > > |
The correct answer is that the traveling twin path through spacetime
is shorter than the Earth twin path through spacetime.
|
> > |
You invented a new answer.
The correct answer should reflect the idea which of the two clocks shows
the correct time. It is either 10 years, 8 years or maybe neither one.
|
> |
Again, each clock (in a similar way to an odometer) shows at the end of the
gedanken the accumulated time of each clock path through spacetime.
|
Each clock at the end of the experiment shows the (accumulated) time in
seconds, in ticks or counts.
> |
So your conclusion above is total nonsense.
|
?
> |
When the clock reunite, they world line through spacetime continue
together, following the Earth world line but with the traveled clock
showing the time of two years ago.
|
That means the moving clocks runs behind?
The true question is how do you explain that.
IMO the explanation is physical and depends how the clock is build
and how the clock functions.
The problem with what people call the twin paradox IMO is not a
paradox if you consider that it is related to the behaviour of clocks.
(That certain processes are time dependent)
The problem start when you introduce a human aspect in this
physical/mechanical problem.
The question becomes than more: how is it possible that humans
on earth have aged 100 years while the pilot in the spacecraft
has aged only 20 years?
(In some sciencefiction storys the pilot becomes even younger
as when he started)
The problem is that what maybe physical is possible for a certain
clock is not necessary physical possible for a human being.
That is why people are physical tested in space flights.
https://en.wikipedia.org/wiki/Effect_of_spaceflight_on_the_human_body
The problem is definite not mathematics.
Nicolaas Vroom.
39 The correct explanation for the twin paradox
From: Paparios
Datum: Saturday 29 July 2017
Translate message into English
El sábado, 29 de julio de 2017, 4:24:59 (UTC-5), Nicolaas Vroom escribió:
> |
On Friday, 28 July 2017 23:22:47 UTC+2, Paparios wrote:
|
> > |
El viernes, 28 de julio de 2017, 15:40:45 (UTC-5), Nicolaas Vroom escribió:
|
> > > |
The stay at home clock measures 10 ticks or 10 years.
The moving clock measures 8 ticks or 8 years.
|
> > |
You are so much confused about what a comparison means:
|
> |
Sorry, I try to understand.
|
> > |
2) The clock comparison is not at all related to the ticking of each
clock. If that were the case, the result would be this clock is ticking
faster or slower than the other.
|
> |
Correct. That describes what I understand.
|
> > |
Actually, such comparison will show both clocks are ticking at exactly
the same rate they were before the starting of the gedanken.
|
> |
That is only correct when the spacecraft is back at base and has a speed
of zero. From here on the ticking rate is as usual (as being at rest),
but not while travelling.
|
Again the ticking rate of a clock is completely different to the accumulated
ticks of a clock through a spacetime path. If you do not understand this you
will not understand what relativity is.
Similarly, if a car odometer reads 100km for a path joining two cities 50km
apart, it does not mean the odometer is "ticking" at 2km/km! It only means
the path followed to reach the other city was actually 100km long.
> > |
Again, each clock (in a similar way to an odometer) shows at the end of the
gedanken the accumulated time of each clock path through spacetime.
|
> |
Each clock at the end of the experiment shows the (accumulated) time in
seconds, in ticks or counts.
|
Correct, but that reading has nothing to do with the ticking rate (sec/sec).
> > |
When the clock reunite, they world line through spacetime continue
together, following the Earth world line but with the traveled clock
showing the time of two years ago.
|
> |
That means the moving clocks runs behind?
|
It is not running behind in the sense of being slow.
> |
The true question is how do you explain that.
IMO the explanation is physical and depends how the clock is build
and how the clock functions.
|
No, neither the building of the clock or how the clock functions has anything
to do with the difference. Of course, certain clocks are not appropiate to
perform the gedanken (sand clocks or pendulum clocks).
The explanation is indeed physical: Nature appears to function according to
a 4D manifold geometry, where space and time are intertwined.
> |
The problem with what people call the twin paradox IMO is not a
paradox if you consider that it is related to the behaviour of clocks.
(That certain processes are time dependent)
|
Of course, this "paradox" is not a paradox at all. It is easily explained
by SR.
> |
The problem start when you introduce a human aspect in this
physical/mechanical problem.
The question becomes than more: how is it possible that humans
on earth have aged 100 years while the pilot in the spacecraft
has aged only 20 years?
|
The same as how two odometers show different readings in the traveling between
two cities following different paths.
40 The correct explanation for the twin paradox
From: Nicolaas Vroom
Datum: Wednesday 2 August 2017
On Saturday, 29 July 2017 16:53:01 UTC+2, Paparios wrote:
> |
El sábado, 29 de julio de 2017, 4:24:59 (UTC-5), Nicolaas Vroom escribió:
|
> > |
That is only correct when the spacecraft is back at base and has a speed
of zero. From here on the ticking rate is as usual (as being at rest),
but not while travelling.
|
> |
Again the ticking rate of a clock is completely different to the accumulated
ticks of a clock through a spacetime path. If you do not understand this you
will not understand what relativity is.
|
The first is physical and the second (spacetime) is mathematical.
> |
Similarly, if a car odometer reads 100km for a path joining two cities 50km
apart, it does not mean the odometer is "ticking" at 2km/km! It only means
the path followed to reach the other city was actually 100km long.
|
What an odometer measure is only physical.
> > > |
Again, each clock (in a similar way to an odometer) shows at the end of
the gedanken the accumulated time of each clock path through spacetime.
|
> > |
Each clock at the end of the experiment shows the (accumulated) time in
seconds, in ticks or counts.
|
> |
Correct, but that reading has nothing to do with the ticking rate (sec/sec).
|
> > > |
When the clock reunite, they world line through spacetime continue
together, following the Earth world line but with the traveled clock
showing the time of two years ago.
|
> > |
That means the moving clocks runs behind?
|
> |
It is not running behind in the sense of being slow.
|
Then what is it?
Any way you have to adjust that clock if you want to measure the age of the
universe
> > |
The true question is how do you explain that.
IMO the explanation is physical and depends how the clock is build
and how the clock functions.
|
> |
No, neither the building of the clock or how the clock functions has anything
to do with the difference. Of course, certain clocks are not appropiate to
perform the gedanken (sand clocks or pendulum clocks).
The explanation is indeed physical: Nature appears to function according to
a 4D manifold geometry, where space and time are intertwined.
|
IMO when you study the link:
https://www.nicvroom.be/wik_Time_dilation.htm#ref1
the explanation is much simpler.
(At least if a clock is considered)
> > |
The problem with what people call the twin paradox IMO is not a
paradox if you consider that it is related to the behaviour of clocks.
(That certain processes are time dependent)
|
> |
Of course, this "paradox" is not a paradox at all. It is easily explained
by SR.
|
Again see above link.
Nicolaas Vroom
41 The correct explanation for the twin paradox
From: Paparios
Datum: Wednesday 2 August 2017
El miércoles, 2 de agosto de 2017, 10:39:22 (UTC-4), Nicolaas Vroom escribió:
> |
On Saturday, 29 July 2017 16:53:01 UTC+2, Paparios wrote:
|
> > |
El sábado, 29 de julio de 2017, 4:24:59 (UTC-5), Nicolaas Vroom escribió:
|
> > > |
That is only correct when the spacecraft is back at base and has a speed
of zero. From here on the ticking rate is as usual (as being at rest),
but not while travelling.
|
> > |
Again the ticking rate of a clock is completely different to the accumulated
ticks of a clock through a spacetime path. If you do not understand this you
will not understand what relativity is.
|
> |
The first is physical and the second (spacetime) is mathematical.
|
Wrong again. Our human senses detect x,y,z and t. Before we used to think
x,y,z were separated from t. Now we know x,y,z,t are all intertwined and
spacetime is every bit as physical as space and time are.
> > |
Similarly, if a car odometer reads 100km for a path joining two cities 50km
apart, it does not mean the odometer is "ticking" at 2km/km! It only means
the path followed to reach the other city was actually 100km long.
|
> |
What an odometer measure is only physical.
|
As physical as what a clock measures.
> > > > |
Again, each clock (in a similar way to an odometer) shows at the end of
the gedanken the accumulated time of each clock path through spacetime.
|
> > > |
Each clock at the end of the experiment shows the (accumulated) time in
seconds, in ticks or counts.
|
> > |
Correct, but that reading has nothing to do with the ticking rate (sec/sec).
|
> > > > |
When the clock reunite, they world line through spacetime continue
together, following the Earth world line but with the traveled clock
showing the time of two years ago.
|
> > > |
That means the moving clocks runs behind?
|
> > |
It is not running behind in the sense of being slow.
|
> |
Then what is it?
Any way you have to adjust that clock if you want to measure the age of the
universe
|
What are you trying to say with that?
> > > |
The true question is how do you explain that.
IMO the explanation is physical and depends how the clock is build
and how the clock functions.
|
> > |
No, neither the building of the clock or how the clock functions has anything
to do with the difference. Of course, certain clocks are not appropiate to
perform the gedanken (sand clocks or pendulum clocks).
The explanation is indeed physical: Nature appears to function according to
a 4D manifold geometry, where space and time are intertwined.
|
All human created theories have to be a) accurate in predicting experimental
measured values and b) be simple but as complete as possible.
Regarding relativity, both SR and GR are accurate and as complete as possible
within their domain of applicability.
42 The correct explanation for the twin paradox
From: Nicolaas Vroom
Datum: Thursday 3 August 2017
On Wednesday, 2 August 2017 17:25:50 UTC+2, Paparios wrote:
> |
El miércoles, 2 de agosto de 2017, 10:39:22 (UTC-4), Nicolaas Vroom escribió:
|
> > |
The first is physical and the second (spacetime) is mathematical.
|
?
> |
Our human senses detect x,y,z and t. Before we used to think
x,y,z were separated from t. Now we know x,y,z,t are all intertwined and
spacetime is every bit as physical as space and time are.
|
Physics has nothing to do with what we think or sense.
The problem is what is the exact definition of physical.
You can also call spacetime, space and time dimensions but than you are stuck
with the definition: what is a dimension.
> > > |
Similarly, if a car odometer reads 100km for a path joining two
cities 50km apart, it does not mean the odometer is "ticking"
at 2km/km! It only means the path followed to reach the other
city was actually 100km long.
|
> > |
What an odometer measure is only physical.
|
> |
As physical as what a clock measures.
|
A clock is a physical object and what a clock displays is movement-in-general
(time) in a circular fashion. Each "rotation" we call a tick a second or
a minute. As such a clock displays time. But that does not immediate mean
that time is a physical object the same as a clock.
We can also display time as a line in the direction t. The length of the line
increases as a function v*t with v an arbitrary constant speed.
When v = c we can define a line s with s^2 = (x + ict) * (x + ict)
As such we get s^2 = x^2 - (ct)^2.
Is this s (spacetime) something physical?
> > > > |
That means the moving clocks runs behind?
|
> > > |
It is not running behind in the sense of being slow.
|
> > |
Then what is it?
Any way you have to adjust that clock if you want to measure the age
of the universe
|
> |
What are you trying to say with that?
|
What I'm trying to say that if you want to measure the duration of something
and you use two clocks and both show a different time than only one
can be used to indicate the duration.
Of course you could also use the average reading, but if you know what
caused this difference (for example relatif movement) than I think it
is better to call one inacurate and use the other one.
> > > |
The explanation is indeed physical: Nature appears to function
according to a 4D manifold geometry, where space and time are
intertwined.
|
> |
All human created theories have to be a) accurate in predicting experimental
measured values
|
This sentence is in conflict with the uncertainty principle which claims that
you cannot measure both position and speed (momentum) of an elementary
particle. See https://en.wikipedia.org/wiki/Uncertainty_principle
> |
and b) be simple but as complete as possible.
Regarding relativity, both SR and GR are accurate and as complete as
possible within their domain of applicability.
|
The problem I have with this that you can IMO also describe the behaviour
of clocks without SR.
At the same time I have a problem with the definition of what is specific
for SR and what is not.
For example when you declaire (postulate) the speed of light a constant this
makes the mathematics simple (See above s^2 = x^2 - (ct)^2), but maybe it is
not physical correct. (Because under certain conditions the speed maybe vary.)
This again can influence the behaviour of clocks which functioning
depends about the speed of light.
Nicolaas Vroom.
43 The correct explanation for the twin paradox
From: Npierre Imaux
Datum: Thursday 3 August 2017
Nicolaas Vroom wrote:
> |
You can also call spacetime, space and time dimensions but than you are
stuck with the definition: what is a dimension.
|
degree of freedom, idiot.
44 The correct explanation for the twin paradox
From: mlwo...@wp.pl
Datum: Thursday 3 August 2017
W dniu sroda, 2 sierpnia 2017 17:25:50 UTC+2 uzytkownik Paparios napisal:
> |
El miércoles, 2 de agosto de 2017, 10:39:22 (UTC-4), Nicolaas Vroom escribió:
|
> > |
On Saturday, 29 July 2017 16:53:01 UTC+2, Paparios wrote:
|
> > > |
El sábado, 29 de julio de 2017, 4:24:59 (UTC-5), Nicolaas Vroom escribió:
|
> > > > |
That is only correct when the spacecraft is back at base and has a speed
of zero. From here on the ticking rate is as usual (as being at rest),
but not while travelling.
|
> > > |
Again the ticking rate of a clock is completely different to the accumulated
ticks of a clock through a spacetime path. If you do not understand this you
will not understand what relativity is.
|
> > |
The first is physical and the second (spacetime) is mathematical.
|
> |
Wrong again. Our human senses detect x,y,z and t.
|
No, poor idiot, our senses don't detect any
coordinates. That's because coordinates are
abstract.
Before we used to think
> |
x,y,z were separated from t. Now we know x,y,z,t are all intertwined and
spacetime is every bit as physical as space and time are.
|
Since your moronic physics stopped requiring their constructs
to be measurable...
> |
All human created theories have to be a) accurate in predicting experimental
measured values and b) be simple but as complete as possible.
|
No - your idiot guru has proven they don't have.
> |
Regarding relativity, both SR and GR are accurate and as complete as possible
within their domain of applicability.
|
A lie, as expected from fanatic trash.
45 The correct explanation for the twin paradox
From: Paparios
Datum: Thursday 3 August 2017
El jueves, 3 de agosto de 2017, 6:50:54 (UTC-4), Nicolaas Vroom escribió:
> |
On Wednesday, 2 August 2017 17:25:50 UTC+2, Paparios wrote:
|
> > |
El miércoles, 2 de agosto de 2017, 10:39:22 (UTC-4), Nicolaas Vroom escribió:
|
> > > |
The first is physical and the second (spacetime) is mathematical.
|
> > |
Our human senses detect x,y,z and t. Before we used to think
x,y,z were separated from t. Now we know x,y,z,t are all intertwined and
spacetime is every bit as physical as space and time are.
|
> |
Physics has nothing to do with what we think or sense.
The problem is what is the exact definition of physical.
You can also call spacetime, space and time dimensions but than you are stuck
with the definition: what is a dimension.
|
It appears that you do not know what physics is all about and what physical
means. You should read about the history of physics, going back as to why we care about these things.
A physical dimension is a characteristic of Nature that can be observed and
measured. A line has a dimension of one because only one coordinate (say x)
is needed to specify a point on it In physics we use rulers (to measure
x,y and z) and clocks (to measure t).
> > > |
What an odometer measure is only physical.
|
> > |
As physical as what a clock measures.
|
> |
A clock is a physical object and what a clock displays is movement-in-general
(time) in a circular fashion. Each "rotation" we call a tick a second or
a minute. As such a clock displays time. But that does not immediate mean
that time is a physical object the same as a clock.
|
t it is as physical as x. t has a value as x has. You can draw a x-t diagram which represents a physical event (the movement of a particle).
> |
We can also display time as a line in the direction t. The length of the line
increases as a function v*t with v an arbitrary constant speed.
When v = c we can define a line s with s^2 = (x + ict) * (x + ict)
As such we get s^2 = x^2 - (ct)^2.
Is this s (spacetime) something physical?
|
First, your above derivation is nonsense. Secondly spacetime is physical. You appear to not know from where s comes. Here it goes in baby-steps:
1) There are two reference frames K and K', where K' is moving with speed v
with respect to the origin of K, say to the right of line x.
2) A signal is send from a point x1 at time t1 in frame K. That signal
propagates at speed c and arrives to a point x2 at time t2 in frame K.
3) The distance between the two events (sending and arrival) is obviously
c(t2-t1).
4) That same distance is also given by sqrt[(x2-x1)^2].
5) We can then write the following relationship:
(x2-x1)^2=c^2(t2-t1)^2 ==> (x2-x1)^2 - c^2(t2-t1)^2 = 0
6) The same two events are observed from the K' reference frame, where
the coordinates are (x'1,t'1) and (x'2,t'2).
7) The relationship is then (and considering the speed of light is the
same in both frames):
(x'2-x'1)^2 - c^2(t'2-t'1)^2 = 0
8) Generalizing, the INTERVAL between the occurrence of any two events
(x1,t1) and (x2,t2) is:
(s_12)^2 = (x2-x1)^2 - c^2(t2-t1)^2
9) From the principle of invariance of the speed of light, if the interval
between any two events is zero in one inertial frame of reference, then it
is also zero in any other inertial frame of reference.
10) If the two events are infinitely close to each other then the interval
reduces to:
ds^2 = dx^2 - c^2dt^2
Nowhere complex numbers were used or needed.
> > |
What are you trying to say with that?
|
> |
What I'm trying to say that if you want to measure the duration of something
and you use two clocks and both show a different time than only one
can be used to indicate the duration.
Of course you could also use the average reading, but if you know what
caused this difference (for example relatif movement) than I think it
is better to call one inacurate and use the other one.
|
Again, this is a COMPARISON of the readings of two clocks. Nowhere is
anybody trying to determine a sort of absolute time, which by the way it
does not exist.
> > > > |
The explanation is indeed physical: Nature appears to function
according to a 4D manifold geometry, where space and time are
intertwined.
|
> > |
All human created theories have to be a) accurate in predicting experimental
measured values
|
That has nothing to do with what I wrote. We can accurately predict and
measure the speed. For instance we can predict and measure the perihelion
precession of Mercury.
46 The correct explanation for the twin paradox
From: mlwo...@wp.pl
Datum: Thursday 3 August 2017
Translate message into English
W dniu czwartek, 3 sierpnia 2017 14:55:44 UTC+2 uzytkownik Paparios napisal:
> |
El jueves, 3 de agosto de 2017, 6:50:54 (UTC-4), Nicolaas Vroom escribió:
|
> > |
On Wednesday, 2 August 2017 17:25:50 UTC+2, Paparios wrote:
|
> > > |
El miércoles, 2 de agosto de 2017, 10:39:22 (UTC-4), Nicolaas Vroom escribió:
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> > > > |
The first is physical and the second (spacetime) is mathematical.
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> > > |
Our human senses detect x,y,z and t. Before we used to think
x,y,z were separated from t. Now we know x,y,z,t are all intertwined and
spacetime is every bit as physical as space and time are.
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> > |
Physics has nothing to do with what we think or sense.
The problem is what is the exact definition of physical.
You can also call spacetime, space and time dimensions but than you are stuck
with the definition: what is a dimension.
|
> |
It appears that you do not know what physics is all about and what physical
means. You should read about the history of physics, going back as to why we care about these things.
A physical dimension is a characteristic of Nature that can be observed and
measured. A line has a dimension of one because only one coordinate (say x)
is needed to specify a point on it In physics we use rulers (to measure
x,y and z) and clocks (to measure t).
|
Tell me, poor idiot, how long are the longest rulers
you have to measure x,y and z?
> |
First, your above derivation is nonsense. Secondly spacetime is physical.
|
In the meaning: physics imagined it.
> |
That has nothing to do with what I wrote. We can accurately predict and
measure the speed. For instance we can predict and measure the perihelion
precession of Mercury.
|
:) you would never do it if you treated your Shit seriously.
47 The correct explanation for the twin paradox
From: Nicolaas Vroom
Datum: Friday 4 August 2017
On Thursday, 3 August 2017 14:55:44 UTC+2, Paparios wrote:
> |
A physical dimension is a characteristic of Nature that can be observed and
measured.
|
A much better name is parameter.
A dimension is related to the physical length of a rod.
> |
A line has a dimension of one because only one coordinate (say x)
is needed to specify a point on it In physics we use rulers (to measure
x,y and z)
|
Yes correct with a standard ruler you can measure the length of a rod.
As such I have no problem with an odometer.
> |
and clocks (to measure t).
|
A clock can be used to measure time but it is important to study
the inner workings of such a clock i.e. its accuracy
> > > > |
What an odometer measure is only physical.
|
> > > |
As physical as what a clock measures.
|
> > |
A clock is a physical object and what a clock displays is
movement-in-general (time) in a circular fashion. Each "rotation"
we call a tick a second or a minute. As such a clock displays time.
But that does not immediate mean that time is a physical object the
same as a clock.
|
> |
t it is as physical as x. t has a value as x has.
|
As I said above the accuracy of the clock is important
> |
You can draw a x-t diagram which represents a
physical event (the movement of a particle).
|
That is correct.
> > |
We can also display time as a line in the direction t.
The length of the line
increases as a function v*t with v an arbitrary constant speed.
When v = c we can define a line s with s^2 = (x + ict) * (x + ict)
As such we get s^2 = x^2 - (ct)^2.
Is this s (spacetime) something physical?
|
> |
First, your above derivation is nonsense. Secondly spacetime is physical.
You appear to not know from where s comes. SNIP
ds^2 = dx^2 - c^2dt^2
Nowhere complex numbers were used or needed.
|
I agree with this final sentence.
Still Spacetime is not a measured value but a calculated value.
IMO it is possible to predict the performance of a clock without
the concept of spacetime.
The outcome also depents how the clock is build.
> > |
What I'm trying to say that if you want to measure the duration of
something and you use two clocks and both show a different time than
only one can be used to indicate the duration.
Of course you could also use the average reading, but if you know what
caused this difference (for example relatif movement) than I think it
is better to call one inacurate and use the other one.
|
> |
Again, this is a COMPARISON of the readings of two clocks. Nowhere is
anybody trying to determine a sort of absolute time, which by the way it
does not exist.
|
I'm not speaking about absolute time but about the age of the universe.
If all people involved use different clocks with different speeds
you will never find a usefull answer.
See:
http://www.allanstime.com/Publications/DWA/Science_Timekeeping/TheScienceOfTimek
eeping.pdf specific the pages 36 etc.
In fact when I wrote above about average reading that is not very "clever".
What I should have written when two clocks show different readings (after
they reunite) you should take the fastest moving clock (higest number as
ticks) as your reference clock.
In the original article they used an plane with a speed of v=0.6c
(That means the staying at home twin aged 10 years and the moving
twin aged 8 years)
It is not that clock that you should use, but the observer at rest
here on earth. The question is: is that trully the fastest moving
clock? I doubt it.
48 The correct explanation for the twin paradox
From: Paparios
Datum: Friday 4 August 2017
El viernes, 4 de agosto de 2017, 12:06:14 (UTC-4), Nicolaas Vroom escribió:
> |
On Thursday, 3 August 2017 14:55:44 UTC+2, Paparios wrote:
|
> > |
Again, this is a COMPARISON of the readings of two clocks. Nowhere is
anybody trying to determine a sort of absolute time, which by the way it
does not exist.
|
> |
I'm not speaking about absolute time but about the age of the universe.
If all people involved use different clocks with different speeds
you will never find a usefull answer.
|
No clocks have been used to determine the Big Bang. The time that has passed
since that event — otherwise known as the "age of the universe" — is 13.799
± 0.021 billion years.
> |
In fact when I wrote above about average reading that is not very "clever".
What I should have written when two clocks show different readings (after
they reunite) you should take the fastest moving clock (higest number as
ticks) as your reference clock.
|
When you move from New York to London, it is obvious you adjust your clock
to the London time. This has nothing to do with time or relativity.
> |
In the original article they used an plane with a speed of v=0.6c
(That means the staying at home twin aged 10 years and the moving
twin aged 8 years)
It is not that clock that you should use, but the observer at rest
here on earth. The question is: is that trully the fastest moving
clock? I doubt it.
|
What they are doing is compare the time period elapsed in each clock. The two
year difference is not due to any clock error and the traveling twin is
indeed two years younger.
49 The correct explanation for the twin paradox
From: mlwo...@wp.pl
Datum: Friday 4 August 2017
W dniu piatek, 4 sierpnia 2017 19:55:03 UTC+2 uzytkownik Paparios napisal:
> |
No clocks have been used to determine the Big Bang. The time that has passed
since that event — otherwise known as the "age of the universe" — is 13.799
± 0.021 billion years.
|
Have you heard your idiot guru has "discovered" time
is relative?
50 The correct explanation for the twin paradox
From: Otten Schneijders
Datum: Friday 4 August 2017
Paparios wrote:
> |
No clocks have been used to determine the Big Bang. The time that has
passed since that event — otherwise known as the "age of the universe" —
is 13.799 ± 0.021 billion years.
|
You neglect the periods when a day was like a week, like a month, like a
year and like a century.
51 The correct explanation for the twin paradox
From: Otten Schneijders
Datum: Friday 4 August 2017
mlwozniak wrote:
> |
W dniu piatek, 4 sierpnia 2017 19:55:03 UTC+2 uzytkownik Paparios
napisal:
|
>> |
No clocks have been used to determine the Big Bang. The time that has
passed since that event — otherwise known as the "age of the universe"
—
is 13.799 ± 0.021 billion years.
|
> |
Have you heard your idiot guru has "discovered" time is relative?
|
Does not matter. In average the Universe, with all in it, is not moving
very fast. Actually you are right by mistake. Relativity effects are not
present at very large scale. This since there are LARGE distances among
mass bodies, hence the curvature may safely be considered close to ZERO.
One more proof, for Upside-Down Evolution. In the past planets etc were
closer to each other. Lots of fun. Yes, they DID land on Moon, but that
must have been FAR in the PAST.
me (Nicolaas Vroom change)
16:44 (9 minutes ago)
> > |
In fact when I wrote above about average reading that is not very "clever".
What I should have written when two clocks show different readings (after
they reunite) you should take the fastest moving clock (higest number as
ticks) as your reference clock.
|
> |
When you move from New York to London, it is obvious you adjust your clock
to the London time. This has nothing to do with time or relativity.
|
And when you travel from London to the planet Pluto you adjust your clock
to Pluto time. That solves the twin paradox.
> > |
In the original article they used an plane with a speed of v=0.6c
(That means the staying at home twin aged 10 years and the moving
twin aged 8 years)
It is not that clock that you should use, but the observer at rest
here on earth. The question is: is that trully the fastest moving
clock? I doubt it.
|
> |
What they are doing is compare the time period elapsed in each clock. The two
year difference is not due to any clock error
|
but caused by?
> |
and the traveling twin is indeed two years younger.
|
and the moving clock runs behind.
(and I do not understand why)
Thanks
Nicolaas Vroom
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