On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
GPS clocks are adjusted down by (1 - 4.4647e-10)
so the adjusted clock will measure a mean solar day
to last 86400 s, and the clock will stay in sync with UTC.
That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day.
Den 27.06.2025 10:34, skrev Maciej Woźniak:
On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
GPS clocks are adjusted down by (1 - 4.4647e-10)
so the adjusted clock will measure a mean solar day
to last 86400 s, and the clock will stay in sync with UTC.
That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day.
Quite right.
The GPS-SV clocks are indeed made for serious measurements.
And the designers of the GPS understood that they
had to adjust the clocks down by ((1 - 4.4647e-10) \
The Galileo-SV clocks are also made for serious measurements.
And the designers of the Galileo GNSS understood that they
had to adjust the clocks down by ((1 - 4.7218e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
The GLONASS-SV clocks are also made for serious measurements.
And the designers of GLONASS understood that they
had to adjust the clocks down by ((1 - 4.3582e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
Den 27.06.2025 10:34, skrev Maciej Woźniak:
On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
GPS clocks are adjusted down by (1 - 4.4647e-10)
so the adjusted clock will measure a mean solar day
to last 86400 s, and the clock will stay in sync with UTC.
That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day.
Quite right.
The GPS-SV clocks are indeed made for serious measurements.
And the designers of the GPS understood that they
had to adjust the clocks down by ((1 - 4.4647e-10) \
The Galileo-SV clocks are also made for serious measurements.
And the designers of the Galileo GNSS understood that they
had to adjust the clocks down by ((1 - 4.7218e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
The GLONASS-SV clocks are also made for serious measurements.
And the designers of GLONASS understood that they
had to adjust the clocks down by ((1 - 4.3582e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
Summarizing - for serious measurement
we have to rely on the old second
instead that mad nonsense your bunch of
idiots is insisting on.
QED.
BTW, you really should learn some basics.
UTC, TAI, GPS time - they're similar but
slightly different (and, of course, none
of them dilates).
Le 28/06/2025 à 23:29, Maciej Woźniak a écrit :
On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
Den 27.06.2025 10:34, skrev Maciej Woźniak:
On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:;
;
; > GPS clocks are adjusted down by (1 - 4.4647e-10)
; > so the adjusted clock will measure a mean solar day
; > to last 86400 s, and the clock will stay in sync with UTC.
;
That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day.
Quite right.
The GPS-SV clocks are indeed made for serious measurements.
And the designers of the GPS understood that they
had to adjust the clocks down by ((1 - 4.4647e-10) \
The Galileo-SV clocks are also made for serious measurements.
And the designers of the Galileo GNSS understood that they
had to adjust the clocks down by ((1 - 4.7218e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
;
The GLONASS-SV clocks are also made for serious measurements.
And the designers of GLONASS understood that they
had to adjust the clocks down by ((1 - 4.3582e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
Summarizing - for serious measurement
we have to rely on the old second
instead that mad nonsense your bunch of
idiots is insisting on.
QED.
BTW, you really should learn some basics.
UTC, TAI, GPS time - they're similar but
slightly different (and, of course, none
of them dilates).
Why did you snipped this ? Cannot answer ?
‹ You know of course why the SV-clocks made for serious measurements
in the different GNSS systems have to be adjusted differently.
On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
Den 27.06.2025 10:34, skrev Maciej Woźniak:
On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
> GPS clocks are adjusted down by (1 - 4.4647e-10)
> so the adjusted clock will measure a mean solar day
> to last 86400 s, and the clock will stay in sync with UTC.
That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day.
Quite right.The GPS-SV clocks are indeed made for serious measurements.
And the designers of the GPS understood that they
had to adjust the clocks down by ((1 - 4.4647e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
The Galileo-SV clocks are also made for serious measurements.
And the designers of the Galileo GNSS understood that they
had to adjust the clocks down by ((1 - 4.7218e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
The GLONASS-SV clocks are also made for serious measurements.
And the designers of GLONASS understood that they
had to adjust the clocks down by ((1 - 4.3582e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
You know of course why the SV-clocks made for serious measurements
in the different GNSS systems have to be adjusted differently.
Or don't you?
Den 28.06.2025 23:29, skrev Maciej Woźniak:
On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
Den 27.06.2025 10:34, skrev Maciej Woźniak:
On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
GPS clocks are adjusted down by (1 - 4.4647e-10)
so the adjusted clock will measure a mean solar day
to last 86400 s, and the clock will stay in sync with UTC.
That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day.
Quite right.The GPS-SV clocks are indeed made for serious measurements.
And the designers of the GPS understood that they
had to adjust the clocks down by ((1 - 4.4647e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000037771 seconds.
The Galileo-SV clocks are also made for serious measurements.And the designers of the Galileo GNSS understood that they
had to adjust the clocks down by ((1 - 4.7218e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000039946 seconds.
The GLONASS-SV clocks are also made for serious measurements.And the designers of GLONASS understood that they
had to adjust the clocks down by ((1 - 4.3582e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
On 6/30/2025 7:51 PM, Paul B. Andersen wrote:
Den 28.06.2025 23:29, skrev Maciej Woźniak:
On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
> Den 27.06.2025 10:34, skrev Maciej Woźniak:
>> On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
>>
>> > GPS clocks are adjusted down by (1 - 4.4647e-10)
>> > so the adjusted clock will measure a mean solar day
>> > to last 86400 s, and the clock will stay in sync with UTC.
>>
>> That's right - the clocks made for serious measurements
>> are adjusted (calibrated) to count seconds of 1/86400
>> of a mean solar day.
>> Quite right.
> The GPS-SV clocks are indeed made for serious measurements.
> And the designers of the GPS understood that they
> had to adjust the clocks down by (1 - 4.4647e-10) to
> make the SV-clock stay in sync with UTC and would have
> measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000037771 seconds.
And then it should be obvious that:Maciej doesn't understand that when a clock is adjusted down by
1)no serious clock is relying on your ISo
idiocy (QED, common sense has been warning
your bunch of idiots)
2)the relativistic idiot is desperately
trying to change the subject
3)and he is completely unable to distinguish
between what is - and what would be if; lost
completely in his delusional gedankenland,
as expected from a relativistic idiot.
Den 30.06.2025 20:56, skrev Maciej Woźniak:
On 6/30/2025 7:51 PM, Paul B. Andersen wrote:
Den 28.06.2025 23:29, skrev Maciej Woźniak:
On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
Den 27.06.2025 10:34, skrev Maciej Woźniak:
On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
GPS clocks are adjusted down by (1 - 4.4647e-10)
so the adjusted clock will measure a mean solar day
to last 86400 s, and the clock will stay in sync with UTC.
That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day.
Quite right.The GPS-SV clocks are indeed made for serious measurements.
And the designers of the GPS understood that they
had to adjust the clocks down by (1 - 4.4647e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000037771 seconds.
And then it should be obvious that:Maciej doesn't understand that when a clock is adjusted down by
(1 - 4.4647e-10) and measures a mean solar day to last 84600 seconds,
On 7/1/2025 9:56 PM, Paul B. Andersen wrote:
Den 30.06.2025 20:56, skrev Maciej Woźniak:
On 6/30/2025 7:51 PM, Paul B. Andersen wrote:
Den 28.06.2025 23:29, skrev Maciej Woźniak:
On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
Den 27.06.2025 10:34, skrev Maciej Woźniak:
On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
GPS clocks are adjusted down by (1 - 4.4647e-10)
so the adjusted clock will measure a mean solar day
to last 86400 s, and the clock will stay in sync with UTC.
That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day.
Quite right.The GPS-SV clocks are indeed made for serious measurements.
And the designers of the GPS understood that they
had to adjust the clocks down by (1 - 4.4647e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000037771 seconds.
And then it should be obvious that:Maciej doesn't understand that when a clock is adjusted down by
(1 - 4.4647e-10) and measures a mean solar day to last 84600 seconds,
Of course I understand that ...
Le 01/07/2025 à 23:19, Maciej Woźniak a écrit :
On 7/1/2025 9:56 PM, Paul B. Andersen wrote:
Den 30.06.2025 20:56, skrev Maciej Woźniak:
On 6/30/2025 7:51 PM, Paul B. Andersen wrote:;
; > Den 28.06.2025 23:29, skrev Maciej Woźniak:
; >> On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
; >> > Den 27.06.2025 10:34, skrev Maciej Woźniak:
; >> >> On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
; >> >>
; >> >> > GPS clocks are adjusted down by (1 - 4.4647e-10)
; >> >> > so the adjusted clock will measure a mean solar day
; >> >> > to last 86400 s, and the clock will stay in sync with UTC.
; >> >>
; >> >> That's right - the clocks made for serious measurements
; >> >> are adjusted (calibrated) to count seconds of 1/86400
; >> >> of a mean solar day.
; >
; >> >> Quite right.
; >> > The GPS-SV clocks are indeed made for serious measurements.
; >> > And the designers of the GPS understood that they
; >> > had to adjust the clocks down by (1 - 4.4647e-10) to
; >> > make the SV-clock stay in sync with UTC and would have
; >> > measured 86400 seconds in a mean solar day.
; >
; > And then it should be obvious that if the clock had not
; > been adjusted down by (1 - 4.4647e-10), then it would have
; > measured a mean solar day to last 84600.000037771 seconds.
; >
And then it should be obvious that:Maciej doesn't understand that when a clock is adjusted down by
(1 - 4.4647e-10) and measures a mean solar day to last 84600 seconds,
Of course I understand that ...
you had to snip Paul's post in order to not appear as the demented crank
you are?
Paul B. Andersen <relativity@paulba.no> wrote:
Den 28.06.2025 23:29, skrev Maciej Wo?niak:
On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
> Den 27.06.2025 10:34, skrev Maciej Wo?niak:
>> On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
>>
>> > GPS clocks are adjusted down by (1 - 4.4647e-10)
>> > so the adjusted clock will measure a mean solar day
>> > to last 86400 s, and the clock will stay in sync with UTC.
>>
>> That's right - the clocks made for serious measurements
>> are adjusted (calibrated) to count seconds of 1/86400
>> of a mean solar day.
>> Quite right.
> The GPS-SV clocks are indeed made for serious measurements.
> And the designers of the GPS understood that they
> had to adjust the clocks down by ((1 - 4.4647e-10) to
> make the SV-clock stay in sync with UTC and would have
> measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000037771 seconds.
>
> The Galileo-SV clocks are also made for serious measurements.
> And the designers of the Galileo GNSS understood that they
> had to adjust the clocks down by ((1 - 4.7218e-10) to
> make the SV-clock stay in sync with UTC and would have
> measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000039946 seconds.
>
> The GLONASS-SV clocks are also made for serious measurements.
> And the designers of GLONASS understood that they
> had to adjust the clocks down by ((1 - 4.3582e-10) to
> make the SV-clock stay in sync with UTC and would have
> measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000036870 seconds
>
>
> You know of course why the SV-clocks made for serious measurements
> in the different GNSS systems have to be adjusted differently.
>
> Or don't you?
So you don't.
I will have to explain it, then.
If we have a clock on the ground, which is built according
to the "new definition of second", then this clock will
measure a mean solar day to last 84600 seconds.
If we put the _same_ clock in GPS orbit, then this clock will
measure a mean solar day to last 84600.000037771 seconds.
If we put the _same_ clock in Galileo orbit, then this clock will
measure a mean solar day to last 84600.000039946 seconds.
If we put the _same_ clock in GLONASS orbit, then this clock will
measure a mean solar day to last 84600.000036870 seconds.
Why do you think the measurements are different in different orbits?
This isn't theory, it is real, practical measurement made in
the real world. It is proved every day by the simple fact
that all three GNNS system works.
For the possibly misled kiddies:
Nowadays a mean solar day -is defined- to last 86400 SI seconds,
exactly.
Den 28.06.2025 23:29, skrev Maciej Wo?niak:
On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
Den 27.06.2025 10:34, skrev Maciej Wo?niak:
On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
GPS clocks are adjusted down by (1 - 4.4647e-10)
so the adjusted clock will measure a mean solar day
to last 86400 s, and the clock will stay in sync with UTC.
That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day.
Quite right.The GPS-SV clocks are indeed made for serious measurements.
And the designers of the GPS understood that they
had to adjust the clocks down by ((1 - 4.4647e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000037771 seconds.
The Galileo-SV clocks are also made for serious measurements.
And the designers of the Galileo GNSS understood that they
had to adjust the clocks down by ((1 - 4.7218e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000039946 seconds.
The GLONASS-SV clocks are also made for serious measurements.
And the designers of GLONASS understood that they
had to adjust the clocks down by ((1 - 4.3582e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000036870 seconds
You know of course why the SV-clocks made for serious measurements
in the different GNSS systems have to be adjusted differently.
Or don't you?
So you don't.
I will have to explain it, then.
If we have a clock on the ground, which is built according
to the "new definition of second", then this clock will
measure a mean solar day to last 84600 seconds.
If we put the _same_ clock in GPS orbit, then this clock will
measure a mean solar day to last 84600.000037771 seconds.
If we put the _same_ clock in Galileo orbit, then this clock will
measure a mean solar day to last 84600.000039946 seconds.
If we put the _same_ clock in GLONASS orbit, then this clock will
measure a mean solar day to last 84600.000036870 seconds.
Why do you think the measurements are different in different orbits?
This isn't theory, it is real, practical measurement made in
the real world. It is proved every day by the simple fact
that all three GNNS system works.
On 7/1/2025 9:56 PM, Paul B. Andersen wrote:
Den 30.06.2025 20:56, skrev Maciej Woźniak:
On 6/30/2025 7:51 PM, Paul B. Andersen wrote:
> Den 28.06.2025 23:29, skrev Maciej Woźniak:
>> On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
>> > Den 27.06.2025 10:34, skrev Maciej Woźniak:
>> >> On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
>> >>
>> >> > GPS clocks are adjusted down by (1 - 4.4647e-10)
>> >> > so the adjusted clock will measure a mean solar day
>> >> > to last 86400 s, and the clock will stay in sync with UTC.
>> >>
>> >> That's right - the clocks made for serious measurements
>> >> are adjusted (calibrated) to count seconds of 1/86400
>> >> of a mean solar day.
>
>> >> Quite right.
>> > The GPS-SV clocks are indeed made for serious measurements.
>> > And the designers of the GPS understood that they
>> > had to adjust the clocks down by (1 - 4.4647e-10) to
>> > make the SV-clock stay in sync with UTC and would have
>> > measured 86400 seconds in a mean solar day.
>
> And then it should be obvious that if the clock had not
> been adjusted down by (1 - 4.4647e-10), then it would have
> measured a mean solar day to last 84600.000037771 seconds.
>
And then it should be obvious that:
Maciej doesn't understand that when a clock is adjusted down by
(1 - 4.4647e-10) and measures a mean solar day to last 84600 seconds,
then the same clock would measure a solar day to last
84600/(1 - 4.4647e-10) seconds = 84600.000037771 seconds if it
was not adjusted down.
Of course I understand that if the reality
matched The Shit of your idiot guru - it
would match The Shit of your idiot guru.
On the other hand, you seem unable to
understand that when a clock is adjusted
down by (1 - 4.4647e-10) and measures a mean
solar day to last 84600 seconds, it is
not adjusted to your ISO idiocy and doesn't
measure a mean solar day to last (1 + 4.4647e-10)
* 86400 secoonds, predicted by The Shit of
your idiot guru.
Well, surprising a bit, even considering the
usual level of relativistic idiots.
On 7/2/2025 9:41 PM, Paul B. Andersen wrote:..
an unadjusted SI-clock in GPS orbit will measure a mean solar day to
last 84600.000037771 seconds?
It won't, sorry
Le 02/07/2025 à 22:31, Maciej Woźniak a écrit :to > last 84600.000037771 seconds?
On 7/2/2025 9:41 PM, Paul B. Andersen wrote:..
an unadjusted SI-clock in GPS orbit will measure a mean solar day
It won't, sorry
It did, at least once, for a few hours, even you recognized that.
Den 01.07.2025 23:19, skrev Maciej Woźniak:UTC.
On 7/1/2025 9:56 PM, Paul B. Andersen wrote:
Den 30.06.2025 20:56, skrev Maciej Woźniak:
On 6/30/2025 7:51 PM, Paul B. Andersen wrote:
Den 28.06.2025 23:29, skrev Maciej Woźniak:
On 6/28/2025 9:22 PM, Paul B. Andersen wrote:
Den 27.06.2025 10:34, skrev Maciej Woźniak:
On 4/10/2025 10:41 PM, Paul.B.Andersen wrote:
GPS clocks are adjusted down by (1 - 4.4647e-10)
so the adjusted clock will measure a mean solar day
to last 86400 s, and the clock will stay in sync with
That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day.
Quite right.The GPS-SV clocks are indeed made for serious measurements.
And the designers of the GPS understood that they
had to adjust the clocks down by (1 - 4.4647e-10) to
make the SV-clock stay in sync with UTC and would have
measured 86400 seconds in a mean solar day.
And then it should be obvious that if the clock had not
been adjusted down by (1 - 4.4647e-10), then it would have
measured a mean solar day to last 84600.000037771 seconds.
And then it should be obvious that:
Maciej doesn't understand that when a clock is adjusted down by
(1 - 4.4647e-10) and measures a mean solar day to last 84600 seconds,
then the same clock would measure a solar day to last
84600/(1 - 4.4647e-10) seconds = 84600.000037771 seconds if it
was not adjusted down.
Of course I understand that if the reality
matched The Shit of your idiot guru - it
would match The Shit of your idiot guru.
But you don't understand that this simply means that
an unadjusted SI-clock in GPS orbit will measure> a mean solar day tolast 84600.000037771
Well done to fail to understand the blazing obvious, Maciej!
To the fact that GPS clocks are adjusted down by (1-4.4647e-10)correctly responded:
so the adjusted clock will measure a mean solar day
to last 86400 s, and the clock will stay in sync with UTC,> you quite
"That's right - the clocks made for serious measurements
are adjusted (calibrated) to count seconds of 1/86400
of a mean solar day."
So you confirmed the fact that an unadjusted SI-clock in GPS orbit
will measure
On 7/2/2025 11:08 PM, Python wrote:
Le 02/07/2025 à 22:31, Maciej Woźniak a écrit :to > last 84600.000037771 seconds?
On 7/2/2025 9:41 PM, Paul B. Andersen wrote:..
an unadjusted SI-clock in GPS orbit will measure a mean solar day
It won't, sorry
It did, at least once, for a few hours, even you recognized that.
So, for some hours of disorder the reality
accidentally matched insane visions of your
insane guru. Satisfied? Finished and won't
come back, sorry, poor stinker.
Together with your fellow idiots you often say
that "universe is not obligged to obey human common
sense". Universe is not, but clocks are human made
devices, poor stinker. THey ARE obligged. And
your brainwashed bunch can't spoil that, you're
too stupid and not important enough.
Le 03/07/2025 à 07:34, Maciej Woźniak a écrit :day to > last 84600.000037771 seconds?
On 7/2/2025 11:08 PM, Python wrote:
Le 02/07/2025 à 22:31, Maciej Woźniak a écrit :
On 7/2/2025 9:41 PM, Paul B. Andersen wrote:..
an unadjusted SI-clock in GPS orbit will measure a mean solar
It won't, sorry
It did, at least once, for a few hours, even you recognized that.
So, for some hours of disorder the reality
accidentally matched insane visions of your
insane guru. Satisfied? Finished and won't
come back, sorry, poor stinker.
Together with your fellow idiots you often say
that "universe is not obligged to obey human common
sense". Universe is not, but clocks are human made
devices, poor stinker. THey ARE obligged. And
your brainwashed bunch can't spoil that, you're
too stupid and not important enough.
A car too is a human made device. So it is "obligged" (lol) to run.
Samely as the clocks of the real world
are [...] keeping
indicating t'=t.
Le 03/07/2025 à 12:49, Maciej Woźniak a écrit :stations.
..
Samely as the clocks of the real world
are [...] keeping
indicating t'=t.
There are two clocks near my place, one kilometer appart at two train
What you mean by t is shown by one of these clocks, and t' by otherone, right?
How could I check if t = t' ?
On 7/3/2025 9:54 PM, Python wrote:
Le 03/07/2025 à 12:49, Maciej Woźniak a écrit :
..
Samely as the clocks of the real world
are [...] keeping
indicating t'=t.
There are two clocks near my place, one kilometer appart at two trainstations.
What you mean by t is shown by one of these clocks, and t' by otherone, right?
How could I check if t = t' ?
Using your brain. Thinking. You're a
true idiot so the method may easily
fail; most people manage, however.
No it is not an engineering problem.
You're not expecting anyone to solve
an engineering problem with no
specification and without even seeing
the place.
Le 03/07/2025 à 23:41, Maciej Woźniak a écrit :train stations.
On 7/3/2025 9:54 PM, Python wrote:
Le 03/07/2025 à 12:49, Maciej Woźniak a écrit :
..
Samely as the clocks of the real world
are [...] keeping
indicating t'=t.
There are two clocks near my place, one kilometer appart at two
other one, right?
What you mean by t is shown by one of these clocks, and t' by
t' (amongst many) to compare ?
How could I check if t = t' ?
Using your brain. Thinking. You're a
true idiot so the method may easily
fail; most people manage, however.
Would you ? How ? How would *you* pick the value t (amongst many) and
No it is not an engineering problem.
You're not expecting anyone to solve
an engineering problem with no
specification and without even seeing
the place.
What other "specification" about both clocks would you need?
Just ask, I'll provide the specifics. Could you then answer my question?
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