- #36
Austin0
- 1,160
- 1
Originally Posted by Austin0
As my question is dealing with an ideally short burst [to the limit instantaneous]
and assumed to be a spontaneous cosmic occurence, unassociated with any mechanism or location.
Can this really be considered a moving source ??
I.e. Is there reason to assume any anisotropy at the source??
((1)) No argument. I never thaought any different
((2)) Regarding Doppler:
-------a) The field could only be isotropic in a frame where the field was the result of a mechanism located in the frame.
Regardless of state of motion the Doppler at emmission would be reciprocally canceled at reception.
--------b) If the source is not located in any frame or is located in a different frame traveling orthogonally to the frames in question so the emmission would be symmetrical wrt to both frames ,then:
---------------Wouldn't the field have to be measured as either isotropic in all frames or anisotropic in all frames??
_______This is integral to my problem
------------------Consider the original spheres "paradox" scenario.
All frames must measure a constant c
All frames must calculate that they remain in the center of the sphere.
So they also must all measure isotropic fields.
Otherwise it would not be consistent with their evaluation of being at the center.
No?
In this context the problem becomes:
------------Given:
---------------------A) Both frames must measure isotropic fields.
--------------------B) Both frames must calculate and expect anisotropic fields in the other frame
---------------------C Devices-- [CMOS screens with instant display of readings] that both measure their own frame and also give direct access to the actual readings of the other frame.
Then how do you reconcile the requirements of both A) and B) with actual readings on the respective devices?
One case is a question of hypothetical calculations and expectations in one frame , applied to another frame where the expectations can be mutually reciprocal and cancelling.
The other case is a hypothetical empirical reality where both frames have the information about the other frame to calculate the field symmetry as observed in that frame.
This all in addition to my original parameter of irradiance falloff but the principle is the same.
There is also the original concept of the colocation at a single point on the sphere
There was nothing to explain. It wasn't because I didn't understand Doppler and its reciprocal application that it wasn't originally included. As soon as you and starthaus brought up the issue. I admitted it's possible relevance and immediately included it in the scenario.
Thanks
As my question is dealing with an ideally short burst [to the limit instantaneous]
and assumed to be a spontaneous cosmic occurence, unassociated with any mechanism or location.
Can this really be considered a moving source ??
I.e. Is there reason to assume any anisotropy at the source??
=DaleSpam;2793959]((1))Even for a field without a source you still have to follow the transformation rules for the fields themselves. The anisotropy is guaranteed by those transforms. ((2)) If the field is isotropic in one frame it must be anisotropic in all other frames, regardless of any mechanism or source.
((1)) No argument. I never thaought any different
((2)) Regarding Doppler:
-------a) The field could only be isotropic in a frame where the field was the result of a mechanism located in the frame.
Regardless of state of motion the Doppler at emmission would be reciprocally canceled at reception.
--------b) If the source is not located in any frame or is located in a different frame traveling orthogonally to the frames in question so the emmission would be symmetrical wrt to both frames ,then:
---------------Wouldn't the field have to be measured as either isotropic in all frames or anisotropic in all frames??
_______This is integral to my problem
------------------Consider the original spheres "paradox" scenario.
All frames must measure a constant c
All frames must calculate that they remain in the center of the sphere.
So they also must all measure isotropic fields.
Otherwise it would not be consistent with their evaluation of being at the center.
No?
In this context the problem becomes:
------------Given:
---------------------A) Both frames must measure isotropic fields.
--------------------B) Both frames must calculate and expect anisotropic fields in the other frame
---------------------C Devices-- [CMOS screens with instant display of readings] that both measure their own frame and also give direct access to the actual readings of the other frame.
Then how do you reconcile the requirements of both A) and B) with actual readings on the respective devices?
One case is a question of hypothetical calculations and expectations in one frame , applied to another frame where the expectations can be mutually reciprocal and cancelling.
The other case is a hypothetical empirical reality where both frames have the information about the other frame to calculate the field symmetry as observed in that frame.
This all in addition to my original parameter of irradiance falloff but the principle is the same.
There is also the original concept of the colocation at a single point on the sphere
This is what starthaus was trying to explain back in post 10
There was nothing to explain. It wasn't because I didn't understand Doppler and its reciprocal application that it wasn't originally included. As soon as you and starthaus brought up the issue. I admitted it's possible relevance and immediately included it in the scenario.
Thanks