Re: Scalar waves

Am Sonntag000005, 05.05.2024 um 23:18 schrieb J. J. Lodder:

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It's rather as there's a physical constant.
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It's 1.0. In natural units, it's infinity.
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Or, there's a physical constant.
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It's infinity. In natural units, it's 1.0.

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I don't like this 'c=1 thing', because 1 is a natural number, while
speed/velocity have physical dimensions with v = dx/dt.
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Because time and distance are not measured with the same units, c had to
have units.

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You really need to work on your misunderstandings about units and
dimensions.
In particular, physical quantities do not -have- a dimension.
Conversely dimension is not a property of physical quantity.
You cannot measure a dimension.

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Sure, you measure physical quantities.
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Lets say: you measure a current in Amperes.
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Then the measurement of - say- 100 mA means, that a certain electrical
current has a current strength of 100 mA.
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Now 'current strength' is the quantity which is measured. This current
strength is then the dimension of the measurement and the value depends
on the used units, which are Ampere in this case.

 See? You are hopelessly confused betwen units and dimensions.
What you measure is a current in Amps.
One may asign a dimension [Current] to the unit Ampere.

No, that's  wrong.
Any measurement measures something real.
This measured something is the real entity and has some attributes, which we can eventually measure.
So we have e.g. some current in a wire and want to measure the strength of this current.
The current strength is an attribut of the electric current, but no current itself.
Therefore the Ampere measures the strength of electrical current, which is therefore the dimension, to which the unit Ampere belongs.
The unit is only altering the numerical value of the measurement, but not the measured quantity, if the units are changed (e.g. to milliAmps).
TH
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