Temperature Celcius

Temperature Celcius - Messaggi

#1 Pubblicato: 27/02/2019 21:30:59
Basile

Basile

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Hello,
Why this discrepancy?
Capture-smath-1.PNG

Thank you,
Basile
#2 Pubblicato: 27/02/2019 21:47:25
Jean Giraud

Jean Giraud

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Wrote

Why this discrepancy?


Maybe user style ?

Basile.PNG

#3 Pubblicato: 28/02/2019 05:37:32
Martin Kraska

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°C can't be cancelled against K. Changes or differences of temperatures have to be tagged by Delta in the non-absolute temperature units.

See this post
Technische Mechanik mit SMath Studio: https://link.springer.com/book/10.1007/978-3-658-50592-9
3 utenti hanno apprezzato questo post
frapuano 28/02/2019 06:05:00, Davide Carpi 28/02/2019 06:31:00, Andrey Ivashov 28/02/2019 16:01:00
#4 Pubblicato: 28/02/2019 16:12:30
Andrey Ivashov

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Wrote

°C can't be cancelled against K.


Wolfram alpha says K/°C=1.
Do we need the same behavior?
#5 Pubblicato: 28/02/2019 16:50:01
Arie

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Wrote


Wolfram alpha says K/°C=1.
Do we need the same behavior?



It doesn't show that here: https://www.wolframalpha.com/input/?i=1kelvin%2F1degC

It converts °C to Kelvin before performing the division.

Edit: Here shows the result 1 K/K, but it specifies it's interpreting °C as delta degree C.

Personally, I prefer using the explicit Δ°C when performing these types of computations. I understand it's may be more confusing to some, but I also believe it's important to be explicit in syntax.
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Andrey Ivashov 28/02/2019 18:29:00
#6 Pubblicato: 28/02/2019 17:07:15
Alvaro

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Wrote

Wrote

°C can't be cancelled against K.


Wolfram alpha says K/°C=1.
Do we need the same behavior?



Hi Andrey. Wolfram says what the author of the units package thinks that it's correct. Actually, here it's my own Mathematica units package: http://library.wolfram.com/infocenter/MathSource/5511/

I think that it's better check what says the SI norm:

https://en.smath.com/forum/yaf_postsm51217_Temperature-Units-Discrepancy.aspx#post51217

Best regards.
Alvaro.
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Andrey Ivashov 28/02/2019 18:29:00
#7 Pubblicato: 28/02/2019 18:30:26
Andrey Ivashov

Andrey Ivashov

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Wrote

It doesn't show that here: https://www.wolframalpha.com/input/?i=1kelvin%2F1degC

It converts °C to Kelvin before performing the division.



I've tried this one: https://www.wolframalpha.com/input/?i=1*K%2FCelsius
#8 Pubblicato: 28/02/2019 18:50:07
Arie

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Wrote



I've tried this one: https://www.wolframalpha.com/input/?i=1*K%2FCelsius



Interesting. I would think these both should compute to the same value since WA says they are assuming temperature in degrees Celsius and not delta temperature.

For what it's worth, I think the image on the right is incorrect IF assuming degrees Celsius as stated.

Untitled.png

The following explicitly states the assuming of degrees difference and computes to 1 appropriately.
Untitled2.png
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#9 Pubblicato: 01/03/2019 04:38:18
Martin Kraska

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Did you attach the wrong image? I don't see an appropriate computation to 1. Instead, I see 1*K/K, K is not cancelled, perhaps because each stands for different quantities. Yet I don't see why any tagging or assumption making should be required for offset-free temperature units. Is there any example where such distinguishing would be required?

Wrote


The following explicitly states the assuming of degrees difference and computes to 1 appropriately.
Untitled2.png



Technische Mechanik mit SMath Studio: https://link.springer.com/book/10.1007/978-3-658-50592-9
#10 Pubblicato: 01/03/2019 05:55:04
Davide Carpi

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:d





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#11 Pubblicato: 01/03/2019 10:23:04
Martin Kraska

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All the elaborate assumption making doesn't save WA from adding two absolute temperatures and taking the result as a difference.
I still vote in favour of the Delta-tagging of non-absolute units. Perhaps we should add a hint on that to the help strings of °C and °F (to use Deltas if changes or rates are expected).
As long as temperature results strictly default to K units, we are safe. If someone wants to write °C, he will see the hint and still can judge whether to tag or not to tag with Delta. This might reduce the frequency of this issue popping up in the forum.
Technische Mechanik mit SMath Studio: https://link.springer.com/book/10.1007/978-3-658-50592-9
3 utenti hanno apprezzato questo post
frapuano 01/03/2019 10:54:00, Arie 01/03/2019 11:19:00, bdrunagle 01/03/2019 13:25:00
#12 Pubblicato: 01/03/2019 15:12:46
Jean Giraud

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SI units system is largely not compatible with Engineering.

degC.PNG
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