0) https://en.wikipedia.org/wiki/Psychrometrics#/media/File:Psy...
"Low 30s" wet bulb is a very big deal.
Sourcing: https://en.wikipedia.org/wiki/Wet-bulb_temperature#Wet-bulb_...
Ref: ERA5 data & https://climate-explorer.oikolab.com
https://news.ycombinator.com/item?id=24118715
If the diameter of a coin is 19 mm, the circumference is not 59.6902604182 mm
If you round 327.55 K to 328K and convert that back to Celsius you end up with 54.85°C instead of the original 54.4°C. Increasing inaccuracy by half a degree for the sake of inaccuracy is bad science.
Digits omitted at the right mean we don't know them, not that they are zero.
> and convert that back to Celsius you end up with 54.85°C instead of the original 54.4°C.
Yes, inaccuracy accumulates when you convert back and forth. But it's common practice in physics not to increase the number of significant digits to not give the impression a measurement is more precise than it actually is.
In this specific case: https://en.wikipedia.org/wiki/Significance_arithmetic#Multip...
And when precision really matters, then one should explicit the range (eg. +/- after the absolute unit)
You're bound to sometimes lose information doing round trip conversions no matter how many digits you have so don't do that if you care about keeping as much precision as possible.
The Guardian reported it as 129.9 °F because they converted twice!
No, that's wrong. If you convert 328K to Celsius, you get 55C. You can't add arbitrary precision to a number. The correct calculation for a whole degree is:
54C => (54 + 273)K => 327K
If you want a single decimal place of precision:
54.4C => (54.4 + 273.2)K => 327.6K
You can then subtract 273.2 to convert back, and you get the 54.4C you started with.