Why was the term “degree” chosen to refer to the units of the various traditional temperature scales? It seems a particularly inapt word. The several wiki articles I read were uninformative on this point.
And yes, I’m aware the current SI unit of temperature is the “Kelvin”, not the “degree” or “degree Kelvin.” Although we all also know this is a relatively recent change and the unit *was *previously termed a “degree.”
The word “degree” relates to varying levels. i.e. one can have different degrees of separation or Kevin Bacon, or maybe “degrees of freedom” in a statistical sense.
So it makes sense to have degrees of temperature, or at least as much sense as any other term you choose to use.
Fahrenheit and Celsius units are called ‘degrees’ for the exact same reason Kelvins are **NOT **called ‘degrees’. A Kelvin is a specific, measurable amount of heat energy, similar to BTUs or calories. Fahrenheit & Celsius are just arbitrary, made-up scales, like deciding a circle should have 360 degrees. The number 360 was just chosen because it’s easily divisible, it has no meaning or measurable relationship to a circle in the real-world (as opposed to radians, which do)…
It’s actually referenced to two “fixed points”: absolute zero, and the triple point of water.
Absolute zero has been assigned the temperature 0 K. The triple point of water has been assigned the temperature 273.16 K. Or you if you prefer, absolute zero has been assigned the temperature 0.00000000000000000000000000 K, and the triple point of water has been assigned the temperature 273.1600000000000000000000000000 K.
Thus there are two - and only two - defined temperatures. All other temperatures - including the temperatures of other “fixed points” (e.g. the freezing point of water), are measured based on these two defined temperatures.
As an example, the melt point of gallium has been measured based on these two defined temperatures, and the latest value is 302.9146 K. With better instrumentation available in the future, however, we may discover the melt point of gallium is 302.9147 K based on these two defined temperatures. A hundred years from now, we may discover it’s actually closer to 302.91475 K. We will never know exactly what it is, as there’s always uncertainly in the measurement.
As another example, the freeze point of aluminum has been measured based on these two defined temperatures, and the latest value is 933.473 K. With better instrumentation available in the future, we may discover the freeze point of aluminum is 933.471 K based on these two defined temperatures. A hundred years from now, we may discover it’s actually closer to 933.4714 K. We will never know exactly what it is, as there’s always uncertainly in the measurement.
This is true for all temperature measurements; there’s always some uncertainty, even with “fixed” melt and freeze points. There are only two exceptions: absolute zero, which has been rigidly defined to be 0 K, and the triple point of water, which has been rigidly defined to be 273.16 K. As mentioned, all other temperature measurements are based on these two defined temperatures.
I’d like to tidy this up still further (and Crafter I think we had this conversation before a few years ago).
I don’t think absolute zero is a defined temperature of zero, unless you consider that lengths are measured with two defined distances of 1 meter and zero meters, or masses with defined 1 kg and 0 kg (I know the meter and kilogram are the base units and not artifacts for defining but let’s not complicate things further).
It really means something to double a temperature or take the square root or inverse of a temperature, when you’re doing it in kelvins. As an example temperature to the fourth power is important (for blackbodies this is proportional to energy radiated). An analogous example in distance would be, length to the third power is important (for rectangular solids this is proportional to the mass and volume). These are things that can be added, for instance.
Temperature scales are different, like a musical scale or the Beaufort wind scale. They eventually wound up being linear with (though not proportional to) thermodynamic temperature, but they didn’t have to be.
You could define a temperature scale by how fast it made a chemical reaction proceed. In this case you’d get a logarithmic scale (roughly, assuming an Arrhenius rate dependence). A scale is a much less ambitious statement about a quantity.
We couldn’t see clearly that there was such a thing as zero temperature until way later than we could conceive zero length or zero mass.
The triple point of water is defined at 273.16, yes, but I don’t think absolute zero is defined as 0 K any more than zero length is defined as the thickness of an infinitely thin sheet. You don’t need such things. We can count, and having none of something is well defined through math and philosophy already.
At least, this is how I understand it. I understand that Kelvin’s role in conceptualizing thermodynamic temperature (the thing that the kelvin is a unit of) such that only one definition is needed is why he’s one of only two people with base units in the SI named after him.
Nicely made point. The nature of music pitch collections/modes (choosing equally problematic theoretical terms millennia apart) assigned out of the blur of sound is arbitrary. Performers and theorists–who may be descriptive or prescriptive-- create their own rationales.
ETA: Props to Exapno, ahead of us on the Gradus ad Parnassum.