I present the temperature scale that I made up- the Human Scale (H°)
I thought about the Fahrenheit vs Celsius debate, and I think both have practical uses, however I think combined they could make a very practical scale.
Fahrenheit: while my American sensibilities agree that 100° is a good marker for what % of my patience is used up to cut a bitch, I think a similar place would be the average human body temperature. For this reason, 100°H = 98.6°F . It’s not a perfect match, but it can still give us the satisfaction of “IT’S 100°!?” while having practical implications for medical uses “your body temperature is 102°, 2° warmer than average”.
Celsius: I think this scale makes a ton of sense for colder temperatures. When the thermometer reads 0°, that’s when you can expect snow. For this reason, 0°H = 0°C.
The conversation rates are:
H = (F-32) × 1.5
H= C × 2.7
More precise is
H = (F-32) × 1.501501501…
H = C × 2.7027027027…
While using the freezing point of water and the average human body temperature seem like inconsistent and arbitrary benchmarks, my goal is less about consistency and more about practicality for everyday use.
the problem is that the average body temperature is slowly decreasing, so this isn’t that well defined, we would need to link it to an event that is at constant temperature
also the celsius scale isn’t that good imo because it’s about the freezing and boiling of water at ambient pressure so it isn’t universal
I say we set the boltzmann constant to a known value, and define temperatures from there
after that we find a range of temperature with useful round values and offset the scale for everyday use
I present the temperature scale that I made up- the Human Scale (H°)
I thought about the Fahrenheit vs Celsius debate, and I think both have practical uses, however I think combined they could make a very practical scale.
Fahrenheit: while my American sensibilities agree that 100° is a good marker for what % of my patience is used up to cut a bitch, I think a similar place would be the average human body temperature. For this reason, 100°H = 98.6°F . It’s not a perfect match, but it can still give us the satisfaction of “IT’S 100°!?” while having practical implications for medical uses “your body temperature is 102°, 2° warmer than average”.
Celsius: I think this scale makes a ton of sense for colder temperatures. When the thermometer reads 0°, that’s when you can expect snow. For this reason, 0°H = 0°C.
The conversation rates are:
H = (F-32) × 1.5
H= C × 2.7
More precise is
H = (F-32) × 1.501501501…
H = C × 2.7027027027…
While using the freezing point of water and the average human body temperature seem like inconsistent and arbitrary benchmarks, my goal is less about consistency and more about practicality for everyday use.
Now watch this scale grow as big as Esperanto.
the problem is that the average body temperature is slowly decreasing, so this isn’t that well defined, we would need to link it to an event that is at constant temperature
also the celsius scale isn’t that good imo because it’s about the freezing and boiling of water at ambient pressure so it isn’t universal
I say we set the boltzmann constant to a known value, and define temperatures from there
after that we find a range of temperature with useful round values and offset the scale for everyday use