Oct 30, 2020 (Updated Feb 26, 2021)
This is a new way to convert temperatures between Celsius and Fahrenheit. It’s not the most accurate method, but it might be the easiest.
If you want a little bit of a puzzle, here is the system as a plot:
Did you figure it out? Here’s the system in words:
For the numbers 4, 16, and 28, transposing digits switches from Celsius from Fahrenheit.
If you want even more explanation, here’s the system as a diagram:
It’s a coincidence that these conversion points exist. It’s an even greater coincidence that they divide the range of temperatures in a convenient way.
|Range in C||Range in F||Description|
|Less than 4°C||Less Than 40°F||Cold|
|Between 4°C and 16°C||Between 40°F and 61°F||Cool|
|Between 16°C and 28°C||Between 61°F and 82°F||Warm|
|More than 28°C||More than 82°F||Hot|
As an example, suppose you are familiar with Celsius and don’t know how to interpret 71°F. Since this is around halfway between 61°F and 82°F you know it is also about halfway between 16°C and 28°C.
Question: Did you lie a little bit about the numbers?
Answer: Yes, but by less than 1°F.
Question: Don’t I have to remember “4, 16, 28”?
Answer: Yes. But it’s not that hard! You have 4, then 4 + 12, and 4 + 12 + 12.
Question: Isn’t this a bad system for me, smart person who can easily calculate F=(9/5)C + 32 and C=(5/9)(F - 32) in my head?
Answer: Probably yes.
Question: How do I use this system to convert other temperatures?
Answer: You can mentally interpolate: For example, 7°C is ¼ of the way from 4°C to 16°C, so it converts to around 45°F, ¼ of the way from 40°F and 61°F.