I like the detail that there alien has 4(10) fingers as opposed to the 10(22) that the human has.
Huh, that’s a good point. A better universal naming system would be something like “Base x+1”, with x being one integer lower than 10. So humans would use Base 9+1, and the alien would use Base 3+1.
*This has been on my mind all day and the more I think about it, the more obvious it becomes how fundamentally terrible the name “Base-10” is. How did this never occur to the people who coined the term? Even the system I suggested is flawed as it’s still trying to incorporate the same bad logic.
A better system would be something like Base 9, stopping shy of the respective 10 in each system, or if it needs to be clarified, Base 9+0, as 0 is the extra digit in the first place, not 10.
we’d only be able to represent bases for numbers with one digit though because what does base 15+1 mean? the 15 could be in any base higher than 5. the clearest way would probably be to just represent it with lines or something “base ||||||||||”
Base 16 is typically represented with letters being used as the extra numerals, so it would end up being F+1. Problem solved.
- This is why I say “10” is not a number, it just means one big group and zero remainder.
- I am a huuuuge proponent of dozenal (base-12)
10 is actually only 2. The number of people misunderstanding binary here is mind blowing xD.
Octal is base 8. Decimal is base A. Hexadecimal is base G. Any questions?
Jesus Christ.
I just realized that we call binary base2 and there’s no 2 in that numbering system. We call hexadecimal base16 but there’s no 16 (at least not like we know it). But then why is base10 base10? We have a 10…but it’s not a single digit number.
Why is this reminding me of Project Hail Mary?
Every base has ten, but it’s made of two digits
Binary 0, 1, 10 Ternary 0, 1, 2, 10 … Decimal 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10 Hex 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E, F, 10
Each has the right count of digits for its base before you go two-digit - binary has two (0, 1), etc
more precisely, every base has 10, but it’s usually not equal to ten. ten is a fixed value, while 10 depends on the base. you still count normally (one two three four five), even in a base two system. you just write it differently.