№8091[Quote]
duodecimal
№8102[Quote]
the best one would have nice properties like recover all p‑adic and archimedean digit systems but Attempting to pick one integer (or real) B that does that runs head‑long into a Gₘ‑gerbe on Spec ℤ whose classes are measured by the idele class group. The only way to trivialize that gerbe—i.e. to get a truly universal digit‐system—is to pass to:
- the adele ring A_Q (in the pro‑etale ∞‑topos), or
- the field with one element F₁ (in the ∞‑category of Λ‑rings / monoidal sheaves).
So: there is an objective answer, but it isn’t "pick base B∈ℕ." It’s either "use A_Q" or "use F₁".
№8512[Quote]
base thrembo
№8762[Quote]
>>8102up because its an effort post and i need another chud to evaluate that
№8812[Quote]
>objectively
>best
Fucking moron value is subjective
№10183[Quote]
>>9015Yes I'm aware that you are
№10203[Quote]
>>10183takes one to know one :3
№10209[Quote]
>>9015can you tell us which flavor of ice cream is "ubjegdivly duh bezd"? fuckin idiot
№10220[Quote]
>>8087 (OP)binary, and powers of 2
2 4 8 16 32 64 128 256 512 1024, and do math with those, this is how traditional digital computers handle it, and it makes perfect sense once you get used to it.
№11185[Quote]
>>10209there is an answer, see
>>8102 №11352[Quote]
>>8091this. it has the most divisors and hours:minutes:seconds is compatible with it.
№11535[Quote]
something like a base as factorial of prime numbers (like 2*3*5*7*11*13) so we can have more fractions representable with finite amounts of digits like 1/7=0.3 or something.
№11540[Quote]
Real numbers.
№11562[Quote]
Unironically hexadecimal both computers and humans can comprehend, easiest conversion from and to binary. The white man's number system.