We have basic words for the numbers zero to three, so why not use them to count?
None (0)
Single (1)
pair (2)
Multiple (3+ but we'll use it as three)
So with those "digits" we can construct some numbers:
Single
pair
Multiple
Single nothing
Single single
Single pair
Single multiple
Pair of nothing
Pair of singels
Pair of pairs
And of course we can construct bigger numbers like:
42 = 4²×2+4¹×2+4⁰×2 = pair of pairs of pairs
128 = 4³×2 = pair of absolute complete nothinges
For this last one I just use some adjectives to repeat the "nothing" as it looks really weird with multiple nothing in a row.
The distance between Stockholm and Gothenburg is a single multiple of none multiple multiples
In fact, trolls traditionally count like this: one, two, three . . . many, and people assume this means they can have no grasp of higher numbers.
They don't realize that many can be a number. As in: one, two,three, many, many-one, many-two, many-three, many many, many-many-one, many-many-two, many-many-three, many many many, many-many-many-one, many-many-many-two, many-many-many-three, LOTS. Terry Pratchett - Men at Arms
But everyone knows camels are the better mathematicians, having always used base infinity.
Lack of fingers was another big spur to the development of camel intellect. Human mathematical development had always been held back by everyone’s instinctive tendency, when faced with something really complex in the way of triform polynomials or parametric differentials, to count fingers. Camels started from the word go by counting numbers.
Lower bases like base-2 and base-4 are more efficient in some ways because they use fewer symbols, but with the tradeoff that the numbers get longer. e.g. 13033 vs 499. Most computers count in base-2, but ssds actually count in base-8, as it's the most efficient way to store data on the kind of flash storage that they use. Honestly, for humans it probably matters more to have easy division, like with base-12, base-60, and base-360, than it does to have writing efficiency. Bases using square numbers, like base-4, base-8, and base-16 are convenient for computer scientists though, since they convert easily into base-2.
SSDs aren't just that simple. All of them have at least some SLC area, usually as cache, that's in base 2. But the rest of the SSD can be SLC base 2, MLC base 4, TLC base 8 or even QLC base 16.
And overall it's still base 2 because each SSDs pretend one block of base 4 is just two blocks of base 2, and accordingly they pretend a block of base 16 is just 8 blocks of base 2 storage.
Sure, I was simplifying a bit. But on the hardware level, TLC SSDs (the vast majority of SSDs in 2024) will physically address flash memory outside of the SLC cache as base-8. Each cell that gets written is written with a base-8 digit. But yeah, what gets exposed to the computer is all base-2. I just wanted an example of modern computers using higher bases.
I guess another example would be busses that use PAM, such as Wifi, modern 100mbit+ ethernet over copper, 100gbit+ ethernet over fiber, PCIe 6.0+, and GDDR6X. These all send symbols that count in higher bases than the traditional base-2 NRZ/PE/BPSK signalling. Often these are base-4, but they can go up to insanely large numbering systems, like base-4096 with Wifi 7.
If you ask someone for "multiple" of something their almost always going to give you three of that thing (or nothing). In that context multiple is just three and as @CatsGoMOW@lemmy.world pointed out, if I use triple I could as well keep going with higher numbers (quadrupole etc)
If someone asks me for "a few" I'll give them three or four. If someone asks for "multiple" I'll give them a handful and ask if that's enough.
I don't know where in the world this theory is coming from, but here, two would be "a couple" and three+ would be "a few." Not that "a pair" (never just pair) and multiple aren't used in other contexts, but you wouldn't use pair and multiple in the same context. A pair is specific, multiple is an estimate.
If you ask someone for "multiple" of something their almost always going to give you three of that thing (or nothing).
Huh? I've lived a long time and that's not something that feels familiar to me. On the other hand I do have multiple dollars in my bank account and that equation checks out.
Should be single syllables to speak. Nil, bit, pair, few.
15 is a few few. 12 is few nil.
But for more than 2 digits, I think we need something better than just spewing digits. I would propose a vowel suffix for the higher digits. Y, O, and A. So 63 becomes few-y few few, and 64 is Bit-Y or “bitty”. Don’t need to say the nils after. 65 is Bitty bit. 255 is FewO FewY few few, followed by 256 which is Bitta.
Smart, I like the shorter words. And for the suffixes your basically picking based on the digits position from the left? So you suggest the suffixes:
Place
suffix
1 place
4 place
16 place
Y
64 place
O
256 place
A
I believe we'd have to continue a bit longer and maybe also have a suffix for 4th place? I would suggest using both prefixes and suffixes, maybe in this order:
Place
suffix
prefix
1 place
4 place
A
16 place
A
A
64 place
O
A
256 place
Y
A
1024th place
O
4096th place
A
O
... And so on, you can probably see how you could keep going in order to express any number up to 16777216. After that we might have to start using two letter prefixes/suffixes like "la", "ro" or whatever