WARNING: THERE IS NOTHING OF VALUE HERE YET
THIS IS STILL UNDER CONSTRUCTION AND IS BEING USED AS A FONT TESTING GROUND
Binary as a Human Base
Lorem ipsumNotation
Binary numbers are usually represented with '0' and '1'. This works in a pinch, but we can do better: since there's only two states, we use two lines of different height: i for 1 and o for 0.
Binary bits can be grouped, just like decimal ones: ioii = i_o_i_i; grouping them makes it easier to be treated as a single unit and simplifies alignment with operations like addition.
Speaking of which...
Arithmetic
Binary simplifies arithmetic substantially: only having two digits trivializes essentially all steps that can be done in decimal and even unlocks new ones previously impossible in decimal.
Addition/Subtraction
- Line up the bits that are different, mark a i
- If both of them are i, carry it
Higher powers
Since binary is such a small number, its first powers are also quite small. We can use this to our advantadge and group the bits in groups of four in more ways than just an underline. If we make the arbitrary choice of, say, rotating them τ/4 counter-clockwise and angle the lines towards eachother, we get this sort of notation:
See the pattern?
We call these "(hex) runes", and we use them to compress binary for display/speaking the numbers.
Which leads into...
Speaking them with your mouth
Lucillian nomenclature
Lorem ipsum whatever whatever metapowers of twoJ.W.Nystrom's nomenclature
"andetigo, subyrame, nikohuvy, lapofyton"
Each of those syllables becomes its corresponding nuber from 1 to F:
Font tests
Example: 2 + 4 = 6
Sequence (ascending): 0123 4567 89AB CDEF
Sequence (descending): FEDC BA98 7654 3210
6 + C =
o_i_i_o + i_i_o_o =
14 =
o_o_o_io_i_o_o =
io_i_o_o
6 + 3 =
i_i_o + o_i_i =
9 =
io_o_i