I was thinking (more) today that if binary (numbers) can convert any recognizable data, into anything else (i.e. a number can represent a picture, or a sound, or a letter, etc,etc).
Then, what represents binary? If there are only two numbrs 1, and "0" (in binary)
Then binary must have some self-recursive property. I thought about it like this...
If 1(boolean-object-number) = yes, and 0 is not a binary number (because zero is really "null" = nothing in everyday usage... then 0 = not a number, then it really looks like....
1(boolean-object-number) = (positive)+ yes =*+ on*
-1(boolean-object-number) = (negative)- yes =*- on*
So it would look like
+1 is equal to +ON
-1 is equal to -ON
+1 = "+1"(1)
- 1 = "-1"(-1)
Therefore, the operators themselves (+ and minus) can also be represented as binary....
Therefore and because binary is a NUMBER, then it can have "fractional binary numbers"
Because a binary number is self-referencing in logic, so you'd have... (0.9+on) is equal to
+1 on.
+0.9 = +1 (and/or?) +0.9 (not sure hence the "?")
-0.9 = -1 (and/or?) -0.9 (at same time?)
Which is strange but it works...
so "binary operators"? are a 'superset-operator'? that is close or near energy equivalent to energy in some way? it makes my brain hurt... anyone who can clear this up would be appreciated.
It seems a boolean number contains a NUMBER and a VECTOR inside the number, and then also a "frequency" (i.e. part-on, part-off.... +0.6 = +1, (and/or) +0.6 (because it's a fraction of binary can be represented by binary, since it is a fraction of itself!)
so +0.6 is actually a binary number it would be like... a voume for "yes" (I am sort of yes, very yes, extremely yes(on/in-direction), etc).
Then, what represents binary? If there are only two numbrs 1, and "0" (in binary)
Then binary must have some self-recursive property. I thought about it like this...
If 1(boolean-object-number) = yes, and 0 is not a binary number (because zero is really "null" = nothing in everyday usage... then 0 = not a number, then it really looks like....
1(boolean-object-number) = (positive)+ yes =*+ on*
-1(boolean-object-number) = (negative)- yes =*- on*
So it would look like
+1 is equal to +ON
-1 is equal to -ON
+1 = "+1"(1)
- 1 = "-1"(-1)
Therefore, the operators themselves (+ and minus) can also be represented as binary....
Therefore and because binary is a NUMBER, then it can have "fractional binary numbers"
Because a binary number is self-referencing in logic, so you'd have... (0.9+on) is equal to
+1 on.
+0.9 = +1 (and/or?) +0.9 (not sure hence the "?")
-0.9 = -1 (and/or?) -0.9 (at same time?)
Which is strange but it works...
so "binary operators"? are a 'superset-operator'? that is close or near energy equivalent to energy in some way? it makes my brain hurt... anyone who can clear this up would be appreciated.
It seems a boolean number contains a NUMBER and a VECTOR inside the number, and then also a "frequency" (i.e. part-on, part-off.... +0.6 = +1, (and/or) +0.6 (because it's a fraction of binary can be represented by binary, since it is a fraction of itself!)
so +0.6 is actually a binary number it would be like... a voume for "yes" (I am sort of yes, very yes, extremely yes(on/in-direction), etc).