Encode infinite number of dimensions of numbers to one number

# Encode infinite number of dimensions of numbers to one number
# INPUT:
# x = -infinity to infinity up by 1
# args[0:infinity]= every number between -infinity and infinity
# NO COLLISIONS
def INFINITY_UNIQUE_NUMBER_SERIES(x, *args):
    if (len(args) > 0): return INFINITY_UNIQUE_NUMBER_SERIES((x * 2 - 1) * (2 ** args[0]), *args[1:])
    return x


X = (y * 2 - 1) * (2^z) solve for z and y given x

z = log2(x / y * 2 - 1)
y = (X / (2 ^ z) + 1 / 2)

z = log2(x / (x / (2 ^ z) + 1 / 2) * 2 - 1)
y = (x / (2 ^ z) + 1 / 2)

z = log2(x / (X / (2 ^ log2(x / (X / (2 ^ z) + 1 / 2) * 2 - 1)) + 1 / 2) * 2 - 1)
z = log2(x / (X / (2 ^ log2(x / (X / (2 ^ log2(x / (X / (2 ^ z) + 1 / 2) * 2 - 1)) + 1 / 2) * 2 - 1)) + 1 / 2) * 2 - 1)


		x = ((((y * 2 - 1) * (2^z)) * 2 - 1) * (2^e)) solve for z and y and e given x

z = log2((((X / (2^e) + 1) / 2) / (2^z) + 1) / (2 * ((((X / (2^e) + 1) / 2) / (2^z) + 1) / 2)))

y = (((X / (2^e) + 1) / 2) / (2^z) + 1) / 2

e = log2((((X / (2^e) + 1) / 2) / (2^z) + 1) / (2 * y))