In contrast to our intuitive notion of dimension (i.e. the topological dimension), which is an integer value (0 for a point, 1 for a line, 2 for a plane, etc)., the FD can be a non-integer value that is greater than the topological dimension.
Assume next that m is an integer ≥2 with (Lambda_{m}neq0).
#For every integer a, there is an integer b such that a + b = b + a = 0.
An automorphic number is an integer whose square ends with the given integer, as (25)2 = 625, and (76 2 = 5776.
A rectangular graphG is a grid graph that is isomorphic to R m,n), for some integers m and n, called the dimensions of G.
For example, if you have an integer pointer i, you can use i[2] which will retrieve the integer that is after the integer immediately after the integer pointed to by the reference (the integer that is 2 integers after the current location).
Gauss's theory of algebraic integers led to the question of determining when a polynomial of degree n with integer coefficients can be solved given the solvability of polynomial equations of lower degree but with coefficients that are algebraic integers.
So a 32-bit integer is a number that is stored with a series of 32 bits, each of which is either 0 or 1.
In other words, the cauliflower surface is 'leaking' into the third Euclidean dimension [2], that is, approximating a 3D object and corresponding to a non-integer FD.
That's a whole different dimension.
A problem with this view is that the scaled values of α may not be an integer.
