where ℤ denotes the multi set of integer numbers. By the Loubé ré Magic Squares
L (as we denote it), we understand the set of magic squares formed by the De La
Loubé ré Procedure. It is explicated that the set equipped with the matrix binary
operation of addition ⊕ (as we denote it) forms an infinite additive abelian group,
and the set enclosed with the rational numbers multiplication ⊗ (as we denote it)
forms an infinite multiplicative abelian group if the underlining set so considered
of the entries of the aforementioned squares is the multi set of the aforementioned
set of numbers. (L, ⊕,⊗) forms an infinite field.