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User:Lorenzo Sauras Altuzarra
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- Website: lorenzosaurasaltuzarra.com
- A problem on the geometry of numbers: if and are integers such that and , and (resp., ) is a point of whose components exceed one (resp., have modulus one), when does the set of points of for which divides equal the first orthant of some shifted point-lattice?
- Note I: given any positive integer , the Diophantine equation is a Pillai equation and the Diophantine equation is a subkind of generalized Pillai equation.
- Note II: the affirmative form of the case in which and is Conjecture 4 from my article "Some applications of Baaz’s generalization method to the study of the factors of Fermat numbers".