What does the tightened prime number theorem imply?
It solves the many problems that arise from the invalid (general) Riemann Hypothesis.
What about the solution to the measure problem?
Any set becomes measurable. Measure theory can do without σ-algebras and zero sets. It is simpler overall.
What does the intex method do?
It solves linear inequalities and calculates eigenvalues and vectors in quadratic time.
What about the solution of the P-NP problem?
All (finite) non-deterministic problems can be solved deterministically.
What follows from open and closed being equal?
The topology becomes simpler: both represent redundant terms.
What are the advantages of mid-finite numbers?
They continuously fill the abrupt gap from finite to infinite numbers.
What about the redefinition of transcendental numbers?
It allows limiting to (infinitely) rational numbers and simplifying the theory.
What special role do the natural numbers play?
They are the basis for counting the elements of all existing sets.
What effect have the new operators pre and post?
They make it possible to work with irregular distances in analysis and they greatly simplify it.
What role does the exact integral play?
It is simpler, more precise and more general than the previous integral definitions.
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