The Riemann Hypothesis is 261 years old.

Proof of the Reimann Hypothesis:

Riemann had idealized s as a spring of some sort (or a particle) whose
minimum strength is 1/2 and no matter the forces that might gnaw it
could not shrink it below this constant.

However, the spring or tensor  whose bottom is seated at the origin
P(0,0) can be stretched infinitely within the open ended rectangular
confinement of radius 1/2 unit.

s then becomes the sum of ‘a fixed base of ½’ and ‘a variant
(spectral) hypothenuse of the variable right-angled triangle  which is
generated of Im(s) whose value is t’.

In fact it is t that reaches out for infinite values when the proof
ends exactly, with the Riemann Zeta function turning to be zero, as
required.

This is the proof of the Riemann Hypothesis. It is geometrically
feasible within 2D. This resolves one of the most important problems
in mathematics.

Mike Atovigba
Benue State University
Makurdi Nigeria.

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