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/sci/ - Science & Math

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15927224 No.15927224 [Reply] [Original]

If AI solves a millennium prize problem? Who wins the million?

>> No.15927228

>>15927224
well clearly the owner. slave's results belongs to their owner/master.

>> No.15927229

>>15927228
/thread

>> No.15927284

>>15927228
that's bullshit
the AI should get the money

>> No.15927291

>>15927224
The solution was revealed to me in a dream, therefore that money belongs to me.

>> No.15927296

>>15927284
What would a computer do with a lifetime supply of chocolate?

https://www.youtube.com/watch?v=tMZ2j9yK_NY

>> No.15927297

>>15927284
>give AI agency and resources
sure but that's not really happening

>> No.15927413

Why are people pretending AI is brand new?
we've had AI for decades....wait..... does that mean all the stuff that AI's worked on in the past, does it now becomes public domain? how much stuff is this exactly.

>> No.15927436
File: 1.23 MB, 1x1, TIMESAND___Fractional_Distance__20230808.pdf [View same] [iqdb] [saucenao] [google]
15927436

Fractional Distance: The Topology of the Real Number Line with Applications to the Riemann Hypothesis
Recent analysis has uncovered a broad swath of rarely considered real numbers called real numbers in the neighborhood of infinity. Here we extend the catalog of the rudimentary analytical properties of all real numbers by defining a set of fractional distance functions on the real number line and studying their behavior. The main results of are (1) to prove with modest axioms that some real numbers are greater than any natural number, (2) to develop a technique for taking a limit at infinity via the ordinary Cauchy definition reliant on the classical epsilon-delta formalism, and (3) to demonstrate an infinite number of non-trivial zeros of the Riemann zeta function in the neighborhood of infinity. We define numbers in the neighborhood of infinity as Cartesian products of Cauchy equivalence classes of rationals. We axiomatize the arithmetic of such numbers, prove all the operations are well-defined, and then make comparisons to the similar axioms of a complete ordered field. After developing the many underlying foundations, we present a basis for a topology.

>> No.15927437
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15927437

>> No.15927440
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15927440

>> No.15927443
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15927443

>> No.15927445
File: 18 KB, 477x297, TIMESAND___RHNO.png [View same] [iqdb] [saucenao] [google]
15927445

>> No.15927908

>>15927436
no. And stop spamming your pdfs

>> No.15928486

bump

>> No.15928517

>>15928486
>muh vanity thread