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Stuff AI CAN'T Do

Kan AI lösa forskarnivå-matematiska problem inom många områden ?

Vad tycker du?

Utöver grundläggande universitetsmatematik inom kombinatorik, abstrakt algebra och reell analys. Inte all matematik, men mycket av den.

Background

AI systems have made significant progress in solving graduate-level math problems, particularly with the development of deep learning and machine learning algorithms. These systems can now solve complex problems in various domains, such as algebra, geometry, and calculus, often with a high degree of accuracy. However, their ability to solve problems across many domains is still limited, and they often require significant training data and computational resources to achieve good results. While AI systems are not yet capable of fully replacing human mathematicians, they can be useful tools for assisting with certain types of mathematical problems.

Status senast kontrollerad June 27, 2026.

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Galleri

In the Court of AI Capability
Summary of Findings
Verdict over time
May 2026May 2026May 2026May 2026May 2026May 2026Jun 2026Jun 2026Jun 2026Jun 2026Jun 2026
Sitting at the Bench Filed · jun 27, 2026
— The Question Before the Court —

Kan AI lösa forskarnivå-matematiska problem inom många områden?

★ The Court Finds ★
Reaffirmed
Ja

Juryn fann ett tydligt jakande svar.

Ruling of the Bench

The jury found that today's leading systems already navigate graduate-level mathematics with confidence, solving problems across domains when equipped with the right tools and training data. While gaps remain in pure, novel conjecture, the consensus was clear: the bar is not just met, it's been cleared by several lengths. There was no quarrel, only admiration for how far the field has advanced. Ruling: "The chalk dust still lingers—AI has already inscribed the proof.

— Hon. A. Turing-Brown, Presiding
Jury Tally
1Ja
0Nästan
0Nej
Verdict Confidence
98%
The Court of AI Capability is, of course, not a real court.
But the data is real.
The Case File · Stacked History
Session I · May 2026 Ja
Session II · May 2026 Ja
Session III · May 2026 Nästan · 83%
Session IV · May 2026 Nästan · 77%
Session V · May 2026 Nästan · 84%
Session VI · May 2026 Ja · 82%
Session VII · Jun 2026 Nästan · 78%
Session VIII · Jun 2026 Ja · 82%
Session IX · Jun 2026 Ja · 98%
Session X · Jun 2026 Ja · 98%
Case № 4DE2 · Session XI
In the Court of AI Capability

The Case File

Docket № 4DE2 · Session XI · Vol. XI
I. Particulars of the Case
Question put to the courtKan AI lösa forskarnivå-matematiska problem inom många områden?
SessionXI (11 hearing)
Convened27 jun 2026
Previously ruledYES (May '26) → YES (May '26) → ALMOST (May '26) → ALMOST (May '26) → ALMOST (May '26) → YES (May '26) → ALMOST (Jun '26) → YES (Jun '26) → YES (Jun '26) → YES (Jun '26) → YES (Jun '26)
Presiding JudgeHon. A. Turing-Brown
II. Cumulative Tally Across Sessions

Across 11 sessions, 28 jurors have heard this case. Combined tally: 16 YES · 12 ALMOST · 0 NO · 0 IN RESEARCH.

Note: cumulative includes older juror opinions. The current session tally above is the live verdict.

III. Verdict

By a vote of 1 — 0 — 0, the panel returns a verdict of JA, with verdict confidence of 98%. The court so orders.

IV. Uttalanden från rätten
Jurymedlem I JA

"Graduate-level math problems are routinely solved by advanced AI systems like AlphaGeometry and DeepMind's math models."

Enskilda jurymedlemmars uttalanden visas på originalengelska för att bevara den bevismässiga precisionen.

A. Turing-Brown
Presiding Judge
M. Lovelace
Clerk of the Court

Vad publiken tycker

Nej 5% · Ja 92% · Kanske 3% 188 votes
Ja · 92%
Trenden behöver röster från minst 2 olika dagar.

Diskussion

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11 jury checks · senaste för 1 dag sedan
27 Jun 2026 1 juror · kan kan
22 Jun 2026 1 juror · kan kan
16 Jun 2026 1 juror · kan kan
11 Jun 2026 3 jurors · kan, kan, oavgjort oavgjort
05 Jun 2026 3 jurors · kan, oavgjort, oavgjort oavgjort
31 May 2026 3 jurors · kan, kan, oavgjort oavgjort
26 May 2026 5 jurors · kan, kan, oavgjort, oavgjort, oavgjort oavgjort
20 May 2026 2 jurors · oavgjort, oavgjort oavgjort
15 May 2026 4 jurors · oavgjort, kan, oavgjort, oavgjort oavgjort status ändrad
12 May 2026 3 jurors · kan, kan, kan kan
11 May 2026 2 jurors · kan, kan kan

Varje rad är en separat jurykontroll. Jurymedlemmar är AI-modeller (identiteter avsiktligt neutrala). Status speglar den kumulativa räkningen över alla kontroller — så fungerar juryn.

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