OpenAI’s September 8 announcement that an internal swarm of 10,000 AI agents produced a verified proof of finite-time singularity in the forced 3D Navier-Stokes equations—complete with Lean formalization—has driven trader sentiment sharply higher on a CMI declaration. The Clay Mathematics Institute responded on September 11 by stating the problem appears settled and explicitly crediting accelerating technologies, while confirming its deliberately unhurried review process for credit assignment. Ongoing disputes over authorship between OpenAI researchers and independent mathematicians using Anthropic models introduce uncertainty about full acceptance, yet the combination of an analytical proof, machine-checked formalization, and CMI’s public acknowledgment positions a positive resolution as the consensus outcome once expert scrutiny concludes.
Експериментальне резюме, згенероване ШІ з посиланням на дані Polymarket. Це не торгова порада і не впливає на вирішення цього ринку. · ОновленоWill CMI declare the Navier-Stokes problem solved by ___?
Will CMI declare the Navier-Stokes problem solved by ___?
$12,092 Обс.
Dec 31, 2028
December 31, 2026
6%
December 31, 2027
19%
December 31, 2028
39%
$12,092 Обс.
December 31, 2026
$6,635 Обс.
6%
December 31, 2027
$2,943 Обс.
19%
December 31, 2028
$2,515 Обс.
39%
This market will resolve to "Yes" if the Clay Mathematics Institute (CMI) awards a Millennium Prize for the Navier-Stokes existence and smoothness problem, or otherwise officially declares the Navier-Stokes existence and smoothness problem solved on its website or in an official communication, by 11:59 PM ET of the listed date. Otherwise, this market will resolve to "No".
A Millennium Prize award will qualify as an official declaration, but is not required; an official CMI statement that the Navier-Stokes existence and smoothness problem has been solved is sufficient on its own. Whether the solution was produced in whole or in part by artificial intelligence, and whether any recipient accepts or declines a prize, will not be considered.
A published or publicly posted proof will not qualify on its own, regardless of its acceptance by the mathematical community.
The primary resolution source will be official information from the Clay Mathematics Institute (e.g., https://www.claymath.org); however, a consensus of credible reporting may be used to confirm that a qualifying CMI declaration or award has occurred.OpenAI’s September 8 announcement that an internal swarm of 10,000 AI agents produced a verified proof of finite-time singularity in the forced 3D Navier-Stokes equations—complete with Lean formalization—has driven trader sentiment sharply higher on a CMI declaration. The Clay Mathematics Institute responded on September 11 by stating the problem appears settled and explicitly crediting accelerating technologies, while confirming its deliberately unhurried review process for credit assignment. Ongoing disputes over authorship between OpenAI researchers and independent mathematicians using Anthropic models introduce uncertainty about full acceptance, yet the combination of an analytical proof, machine-checked formalization, and CMI’s public acknowledgment positions a positive resolution as the consensus outcome once expert scrutiny concludes.
This market will resolve to "Yes" if the Clay Mathematics Institute (CMI) awards a Millennium Prize for the Navier-Stokes existence and smoothness problem, or otherwise officially declares the Navier-Stokes existence and smoothness problem solved on its website or in an official communication, by 11:59 PM ET of the listed date. Otherwise, this market will resolve to "No".
A Millennium Prize award will qualify as an official declaration, but is not required; an official CMI statement that the Navier-Stokes existence and smoothness problem has been solved is sufficient on its own. Whether the solution was produced in whole or in part by artificial intelligence, and whether any recipient accepts or declines a prize, will not be considered.
A published or publicly posted proof will not qualify on its own, regardless of its acceptance by the mathematical community.
The primary resolution source will be official information from the Clay Mathematics Institute (e.g., https://www.claymath.org); however, a consensus of credible reporting may be used to confirm that a qualifying CMI declaration or award has occurred.
A Millennium Prize award will qualify as an official declaration, but is not required; an official CMI statement that the Navier-Stokes existence and smoothness problem has been solved is sufficient on its own. Whether the solution was produced in whole or in part by artificial intelligence, and whether any recipient accepts or declines a prize, will not be considered.
A published or publicly posted proof will not qualify on its own, regardless of its acceptance by the mathematical community.
The primary resolution source will be official information from the Clay Mathematics Institute (e.g., https://www.claymath.org); however, a consensus of credible reporting may be used to confirm that a qualifying CMI declaration or award has occurred.
Ринок відкрито: Sep 9, 2026, 12:21 PM ET
Обсяг
$12,092Дата завершення
Jan 1, 2029Ринок відкрито
Sep 9, 2026, 12:21 PM ETВирішувач
0x65070BE91...This market will resolve to "Yes" if the Clay Mathematics Institute (CMI) awards a Millennium Prize for the Navier-Stokes existence and smoothness problem, or otherwise officially declares the Navier-Stokes existence and smoothness problem solved on its website or in an official communication, by 11:59 PM ET of the listed date. Otherwise, this market will resolve to "No".
A Millennium Prize award will qualify as an official declaration, but is not required; an official CMI statement that the Navier-Stokes existence and smoothness problem has been solved is sufficient on its own. Whether the solution was produced in whole or in part by artificial intelligence, and whether any recipient accepts or declines a prize, will not be considered.
A published or publicly posted proof will not qualify on its own, regardless of its acceptance by the mathematical community.
The primary resolution source will be official information from the Clay Mathematics Institute (e.g., https://www.claymath.org); however, a consensus of credible reporting may be used to confirm that a qualifying CMI declaration or award has occurred.OpenAI’s September 8 announcement that an internal swarm of 10,000 AI agents produced a verified proof of finite-time singularity in the forced 3D Navier-Stokes equations—complete with Lean formalization—has driven trader sentiment sharply higher on a CMI declaration. The Clay Mathematics Institute responded on September 11 by stating the problem appears settled and explicitly crediting accelerating technologies, while confirming its deliberately unhurried review process for credit assignment. Ongoing disputes over authorship between OpenAI researchers and independent mathematicians using Anthropic models introduce uncertainty about full acceptance, yet the combination of an analytical proof, machine-checked formalization, and CMI’s public acknowledgment positions a positive resolution as the consensus outcome once expert scrutiny concludes.
This market will resolve to "Yes" if the Clay Mathematics Institute (CMI) awards a Millennium Prize for the Navier-Stokes existence and smoothness problem, or otherwise officially declares the Navier-Stokes existence and smoothness problem solved on its website or in an official communication, by 11:59 PM ET of the listed date. Otherwise, this market will resolve to "No".
A Millennium Prize award will qualify as an official declaration, but is not required; an official CMI statement that the Navier-Stokes existence and smoothness problem has been solved is sufficient on its own. Whether the solution was produced in whole or in part by artificial intelligence, and whether any recipient accepts or declines a prize, will not be considered.
A published or publicly posted proof will not qualify on its own, regardless of its acceptance by the mathematical community.
The primary resolution source will be official information from the Clay Mathematics Institute (e.g., https://www.claymath.org); however, a consensus of credible reporting may be used to confirm that a qualifying CMI declaration or award has occurred.
A Millennium Prize award will qualify as an official declaration, but is not required; an official CMI statement that the Navier-Stokes existence and smoothness problem has been solved is sufficient on its own. Whether the solution was produced in whole or in part by artificial intelligence, and whether any recipient accepts or declines a prize, will not be considered.
A published or publicly posted proof will not qualify on its own, regardless of its acceptance by the mathematical community.
The primary resolution source will be official information from the Clay Mathematics Institute (e.g., https://www.claymath.org); however, a consensus of credible reporting may be used to confirm that a qualifying CMI declaration or award has occurred.
Обсяг
$12,092Дата завершення
Jan 1, 2029Ринок відкрито
Sep 9, 2026, 12:21 PM ETВирішувач
0x65070BE91...OpenAI’s September 8 announcement that an internal swarm of 10,000 AI agents produced a verified proof of finite-time singularity in the forced 3D Navier-Stokes equations—complete with Lean formalization—has driven trader sentiment sharply higher on a CMI declaration. The Clay Mathematics Institute responded on September 11 by stating the problem appears settled and explicitly crediting accelerating technologies, while confirming its deliberately unhurried review process for credit assignment. Ongoing disputes over authorship between OpenAI researchers and independent mathematicians using Anthropic models introduce uncertainty about full acceptance, yet the combination of an analytical proof, machine-checked formalization, and CMI’s public acknowledgment positions a positive resolution as the consensus outcome once expert scrutiny concludes.
Експериментальне резюме, згенероване ШІ з посиланням на дані Polymarket. Це не торгова порада і не впливає на вирішення цього ринку. · Оновлено
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