**OpenAI’s September 8 announcement of an AI-generated proof showing finite-time singularity in the forced Navier-Stokes equations—produced by roughly 10,000 internal agents over 88 hours and Lean-verified—has sharply raised trader attention.** The result targets statements C and D in the Clay formulation but relies on smooth external forcing, a point of debate among mathematicians. Concurrent work by Tristan Buckmaster and Levent Alpöge on related Euler and Boussinesq equations, published days earlier, has sparked priority and methodology questions. The Clay Mathematics Institute has issued no declaration, describing its review process as deliberately unhurried and rigorous; the problem remains officially open. Key near-term catalysts include further peer scrutiny, possible CMI statements, and any additional formal verifications that could accelerate or delay acceptance.
Tóm tắt AI thử nghiệm tham chiếu dữ liệu Polymarket. Đây không phải tư vấn giao dịch và không ảnh hưởng đến cách thị trường này được giải quyết. · Cập nhậtMỚI
Dec 31, 2026
December 31, 2026
8%
December 31, 2027
26%
December 31, 2028
44%
$5,315 KL.
December 31, 2026
$3,703 KL.
8%
December 31, 2027
$250 KL.
26%
December 31, 2028
$1,361 KL.
44%
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 of an AI-generated proof showing finite-time singularity in the forced Navier-Stokes equations—produced by roughly 10,000 internal agents over 88 hours and Lean-verified—has sharply raised trader attention.** The result targets statements C and D in the Clay formulation but relies on smooth external forcing, a point of debate among mathematicians. Concurrent work by Tristan Buckmaster and Levent Alpöge on related Euler and Boussinesq equations, published days earlier, has sparked priority and methodology questions. The Clay Mathematics Institute has issued no declaration, describing its review process as deliberately unhurried and rigorous; the problem remains officially open. Key near-term catalysts include further peer scrutiny, possible CMI statements, and any additional formal verifications that could accelerate or delay acceptance.
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.
Thị trường mở: Sep 9, 2026, 12:21 PM ET
Khối lượng
$5,315Ngày kết thúc
Jan 1, 2029Thị trường mở
Sep 9, 2026, 12:21 PM ETNgười giải quyết
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 of an AI-generated proof showing finite-time singularity in the forced Navier-Stokes equations—produced by roughly 10,000 internal agents over 88 hours and Lean-verified—has sharply raised trader attention.** The result targets statements C and D in the Clay formulation but relies on smooth external forcing, a point of debate among mathematicians. Concurrent work by Tristan Buckmaster and Levent Alpöge on related Euler and Boussinesq equations, published days earlier, has sparked priority and methodology questions. The Clay Mathematics Institute has issued no declaration, describing its review process as deliberately unhurried and rigorous; the problem remains officially open. Key near-term catalysts include further peer scrutiny, possible CMI statements, and any additional formal verifications that could accelerate or delay acceptance.
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.
Khối lượng
$5,315Ngày kết thúc
Jan 1, 2029Thị trường mở
Sep 9, 2026, 12:21 PM ETNgười giải quyết
0x65070BE91...**OpenAI’s September 8 announcement of an AI-generated proof showing finite-time singularity in the forced Navier-Stokes equations—produced by roughly 10,000 internal agents over 88 hours and Lean-verified—has sharply raised trader attention.** The result targets statements C and D in the Clay formulation but relies on smooth external forcing, a point of debate among mathematicians. Concurrent work by Tristan Buckmaster and Levent Alpöge on related Euler and Boussinesq equations, published days earlier, has sparked priority and methodology questions. The Clay Mathematics Institute has issued no declaration, describing its review process as deliberately unhurried and rigorous; the problem remains officially open. Key near-term catalysts include further peer scrutiny, possible CMI statements, and any additional formal verifications that could accelerate or delay acceptance.
Tóm tắt AI thử nghiệm tham chiếu dữ liệu Polymarket. Đây không phải tư vấn giao dịch và không ảnh hưởng đến cách thị trường này được giải quyết. · Cập nhật
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