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icon for OpenAI ने एक और मिलेनियम पुरस्कार समाधान की घोषणा की...?

OpenAI ने एक और मिलेनियम पुरस्कार समाधान की घोषणा की...?

icon for OpenAI ने एक और मिलेनियम पुरस्कार समाधान की घोषणा की...?

OpenAI ने एक और मिलेनियम पुरस्कार समाधान की घोषणा की...?

नया

$56,915 वॉल्यूम

30 सित, 2026
Polymarket

$56,915 वॉल्यूम

Polymarket

30 सितंबर, 2026

$30,735 वॉल्यूम

38%

31 दिसंबर, 2026

$19,470 वॉल्यूम

74%

31 दिसंबर, 2027

$6,709 वॉल्यूम

91%

This market will resolve to "Yes" if OpenAI, or an official representative of OpenAI, announces that OpenAI has solved any of the qualifying Millennium Prize Problems between market creation and the specified date, 11:59 PM ET. Otherwise, this market will resolve to "No". The qualifying problems are the Riemann Hypothesis, P versus NP, the Yang-Mills existence and mass gap problem, the Hodge Conjecture, and the Birch and Swinnerton-Dyer Conjecture (https://www.claymath.org/millennium-problems/). Announcements concerning the Navier-Stokes existence and smoothness problem will not qualify. A qualifying announcement must express that the problem has been solved; announcements of partial results or progress toward a solution will not qualify. The announcement must present the solution as the work of OpenAI, its researchers, or its models, alone or jointly with outside researchers. An announcement that only credits or congratulates outside researchers, including researchers who used OpenAI's models, compute, or research credits, will not qualify. No further confirmation from Clay Math Institute or any other organization is required. The primary resolution source for this market will be official information from OpenAI and/or its official representatives; however, a consensus of credible reporting may also be used.OpenAI’s September 8 announcement that an internal model and roughly 10,000 coordinating agents produced a Lean-verified proof resolving key statements of the Navier-Stokes existence and smoothness problem has sharply raised expectations for further AI-driven breakthroughs on the remaining Millennium Prize Problems. The effort, launched after rumors of parallel work by Anthropic researcher Levent Alpöge and NYU’s Tristan Buckmaster on related Euler equations, consumed millions in compute and highlighted rapid gains in multi-agent reasoning and formal verification. Traders now weigh whether this positions OpenAI to claim another qualifying solution—such as the Riemann Hypothesis or P versus NP—before year-end 2027, or if independent scrutiny, potential credit disputes, and the Clay Institute’s rigorous review process will slow additional public announcements. Competitive pressure from Anthropic and other labs adds to the uncertainty around timelines.

This market will resolve to "Yes" if OpenAI, or an official representative of OpenAI, announces that OpenAI has solved any of the qualifying Millennium Prize Problems between market creation and the specified date, 11:59 PM ET. Otherwise, this market will resolve to "No".

The qualifying problems are the Riemann Hypothesis, P versus NP, the Yang-Mills existence and mass gap problem, the Hodge Conjecture, and the Birch and Swinnerton-Dyer Conjecture (https://www.claymath.org/millennium-problems/). Announcements concerning the Navier-Stokes existence and smoothness problem will not qualify.

A qualifying announcement must express that the problem has been solved; announcements of partial results or progress toward a solution will not qualify. The announcement must present the solution as the work of OpenAI, its researchers, or its models, alone or jointly with outside researchers. An announcement that only credits or congratulates outside researchers, including researchers who used OpenAI's models, compute, or research credits, will not qualify. No further confirmation from Clay Math Institute or any other organization is required.

The primary resolution source for this market will be official information from OpenAI and/or its official representatives; however, a consensus of credible reporting may also be used.
This market will resolve to "Yes" if OpenAI, or an official representative of OpenAI, announces that OpenAI has solved any of the qualifying Millennium Prize Problems between market creation and the specified date, 11:59 PM ET. Otherwise, this market will resolve to "No". The qualifying problems are the Riemann Hypothesis, P versus NP, the Yang-Mills existence and mass gap problem, the Hodge Conjecture, and the Birch and Swinnerton-Dyer Conjecture (https://www.claymath.org/millennium-problems/). Announcements concerning the Navier-Stokes existence and smoothness problem will not qualify. A qualifying announcement must express that the problem has been solved; announcements of partial results or progress toward a solution will not qualify. The announcement must present the solution as the work of OpenAI, its researchers, or its models, alone or jointly with outside researchers. An announcement that only credits or congratulates outside researchers, including researchers who used OpenAI's models, compute, or research credits, will not qualify. No further confirmation from Clay Math Institute or any other organization is required. The primary resolution source for this market will be official information from OpenAI and/or its official representatives; however, a consensus of credible reporting may also be used.
वॉल्यूम
$56,915
समाप्ति तिथि
1 जन, 2028
बाज़ार खुला
Sep 9, 2026, 12:00 PM ET

रिज़ॉल्वर

0x65070BE91...
This market will resolve to "Yes" if OpenAI, or an official representative of OpenAI, announces that OpenAI has solved any of the qualifying Millennium Prize Problems between market creation and the specified date, 11:59 PM ET. Otherwise, this market will resolve to "No". The qualifying problems are the Riemann Hypothesis, P versus NP, the Yang-Mills existence and mass gap problem, the Hodge Conjecture, and the Birch and Swinnerton-Dyer Conjecture (https://www.claymath.org/millennium-problems/). Announcements concerning the Navier-Stokes existence and smoothness problem will not qualify. A qualifying announcement must express that the problem has been solved; announcements of partial results or progress toward a solution will not qualify. The announcement must present the solution as the work of OpenAI, its researchers, or its models, alone or jointly with outside researchers. An announcement that only credits or congratulates outside researchers, including researchers who used OpenAI's models, compute, or research credits, will not qualify. No further confirmation from Clay Math Institute or any other organization is required. The primary resolution source for this market will be official information from OpenAI and/or its official representatives; however, a consensus of credible reporting may also be used.OpenAI’s September 8 announcement that an internal model and roughly 10,000 coordinating agents produced a Lean-verified proof resolving key statements of the Navier-Stokes existence and smoothness problem has sharply raised expectations for further AI-driven breakthroughs on the remaining Millennium Prize Problems. The effort, launched after rumors of parallel work by Anthropic researcher Levent Alpöge and NYU’s Tristan Buckmaster on related Euler equations, consumed millions in compute and highlighted rapid gains in multi-agent reasoning and formal verification. Traders now weigh whether this positions OpenAI to claim another qualifying solution—such as the Riemann Hypothesis or P versus NP—before year-end 2027, or if independent scrutiny, potential credit disputes, and the Clay Institute’s rigorous review process will slow additional public announcements. Competitive pressure from Anthropic and other labs adds to the uncertainty around timelines.

This market will resolve to "Yes" if OpenAI, or an official representative of OpenAI, announces that OpenAI has solved any of the qualifying Millennium Prize Problems between market creation and the specified date, 11:59 PM ET. Otherwise, this market will resolve to "No".

The qualifying problems are the Riemann Hypothesis, P versus NP, the Yang-Mills existence and mass gap problem, the Hodge Conjecture, and the Birch and Swinnerton-Dyer Conjecture (https://www.claymath.org/millennium-problems/). Announcements concerning the Navier-Stokes existence and smoothness problem will not qualify.

A qualifying announcement must express that the problem has been solved; announcements of partial results or progress toward a solution will not qualify. The announcement must present the solution as the work of OpenAI, its researchers, or its models, alone or jointly with outside researchers. An announcement that only credits or congratulates outside researchers, including researchers who used OpenAI's models, compute, or research credits, will not qualify. No further confirmation from Clay Math Institute or any other organization is required.

The primary resolution source for this market will be official information from OpenAI and/or its official representatives; however, a consensus of credible reporting may also be used.
This market will resolve to "Yes" if OpenAI, or an official representative of OpenAI, announces that OpenAI has solved any of the qualifying Millennium Prize Problems between market creation and the specified date, 11:59 PM ET. Otherwise, this market will resolve to "No". The qualifying problems are the Riemann Hypothesis, P versus NP, the Yang-Mills existence and mass gap problem, the Hodge Conjecture, and the Birch and Swinnerton-Dyer Conjecture (https://www.claymath.org/millennium-problems/). Announcements concerning the Navier-Stokes existence and smoothness problem will not qualify. A qualifying announcement must express that the problem has been solved; announcements of partial results or progress toward a solution will not qualify. The announcement must present the solution as the work of OpenAI, its researchers, or its models, alone or jointly with outside researchers. An announcement that only credits or congratulates outside researchers, including researchers who used OpenAI's models, compute, or research credits, will not qualify. No further confirmation from Clay Math Institute or any other organization is required. The primary resolution source for this market will be official information from OpenAI and/or its official representatives; however, a consensus of credible reporting may also be used.
वॉल्यूम
$56,915
समाप्ति तिथि
1 जन, 2028
बाज़ार खुला
Sep 9, 2026, 12:00 PM ET

रिज़ॉल्वर

0x65070BE91...

बाहरी लिंक से सावधान रहें।

अक्सर पूछे जाने वाले प्रश्न

"OpenAI ने एक और मिलेनियम पुरस्कार समाधान की घोषणा की...?" Polymarket पर 3 संभावित परिणामों वाला एक प्रेडिक्शन मार्केट है। वर्तमान में, 31 दिसंबर, 2027 91% (91¢¢ प्रति शेयर) की implied probability के साथ आगे है, उसके बाद 31 दिसंबर, 2026 74% पर है।

आज तक, "OpenAI ने एक और मिलेनियम पुरस्कार समाधान की घोषणा की...?" ने कुल $56.9K ट्रेडिंग वॉल्यूम उत्पन्न किया है जब से बाज़ार Sep 9, 2026 को लॉन्च हुआ। ट्रेडिंग गतिविधि का यह स्तर Polymarket समुदाय से मज़बूत जुड़ाव दर्शाता है और यह सुनिश्चित करने में मदद करता है कि वर्तमान संभावनाएँ बाज़ार प्रतिभागियों के गहरे पूल से सूचित हैं। आप इस पेज पर सीधे लाइव मूल्य गतिविधियाँ ट्रैक कर सकते हैं और किसी भी परिणाम पर ट्रेड कर सकते हैं।

"OpenAI ने एक और मिलेनियम पुरस्कार समाधान की घोषणा की...?" पर ट्रेड करने के लिए, इस पेज पर सूचीबद्ध 3 उपलब्ध परिणाम ब्राउज़ करें। प्रत्येक परिणाम बाज़ार की निहित संभावना को दर्शाने वाली वर्तमान कीमत प्रदर्शित करता है। पोजीशन लेने के लिए, वह परिणाम चुनें जो आपको सबसे संभावित लगता है, उसके पक्ष में ट्रेड करने के लिए "हाँ" या विरुद्ध ट्रेड करने के लिए "नहीं" चुनें, अपनी राशि दर्ज करें, और "ट्रेड" पर क्लिक करें।

"OpenAI ने एक और मिलेनियम पुरस्कार समाधान की घोषणा की...?" के लिए वर्तमान प्रबल दावेदार "31 दिसंबर, 2027" 91% पर है। निकटतम परिणाम "31 दिसंबर, 2026" 74% पर है। ये संभावनाएँ रियल-टाइम में अपडेट होती हैं जैसे-जैसे ट्रेडर शेयर खरीदते और बेचते हैं।

"OpenAI ने एक और मिलेनियम पुरस्कार समाधान की घोषणा की...?" के समाधान नियम ठीक-ठीक परिभाषित करते हैं कि प्रत्येक परिणाम को विजेता घोषित करने के लिए क्या होना चाहिए — जिसमें परिणाम निर्धारित करने के लिए उपयोग किए गए आधिकारिक डेटा स्रोत शामिल हैं। आप इस पेज पर टिप्पणियों के ऊपर "नियम" अनुभाग में पूर्ण समाधान मानदंड की समीक्षा कर सकते हैं।