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icon for OpenAI retracts Navier-Stokes solution in 2026?

OpenAI retracts Navier-Stokes solution in 2026?

icon for OpenAI retracts Navier-Stokes solution in 2026?

OpenAI retracts Navier-Stokes solution in 2026?

48% সম্ভাবনা
Polymarket
নতুন
48% সম্ভাবনা
Polymarket
নতুন
This market will resolve to "Yes" if OpenAI retracts its Navier-Stokes solution between market creation and December 31, 2026, 11:59 PM ET. Otherwise, this market will resolve to "No". OpenAI's Navier-Stokes solution refers to the Navier-Stokes solution that OpenAI announced on September 8, 2026 (https://openai.com/index/navier-stokes-solution/). A qualifying retraction occurs when OpenAI officially and publicly states that the published proof was incorrect or does not solve the Navier-Stokes problem. Statements by any other party will not qualify. Revisions that do not retract the correctness of the initial proof as a solution to the Navier-Stokes problem will not qualify. Statements about the authorship, credit, or attribution of the result, or about whether it qualifies for the Millennium Prize, will not on their own qualify. The primary resolution source for this market will be official information from OpenAI; however, a consensus of credible reporting may also be used.OpenAI’s recent announcement of an AI-generated proof for a finite-time singularity in the Navier-Stokes equations, formalized in Lean and released publicly on September 8, 2026, forms the core driver of the near-even trader consensus around non-retraction. The effort, involving an internal model more capable than GPT-6 Astra and roughly 10,000 agents over 88 hours, produced a verifiable write-up and repository that narrows the claim to specific statements in the Millennium Prize formulation. Lingering uncertainty stems from the intense credit dispute with NYU mathematician Tristan Buckmaster and Anthropic’s Levent Alpöge over parallel work on related Euler problems, alongside the inherent complexity of independently auditing large-scale AI-assisted mathematics. Key upcoming catalysts include broader community scrutiny of the Lean formalization, potential Clay Mathematics Institute commentary, and any corrections that could emerge before year-end as mathematicians test edge cases and reproducibility.

This market will resolve to "Yes" if OpenAI retracts its Navier-Stokes solution between market creation and December 31, 2026, 11:59 PM ET. Otherwise, this market will resolve to "No".

OpenAI's Navier-Stokes solution refers to the Navier-Stokes solution that OpenAI announced on September 8, 2026 (https://openai.com/index/navier-stokes-solution/).

A qualifying retraction occurs when OpenAI officially and publicly states that the published proof was incorrect or does not solve the Navier-Stokes problem. Statements by any other party will not qualify. Revisions that do not retract the correctness of the initial proof as a solution to the Navier-Stokes problem will not qualify. Statements about the authorship, credit, or attribution of the result, or about whether it qualifies for the Millennium Prize, will not on their own qualify.

The primary resolution source for this market will be official information from OpenAI; however, a consensus of credible reporting may also be used.
This market will resolve to "Yes" if OpenAI retracts its Navier-Stokes solution between market creation and December 31, 2026, 11:59 PM ET. Otherwise, this market will resolve to "No". OpenAI's Navier-Stokes solution refers to the Navier-Stokes solution that OpenAI announced on September 8, 2026 (https://openai.com/index/navier-stokes-solution/). A qualifying retraction occurs when OpenAI officially and publicly states that the published proof was incorrect or does not solve the Navier-Stokes problem. Statements by any other party will not qualify. Revisions that do not retract the correctness of the initial proof as a solution to the Navier-Stokes problem will not qualify. Statements about the authorship, credit, or attribution of the result, or about whether it qualifies for the Millennium Prize, will not on their own qualify. The primary resolution source for this market will be official information from OpenAI; however, a consensus of credible reporting may also be used.
ভলিউম
$0
শেষ তারিখ
Jan 1, 2027
মার্কেট ওপেন হয়েছে
Sep 9, 2026, 6:02 PM ET

রেজলভার

0x65070BE91...
This market will resolve to "Yes" if OpenAI retracts its Navier-Stokes solution between market creation and December 31, 2026, 11:59 PM ET. Otherwise, this market will resolve to "No". OpenAI's Navier-Stokes solution refers to the Navier-Stokes solution that OpenAI announced on September 8, 2026 (https://openai.com/index/navier-stokes-solution/). A qualifying retraction occurs when OpenAI officially and publicly states that the published proof was incorrect or does not solve the Navier-Stokes problem. Statements by any other party will not qualify. Revisions that do not retract the correctness of the initial proof as a solution to the Navier-Stokes problem will not qualify. Statements about the authorship, credit, or attribution of the result, or about whether it qualifies for the Millennium Prize, will not on their own qualify. The primary resolution source for this market will be official information from OpenAI; however, a consensus of credible reporting may also be used.OpenAI’s recent announcement of an AI-generated proof for a finite-time singularity in the Navier-Stokes equations, formalized in Lean and released publicly on September 8, 2026, forms the core driver of the near-even trader consensus around non-retraction. The effort, involving an internal model more capable than GPT-6 Astra and roughly 10,000 agents over 88 hours, produced a verifiable write-up and repository that narrows the claim to specific statements in the Millennium Prize formulation. Lingering uncertainty stems from the intense credit dispute with NYU mathematician Tristan Buckmaster and Anthropic’s Levent Alpöge over parallel work on related Euler problems, alongside the inherent complexity of independently auditing large-scale AI-assisted mathematics. Key upcoming catalysts include broader community scrutiny of the Lean formalization, potential Clay Mathematics Institute commentary, and any corrections that could emerge before year-end as mathematicians test edge cases and reproducibility.

This market will resolve to "Yes" if OpenAI retracts its Navier-Stokes solution between market creation and December 31, 2026, 11:59 PM ET. Otherwise, this market will resolve to "No".

OpenAI's Navier-Stokes solution refers to the Navier-Stokes solution that OpenAI announced on September 8, 2026 (https://openai.com/index/navier-stokes-solution/).

A qualifying retraction occurs when OpenAI officially and publicly states that the published proof was incorrect or does not solve the Navier-Stokes problem. Statements by any other party will not qualify. Revisions that do not retract the correctness of the initial proof as a solution to the Navier-Stokes problem will not qualify. Statements about the authorship, credit, or attribution of the result, or about whether it qualifies for the Millennium Prize, will not on their own qualify.

The primary resolution source for this market will be official information from OpenAI; however, a consensus of credible reporting may also be used.
This market will resolve to "Yes" if OpenAI retracts its Navier-Stokes solution between market creation and December 31, 2026, 11:59 PM ET. Otherwise, this market will resolve to "No". OpenAI's Navier-Stokes solution refers to the Navier-Stokes solution that OpenAI announced on September 8, 2026 (https://openai.com/index/navier-stokes-solution/). A qualifying retraction occurs when OpenAI officially and publicly states that the published proof was incorrect or does not solve the Navier-Stokes problem. Statements by any other party will not qualify. Revisions that do not retract the correctness of the initial proof as a solution to the Navier-Stokes problem will not qualify. Statements about the authorship, credit, or attribution of the result, or about whether it qualifies for the Millennium Prize, will not on their own qualify. The primary resolution source for this market will be official information from OpenAI; however, a consensus of credible reporting may also be used.
ভলিউম
$0
শেষ তারিখ
Jan 1, 2027
মার্কেট ওপেন হয়েছে
Sep 9, 2026, 6:02 PM ET

রেজলভার

0x65070BE91...

বাহ্যিক লিংক থেকে সাবধান।

সচরাচর জিজ্ঞাসা

"OpenAI retracts Navier-Stokes solution in 2026?" হলো Polymarket-এ একটি প্রেডিকশন মার্কেট যেখানে ট্রেডাররা এই ইভেন্টটি ঘটবে কিনা তার ভিত্তিতে "Yes" বা "No" শেয়ার কেনাবেচা করে। বর্তমান ক্রাউড-সোর্সড সম্ভাবনা "Yes"-এর জন্য 48%। যেমন, "Yes" 48¢-এ মূল্যায়িত হলে, মার্কেট সম্মিলিতভাবে এই ইভেন্টটি ঘটার 48% সম্ভাবনা নির্ধারণ করে। ট্রেডাররা নতুন ডেভেলপমেন্ট ও তথ্যে প্রতিক্রিয়া জানালে এই অডস ক্রমাগত পরিবর্তিত হয়। মার্কেট রেজোলিউশনে সঠিক ফলাফলের শেয়ার প্রতিটি $1-এ রিডিমযোগ্য।

"OpenAI retracts Navier-Stokes solution in 2026?" Polymarket-এ একটি নতুন তৈরি মার্কেট, Sep 9, 2026-এ লঞ্চ হয়েছে। একটি নতুন মার্কেট হিসেবে, এটি প্রথম ট্রেডারদের মধ্যে একজন হয়ে অডস সেট করার ও মার্কেটের প্রাথমিক মূল্য সংকেত প্রতিষ্ঠা করার সুযোগ। সময়ের সাথে মার্কেট গতি পেলে ভলিউম ও ট্রেডিং অ্যাক্টিভিটি ট্র্যাক করতে এই পেজ বুকমার্ক করতে পারেন।

"OpenAI retracts Navier-Stokes solution in 2026?"-এ ট্রেড করতে, শুধু বেছে নিন আপনি বিশ্বাস করেন উত্তর "Yes" নাকি "No"। প্রতিটি সাইডের একটি বর্তমান দাম আছে যা মার্কেটের ইম্প্লায়েড প্রবাবিলিটি প্রতিফলিত করে। আপনার পরিমাণ লিখুন এবং "Trade" ক্লিক করুন। যদি আপনি "Yes" শেয়ার কেনেন এবং ফলাফল "Yes" হিসেবে রেজলভ হয়, প্রতিটি শেয়ার $1 দেয়। "No" হলে, আপনার "Yes" শেয়ার $0 দেয়। রেজোলিউশনের আগে যেকোনো সময় শেয়ার বিক্রিও করতে পারেন।

"OpenAI retracts Navier-Stokes solution in 2026?"-এর বর্তমান সম্ভাবনা "Yes"-এর জন্য 48%। মানে Polymarket ক্রাউড বর্তমানে এই ইভেন্টটি ঘটার 48% সম্ভাবনা বিশ্বাস করে। এই অডস প্রকৃত ট্রেডের ভিত্তিতে রিয়েল-টাইমে আপডেট হয়।

"OpenAI retracts Navier-Stokes solution in 2026?"-এর রেজোলিউশন নিয়ম সঠিকভাবে সংজ্ঞায়িত করে প্রতিটি ফলাফলকে বিজয়ী ঘোষণা করতে কী ঘটতে হবে — ফলাফল নির্ধারণে ব্যবহৃত অফিসিয়াল ডেটা সোর্স সহ। আপনি এই পেজের মন্তব্যের উপরে "Rules" সেকশনে সম্পূর্ণ রেজোলিউশন মানদণ্ড রিভিউ করতে পারেন।