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icon for ¿El CMI declarará resuelto el problema de Navier-Stokes antes del ___?

¿El CMI declarará resuelto el problema de Navier-Stokes antes del ___?

icon for ¿El CMI declarará resuelto el problema de Navier-Stokes antes del ___?

¿El CMI declarará resuelto el problema de Navier-Stokes antes del ___?

$13,844 Vol.

31 dic 2027
Polymarket

$13,844 Vol.

Polymarket

31 de diciembre de 2026

$7,210 Vol.

6%

31 de diciembre de 2027

$4,080 Vol.

15%

31 de diciembre de 2028

$2,555 Vol.

38%

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.Recent OpenAI announcements have driven trader sentiment on whether the Clay Mathematics Institute will declare the Navier-Stokes existence and smoothness problem solved by a given deadline. On September 8, 2026, OpenAI reported that an internal swarm of roughly 10,000 AI agents, coordinated by an advanced large language model, produced an analytical proof and Lean formalization showing finite-time singularity (blowup) under smooth external forcing, addressing Clay statements C and D. CMI responded three days later by stating the problem has “apparently been settled” while emphasizing its deliberately unhurried review process for credit and verification. Ongoing disputes center on whether the forced formulation matches the core unforced regularity question mathematicians prioritize, alongside questions about independent verification and potential extensions of the method. The institute has not yet awarded the prize or issued a final declaration, leaving room for further scrutiny or competing claims.

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.
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.
Volumen
$13,844
Fecha de finalización
1 ene 2029
Mercado abierto
Sep 9, 2026, 12:21 PM ET
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.Recent OpenAI announcements have driven trader sentiment on whether the Clay Mathematics Institute will declare the Navier-Stokes existence and smoothness problem solved by a given deadline. On September 8, 2026, OpenAI reported that an internal swarm of roughly 10,000 AI agents, coordinated by an advanced large language model, produced an analytical proof and Lean formalization showing finite-time singularity (blowup) under smooth external forcing, addressing Clay statements C and D. CMI responded three days later by stating the problem has “apparently been settled” while emphasizing its deliberately unhurried review process for credit and verification. Ongoing disputes center on whether the forced formulation matches the core unforced regularity question mathematicians prioritize, alongside questions about independent verification and potential extensions of the method. The institute has not yet awarded the prize or issued a final declaration, leaving room for further scrutiny or competing claims.

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.
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.
Volumen
$13,844
Fecha de finalización
1 ene 2029
Mercado abierto
Sep 9, 2026, 12:21 PM ET

Cuidado con los enlaces externos.

Preguntas frecuentes

"¿El CMI declarará resuelto el problema de Navier-Stokes antes del ___?" es un mercado de predicción en Polymarket con 3 resultados posibles donde los operadores compran y venden acciones según lo que creen que sucederá. El resultado líder actual es "31 de diciembre de 2028" con 38%, seguido de "31 de diciembre de 2027" con 15%. Los precios reflejan probabilidades en tiempo real de la comunidad. Por ejemplo, una acción cotizada a 38¢ implica que el mercado colectivamente asigna una probabilidad de 38% a ese resultado. Estas probabilidades cambian continuamente a medida que los operadores reaccionan a nuevos desarrollos. Las acciones del resultado correcto son canjeables por $1 cada una tras la resolución del mercado.

A día de hoy, "¿El CMI declarará resuelto el problema de Navier-Stokes antes del ___?" ha generado $13.8K en volumen total de trading desde que el mercado se lanzó el Sep 9, 2026. Este nivel de actividad refleja un fuerte compromiso de la comunidad de Polymarket y ayuda a garantizar que las probabilidades actuales estén respaldadas por un amplio grupo de participantes del mercado. Puedes seguir los movimientos de precios en vivo y operar en cualquier resultado directamente en esta página.

Para operar en "¿El CMI declarará resuelto el problema de Navier-Stokes antes del ___?", explora los 3 resultados disponibles en esta página. Cada resultado muestra un precio actual que representa la probabilidad implícita del mercado. Para tomar una posición, selecciona el resultado que consideres más probable, elige "Sí" para operar a favor o "No" para operar en contra, introduce tu cantidad y haz clic en "Operar". Si tu resultado elegido es correcto cuando el mercado se resuelve, tus acciones de "Sí" pagan $1 cada una. Si es incorrecto, pagan $0. También puedes vender tus acciones en cualquier momento antes de la resolución.

El favorito actual para "¿El CMI declarará resuelto el problema de Navier-Stokes antes del ___?" es "31 de diciembre de 2028" con 38%, lo que significa que el mercado asigna una probabilidad de 38% a ese resultado. El siguiente resultado más cercano es "31 de diciembre de 2027" con 15%. Estas probabilidades se actualizan en tiempo real a medida que los operadores compran y venden acciones. Vuelve con frecuencia o guarda esta página en marcadores.

Las reglas de resolución para "¿El CMI declarará resuelto el problema de Navier-Stokes antes del ___?" definen exactamente qué debe ocurrir para que cada resultado sea declarado ganador, incluyendo las fuentes de datos oficiales utilizadas para determinar el resultado. Puedes revisar los criterios de resolución completos en la sección "Reglas" en esta página sobre los comentarios. Recomendamos leer las reglas cuidadosamente antes de operar, ya que especifican las condiciones exactas, casos especiales y fuentes.