Manifold MarketsSin KYCDatos de resolución verificadosCalibración aceptablePronóstico comunitario actual
Sí 66.7%
Pronosticadores
18
Tipo de pregunta
binary
Metodología
Play-money forecasting platform
Tipo de fuente
Pronóstico
Datos de mercado
Actualizado hace 11 horas
Desactualizado1 nov 24, 15:47 UTC1 ene 50, 4:59 UTC
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Preguntas relacionadas para dar contexto, no una comparación de contratos equivalentes.
Will a quantum computer factor the RSA-2048 challenge number before 2040?
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Manifold MarketsReglas
The RSA‑2048 challenge number is a 617‑digit (2048‑bit) semiprime released by RSA Laboratories as a public benchmark for integer‑factorisation research.
- Demonstrating its factorisation with a general‑purpose quantum computer—one capable of running Shor’s algorithm (or an equivalent quantum‑factoring routine) at scale—would effectively break today’s RSA‑based public‑key cryptography.
- Resolution Criteria
- Evidence required – A peer‑reviewed paper in a recognized scientific journal must show that only a quantum computer was used to factor the full RSA‑2048 challenge number.
- Classical assistance – Limited classical pre‑ or post‑processing (e.g., compiling the circuit, verifying the output) is allowed, but the actual factorization step must be done by quantum hardware.
- Timing - The peer-reviewed paper’s publication date occurs before Jan 1, 2050 for the market to resolve YES.
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Preguntas frecuentes
- ¿Cuáles son las probabilidades actuales de Will a quantum computer factor the RSA-2048 challenge number before 2050??
- Manifold Markets cotiza Yes al 67% a fecha de 8 de septiembre de 2026.
- ¿Cuándo se resuelve Will a quantum computer factor the RSA-2048 challenge number before 2050??
- Está previsto que Will a quantum computer factor the RSA-2048 challenge number before 2050? se resuelva el 1 de enero de 2050.
- ¿Cómo se liquida Will a quantum computer factor the RSA-2048 challenge number before 2050??
- Manifold Markets liquida este mercado del siguiente modo: The RSA‑2048 challenge number is a 617‑digit (2048‑bit) semiprime released by RSA Laboratories as a public benchmark for integer‑factorisation research.