Super Mario levels proven to be undecidable by MIT researchers

Research from MIT's theoretical computer science projects, specifically Erik Demaine's "Algorithmic Lower Bounds: Fun with Hardness Proofs" class, has revealed that Super Mario levels can be undecidable. This means it's impossible to create a computer program that can always determine if Mario can reach the end of certain levels. This finding places Super Mario in the RE-Complete complexity class, indicating it's among the hardest problems imaginable for such games, surpassing even the complexity of the traveling salesperson problem. AI

IMPACT Demonstrates the theoretical limits of computation, impacting how we understand problem-solving capabilities.

RANK_REASON Academic research paper detailing computational complexity findings. [lever_c_demoted from research: ic=1 ai=0.4]

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• Erik Demaine
• Goomba
• Hayashi Ani
• Holden Hall
• MacArthur Fellows Program
• MIT Hardness Group
• Naveen R Venkatesan
• Nintendo Entertainment System
• Princess Peach
• Ricky Ruiz
• Spinies
• travelling salesperson problem

• paper
• other

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