The Game Theory of Competitive Pokémon

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The four elements don't operate independently. They compound.

mindmap
  root((Competitive<br/>Pokémon))
    Long-term Planning
      Resource shrinkage
      Type synergy chains
      Sacrifice for position
      Early vs late game
    Simultaneous Actions
      Decision matrix
      Opponent modeling
      Mind games
      Guaranteed win conditions
    Imperfect Information
      Hidden movesets
      Unknown held items
      Bench Pokémon
      Bluffs and traps
    Probability Management
      Move accuracy
      Secondary effects
      Critical hits
      Damage rolls
      KO thresholds
How the four elements multiply each other

Long-term + Probability: Randomness makes futures branch into trees, not straight lines. A missed Will-O-Wisp creates a timeline where your entire burn-based strategy fails. You had to plan for both worlds.

Simultaneous + Imperfect: You don't know your opponent's moves and you're choosing at the same time. These aren't additive difficulties - they're multiplicative. Every possible action you take must be evaluated against every possible thing they might do, including options you didn't know existed.

Probability + Imperfect: Your Will-O-Wisp has 85% accuracy. But does their Gyarados hold a Lum Berry (cures status once)? Unknown. Your 85% just became substantially worse in expectation, by an amount you can't calculate because you don't know the item.

All four together: The possible outcomes of one turn in a real double battle aren't a grid. They aren't a cube. They're a skyscraper of probability distributions, each floor its own contingent universe.