working notes in strategic reasoning

Game Theory Playground

Learn game theory by running the choices, not by memorizing definitions.

Each simulation reduces a real situation to players, strategies, payoffs, and a question: what changes when one person changes alone?

01

Name the players

02

Move one strategy

03

Read the payoff

Strategic form

Turn conflict into a runnable model

Players
A and B
Strategies
Cooperate / Defect
Rule
Payoff depends on both moves
Question
Who wants to move alone?
B
A
-1,-1
0,-5
-5,0
-3,-3
Every module runs: rules -> move -> compute -> interpret.

von Neumann

Formalize the rules before arguing about the outcome.

Morgenstern

Treat economics as choices under interdependence.

Nash

Look for a position where no one improves alone.

Schelling

Notice signals, commitment, and focal points.

Shapley / Ostrom

Ask how cooperation, fairness, and commons can survive.

10 playable models

Choose the game, then run the reasoning.

The interaction is deliberately compact: change one variable, watch the mechanism respond, then read why that response matters.

What is Game Theory?

A discipline for situations where your best move depends on someone else's move.

The site treats each concept like a small laboratory: define the players, constrain the moves, compute the consequences, and then ask whether the result is stable, fair, efficient, or fragile.

Payoff

What each participant gains or loses.

Incentive

Why one move becomes tempting.

Stability

Whether anyone wants to deviate alone.

study routes

Short paths into the playground

Glossary

payoff

The value a player receives from an outcome.

strategy

A complete action plan for a player.

dominant strategy

A strategy that is best no matter what others do.

equilibrium

A stable strategic pattern where players are best-responding.

surplus

Value received minus price or cost paid.

allocation

An assignment of goods, rooms, tasks, or resources.

coalition

A group of players working together.

stable matching

A matching with no pair who both prefer each other over their assigned partners.