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Game Theory Audit & Deterrence Simulator.

Model rational frontline coping mechanisms and evasion strategies against audit inspection intensity. Solve bimatrix payoffs for pure and mixed Nash equilibria.

100% Client-Side Computation Mathematical equilibrium solving and bimatrix calculations run entirely inside your browser sandbox. Zero data egress.

Solve for Pure and Mixed Nash Equilibria in corporate control evasion vs continuous monitoring. Mathematical payoff bimatrix modeling frontline evasion under varying audit intensities.

Game Theory Audit & Deterrence Simulator

Solve for Pure and Mixed Nash Equilibria in corporate control evasion vs automated controls monitoring.

Payoff & Friction Calibration

50

Expected financial or operational gain from exploiting the gap

10100
100

Severity of disciplinary, legal, or reputational sanction

20200
15

Resource cost to maintain 100% continuous data pipelines

540

Competing Agents

Player 1 (Row):Operations / Rogue Actor
Player 2 (Col):Internal Audit / GRC

Strategic Payoff Bimatrix (Player 1, Player 2)

Sample Audits (Periodic)100% Continuous Monitoring (CCM)
Strict Compliance0,100,-5
Exploit Control Gap35,-50-100,35

Equilibrium Diagnosis

No Pure Strategy Nash Equilibrium exists.

Neither player can choose a single predictable course of action without being exploited by the counterparty. A mixed strategy (randomized inspection/behavior) is mathematically required.

Required Mixed Enforcement Probabilities
Operations / Rogue Actor:Exploit Control Gap: 15.0%
Internal Audit / GRC:100% Continuous Monitoring (CCM): 25.9%
Executive Behavioral Takeaway

No stable pure equilibrium exists. The system enters an enforcement cycle: If audit tests intermittently, operators exploit (15.0% rate); to deter exploitation, audit must maintain at least a 25.9% coverage intensity.