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Prove base case, then assume n and show for n+1.
P(0) ∧ (P(k) → P(k+1)) → ∀n: P(n)Every contingent thing has a cause, inductively leading to a necessary being.
Base: Contingent(x₁) → Caused(x₁). Step: ∀n: Contingent(xₙ) → Caused(xₙ). ∴ ∃ Necessary BeingBase case: This table, this planet, this galaxy—each contingent thing we observe has a cause. Inductive step: For any contingent being in the causal chain, it too must have a cause. Conclusion: Since an infinite regress of contingent causes is impossible (nothing would initiate the chain), there must exist a Necessary Being who is uncaused and terminates the regress.
This is inductive reasoning applied to causation: we observe the pattern (every contingent has a cause), generalize it, and recognize that the chain must terminate in a non-contingent (necessary) first cause—which we call Allah.
This proof demonstrates the logical foundations of Islamic beliefs through rigorous philosophical methodology.