prime_threehundredseventythree
plain-language theorem explainer
373 is a prime natural number. Researchers applying Möbius inversion or other arithmetic functions over specific primes in the Recognition Science library would cite this fact. The verification is a direct computational check via the native_decide tactic.
Claim. $373$ is a prime number, i.e., it satisfies the predicate that it has no divisors other than 1 and itself.
background
The module supplies lightweight wrappers around Mathlib arithmetic functions, beginning with the Möbius function μ. Prime is the transparent alias for Nat.Prime. This supplies a concrete primality fact that can anchor applications of those functions to the integer 373.
proof idea
One-line wrapper that applies the native_decide tactic to decide the primality predicate by direct computation.
why it matters
The result supplies a basic number-theoretic fact inside the primes submodule that supports the arithmetic functions layer. It fills a prerequisite for any later Möbius or inversion statements that reference 373. No downstream uses are recorded.
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