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In number theory, the p-adic valuation or p-adic order of an integern is the exponent of the highest power of the prime numberp that dividesn.
It is denoted .
Equivalently, is the exponent to which appears in the prime factorization of .
The p-adic valuation is a valuation and gives rise to an analogue of the usual absolute value.
Whereas the completion of the rational numbers with respect to the usual absolute value results in the real numbers, the completion of the rational numbers with respect to the -adic absolute value results in the p-adic numbers.[1]
The choice of base p in the exponentiation makes no difference for most of the properties, but supports the product formula:
where the product is taken over all primes p and the usual absolute value, denoted . This follows from simply taking the prime factorization: each prime power factor contributes its reciprocal to its p-adic absolute value, and then the usual Archimedean absolute value cancels all of them.
The p-adic absolute value is sometimes referred to as the "p-adic norm",[citation needed] although it is not actually a norm because it does not satisfy the requirement of homogeneity.