Advice

What is ADIC FBI?

What is ADIC FBI?

Assistant Special Agent in Charge, abbreviated as ASAC, are second line supervisors. In the FBI, the offices in Washington DC, New York City and Los Angeles are overseen by Assistant Directors in Charge (ADIC) due to their large size.

What is P-ADIC expansion?

The p-adic expansion of a rational number is a series that converges to the rational number, if one applies the definition of a convergent series with the p-adic absolute value.

Is bleem number real?

Only bleem is not the secret integer between 3 an 4 but the smallest real number greater than zero. Numbers can’t be Superman. They can’t just change costumes in the blink of an eye.

What is the origin of p-adic numbers?

p-adic numbers were first described by Kurt Hensel in 1897, though, with hindsight, some of Ernst Kummer’s earlier work can be interpreted as implicitly using p-adic numbers. The p-adic numbers were motivated primarily by an attempt to bring the ideas and techniques of power series methods into number theory.

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What is a -adic number?

A -adic number is an extension of the field of rationals such that congruences modulo powers of a fixed prime are related to proximity in the so called ” -adic metric.” where is a prime number, and are integers not divisible by , and is a unique integer.

What is the p-adic expansion of a rational number?

The p – adic expansion of a rational number is defined similarly, but with a different division step. More precisely, given a fixed prime number p, every nonzero rational number where k is a (possibly negative) integer, and n and d are coprime integers both coprime with p. The integer k is the p-adic valuation of r, denoted

How do you find the field Qp of p-adic numbers?

Algebraic approach. The ring of p -adic integers has no zero divisors, so we can take the field of fractions to get the field Qp of p -adic numbers. Note that in this field of fractions, every non-integer p -adic number can be uniquely written as p−n u with a natural number n and a unit u in the p -adic integers.