gcd

• “(We are looking for approximations that are good relative to the amount of space that it takes to write the rational: call gcd (a, q) = 1) a good approximation to, where c is large.)”

  Citizendium, the Citizens' Compendium - Recent changes [en]

• “If their gcd is not 1, then even using integers you can't reach all natural numbers, so we must have gcd=1.”

  Number Spanning Using Sets of Natural Numbers

• “All numbers beyond a certain point can be written as a *SUM* of the n's if and only if their gcd is one.”

  Number Spanning Using Sets of Natural Numbers

• “So all numbers beyond a certain point can be written as a sum of the n's if and only if their gcd is one.”

  Number Spanning Using Sets of Natural Numbers

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• “Proof: Suppose that d = gcd (a, b) and e = gcd (a - b, b) then dIa, dIb and eI (a - b) and eIb.”

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