Odd Integer 2n + 1
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Theorem
Let $m$ be an odd integer.
Then there exists exactly one integer $n$ such that $2 n + 1 = m$.
Proof
Follows directly from the Division Theorem.
$\blacksquare$
Let $m$ be an odd integer.
Then there exists exactly one integer $n$ such that $2 n + 1 = m$.
Follows directly from the Division Theorem.
$\blacksquare$