Category:Simple Infinite Continued Fraction is Uniquely Determined by Limit
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This category contains pages concerning Simple Infinite Continued Fraction is Uniquely Determined by Limit:
Let $\sequence {a_n}_{n \mathop \ge 0}$ and $\sequence {b_n}_{n \mathop \ge 0}$ be simple infinite continued fractions in $\R$.
Let $\sequence {a_n}_{n \mathop \ge 0}$ and $\sequence {b_n}_{n \mathop \ge 0}$ have the same limit.
Then they are equal.
Pages in category "Simple Infinite Continued Fraction is Uniquely Determined by Limit"
The following 3 pages are in this category, out of 3 total.