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2. Continued fraction - Wikipedia

   en.wikipedia.org/wiki/Continued_fraction

   A finite regular continued fraction, where is a non-negative integer, is an integer, and is a positive integer, for . A continued fraction is a mathematical expression that can be writen as a fraction with a denominator that is a sum that contains another simple or continued fraction. Depending on whether this iteration terminates with a simple ...

3. Exponentiation - Wikipedia

   en.wikipedia.org/wiki/Exponentiation

   Each curve passes through the point (0, 1) because any nonzero number raised to the power of 0 is 1. At x = 1, the value of y equals the base because any number raised to the power of 1 is the number itself. In mathematics, exponentiation is an operation involving two numbers: the base and the exponent or power.

4. Particular values of the gamma function - Wikipedia

   en.wikipedia.org/wiki/Particular_values_of_the...

   Particular values of the gamma function. The gamma function is an important special function in mathematics. Its particular values can be expressed in closed form for integer and half-integer arguments, but no simple expressions are known for the values at rational points in general.

5. Rounding - Wikipedia

   en.wikipedia.org/wiki/Rounding

   For example, rounding x = 2.1784 dollars to whole cents (i.e., to a multiple of 0.01) entails computing 2.1784 / 0.01 = 217.84, then rounding that to 218, and finally computing 218 × 0.01 = 2.18. When rounding to a predetermined number of significant digits , the increment m depends on the magnitude of the number to be rounded (or of the ...

6. High-yield savings rates for October 18, 2024 - AOL

   www.aol.com/finance/savings-interest-rates-today...

   High-yield savings rates for October 18, 2024. Today’s highest savings rates are at FDIC-insured digital banks and online accounts paying out rates of up to 5.05% APY with no minimums at Peak ...

7. Euler's continued fraction formula - Wikipedia

   en.wikipedia.org/wiki/Euler's_continued_fraction...

   Euler derived the formula as connecting a finite sum of products with a finite continued fraction. (+ (+ (+))) = + + + + = + + + +The identity is easily established by induction on n, and is therefore applicable in the limit: if the expression on the left is extended to represent a convergent infinite series, the expression on the right can also be extended to represent a convergent infinite ...