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  2. Double factorial - Wikipedia

    en.wikipedia.org/wiki/Double_factorial

    These are counted by the double factorial 15 = (6 − 1)‼. In mathematics , the double factorial of a number n , denoted by n ‼ , is the product of all the positive integers up to n that have the same parity (odd or even) as n . [ 1 ]

  3. Glossary of mathematical symbols - Wikipedia

    en.wikipedia.org/wiki/Glossary_of_mathematical...

    1. Factorial: if n is a positive integer, n! is the product of the first n positive integers, and is read as "n factorial". 2. Double factorial: if n is a positive integer, n!! is the product of all positive integers up to n with the same parity as n, and is read as "the double factorial of n". 3.

  4. Particular values of the gamma function - Wikipedia

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

    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. Eulerian number - Wikipedia

    en.wikipedia.org/wiki/Eulerian_number

    The permutations of the multiset {,,,, …,,} which have the property that for each k, all the numbers appearing between the two occurrences of k in the permutation are greater than k are counted by the double factorial number ()!!.

  6. High-yield savings rates for January 6, 2025 - AOL

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    The unemployment rate edged up moderately to 4.2% from October's 4.1%. A new labor reading for December is due on January 10, 2025 — the first major economic report in the new year.

  7. 225 (number) - Wikipedia

    en.wikipedia.org/wiki/225_(number)

    As the square of a double factorial, 225 = 5!! 2 counts the number of permutations of six items in which all cycles have even length, or the number of permutations in which all cycles have odd length. [5] And as one of the Stirling numbers of the first kind, it counts the number of permutations of six items with exactly three cycles. [6]

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