Superfactorial
Function
In mathematics, and more specifically number theory, the superfactorial of a positive integer n {\displaystyle n} is the product of the first n {\displaystyle n} factorials. They are a special case of the Jordan–Pólya numbers, which are products of arbitrary collections of factorials.
Nº Q11636332 ★★
Uncommon · History
Superfactorial
Function
In mathematics, and more specifically number theory, the superfactorial of a positive integer n {\displaystyle n} is the product of the first n {\displaystyle n} factorials. They are a special case of the Jordan–Pólya numbers, which are products of arbitrary collections of factorials.
Last price
—
Floor price
—
7-day median
—
30-day sales
0
30-day range
—
In circulation
0
Price history
median
low – high
sales
No sales in this period
Show table
| Date | median | Low | High | sales |
|---|
Sales history
- Last sale
- —
- 30-day average
- —
- 30-day low
- —
- 30-day high
- —
- Sales 7d
- 0
- Sales 30d
- 0
No sales yet.
Anonymous sales: no buyer or seller shown. Figures count player-to-player sales only.
From Wikipedia
In mathematics, and more specifically number theory, the superfactorial of a positive integer n {\displaystyle n} is the product of the first n {\displaystyle n} factorials. They are a special case of the Jordan–Pólya numbers, which are products of arbitrary collections of factorials.
Text: Wikipédia, CC BY-SA 4.0. ·
Related cards
-
F
Fibonorial
Mathematical series, portmanteau of "Fibonacci" and "factorial"
Nº Q8042660 ★★
Not listed
-
Integer factorization
Decomposition of a number into a product
Nº Q4846249 ★★★
Not listed
-
Factorial
Product of all integers between 1 and the integral input of the function
Nº Q120976 ★★★★
Not listed
-
Partition function (number theory)
Number of partitions of an integer, often used in number theory
Nº Q15846551 ★★
Not listed
-
Algebraic function
Function that can be defined as the root of a polynomial equation
Nº Q746863 ★
Not listed
-
−1
Number
Nº Q310395 ★★
Not listed