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For questions about sequences of integers. References are often made to the online resource oeis.org.

4 votes
Accepted

What is the motivation and purpose of the Floretion group?

A rather comprehensive collection of information on floretions, specifically in the context of Oeis, is Sequences related to floretions. In essence, most of the "floretion" sequences come from an ite …
Carlo Beenakker's user avatar
16 votes

Series and sequences in physical systems & closed form expressions

The Casimir effect is a manifestation of $$1+2^3+3^3+\cdots=-\frac{1}{120}.$$ The vacuum energy $E$ in the space between two metal plates, separated by a distance $a$ equals $$E = \frac{ \hbar c \ …
Carlo Beenakker's user avatar
0 votes
Accepted

Mapping naturals to pairs of naturals and viceversa

$$a_n=\{Y_n,X_n\}$$ where $X_n$ is sequence A319572 and $Y_n$ is sequence A319573 in the OEIS database. These are the coordinates of the stripe enumeration of $N \times N$ where $N = \{0, 1, 2, \ldot …
Carlo Beenakker's user avatar
10 votes

Closed form expression for a recursion relation with binomial coefficients

The $T_n$'s are equal to the product of $C$ and the Fubini numbers: number of ordered partitions of $n$, also known as ordered Bell numbers. The generating function is $(2-e^x)^{-1}$ and the large-$n$ …
Carlo Beenakker's user avatar
20 votes
Accepted

Kindda-Perfect number: Is there a sequence of numbers which are equal to the sum of its prop...

Such an abundant number with abundance 1 is called a quasiperfect number (which is a more professional way to say "kindda-perfect"). None have been found, according to Wikipedia. This 1982 article say …
Carlo Beenakker's user avatar