3/Historical Note

Historical Note on 3|$3$ (three)
The number 3|$3$ was considered by the ancient Greeks to be the first odd number, as they did not consider 1|$1$ (one) a number, as such.

They associated the number 3|$3$ with the triangle, with its 3|$3$ vertices and 3|$3$ sides.

To the Pythagoreans, odd and even numbers were considered to be either male or female, but sources differ on which was which.

Some suggest that $3$ was considered to be the first male number, being composed of unity ($1$) and $2$, the principle of diversity.

Such sources state that in contrast, the even numbers were considered to be female.

However, other sources suggest that it was the odd numbers which were female, while the even numbers were male.

In addition to that, in the eyes of the Pythagoreans, 3|$3$ was in fact the first number, as in addition they considered that 2|$2$ was not a number either, as it had a beginning and an end, but no middle.

similarly considered 3|$3$ to be the first number, but his reason was that it was the first number to be increased more by multiplication than by addition: $3 \times 3$ is greater than $3 + 3$.

3|$3$ is a common number into which to divide a body into parts.

For example:
 * The positive, comparative and superlative of natural language.


 * The world is divided into $3$ parts: the Underworld, the Earth (or Middle-Earth), and the Heavens.


 * In the English language, the sequence (beloved of fairy tales) once, twice, thrice ends there -- there is no single word for "$n$ times" for any higher number.

In many cultures in history, 3|$3$ is particularly significant.

In Greek mythology, there were:
 * $3$ Fates
 * $3$ Furies
 * $3$ Graces
 * $3 \times 3$ Muses
 * Paris had to choose between $3$ goddesses

Oaths are repeated $3$ times.

Saint Peter denied Christ $3$ times.

The Bellman states, in, that:
 * What I tell you three times is true.