binary mekso operator: mod(ulus)/remainder; X_{1} \% X_{2}, \,\,\, X_{1} (mod(X_{2})).

Denoted as "\%" in C++. This is a basic arithmetic operator in some programming languages. x \% y is in [0, y) for all real numbers x and y, such that/where y > 0 definitionally, and outputs the modulus/remainder of its left-hand/first input (here: x) wrt/when integer-dividing it by its right-hand/second input (here: y); in other words, let n be the greatest integer such that n y =< abs(x), then this function yields abs(x) - n y. This function can also be used in order to define the fractional-part function (define y=1). See also: "vei'e".

- modju
- x
_{1}(li; number) is congruent to x_{2}(li; number; see description for canonical/traditional/contextless default usage) modulo x_{3}(li; number); \frac(x_{1 - x}is an integer. - ne'o'o
- mekso quaternary operator – Pochhammer symbol: with/for input (X
_{1, X}, this word/function outputs \prod_{k }= 0^X_{2 - 1 (X}; by default, X_{4 }= 1 unless explicitly defined otherwise. - vei'e
- mekso binary operator – quotient from integer-division: sgn(X
_{1)}sgn(X_{2) ((}abs(X_{1) - (}abs(X_{1) \% X}. - vei'o
- binary mekso operator: form quotient space X
_{1/X}.