## 5.269. multiple

Origin

Arithmetic.

Constraint

$\mathrm{𝚖𝚞𝚕𝚝𝚒𝚙𝚕𝚎}\left(𝚇,𝚈,𝙲\right)$

Arguments
 $𝚇$ $\mathrm{𝚍𝚟𝚊𝚛}$ $𝚈$ $\mathrm{𝚍𝚟𝚊𝚛}$ $𝙲$ $\mathrm{𝚒𝚗𝚝}$
Restrictions
 $𝚇\ne 0$ $𝚈\ne 0$ $𝙲>0$
Purpose

Enforce $max\left(|𝚇|,|𝚈|\right)=𝙲·min\left(|𝚇|,|𝚈|\right)$, (with $|𝚇|\ne 0$ and $|𝚈|\ne 0$).

Example
$\left(8,-2,4\right)$

The $\mathrm{𝚖𝚞𝚕𝚝𝚒𝚙𝚕𝚎}$ constraint holds since $max\left(|8|,|-2|\right)=4·min\left(|8|,|-2|\right)$.

Typical
$𝙲>1$
Arg. properties

Functional dependency: $𝙲$ determined by $𝚇$ and $𝚈$.

Keywords