4329 has two representations as a sum of two squares: 4329 = 272 + 602 = 452 + 482.
4329 is a divisor of 1003 - 1.
4329 is the only number n such that n, 2n, 4n, and 6n together contain every digit from 1 to 9 exactly twice: 4329, 8658, 17316, 25974.
![](https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhhf8apX7HIYH0AsLoF7ayKDHhrMmsY0emm081EbWZo578nWJ4Ccf8jR4uKJOSXDS63B1NPm7Cy_0bEJr1XuY6BTPWNH3RoljZ1Odkosn7mkEHUFu_N0-hpMx-MjUYK6u8-meIg4rbNlXM/s200/n4329.jpg)