Find the dissimilar number from the following:
$$1331,2197,4913,5832,6859$$

Let's check the cube values of integers:
* $1331=11^3$ (Cube of an odd number)
* $2197=13^3$ (Cube of an odd number)
* $4913=17^3$ (Cube of an odd number)
* $6859=19^3$ (Cube of an odd number)
* $5832=18^3$ (Cube of an even number)

While all given numbers are perfect cubes, $5832$ is the only cube of an even number ($18$), whereas all others are cubes of odd prime numbers. Hence, $5832$ stands out as the odd/dissimilar choice.