For example, 47 is not inconsummate because . On the contrary, 62 is inconsummate because it does not exist a number such that = 62.
A related family is that of panconsummate numbers, i.e., those numbers which are not inconsummate in any base.
The following table reports the number of inconsummate numbers up to for .
Below, the spiral pattern of inconsummate numbers up to . See the page on prime numbers for an explanation and links to similar pictures.
The smallest 3 × 3 magic square whose entries are consecutive inconsummate numbers is