**666** has 11956824258286445517629485 partitions.

Note that p(**666**) = 1195**6**82425828**6**445517**6**29485

= 5 * 11 * 709 * 30**66**2454823147**6**997503

Enoch Haga noticed the absence of **2** digits in this number nl. **3** and **zero** !

This allowed him to construct the following equation

**11 + 95 + 68 + 24 + 25 + 82 + 86 + 44 + 55 + 176 + nothing more! = 666**

G. L. Honaker Jr. had one disturbingly deep dream. It began like this :

SOD(p(**666**)) is the 4^{th} Mersenne number : **127** ! (SOD = Sum Of Digits)

= 2^{0} + 2^{1} + 2^{2} + 2^{3} + 2^{4} + 2^{5} + 2^{6} which he calls the **7** Seals of the Apocalypse !

Concatenating the missing digits **3** and **zero** of our partition number gives us **30**.

All this leads us to Sloane's sequence A043740 where **127** occurs at the **7**^{th} position

1, 3, 7, 15, 31, 63, **127**, ... *... congruent to 1 mod (7 Seals)*

**Now take a look at the 30**^{th} term

And arrived at this point the dream came abruptly to an end !

For the first time in his life G. L. was afraid to look but there is no escape from **the beast** !