The book is now available! 1753
(another Prime Pages' Curiosity)
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+ The first prime in a sequence produced from a prime-generating quartic polynomial of form n^4 + 853n^3 + 2636n^2 + 3536n + 1753. [Koning]

+ Sum the first two digits and take the factorial, or sum the last two digits and take the factorial. Either way, subtract 1 and the largest prime factor returns us to where we began. 1753 is the largest prime factor of 8! - 1 = 40319 = 23 * 1753. [Post]

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