$1\ 16 \ 41 \ 55 \ 79 \ 90 \ 103 \ 120 \ 123 \ ?$
What is the last number in this different sequence! If you find it, it will be the end of the life!
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7
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9
The answer is
135
because that becomes
APOCALYPSE.
Explantation:
Take each letter number (i-1) mod 26 in the alphabet. The sequence must increase so, the next occurance of e is at 135.
answered Mar 21 '16 at 19:03
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$\begingroup$ @question_asker yes, unless this is a coincidence and the answer in completely different :-D $\endgroup$ Mar 21 '16 at 19:05
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1$\begingroup$ I'm too distracted by the plantation. However, good job, Carl =D $\endgroup$ Mar 21 '16 at 19:08
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1$\begingroup$ Made a slight counting error, should be 135 instead of 134... $\endgroup$ Mar 21 '16 at 20:10
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1$\begingroup$ Just a fun bit of code
[1,16,41,55,79,90,103,120,123,135].map(n=>(~-n%26+10).toString(36))$\endgroup$ Mar 22 '16 at 8:34
15 25 14 24 11 13 17 3$\endgroup$oynxkmqcwhich appears to be meaningless, even when using an unknown 9th letter. $\endgroup$