.

18
2ez

>>9142464
focus your pic please

>>9142481
2 - 18 - 1 - 9 - 14 - 16 - 15 - 23 - 5 - ?

>>9142464
0 because the series consists of the roots to the polynomial x(x-2)(x-18)(x-1)(x-9)(x-14)(x-16)(x-15)(x-23)(x-5) in no particular order.

>>9142464
45 Based on my brainlet logic.

>>9142464
13

>>9142464
69

In letters it spells brainpowe-, so 18 to finish off the word
Fucking brainlets

>>9142499
this, 'what is x number' and 'pls complete this series' is bs par excellence, for every possible continuation there will be a fitting polyom. also mapping the series in any space of higher order will produce an 'ledgit' result that can be pretty much anything

>>9142710
>is bs par excellence
Only if you deliberately misinterpret the problem in a smarmy autistic fashion.
The point of sequence completion problems is to find a simple pattern that generates the numbers, not punch them into wolfram to get a polynomial with 10-digit coefficients and then tip your fedora over how much you outsmarted the poster.

>>9142718
ok retard, just pointing out that there is no clear solution to this problem, and any number you put in continuation of some series is not more or less valid than any other. see, the 'problem' doesnt force you to assume that the series consists of for example two main components created by a simple linear algorithm. a 'simple solution' depends on the view point. nobody will forbid you to map the series on a geometrical shape of your liking or maybe interpret the numbers as symbols describing an object or maybe even assume that the series was created on something thats not a base 10 system. any number could belong at the end of the series, the hard part is to explain why. *tips fedora*

>>9142499
a "series" is literally an order you goof

>>9142464
18 to spell brainpower.
1 so that any of the numbers can be formed by combining other numbers.

>>9142718
The polynomial Anon gave is literally (x-number in the series) until the series is exhausted. Very simple pattern.