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Mathematics 15 Online
OpenStudy (anonymous):

My favorite math pattern:\[1\\11\\21\\1,211\\111,221\\312,211\\13,112,221\\1,113,213,211\]Out of the box thinking! What is the pattern or relationship? If you would please, when you figure out the answer, add the next term in the series, that'd be great. Keep the challenge fresh!

OpenStudy (anonymous):

@ParthKohli @KingGeorge @TuringTest

OpenStudy (anonymous):

The next element in the series is \(31,131,211,131,221\).

OpenStudy (shubhamsrg):

and after that surely is 13211311123113112211

OpenStudy (shubhamsrg):

;)

OpenStudy (anonymous):

Haha, you got it. Let's wait for others.

OpenStudy (anonymous):

I wonder if it would be possible to define a recurrence relationship for this pattern.

OpenStudy (shubhamsrg):

ahh nice thought,,leme wonder..

OpenStudy (anonymous):

Oh, right, @Zarkon YOU GET IN HERE

OpenStudy (anonymous):

i got it next element will be 31,131,211,131,221.

OpenStudy (anonymous):

*

OpenStudy (anonymous):

i like this one

OpenStudy (anonymous):

Look and say sequence, knew it in an instant.

OpenStudy (anonymous):

(rote memorization ftw)

OpenStudy (turingtest):

you are just counting the number of each digit, yes?

OpenStudy (anonymous):

look kinda like pascal triangle

OpenStudy (turingtest):

1 how many 1s? one 1 (11) how many 1s? two 1s (21) how many of each? one 2 and one 1 (1,211) etc. each entry counts the number of digits... or so it seems to me

OpenStudy (turingtest):

can somebody please tell me if I am right?

OpenStudy (unklerhaukus):

elevens

OpenStudy (anonymous):

@TuringTest you are 123% right

OpenStudy (zzr0ck3r):

ha thats great

OpenStudy (turingtest):

hooray! this makes me sleep happy :)

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