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can we find all cobinations in pi?

 Nov 11, 2014

Best Answer 

 #5
avatar+130466 
+8

In other words, rosala......we can find such digit strings as

13467

222222222450

101010101

etc. in the number pi

Actually...I believe we can find any (finite) digit pattern we would like.....(as I said....I'm not totally sure about that.......!!!)

 

 Nov 11, 2014
 #1
avatar+7188 
0

Um...........what?  What are cobinations?

 Nov 11, 2014
 #2
avatar+11912 
+5

i think this person means " combinations" , but sorry i dont understand your question, how can you do that?

 Nov 11, 2014
 #3
avatar+130466 
+8

I think this person means....all possible digit strings (combinations) of some finite length.......I believe that this is true......but I'm not 100% sure....Alan may know for sure......

 

 Nov 11, 2014
 #4
avatar+11912 
+5

CPhill, i cant understand at all what your saying!i havent learnt a lot in pi and stuff so i dont know much in detail!

 Nov 11, 2014
 #5
avatar+130466 
+8
Best Answer

In other words, rosala......we can find such digit strings as

13467

222222222450

101010101

etc. in the number pi

Actually...I believe we can find any (finite) digit pattern we would like.....(as I said....I'm not totally sure about that.......!!!)

 

CPhill Nov 11, 2014
 #6
avatar+7188 
0

I don't get it............

 Nov 11, 2014
 #7
avatar+11912 
0

ohkay i get it!thank you CPhill!i must give u a point!thanks again!

 Nov 11, 2014
 #8
avatar+130466 
0

In other words happy7...we can find any specified string of digits in pi, as long as that string has a finite length......

 

 Nov 11, 2014
 #9
avatar+7188 
+5

I guess I get it.... don't expect me to solve it though....

 Nov 11, 2014
 #10
avatar+118703 
0

There can not be a pattern Chris because if there was pi would not be an irrational number. !

 Nov 12, 2014
 #11
avatar+130466 
+5

We're not talking about a repeating pattern....we're talking about any random finite string of digits being found within pi. It is well established that pi itself is irrational....i.e, no general repeating pattern....

 

 Nov 12, 2014
 #12
avatar+118703 
0

Ok I appologise.  I see what you are saying :)

 Nov 12, 2014

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