Talk:Hofstadter Figure-Figure sequences: Difference between revisions

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(→‎S(n): Can be , and is said to refer to, the sequence.)
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I think this should be '''S(n) is defined as the nth integer in the sequence of positive integers not present in R(n)'''. If S(n) is itself a sequence then R(n) would be a sequence, but the example R(n) values suggest that R is a sequence and R(n) is an integer from that sequence. --[[User:Rdm|Rdm]] 16:34, 22 October 2011 (UTC)
I think this should be '''S(n) is defined as the nth integer in the sequence of positive integers not present in R(n)'''. If S(n) is itself a sequence then R(n) would be a sequence, but the example R(n) values suggest that R is a sequence and R(n) is an integer from that sequence. --[[User:Rdm|Rdm]] 16:34, 22 October 2011 (UTC)

:Hmm. You're right, but then I can't help but think that S(n) can stand for both an integer given a ''particular'' value of n, or the sequence when thinking of n as being an arbitrary value? It seems to me that it can be either or both, but either way, would you go further and say that you could not determine the meaning of the sentence?

:I'm inclined to leave it as-is. --[[User:Paddy3118|Paddy3118]] 17:44, 22 October 2011 (UTC)

Revision as of 17:44, 22 October 2011

No max n

That statement is there to explicitly exclude solutions that used a fixed sized array, say of a 1000 elements and an empty array, then moved elements between the two arrays.

Mind you, an algorithm that started with fixed array sizes and doubled their sizes as necessary would be OK. --Paddy3118 08:37, 22 October 2011 (UTC)

S(n)

The sequence S(n) is further defined as the sequence of positive integers not present in R(n).

I think this should be S(n) is defined as the nth integer in the sequence of positive integers not present in R(n). If S(n) is itself a sequence then R(n) would be a sequence, but the example R(n) values suggest that R is a sequence and R(n) is an integer from that sequence. --Rdm 16:34, 22 October 2011 (UTC)

Hmm. You're right, but then I can't help but think that S(n) can stand for both an integer given a particular value of n, or the sequence when thinking of n as being an arbitrary value? It seems to me that it can be either or both, but either way, would you go further and say that you could not determine the meaning of the sentence?
I'm inclined to leave it as-is. --Paddy3118 17:44, 22 October 2011 (UTC)