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Rep:Location: Joined: 10 Feb 2008. Rep:Location:Mödling (Switzerland) Location: Location: Posts: 671 Rep:Location: Joined: 15 Feb 2008. Location:Posts: 2305 Rep:Location:Joined: 21 Apr 2009. Location:Posts: 2091 Rep:Location:Joined: 18 Apr 2009. Location:Posts: 2154 Rep:Location:Joined: 28 Apr 2009. Location:Posts: 2304 Rep:Location:Joined: 20 Apr 2009. Location:Posts: 2154 Rep:Location:Joined: 20 Apr 2009. Location:Posts: 2154 Rep:Location:Joined: 20 Apr 2009. Location:Posts: 2154 Write at 4:44,5 February 2013 (UTC) Have you thought about the infinite combinatorial explosion between the data and the question? Even if you're trying to answer a finite set of questions, there are an infinite number of questions for which you could answer. You can do this by asking additional questions, so really the only requirement is that you must be able to answer all the questions in a sequence. But given that you're trying to answer a set of questions, this requires that all possible questions must be known to you. This may be extremely complicated to do. There are basically two approaches to solving this problem: Efficiently discarding questions that can't be answered (this could be done by grouping all the questions into a set of questions, each of which could be answered with all possible answers to the other questions). Efficiently answering the questions given the data you have. The first approach is only useful if you can discard the questions in an efficient manner. The second approach is only useful if you can efficiently answer the questions given the data you have. You're essentially asking for two questions: First question: Given a dataset, how many different datasets can you construct? Second question: Given a dataset, how do you answer all the questions you want to answer given that dataset? If the answer to the first question is $f(n)$, then there are no problems with $f(n)$ exponentially large in $n$. The answer to the second question is significantly more complicated and to solve it is a difficult problem in computer science. Even to state the problem, let alone to solve it, is a problem in its own right. If the answer to the first question is $f(n

 

 

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