prithivMLmods/Coder-Stat
Coder-Stat Dataset Overview The Coder-Stat dataset is a collection of programming-related data, including problem IDs, programming languages, original statuses, and source code snippets. This dataset is designed to assist in the analysis of coding patterns, error types, and performance metrics. Dataset Details Modalities Tabular: The dataset is structured in a tabular format. Text: Contains text data, including source code snippets.… See the full description on the dataset page: https://huggingface.co/datasets/prithivMLmods/Coder-Stat.
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1 2<H1>3Unable Count</H1>4 5<BLOCKQUOTE>6 <P><I>I would, if I could,<BR>7 If I couldn't how could I?<BR>8 I couldn't, without I could, could I?<BR>9 Could you, without you could, could ye?<BR>10 Could ye? could ye?<BR>11 Could you, without you could, could ye?</I></P></BLOCKQUOTE>12 13<P>It is true, as this old rhyme says, that we can only DO what14we can DO and we cannot DO what we cannot DO. Changing some of15DOs with COUNTs, we have another statement that we can only COUNT16what we can DO and we cannot COUNT what we cannot DO, which looks17rather false. We could count what we could do as well as we could18count what we couldn't do. Couldn't we, if we confine ourselves19to finite issues?</P>20 21<P>Surely we can count, in principle, both what we can do and22what we cannot do, if the object space is finite. Yet, sometimes23we cannot count in practice what we can do or what we cannot do.24Here, you are challenged, in a set of all positive integers up25to (and including) a given bound <I>n</I>, to count26all the integers that cannot be represented by a formula of27the form <I>a</I>*<I>i</I>+<I>b</I>*<I>j</I>, where <I>a</I> and28<I>b</I> are given positive integers and <I>i</I> and <I>j</I>29are variables ranging over non-negative integers. You are requested30to report only the result of the count, i.e. how many integers31are not representable.32For example, given <i>n</i> = 7, <i>a</i> = 2, <i>b</i> = 5,33you should answer 2, since 1 and 3 cannot be represented in a34specified form, and the other five numbers are representable as follows:</P>35 36<PRE>37 2 = 2*1 + 5*0, 4 = 2*2 + 5*0, 5 = 2*0 + 5*1,38 6 = 2*3 + 5*0, 7 = 2*1 + 5*1.39</PRE>40 41<H2>Input</H2>42 43<P>The input is a sequence of lines. Each line consists of three integers,44<I>n, a</I> and <I>b, </I>in this order,<I> </I>separated by a45space<I>.</I> The integers <I>n</I>, <I>a</I> and <I>b</I> are46all positive and at most one million, except those in the last47line. The last line consists of three zeros.</P>48 49<H2>Output</H2>50 51<P>For each input line except the last one, your program should52write out a line that contains only the result of the count.</P>53 54<H2>Sample Input</H2>55 56<pre>5710 2 35810 2 559100 5 25600 0 061</pre>62 63<H2>Output for the Sample Input</H2>64 65<pre>661672688069</pre>70 71