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back to boardWhy I get WA?I know maybe my algorithm is not the best one. if input is 1 4 What should I output? 1 4 OR 1 1 ? and my program: const max = 10000; var num : array [1..max] of integer; o1 , o2 : array [0..max-1] of boolean; pre : array [0..max-1] of integer; i , j , n : integer; procedure init; begin readln(n); for i := 1 to n do readln(num[i]); fillchar(o1,sizeof(o1),0); o1[0] := true; fillchar(pre,sizeof(pre),0); end; procedure out; var link , tot : integer; sz : array [1..max] of integer; begin fillchar(sz,sizeof(sz),0); tot := 0; link := 0; repeat inc(tot); sz[tot] := pre[link]; link := (link + n - num[pre[link]] mod n) mod n; until link = 0; writeln(tot); for link := 1 to tot do writeln(sz[link]); halt; end; procedure solve; begin for i := 1 to n do begin o2 := o1; for j := 0 to n - 1 do if (o1[j]) and (pre[(j+num[i] mod n) mod n] = 0) then begin o2[(j+num[i] mod n) mod n] := true; pre[(j+num[i] mod n) mod n] := i; end; if (o2[j] = true) and (pre[0]<>0) then out; o1 := o2; end; end; begin init; solve; writeln(0); end. I think it's O(n^2),maybe TIME LIMIT EXCEED,but NOW I GET WA! You may think an O(n) algo (+) as they give you N values the next expresion: Sum(first i elements) mod N gives you in worst case, N different values, one of them of course is equal to zero. > const > max = 10000; > var > num : array [1..max] of integer; > o1 , o2 : array [0..max-1] of boolean; > pre : array [0..max-1] of integer; > i , j , n : integer; > procedure init; > begin > readln(n); > for i := 1 to n do > readln(num[i]); > fillchar(o1,sizeof(o1),0); > o1[0] := true; > fillchar(pre,sizeof(pre),0); > end; > procedure out; > var > link , tot : integer; > sz : array [1..max] of integer; > begin > fillchar(sz,sizeof(sz),0); > tot := 0; > link := 0; > repeat > inc(tot); > sz[tot] := pre[link]; > link := (link + n - num[pre[link]] mod n) mod n; > until link = 0; > writeln(tot); > for link := 1 to tot do > writeln(sz[link]); > halt; > end; > > > > procedure solve; > begin > for i := 1 to n do begin > o2 := o1; > for j := 0 to n - 1 do > if (o1[j]) and (pre[(j+num[i] mod n) mod n] = 0) then begin > o2[(j+num[i] mod n) mod n] := true; > pre[(j+num[i] mod n) mod n] := i; > end; > if (o2[j] = true) and (pre[0]<>0) then out; > o1 := o2; > end; > end; > > > begin > init; > solve; > writeln(0); > end. > > I think it's O(n^2),maybe TIME LIMIT EXCEED,but NOW I GET WA! > |
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