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" alt="" />

----------------------------------

这道题是有规律的,可以被3约掉的部分省略:

三个F(0)

三个F(1)

F(0)+F(1)

F(0)=7;  No

F(1)=11; No

F(2)=F(1)+F(0); Yes

F(3)=F(2)+F(1)=F(1); No

F(4)=F(3)+F(2)=F(1)+F(2)=F(1); No

F(5)=F(4)+F(3)=(1)+F(2)+F(3)=F(1)+F(3)=F(1)+F(1); No

F(6)=F(5)+F(4)=F(1)+F(1)+F(1); Yes

F(7)=F(6)+F(5)=F(5)=F(1)+F(1); No

F(8)=F(7)+F(6)=F(7)=F(1)+F(1); No

F(9)=F(8)+F(7)=F(1)+F(1)+F(1)+F(1); //No

F(10)=F(9)+F(8)=F(1)+F(1)+F(1)+F(1)+F(1)+F(1); Yes

即将它们拆解为最基本的话。。。。

困,明天写、

AC代码:

 import java.io.BufferedReader;
import java.io.IOException;
import java.io.InputStreamReader; public class Main { public static void main(String[] args) throws IOException { BufferedReader reader=new BufferedReader(new InputStreamReader(System.in)); boolean first=true;
while(first || reader.ready()){
first=false; int n=Integer.parseInt(reader.readLine());
System.out.println((n-2)%4==0?"Yes":"No");
}
} }

题目来源: http://acm.nyist.net/JudgeOnline/problem.php?pid=1102

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