2017年8月8日 · Well Greed Island is exceptionally rare, and for people who enter it to be able to leave is also rare, so the ring implies that Gon had not only played, but escaped Greed Island.

2020年10月18日 · Start with the lowest value on the outer ring; Work clockwise; Given, each value on the inner ring is used twice, the sum of entire ring must be 2 * (1+2+3+4+5)+7+8+9+10 = 70. Meaning, each triplet must be equal to 14 (as $\frac{70}{N\_LINES}$).

2019年11月29日 · 有八种可能的方式来完成上面这个三角形环，对应四个不同的总和： 把每个结果中的数字前后拼接起来可以形成一个九位数数字，最大的数字是432621513。 使用数字一至十，根据排列的不同可以形成一个十六位数或者十七位数，那么一个五角形环可以形成的最大的十六位数是多少？ 分析：这道题只要明白了题意，其实不需要编程就可以解决。 根据题意，首先，我们要寻找一个数字，这个数字由一至十十个数字拼接而成，这十个数字会分成五个组，每个组 …

2015年7月16日 · Problem 68: Magic 5-gon ring Consider the following “magic” 3-gon ring, filled with the numbers 1 to 6, and each line adding to nine. Working clockwise, and starting from the group of three with the...

2019年8月13日 · Consider the following “magic” 3-gon ring, filled with numbers 1 to 6, and each line adding to nine. Working clockwise, and starting from the group of three with the numerically lowest external node (4,3,2 in this example), each solution can be described uniquely.

2004年4月23日 · Magic 5-gon ring. Consider the following “magic” $3$-gon ring, filled with the numbers $1$ to $6$, and each line adding to nine. Working clockwise, and starting from the group of three with the numerically lowest external node ($4,3,2$ in this example), each solution can be described uniquely. For example, the above solution can be ...

2015年12月9日 · Magic 5-gon ring. Consider the following “magic” 3-gon ring, filled with the numbers 1 to 6, and each line adding to nine. Working clockwise, and starting from the group of three with the numerically lowest external node (4,3,2 in this example), each solution can be described uniquely. For example, the above solution can be described by the ...

2017年5月9日 · Consider the following "magic" 3-gon ring, filled with the numbers 1 to 6, and each line adding to nine. Example magic 3-gon ring Working clockwise, and starting from the group of three with the numerically lowest external node (4,3,2 in this example), each solution can be described uniquely.

2012年12月12日 · Consider the following “magic” 3-gon ring, filled with the numbers 1 to 6, and each line adding to nine. Working clockwise, and starting from the group of three with the numerically lowest external node (4,3,2 in this example), each solution can be described uniquely.

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