Everyone

AMITAVA CHAKRAVARTY (AC)

Froyo

ENJOY THE BEAUTY AND ENIGMA OF TOPOLOGY !!!

Let a triangle T be subdivided into smaller triangles according to the following rules:

T has exactly one vertex of each colour (RED, GREEN, BLUE).

If a vertex is on an edge of T, then it must be colored using one of the two colours at the ends of that edge.

The vertices inside T can be colored by any color RED, GREEN OR BLUE.

Then there is a small sub triangle (actually odd number of sub triangles) in the subdivision process that has exactly one vertex of each color.

Here in this game 5 points are generated (randomly colored according to the above mentioned rules) on each side of the triangle and 5 points (also randomly colored according to the above mentioned rules) are generated inside the triangle.

Click on any three points and a white  triangle will be formed.

Clicked points are joined by a white line.

If the triangle formed in this way is a complete triangle (i.e of vertices RED, GREEN and BLUE), game will be over.

Whatever be the initial configuration, you can always form a complete triangle.

BUG : 

If you click on the vertices of the boundary triangle, the game will also be over.

Proper triangulation is not checked.

Display may be distorted in smaller screen.

This game is ABSOLUTELY FREE, has NO-ADS or IN-APP PURCHASES.

In case of any bug or misinformation, please email me.

美的享受和拓扑之谜！

让一个三角形T被细分为根据以下规则较小的三角形：

T具有每种颜色（红，绿，蓝）中的正好一个顶点。

如果顶点是对T的边缘，那么就必须使用在该边缘的端部的两个颜色中的一种颜色。

里面T中的顶点可以通过任何红色，绿色或蓝色着色。

然后是在具有各颜色的恰好一个顶点细分处理的小的子三角形（实际上奇数子三角形）。

这里，在本游戏中产生5个点上的三角形，5分（如上述提到的规则也随机着色）的每一侧上的三角形内部产生（根据上述规则随机着色）。

点击任何一个三分，一个白色三角形将形成。

被点击的点用白线连接起来。

如果以这种方式形成的三角形是一个完整的三角形（顶点红色，绿色和蓝色的即），游戏也就结束了。

无论是最初的配置，你总是可以形成一个完整的三角形。

BUG：

如果你点击边界三角形的顶点，这场比赛也将结束。

正确的三角测量未选中。

显示器可以在更小的屏幕被扭曲。

此游戏是完全免费的，已经没有广告或应用内购买。

在任何错误或误导的情况下，请给我发电子邮件。

Complete Triangle Problem

Complete Triangle Problem的最新版本