出租车几何或曼哈顿距离(Manhattan Distance)是由十九世纪的赫尔曼·闵可夫斯基所创词汇,是种使用在几何度量空间的几何学用语,用以标明两个点在标准坐标系上的绝对轴距总和。
... incoming degree 出度 manhatton distance 曼哈顿距离 euclidean distance 欧几里德距离 ...
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汉明距离也等于一个n维的超立方体上两个顶点间的曼哈顿距离,n指的是单词的长度。
The Hamming distance is also equivalent to the Manhattan distance between two vertices in ann-dimensional hypercube, where nis the length of the words.
以上结束了我们对曼哈顿距离的初次讨论,在今后我们处理基于网格的游戏剧本时迟早会用到它的。
That concludes our first look at Manhattan distance, which will come in handy again in the future when we deal with grid-based scenarios.
我们上面讨论的这种距离被称为曼哈顿距离,这样叫是因为曼哈顿是以美国风格的城市街区布局的。
This distance that we've described is called the Manhattan distance, so-called because Manhattan is laid out in US-style city blocks.
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