Euclidean space
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A space in which Euclidean geometry can be applied. Points are represented by pairs of n real numbers, and the distance between two points A ( a1 , a2 , ..., an ) and B( b1 , b2 , ..., bn ) is defined as the square root of {(a1 - b1)2 + (a2 - b2 ) 2 + ... + ( an - bn ) 2 } . Source: About Shogakukan Digital Daijisen Information | Legend |
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ユークリッド幾何学を適用できる空間。点はn個の実数の組で表され、二点A（a1,a2,…,an）, B（b1,b2,…,bn）の間の距離は｛（a1－b1）2＋（a2－b2）2＋…＋（an－bn）2｝の平方根で定義される。
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