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Will's Blog
头文件里有一个 pow(double a, double b) 函数能求 ( a b ) , 在 Java 中，java.lang.Math.pow(double a, double b) 用来求幂。 上面 2 个函数的实现都是 ( mathcal{O}(b) )的。 有些时候，我们遇到的 a,b 都是整数，并且 b 很大，比如 b (10 8 )的时候，我们就需要一些优化方法。 扩展欧几里得算法是用来在已知 a, b 的情况下求解一组 x, y，使它们满足等式 (ax by = gcd(a, b) = d ) (gcd表示最大公约数，该方程的解一定存在)。 小于等于 n 的所有数中与 n 互质的数的个数。 例如 ϕ(10) = 4 ，因为 1, 3, 7, 9 均和 10 互质。 质数定义为大于 1 的自然数中，除了 1 和它本身以外不再有其他约数的数称为质数。 除了 1 和质数以外的自然数称为 合数. 定义 设 a,b Z，a 0，如果存在 q Z 使得 b = aq，那么就说 b 可被 a 整除. 且称 b 是 a 的 倍数，a 是 b 的 约数 也称为除数、因数。
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