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\351\242\230\350\247\243.md" +++ "b/docs/notes/\345\211\221\346\214\207 offer \351\242\230\350\247\243.md" @@ -442,7 +442,9 @@ public int pop() throws Exception { 求斐波那契数列的第 n 项,n <= 39。 -

+ + +

## 解题思路 @@ -896,7 +898,9 @@ public int NumberOf1(int n) { 下面的讨论中 x 代表 base,n 代表 exponent。 -

+ + +

因为 (x\*x)n/2 可以通过递归求解,并且每次递归 n 都减小一半,因此整个算法的时间复杂度为 O(logN)。 diff --git "a/docs/notes/\347\256\227\346\263\225.md" "b/docs/notes/\347\256\227\346\263\225.md" index 7593e36e..3492026f 100644 --- "a/docs/notes/\347\256\227\346\263\225.md" +++ "b/docs/notes/\347\256\227\346\263\225.md" @@ -1981,7 +1981,7 @@ private Node put(Node x, Key key, Value value) { - 高效性:计算应当简便,有必要的话可以把 hash 值缓存起来,在调用 hash 函数时直接返回。 - 均匀性:所有键的 hash 值应当均匀地分布到 [0, M-1] 之间,如果不能满足这个条件,有可能产生很多冲突,从而导致散列表的性能下降。 -除留余数法可以将整数散列到 [0, M-1] 之间,例如一个正整数 k,计算 k%M 既可得到一个 [0, M-1] 之间的 hash 值。注意 M 必须是一个素数,否则无法利用键包含的所有信息。例如 M 为 10k,那么只能利用键的后 k 位。 +除留余数法可以将整数散列到 [0, M-1] 之间,例如一个正整数 k,计算 k%M 既可得到一个 [0, M-1] 之间的 hash 值。注意 M 最好是一个素数,否则无法利用键包含的所有信息。例如 M 为 10k,那么只能利用键的后 k 位。 对于其它数,可以将其转换成整数的形式,然后利用除留余数法。例如对于浮点数,可以将其的二进制形式转换成整数。 diff --git a/docs/pics/45be9587-6069-4ab7-b9ac-840db1a53744.jpg b/docs/pics/45be9587-6069-4ab7-b9ac-840db1a53744.jpg new file mode 100644 index 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