引言
这个问题在链接到“挑战最佳指示”上解释了。
据我所知,如果左侧的元素大于0,则可以将数组左侧的元素与数组右侧的元素交换。
即[2, -4, 6, -6] => [-6, -4, 6, 2].
左边的积极动作必须与右侧相应的“错位”互换。所以,不幸的是我们不能用
array = array.sort((a, b) => a - b);最后,左边应该只有负数,右边应该是正数。如果数组有一个奇数长度,那么一个“侧”将是一个(或多个)较大的元素,这取决于原始数组中是否有更多的正数或负数。
即[8, 10, -6, -7, 9, 5] => [-7, -6, 10, 8, 9, 5]
方法
为了解决这个问题,我创建了一个非常长的算法,将数组分割成半个,并跟踪左侧的“不合适”(正)元素和右侧的“不合适”(负)元素,用于交换:
function wheatFromChaff (values) {
//IF ORIGINAL VALUES LENGTH IS EVEN
if (values.length % 2 === 0) {
let left = values.slice(0, values.length / 2);
let right = values.slice(values.length / 2);
let outOfPlaceLeft = left.filter((element) => element > 0);
let outOfPlaceRight = right.filter((element) => element < 0);
//replace positive "out of place" left elements with negative "out of place" right elements
for (let i = 0; i < left.length; i++) {
if (left[i] > 0) {
left.splice(i, 1, outOfPlaceRight.pop());
}
}
//push remaining "out of place" negative right elements to the left
while (outOfPlaceRight.length) {
let first = outOfPlaceRight.shift();
left.push(first);
}
//filter out any negatives on the right
right = right.filter((element) => element > 0).concat(outOfPlaceLeft);
//concat the remaining positives and return
return left.concat(right);
}
//IF ORIGINAL VALUES LENGTH IS ODD
if (values.length % 2 !== 0) {
let left2 = values.slice(0, Math.floor(values.length / 2));
let right2 = values.slice(Math.ceil(values.length / 2));
let middle = values[Math.floor(values.length/2)];
let outOfPlaceLeft2 = left2.filter((element) => element > 0);
let outOfPlaceRight2 = right2.filter((element) => element < 0);
//replace "out of place", positive left elements
for (let j = 0; j < left2.length; j++) {
//if out of there are out of place elements on the right
if (outOfPlaceRight2.length) {
if (left2[j] > 0) {
left2.splice(j, 1, outOfPlaceRight2.pop());
}
}
//if out of place elements on the right are empty
if (!outOfPlaceRight2.length && middle < 0) {
if (left2[j] > 0) {
left2.splice(j, 1, middle);
}
}
}
//filter out negatives on the right
right2 = right2.filter((element) => element > 0);
//unshift remaining "out of place" positive left elements to the right
while (outOfPlaceLeft2.length) {
let first = outOfPlaceLeft2.shift();
right2.unshift(first);
}
if (middle > 0) {
right2.unshift(middle);
}
if (middle < 0) {
left2.push(middle);
}
return left2.concat(right2);
}
}
console.log(wheatFromChaff([2, -6, -4, 1, -8, -2]));
有时,前面的方法可以工作,但它在Codewar上给出了一个错误:
AssertionError ERR_ASSERTION:-10,7 deepEqual -10,-3,7
你看到我的逻辑有什么缺陷吗?有更好的策略建议吗?
发布于 2019-07-23 20:53:30
我使用两个"pointers"来解决这个问题,一个从数组的head开始,另一个从数组的tail开始。其思想是,在每次迭代中,迭代地增加head或减少tail,直到在head指针上找到一个正数,在tail指针处找到一个负数。当满足这个条件时,您必须对元素的位置进行交换,然后继续。最后,当head指针大于tail指针时,必须停止循环。
function wheatFromChaff(values)
{
let res = [];
let head = 0, tail = values.length - 1;
while (head <= tail)
{
if (values[head] < 0)
{
res[head] = values[head++];
}
else if (values[tail] > 0)
{
res[tail] = values[tail--];
}
else
{
res[tail] = values[head];
res[head++] = values[tail--];
}
}
return res;
}
console.log(wheatFromChaff([2, -4, 6, -6]));
console.log(wheatFromChaff([8, 10, -6, -7, 9]));.as-console {background-color:black !important; color:lime;}
.as-console-wrapper {max-height:100% !important; top:0;}
该方法通过了该链接上提到的所有测试:
时间:894通过:5失败:0
但也许有更好的解决办法。
发布于 2019-07-23 22:50:14
另一种方法是使用indexOf()和lastIndexOf()助手函数:
function lastIndexOf(arr, pred, start) {
start = start || arr.length - 1;
for (let i = start; i >= 0; i--) {
if (pred(arr[i])) return i;
}
return -1;
}
function indexOf(arr, pred, start = 0) {
for (let length = arr.length, i = start; i < length; i++) {
if (pred(arr[i])) return i;
}
return Infinity;
}
function wheatFromChaff(values) {
let firstPos = indexOf(values, x => x > 0);
let lastNeg = lastIndexOf(values, x => x < 0);
while ( firstPos < lastNeg ) {
let a = values[firstPos];
let b = values[lastNeg];
values[firstPos] = b;
values[lastNeg] = a;
firstPos = indexOf(values, x => x > 0, firstPos);
lastNeg = lastIndexOf(values, x => x < 0, lastNeg);
}
return values;
}
console.log(wheatFromChaff([2, -6, -4, 1, -8, -2]));
https://stackoverflow.com/questions/57171259
复制相似问题