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algorithm - K产品阵列

转载 作者:塔克拉玛干 更新时间:2023-11-03 05:12:53 25 4
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我正在研究一个算法问题。您有一个数组编号、数组大小 t 、编号 number_of_elements 和编号 multiplication_value。您必须找到数组元素的任意一组 number_of_elements 索引,其乘积将等于 multiplication_value。保证存在这样一组索引

这个问题看起来像 2 个总和,但我无法将其推断到我的情况。我已经尝试过 O(n) 的朴素算法,但是当你在数组中有错误的第一个数字时它失败了。我认为这里有一种使用递归的方法。我想这是众所周知的问题,但我找不到解决方案

示例:

t = 7
number_of_elements = 2
multiplication_value = 27
numbers = [9,1,1,27,3,27,3]

例子:

1 3

我的代码思路:


def return_index_values(numbers,multiplication_value,number_of_elements):
cur_number = int(multiplication_value)
list_of_indexes = []
values = []
for i in range(len(numbers)):
if ((cur_number == 1) and (len(values) == number_of_elements)):
print(values)
#finishing if everything worked
break
else:
if (cur_number % int(numbers[i]) == 0):
if(len(values) < number_of_elements):
#pushing values if possible
values.append(int(numbers[i]))
list_of_indexes.append(i)
cur_number = int(cur_number / int(numbers[i]))
print(cur_number)
else:
pass
if(len(values) == number_of_elements):
if mult_check(values,int(multiplication_value)):
#mult_check checks if the array's element multiplication gives a value
break
else:
#started dealing with bad cases, but it doesn't work properly
values.sort()
val_popped = values.pop()
cur_number = cur_number * val_popped

我的代码的坏情况

 numbers = [9,3,1,27,3,27,3]

最佳答案

这是一个实现。不一定是最好的解决方案,但它可以让您了解如何实现。

它首先根据保留索引信息的元素对数字 进行排序。然后它执行递归调用。

number_of_elements = 2
multiplication_value = 27
numbers = [9,1,1,27,3,27,3]

def preprocess(numbers, multiplication_value, number_of_elements):
l = []
for i, num in enumerate(numbers):
l.append((num, i))
return sorted(l, key = lambda tup: tup[0])

def subroutine(numbers, multiplication_value, number_of_elements, idx_start, result):
if idx_start >= len(numbers):
return False
if number_of_elements == 0:
return True if multiplication_value == 1 else False
for i in range(idx_start, len(numbers)):
num = numbers[i][0]
if num <= multiplication_value:
if multiplication_value % num == 0:
idx = numbers[i][1]
result.append(idx)
found = subroutine(numbers, multiplication_value / num, number_of_elements - 1, i + 1, result)
if not found:
del result[-1]
else:
return True
else:
return False
return False

result = []
processed_numbers = preprocess(numbers, multiplication_value, number_of_elements)
subroutine(processed_numbers, multiplication_value, number_of_elements, 0, result)
print(result)

关于algorithm - K产品阵列,我们在Stack Overflow上找到一个类似的问题: https://stackoverflow.com/questions/56365496/

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