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The sample code provided for how to modify an input list of strings does not work as described. Namely this block:
# variable the same regardless of input
exclamation = "!"
for element in list_of_strings:
element += exclamation
# input mutated but no more space used
Running this function does not mutate the original list as described; the output list will be identical to the input list. This is because insertion into a list cannot be done by assigning it to the named variable in a for loop as shown. A way to modify the items in the list in place would be something like this:
excl = '!'
for i, element in enumerate(list_of_strings):
list_of_strings[i] = element + excl
This will return and modify the items in the original list by re-assigning a new element at each index. Still O(n) time and O(1) space.
I’m having a hard time understanding why this solution is better than simple insert and pop or swapping every element one by one. Does swapping have worse time or space complexity? It seems good enough for me while the reversing solution is complicated. It’d be better if you could explain the details in the course and why the solution you provided is better than others.
The execution of the sample code is ~380ms, vs. the execution time of the following .pop() and .insert() approach is 363ms.
def rotate(my_list, num_rotations):
for i in range(num_rotations):
I think I’m confused about the complexity/efficiency of editing a list with one function vs. two functions. Is it incorrect to conflate execution time with efficiency?
Or, perhaps, is this a context-specific choice to “show your work” in an interview? In this case, we’d be demonstrating we understand the mechanics behind the .pop/.insert “shortcuts” as means by which to display competency?
I am not really sure why the Time complexity answer isn’t just continuing to use the slice to modify the current list. My code below still return the same list and also accounts for when the rotations are larger than the list. I have seen some answers that will continue to pop and insert where as my if statement cuts it down to the modulus
def rotate(lst, k):
if k > len(lst):
k %= len(lst)
lst = lst[-k:] + lst[:-k]
I used slicing to do the rotation backward. Isn’t slicing O(1) complexity? or is it linear time O(n)? Nevertheless, going through some posts I still think slicing is the best. Here’s my implementation with slicing: