Transpose a multidimensional arrayTranspose a multidimensional array

Transposition is an operation on 2-dimensional arrays that flips every element across the main diagonal:

[[1,2,3],    [[1,4],
 [4,5,6]] ->  [2,5],
              [3,6]]

If we call the above array m, then the 2 is the second item of the first row of m, or m[0][1]. The 2 can be thought of as having a coordinate of [0, 1] in the array because of this. When the matrix is transposed, the 2 moves to the first item of the second row, or m[1][0], and its coordinate is now [1, 0].

In general, tranposition can be described as taking the coordinate of every item in the array and swapping the first and second item, or rotating it left by one item - moving the first item of the coordinate to the end.

This idea of a coordinate extends fairly easily to arrays of higher dimensions. For example, with the array z = [[[1, 2], [3, 4]], [[5, 6], [7, 8]]], the 6 is z[1][0][1], and its coordinate is [1, 0, 1].

If we apply the same idea of transposition to this coordinate, the coordinate of 6 [1, 0, 1] is shifted left by one item to result in [0, 1, 1], meaning it is now z[0][1][1]. Similarly, the 2 with coordinate [0, 0, 1] is rotated left to result in [0, 1, 0]If we apply this operation to every element of the array, we get [[[1, 5], [2, 6]], [[3, 7], [4, 8]]].

Your challenge is to apply this transformation to a multidimensional rectangular array of positive integers.

Testcases

[[1]] -> [[1]]
[[[[1, 2]]]] -> [[[[1], [2]]]]
[[1, 2, 3], [4, 5, 6]] -> [[1, 4], [2, 5], [3, 6]]
[[[1, 2], [3, 4]], [[5, 6], [7, 8]]] -> [[[1, 5], [2, 6]], [[3, 7], [4, 8]]]
[[[[9]], [[10]]]] -> [[[[9]]], [[[10]]]]