Spatial puzzle

Top right.

One square has 4 parts:

Top left: 1
Top right: 2
Bottom left: 3
Bottom right: 4

But it's a modular system:

5 is top left, 6 is top right, etc.

At the sequence, we add two consecutive squares to obtain the next one, like Fibonacci's sequence.

First 2 squares show a 2.

If we add them, we obtain a 4. That is the number of the third square. And if we continue like this, we obtain that fourth square should represent the number 6 and this is a Top Right square.

Hint: Think in 3D.

bottom-right quadrant should be black

Boxes 1 and 2 are both Top-Right.

Therefore, Boxes 3 and 4 can act as a pair and both be Bottom-Right.

I believe the answer is bottom-left. The black square shifts clockwise according to the Fibonacci sequence (0, 1, 1, 2...)

The square should have the bottom-right quadrant colored black. This is because the sequence follows a pattern where each position is repeated across two consecutive squares. Since the first and second squares both show the top-right quadrant, and the third square moves the black area to the bottom-right, the red square must also show the bottom-right quadrant to complete the pair before the sequence returns to the top-right in the fifth square.