In this problem, the author is imagining again an abstract pyramid made by layers of square matrices of zeros that decrease evenly until the top is reached (the top is made by ones; for instance, a pyramid of base 5(n) would be zeros(5)-> zeros(3) -> ones(1)). We are looking at the pyramid from the top view (that's why is flattened).
Math with Roman Numerals
Project Euler: Problem 4, Palindromic numbers
Back to basics 5 - Clipboard
find the surface area of a cube
Speed of car travelling x meters in y seconds
Height of a 3D Pyramid
cross-section of 3D pyramid
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