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:image/png;base64,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

Presentation mode Retina display support Long form input dialog Plain prototype labels Input sliders Execute on slider change Clicking sound Turbo mode Flat design Keyboard editing Table support Table lines Visible stepping Thread safe scripts Prefer smooth animations Flat line ends Codification support Inheritance support

You repeat this 6 times because there are six rectangular bricks. The code inside the repeat block creates one brick and moves forward, as the code is repeated there are 6 blocks being made. This row is row A, to make a whole brick wall you can repeat row A and row B.-Malik Umar and Wilson

You will repeat this code 5 times because row B only has 5 full bricks. Row B is more complex than row A because it has only 5 full bricks and 2 halfs of a brick. That is why there is more code at the beggining of row B. The code in the beginning starts off by making the sprie move 6 steps to line up with the beggining of row A. Then the code makes the sprite draw a brick the length of 12 but the width is always the same. The length will be 12 because the brick needs to be half of a normal brick. Instead of being 15, it is 12 so that all the bricks fit in one row and match up with row A to make a brick wall. Then the code makes the sprite move over and draw the 5 normal bricks. After the 5 normal bricks are done there has to be another half brick at the end, that is why there is another draw brick at the end.-Malik Umar 1210

Even is used to put row A or row B in the brick wall. If the number between 1 and the input is even than row B is placed. Otherwise row A is placed.-Malik Umar and Wilson