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Home/ Questions/Q 214071
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Editorial Team
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Editorial Team
Asked: May 11, 20262026-05-11T18:20:21+00:00 2026-05-11T18:20:21+00:00

I’m looking for information on how to move (and animate) 2D sprites across an

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I’m looking for information on how to move (and animate) 2D sprites across an isometric game world, but have their movement animated smoothly as the travel from tile to tile, as opposed to having them jump from the confines of one tile, to the confines of the next.

An example of this would be in the Transport Tycoon Game, where the trains and carriages are often half in one tile and half in the other.

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  1. Editorial Team
    Editorial Team
    2026-05-11T18:20:21+00:00Added an answer on May 11, 2026 at 6:20 pm

    Drawing the sprites in the right place isn’t too difficult. The projection formula are:

    screen_x = sprite_x - sprite_y
    screen_y = (sprite_x + sprite_y) / 2 + sprite_z
    

    sprite_x and sprite_y are fixed point values (or floating point if you want). Usually, the precision of the fixed point is the number of pixels on a tile – so if your tile graphic was 32×16 (a projected 32×32 square) you would have 5 bits of precision, i.e. 1/32th of a tile.

    The really hard part is to sort the sprites into an order that renders correctly. If you use OpenGL for drawing, you can use a z-buffer to make this really easy. Using GDI, DirectX, etc, it is really hard. Transport Tycoon doesn’t correctly render the sprites in all instances. The original Transport Tycoon had the most horrendous rendering engine you’ve ever seen. It implemented the three zoom levels are three instanciations of a massive masm macro. TT was written entirely in assembler. I know, because I ported it to the Mac many years ago (and did a cool version for the PS1 dev kit as well, it needed 6Mb though).

    P.S. One of the small bungalow graphics in the game was based on the house Chris Sawyer was living in at the time. We were tempted to add a Ferrari parked in the driveway for the Mac version as that was the car he bought with the royalties.

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