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A common CS nerd challenge is to prove the Turing-completeness of a system that wasn't intended to be that way &mdash; games in particular. The usual way to do this is to construct a Turing machine simulator within the system. It has been done for [http://mkv25.net/dfma/map-8269 Dwarf Fortress], [http://web.mat.bham.ac.uk/R.W.Kaye/minesw/infmsw.pdf (infinite) Minesweeper] (pdf), [http://www.toothycat.net/~hologram/Turing/HowItWorks.html Magic the Gathering], [http://www.youtube.com/watch?v=13GOFa1C4e4 Little Big Planet], [http://www.youtube.com/watch?v=1X21HQphy6I Minecraft] ([http://www.youtube.com/watch?v=7sNge0Ywz-M another Minecraft example])<sup>1</sup>, [http://aurellem.org/vba-clojure/html/total-control.html Pokémon Yellow] (through the elaborate use of many in-game glitches) and [http://cp4space.wordpress.com/2013/04/05/3d-chess-is-turing-complete/ 3D chess]. These kinds of proofs often involve formulating ridiculously complex creations just to simulate a little machine writing symbols on a tape!<sup>2</sup>
 
A common CS nerd challenge is to prove the Turing-completeness of a system that wasn't intended to be that way &mdash; games in particular. The usual way to do this is to construct a Turing machine simulator within the system. It has been done for [http://mkv25.net/dfma/map-8269 Dwarf Fortress], [http://web.mat.bham.ac.uk/R.W.Kaye/minesw/infmsw.pdf (infinite) Minesweeper] (pdf), [http://www.toothycat.net/~hologram/Turing/HowItWorks.html Magic the Gathering], [http://www.youtube.com/watch?v=13GOFa1C4e4 Little Big Planet], [http://www.youtube.com/watch?v=1X21HQphy6I Minecraft] ([http://www.youtube.com/watch?v=7sNge0Ywz-M another Minecraft example])<sup>1</sup>, [http://aurellem.org/vba-clojure/html/total-control.html Pokémon Yellow] (through the elaborate use of many in-game glitches) and [http://cp4space.wordpress.com/2013/04/05/3d-chess-is-turing-complete/ 3D chess]. These kinds of proofs often involve formulating ridiculously complex creations just to simulate a little machine writing symbols on a tape!<sup>2</sup>
  
Finally, Randall makes a crack that users will try to nest their Turing-complete computers; after finishing his Turing-complete Dwarf Fortress computer, someone else will try to make the Dwarf Fortress computer run Minecraft (a highly inefficient process that would be a nightmare to coordinate, and would run incredibly slowly).
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Finally, Randall makes a crack that users will try to nest their Turing-complete computers; after finishing his Turing-complete Dwarf Fortress computer, someone else will try to make the Dwarf Fortress computer run Minecraft (a highly inefficient process that would be a nightmare to co-ordinate, and would run incredibly slowly).
  
 
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<sup>1</sup> The youtuber legomasta99 even built a whole programmable PC in Minecraft as can be seen [https://www.youtube.com/watch?v=SbO0tqH8f5I here].
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<sup>1</sup> The youtuber legomasta99 even build a whole programmable PC in MineCraft as can be seen [https://www.youtube.com/watch?v=SbO0tqH8f5I here].
  
 
<sup>2</sup>Technically, a computer is not really Turing-complete. A Turing-complete system has to have unlimited space, and that's not possible for a memory-limited computer or any software running inside it. But even if we don't have access to Turing-completeness, we can build a theoretical machine and show how it can be extended indefinitely. In a few of the games, we prove Turing-completeness in infinite variants.
 
<sup>2</sup>Technically, a computer is not really Turing-complete. A Turing-complete system has to have unlimited space, and that's not possible for a memory-limited computer or any software running inside it. But even if we don't have access to Turing-completeness, we can build a theoretical machine and show how it can be extended indefinitely. In a few of the games, we prove Turing-completeness in infinite variants.
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[[Category:Comics with color]]
 
[[Category:Comics with color]]
 
[[Category:Fiction]]
 
[[Category:Fiction]]
[[Category:Minecraft]]
 

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