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- It turns out you only need one instruction to build a machine capable of Turing-computation. This class of machines that have only one instruction and are Turing-complete is called One Instruction Set Computers or also somewhat jokingly Ultimate RISC.
softwareengineering.stackexchange.com/questions/230538/what-is-the-absolute-minimum-set-of-instructions-required-to-build-a-turing-compWhat is the absolute minimum set of instructions required to ...
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Mar 3, 2013 · Theoretically speaking, an infinite number of NAND (inverted AND) logic gates can be used to build a Turing machine. This is because NAND and NOR are the universal logic gates. In the real world, one can never build a Turing complete machine because infinite memory does not exist.
Jun 23, 2019 · It's entirely possible to build an AI capable of playing a convincing game of Magic, according to Churchill. Someone could train a neural network capable of beating between 50% and...
Aug 10, 2008 · In the simplest terms, a Turing-complete system can solve any possible computational problem. One of the key requirements is the scratchpad size be unbounded and that is possible to rewind to access prior writes to the scratchpad. Thus in practice no system is Turing-complete.
A system is Turing complete if it can compute every Turing computable function. A programming language that is Turing complete is theoretically capable of expressing all tasks accomplishable by computers; nearly all programming languages are Turing complete.
What all strategies to devise a program for a Turing machine - or for any other machine, for that matter - boil down to is this: learn how to write programs for easy languages, and then use these programs and rules of composition to figure out more complicated ones.
Turing completeness is significant in that every real-world design for a computing device can be simulated by a universal Turing machine. The Church–Turing thesis states that this is a law of mathematics – that a universal Turing machine can, in principle, perform any calculation that any other programmable computer can.
Turing completeness is the ability for a computational model or a system of instructions to simulate a Turing machine. A programming language that is Turing complete is theoretically capable of expressing all tasks accomplishable by computers; nearly all programming languages are Turing complete if the limitations of finite memory are ignored.
