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Finite State Automata meets Recursion. Professor Brailsford continues the Why some numbers just dont work when you're creating error proof codes. Professor Brailsford continues with the How do computers represent multi-dimensional data? Dr Mike Pound explains the mapping. They're called 'Finite State Automata" and occupy the centre of Chomsky's Hierarchy - Professor Brailsford explains the ultimate ... Summing up why Hamming's error correcting codes are regarded as 'Perfect' - Professor Brailsford explains. EXTRA BITS: ... As computers are used more and more to confirm proofs, is it time to take computer science's contribution to mathematics further?

Surely decimal numbers are easier to understand than binary? So why don't computers use them? Professor Brailsford explains ... Which is faster? The results *may* just surprise you. Dr 'Heartbleed' Bagley gives us an in depth shoot-out - Arrays vs Linked Lists ... Breaking the unbreakable loop. More on how self-modifying code can be a neat hack, that's almost unmaintainable. Dr Julian ... Professor Brailsford on why Goto is frowned upon, and yes, we didn't mention Dijkstra this time. Note - the Japanese characters ... Why do we have 8 bits in a byte? Professor Brailsford on the origins of the humble byte. Why Use Binary?

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Same Story, Different Notation - Computerphile
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Same Story, Different Notation - Computerphile

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Finite State Automata meets Recursion. Professor Brailsford continues the

Characters, Symbols and the Unicode Miracle - Computerphile
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Characters, Symbols and the Unicode Miracle - Computerphile

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X & the Book Code - Computerphile
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X & the Book Code - Computerphile

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Why some numbers just dont work when you're creating error proof codes. Professor Brailsford continues with the

Multi-Dimensional Data (as used in Tensors) - Computerphile
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Multi-Dimensional Data (as used in Tensors) - Computerphile

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How do computers represent multi-dimensional data? Dr Mike Pound explains the mapping.

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Last Updated: May 21, 2026

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