On Fri, Jan 31, 2020 at 1:29 PM Matt Mahoney <mattmahone...@gmail.com>
wrote:

>
>
> On Fri, Jan 31, 2020, 2:11 PM <rounce...@hotmail.com> wrote:
>
>> However you do it, If theres no repetition theres no possible
>> compression... its a losing game unless you find where the repetition is.
>> Counting 1's and 0's gets you log over the bits, but you lose topological
>> position,  and its only good for say, getting the area of a circle for
>> computing pi.   then of course you get the humoungous number on a terrabit
>> disk :)
>>
>
> Any sequence that is predictable can be compressed. If I gave you a
> sequence like 314159265... You might recognize this as the digits of pi and
> predict the next digit is 3, even though the digits of pi are uniformly
> distributed and independent according to statistical tests. I actually
> created a zpaq archive that compresses 1MB of pi to a few hundred bytes.
>
> We can predict text because we have human intelligence and understand it.
> That is why text compression is a test for AI and solving it solves AI.
>

See "program synthesis" for details.

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