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From: Mikko <mikko.levanto@iki.fi>
Newsgroups: comp.theory
Subject: Re: Turing Machine computable functions apply finite string transformations to inputs
Date: Mon, 5 May 2025 10:40:46 +0300
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On 2025-05-05 00:41:54 +0000, olcott said:

> On 5/4/2025 5:27 PM, Mr Flibble wrote:
>> On Sun, 04 May 2025 17:15:04 -0500, olcott wrote:
>> 
>>> On 5/4/2025 2:21 PM, Richard Heathfield wrote:
>>>> On 04/05/2025 18:55, olcott wrote:
>>>>> Changing my words then rebutting these changed words is dishonest.
>>>>> 
>>>>> Functions computed by Turing Machines require INPUTS and produce
>>>>> OUTPUTS DERIVED FROM THESE INPUTS.
>>>> 
>>>> Counter-example: a Turing Machine can calculate pi without any input
>>>> whatsoever.
>>>> 
>>>> As Mikko rightly said: a Turing machine does not need to require an
>>>> input.
>>>> 
>>>> 
>>> IT IS NOT COMPUTING FUNCTION THEN IT IS NOT COMPUTING FUNCTION THEN IT
>>> IS NOT COMPUTING FUNCTION THEN IT IS NOT COMPUTING FUNCTION THEN
>>> 
>>> Computable functions are the basic objects of study in computability
>>> theory. Computable functions are the formalized analogue of the
>>> intuitive notion of algorithms, in the sense that a function is
>>> computable if there exists an algorithm that can do the job of the
>>> function, i.e. given an input of the function domain it can return the
>>> corresponding output. https://en.wikipedia.org/wiki/Computable_function
>>> 
>>> given an input of the function domain it can return the corresponding
>>> output.
>>> 
>>> given an input of the function domain it can return the corresponding
>>> output.
>>> 
>>> given an input of the function domain it can return the corresponding
>>> output.
>>> 
>>> *Computer science is ONLY concerned with computable functions*
>> 
>> Computer science is also concerned with intractable problems.
>> 
>> /Flibble
> 
> I think the computability aspect of computer science
> is only concerned with computable functions.

Both computable and uncomputable functions are concerned at least to
the extent of whether they are or can be determined to be computable
or uncomputable.

-- 
Mikko