What I did at the time was write a Monte Carlo simulation. I don't know any
of those languages well enough to do anything useful with them yet.

I want to use one of the proof assistant languages for some the AGI stuff I
am trying to work on, but I am not sure yet which one best suits my needs.
I don't know enough about them or my needs to decide yet. I am leaning
towards Coq, but if I find something that looks like it plays better with
modal logic that might sway me.

I have to finish some poorly thought out OAuth2 code before I have enough
data sources working that I can turn my attention to how I think the system
I am trying to build should reason about those data sources.

At that point, I will want to write statements about the data sources, and
will need to pick a language in which to write those statements.
--
Mark Buda <[email protected]>
I get my monkeys for nothing and my chimps for free.


On Sun, Nov 25, 2018, 11:27 AM Philip Thrift <[email protected] wrote:

>
> On the other hand, some say you really don't understand something unless
> you can write a program that encodes that understanding.
>
> Can you encode your understanding of the Monte Hall problem in a "logical"
> (or proof assistant) language?
>
> - pt
>
> On Sunday, November 25, 2018 at 10:11:08 AM UTC-6, Mark Buda wrote:
>>
>> When presented with the Monty Hall problem, I could not understand it
>> without writing a program to help me. I guess that puts me in the good
>> company of Paul Erdos, according to Wikipedia...
>> --
>> Mark Buda <[email protected]>
>> I get my monkeys for nothing and my chimps for free.
>>
>> On Sat, Nov 24, 2018, 6:58 PM John Clark <[email protected] wrote:
>>
>>> On Sat, Nov 24, 2018 at 5:01 PM Brent Meeker <[email protected]>
>>> wrote:
>>>
>>> *> The best intuition pump to solve the Monte Hall problem is to imagine
>>>> that there are 100 doors and Monte opens all the doors except the one you
>>>> chose and one other....do you switch?*
>>>
>>>
>>> 3 doors will do. If you follow the switch strategy the only way you
>>> would end up losing is if your original guess was correct, and there was
>>> only one chance in 3 of that, so if you switch you have 2 chances in 3 of
>>> winning.
>>>
>>> John K Clark
>>>
>>>
>>>> --
>>>
>> --
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