Hi Ivan,

On Fri, Apr 2, 2021 at 3:00 AM Ivan V. <[email protected]> wrote:

>
>
> I'm approaching a similar problem from the similar side. I start with a
> parsing algorithm, and extend it to support left side conjunctions and
> right side disjunctions.
>

I don't understand what you are saying here. What does it mean to extend a
parser in this way? What do you mean by conjunctions and disjunctions?

The conventional definition of a parser is a device that acts on a string
of symbols, that, when it's done, indicates how that string can be
decomposed into parts.

The conventional definition of conjuncts and disjuncts are strings of
symbols combined with and/or operators.

How are you modifying these conventional definitions to obtain what you are
doing?

-- Linas

This extension makes the rules equivalent to normalized sequents known from
> sequent calculus. The result is very interesting: any logical formula can
> be converted to these normalized sequents suitable for (enhanced) parsing.
> All rules then become:
>
> A1 /\ A2 /\ A3 /\ ... -> B1 \/ B2 \/ B3 \/ ...
>
> The parsing process then becomes equivalent to the logical abduction
> process. We start from the `Goal` atom and chain rules backwards to
> verify if the input string matches the rules.
>
> I like to think that this system resembles a kind of URE on steroids.
>
>
> pet, 2. tra 2021. u 04:27 Linas Vepstas <[email protected]> napisao
> je:
>
>> Not everyone is aware that Link Grammar's underlying theory is far more
>> broad than simply describing natural language. It would seem that the
>> theory generalizes to one of describing graphs, in general (and knowledge
>> graphs, in particular).
>>
>> I just updated the wiki page https://wiki.opencog.org/w/Link_Grammar to
>> give a brief sketch of how this theory generalizes, and how it influences
>> the AtomSpace design.  The generalization is reviewed in
>> https://wiki.opencog.org/w/Connectors_and_Sections
>>
>> If you've heard these ideas before, then this page "doesn't say anything
>> new"; it just reminds you of the names of the Atoms that implement the
>> various concepts, such as connectors and disjuncts (connector sequences).
>> It also points to the half-dozen PDF's that justify and articulate this
>> generalization.
>>
>> If you haven't heard of these ideas before... well, enjoy! Just be aware
>> that the ideas are deceptively simple. You might read this stuff and nod to
>> yourself "yes, of course, obvious" until you get to something like the
>> https://wiki.opencog.org/w/CrossSection and wonder "what the heck?" The
>> apparent simplicity of these concepts makes them sometimes hard to
>> understand.
>>
>> -- Linas
>>
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-- 
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