Closed pallix closed 7 years ago
Yes. Carneades also has issue schemes, analogous to argumentation schemes. They are instantiated automatically to create issues. There should be some examples in the AGs/YAML directory.
On Thu, Mar 30, 2017 at 4:05 PM +0200, "Pierre Allix" notifications@github.com<mailto:notifications@github.com> wrote:
Is it possible to somehow define issues for compound terms without knowing in advance what the compound term will be? For example in the example below the domain of person is infinite (the domain of the first argument is infinite, there is potentially an infinite numbers of persons) but for a given person p we would really want to have:
issues: i1: positions:
and potentially also
issues: i2: positions:
Whenever a new person is expressed in the system (for example with an assumption such as born(lea)), we need to add issues for lea such as the one above.
Is there a trick to simplify that?
meta: title: Identifying an inconsistency on a proposition
language: inconsistent/2: "%s has an inconsistent instance %s" breathing/1: "%s is breathing" killed/1: "%s was killed" person/2: "person %s is %s" alive/0: "alive"
statements: person(p,alive): p is alive ¬person(p,alive): ¬p is alive
argument_schemes:
id: breathing conclusions:
id: killed conclusions:
assumptions:
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Ok I found them, thank you. But I cannot find how to specify the proof standard for a given issue_schemes
.
Good point. It is not currently possible to set the proof standard in issue schemes. All issues generated are assigned the preponderance of evidence standard.
This was an oversight. I'll post an issue to fix this.
On Thu, Mar 30, 2017 at 8:29 PM +0200, "Pierre Allix" notifications@github.com<mailto:notifications@github.com> wrote:
Ok I found them, thank you. But I cannot find how to specify the proof standard for a given issue_schemes.
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Is it possible to somehow define issues for compound terms without knowing in advance what the compound term will be? For example in the example below the domain of
person
is infinite (the domain of the first argument is infinite, there is potentially an infinite numbers of persons) but for a given personp
we would really want to have:and potentially also
Whenever a new person is expressed in the system (for example with an assumption such as
born(lea)
), we need to add issues forlea
such as the one above.Is there a trick to simplify that?