Difference between revisions of "RuleTransformation"
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; Rules needed | ; Rules needed | ||
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+ | {| class="wikitable" | ||
+ | |- | ||
+ | ! Id !! Rule !! Description !! MLN Format | ||
+ | |- | ||
+ | | 1. || Rel: X => Rel: is process of || Generalize any action to “is process of” || T(a1, x, a2, a3, na1, nrel, na2 | ||
+ | |- | ||
+ | | Example || Example || Example | ||
+ | |- | ||
+ | | Example || Example || Example | ||
+ | |} | ||
+ | |||
+ | {| border="1" cellpadding="5" cellspacing="0" | ||
+ | |- | ||
+ | | Id 1 !! Column 2 !! Column 3 | ||
+ | |- | ||
+ | | | rowspan="2" | A | ||
+ | |- | ||
+ | | D | ||
+ | |- | ||
+ | |} | ||
+ | |||
1. Rel: X => Rel: is process of [generalize any action to “is process of”] | 1. Rel: X => Rel: is process of [generalize any action to “is process of”] | ||
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6. Rel: become big => Rel: become large [lexical substitution from WN synonym] | 6. Rel: become big => Rel: become large [lexical substitution from WN synonym] | ||
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Notes on rules: | Notes on rules: |
Revision as of 20:47, 21 August 2013
Overview
Inference rules are represented in human-readable format. This page describes the transformation of these rules into Tuffy's MLN syntax.
We first define a general purpose tuple predicate (T) that can represent n-ary and nested tuples.
T(arg1:String, rel:String, arg2:String, arg3:String, narg1:String, nrel:String, narg2:String)
Rules that specify when two arguments match (e.g., under synonymy, stemming, and/or dropping of modifiers) need to be enumerated out for each argument position.
Types of transformations
Equality under stemming will be covered by the following rules: T(a1, rel, a2, a3, na1, arel, na2), stem(a1, x) => T(x, rel, a2, a3, na1, nrel, na2) T(a1, rel, a2, a3, na1, arel, na2), stem(rel, x) => T(a1, x, a2, a3, na1, nrel, na2) T(a1, rel, a2, a3, na1, arel, na2), stem(a2, x) => T(a1, rel, x, a3, na1, nrel, na2) ... ... Equality under head word transformations will be covered by the following rules: T(a1, rel, a2, a3, na1, arel, na2) [headword(a1) == x || headword(x) == a1] => T(x, rel, a2, a3, na1, nrel, na2) ... ... Allowing the argument with "something" to match any value. T(a1, rel, "something", a3, na1, nrel, na2) => T(a1, rel, x, na1, nrel, na2) ...
Examples
- Question to demonstrate
“Growth causes leaves of a plant to become large”.
(growth, cause, (leaves of a plant, become large)) [nested, with intransitive arg2] (growth, cause, (leaves of a plant, become, large)) [nested, with binary rel for arg2]
- Evidence from definition
“The noun growth is the process of something becoming bigger”
(growth, is process of, (something, become bigger) (growth, is process of, (something, become, bigger))
- Rules needed
Id | Rule | Description | MLN Format |
---|---|---|---|
1. | Rel: X => Rel: is process of | Generalize any action to “is process of” | T(a1, x, a2, a3, na1, nrel, na2 |
Example | Example | Example | |
Example | Example | Example |
Id 1 !! Column 2 !! Column 3 |
rowspan="2" | A |
D |
1. Rel: X => Rel: is process of [generalize any action to “is process of”]
1a. Rel: cause => Rel: is process of [more particular version of rule 2]
2. Rel: is process of => Rel: X [abductive rule, inverse of rule 1]
2a. Rel: is process of => Rel: cause [abductive rule, inverse of rule 1a]
3. Arg: X => Arg: something [generalize any arg value to “something”]
4. Arg: something => Arg: X [abductive rule, inverse of rule 3]
5. Rel: become bigger => Rel: become big [lexical substitution from verb stemmer]
6. Rel: become big => Rel: become large [lexical substitution from WN synonym]
Notes on rules:
We can derive abductive inverses automatically with a meta-rule. Lexical substitution rules are generated on the fly as needed.
- Derivation
Evidence: (growth, is process of, (something, become bigger)) Rel: become bigger => Rel: become big (growth, is process of, (something, become big)) Rel: become big => Rel: become large (growth, is process of, (something, become large)) Arg: something => Arg: X (growth, is process of, (leaves of a plant, become large)) Rel: is process of => Rel: X (growth, cause, (leaves of a plant, become large)) QED