"Lexical Interference over Multi-Word
Predicates: A Distributional Approach" is the title of the article we are
discussing in this review. In fact, this document describes a new approach, of
using latent variables in modeling the predicate's lexical components (LCs) in
order to consider the most relevant LCs while making prediction. To begin with,
a brief definition of "Multi-Word Expressions (MWEs)" which are
complex lexical units and "Multi-Word Predicates (MWP)" which are informally
defined as multiple words that constitutes a single predicate. MWPs form the
most important sub-class of MWEs. The proposed approach to the task is
complementary to most others, in which they use distributional similarity as a
major component within their system. In fact, the previous works focused on
improving the quality of distributional representations themselves. However,
this one focuses on the integration of this type of representation to improve
the identification of inference relations between MWPs. Since MWPs demonstrate
varying levels of compositionality, a uniform treatment of MWPs either as fixed
expressions or through head words is lacking. Instead, our approach integrates
multiple lexical units contained in the predicate. The approach considers both
multi-word LCs. As the method is aimed to discover the most relevant LCs,
they do not attempt to analyze the MWPs in advance, but rather take an
inclusive set of allowable LCs for a given predicate, allowing the model to
estimate the relative weights of the LCs. Finally, we assume that adopting an approach that combine multiple analyses would
perform better than standard single-analysis methods in a large range of
applications.
Lexical Interference over Multi-Word Predicates: A Distributional Approach
Lexical Interference over Multi-Word Predicates: A Distributional Approach

multiple analysis can lead to multiple output with different scales or units. So merging them would probably be very difficult.
RépondreSupprimerBut as we can see, it is totally worth it: combining different analysis is easier then improving one of them.