irmles2010 random indexing spaces to bridge the human and data webs
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Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Random indexing spaces for bridging the Human and Data Webs
Jose Quesada, Ralph Brandao-Vidal, Lael schooler
Max Planck Institute, Adaptive Behavior and Cognition, Berlin
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Introduction
Most of the existing knowledge on the Web is in plain, unstructured text
The problem we aim to solve in this paper is simply converting literals into resources
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
mpib:c97169cadaadbba92afbc2895b9eb9f
unique, meaningful ID (MUID)
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Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
What's 'human web'
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
What's 'data web'
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Ontotext's linked data semantic repository (LDSR)
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Resources vs LiteralsResource
The first explicit definition of resource is found in RFC 2396 and states that A resource can be anything that has identity. Familiar examples include an electronic document, an image, a service (e.g., "today's weather report for Los Angeles"), and a collection of other resources. Not all resources are network "retrievable"; e.g., human beings, corporations, and bound books in a library can also be considered resources
Literals
Literals are values that do not have a unique identifier. They are usually a string that contains some human-readable text, for example names, dates and other types of values about a subject. In the previous example, the string ‘Fido’ is a literal. They optionally have a language (e.g., English, Japanese) or a type (e.g., integer, Boolean, string), but this is about all that can be said about literals. They cannot have properties like resources. Unlike resources, literals cannot link to the rest of the graph. They are second-class citizens on the Semantic Web. In terms of graphs, literals are one-way streets: since they cannot be the subject of a triple, there can be no outgoing links to other nodes.
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
What's in an identifier?
● Uniform Resource Identifier (URI)
Scheme ":" ["//" authority "/"] [path] [ "?" query ] [ "#" fragment]
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Why turning literals into resources is useful
● Increased integration of the human and data Webs
● Dangling nodes prevent us from applying some machine learning techniques:
Number of URI: 126,875,974
Number of Literals: 227,758,535
Total number of entities: 354,635,159
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
● We will use statistical semantics to generate a vector for any literal
● This vector can be used to uniquely identify a literal; it makes it operationally equivalent to a resource
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Attaching new resources to the center of the graph
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Statistical semantics
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Statistical semantics
Exploits statistical patterns of human word usage to figure out word meaning
● Completely unsupervised
● Scale better than say neural networks
● Most require lineal algebra operations on large sparse matrices
● Computationally expensive
● LSA (Landauer)● Topics Models (Griffiths)● BEAGLE (Jones)● HAL (Burgess)● Random indexing (Sahlgren)● SP (Dennis)
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Example of text data: Titles of Some Technical Memos
● c1: Human machine interface for ABC computer applications● c2: A survey of user opinion of computer system response time● c3: The EPS user interface management system● c4: System and human system engineering testing of EPS● c5: Relation of user perceived response time to error measurement
● m1: The generation of random, binary, ordered trees● m2: The intersection graph of paths in trees● m3: Graph minors IV: Widths of trees and well-quasi-ordering● m4: Graph minors: A survey
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Matrix of words by contexts
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
=
Wor
ds (
stat
es)
Contexts
=
Singular value Decomposition of the words by contexts matrix
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
=
Singular value Decomposition of the words by contexts matrix
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
=
Singular value Decomposition of the words by contexts matrix
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
=
Singular value Decomposition of the words by contexts matrix
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
=
Singular value Decomposition of the words by contexts matrix
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
=
Singular value Decomposition of the words by contexts matrix
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
=
Singular value Decomposition of the words by contexts matrix
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
r (human - user) = -.38 .94
r (human - minors) = -.28 -.83
Before After
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Similarity Measures
● Dot Product ∑=
=N
iii yxyx
1
.
• Cosine
• Euclidean
yx
yxxy
.)cos( =θ
∑=
−=N
iii yxyxeuclid
1
2)(),(
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Parallel spaces
● Dbpedia● Structured● Well-connected to the
rest of the semantic web
● One-to-one mappings
● Wikipedia● Plain text● Representative of
human knowledge and interest
● Pageviews reflect how present a concept is in the average human mind
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Dbpedia-wikipedia corpus
● Currently 4M concepts. We used the most central 1M● Has to have > 100 words after stoplist● More than 5 incoming and outgoing links
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
How to use statistical semantic to convert literals into resources
Any literal can have a vector
Computing nearest neighbors will find similar resources
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Random indexing
● Same dimension-reduction without SVD● For each context, assign a random vector
(nonzero seed values is a free parameter).● A word will be the average of all context vectors
it appears in● A new doc vector (e.g., a query) is the average
of the vectors for the words it contains
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Training
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Generating the Meaningful, Unique Identifier (MUID)
● Each literal gets a 1000-dimensional vector. This vector 'captures the meaning' of the text
● Too long to be passed around in RDF. MD5 hashing compacts it
@prefix mpib <http://mpi-ldsr.ontotext.com/mpib#> .mpib:c97169cadaadbba92afbc2895b9eb9f
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Example results. Taking any page and getting the closest dbpedia concepts
results for the search 'http://www.google.de' : @prefix rdf: <http://www.w3.org/1999/02/22-rdf-syntax-ns#> .@prefix mpib <http://mpi-ldsr.ontotext.com/mpib#> .@prefix skos: <http://www.w3.org/2004/02/skos/core#> .@prefix dbpedia: <http://en.wikipedia.org/wiki#>
mpib:c97169cadaadbba92afbc2895b9eb9f skos:related dbpebia:http://en.wikipedia.org/wiki/Google_Alerts mpib:8482e762cceb5d7636529cccf1c825 skos:related dbpebia:http://en.wikipedia.org/wiki/Google_Apps mpib:278c93125941f38c18dfe67591c94a5 skos:related dbpebia:http://en.wikipedia.org/wiki/Googlepedia mpib:2885141b46cd2fdc3c447bcfa18b73 skos:related dbpebia:http://en.wikipedia.org/wiki/IGoogle mpib:2959b4e35ca423f34a47b8fce196cf skos:related dbpebia:http://en.wikipedia.org/wiki/List_of_Google_products
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Example results
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Problems
● Nearest neighbors on the current space takes 2 minutes. Fortunately, it's easily paralellizable
● Vectors depend on the corpora. Two wikipedia version from different years may render slightly different vectors
● Selecting the most relevant concepts on wikipedia is an extra source of free parameters
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Advantages● We can now use any text as subject. We can say that an essay is a
review, or that a particular paragraph is insightful
● Works at different granularity levels, from single word to entire books
● We could use this to disambiguate text
● It may reduce graph search time by connecting dangling nodes to central parts of the graph. Whether this is a good idea is an open question
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Future work
● Merge meaningful ID generation and compression into a single step
● Improve nearest neighbors time
● Apply it in a realistic use case scenario
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
What's in an identifier?
Uniform Resource Identifier (URI)
Scheme ":" ["//" authority "/"] [path] [ "?" query ] [ "#" fragment]
Meaningful, unique identifier (MUID)@prefix mpib <http://mpi-ldsr.ontotext.com/mpib#> .
mpib:c97169cadaadbba92afbc2895b9eb9f
Jose Quesada: Random indexing spaces for bridging the Human and Data Webs
Random indexing spaces for bridging the Human and Data Webs
Jose Quesada, [email protected]
Max Planck Institute, Adaptive Behavior and Cognition, Berlin