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Formal Concept Analysis
From Sensing to Decision
INSTRUMENTED, INTERCONNECTED, INTELLIGENT – ORGANIC SYSTEMS
TZAR C. UMANG
TZAR ENTERPRISES
About the Speaker
 Proprietor / Chief Operating Officer for Yolanda’s Atrium Events Services
 Proprietor for Tzar Enterprises
 What I do?
 Events Services with focus on ICT enablement and Innovations
 Multimedia and Digital Film
 ICT Research and Development
 Startup Incubation, Acceleration through thecollab.xyz
 Community Involvement with GDG, MDICT
TZAR
Story of our brain
Anatomy of an Organic System
Instrumented – Interconnected - Intelligent
The 3 Is
Instrumented
Integrated data including sensors,
video and voice
Interconnected
Networked intelligence
Knowledge sharing
Outsourcing
Work collaboration
Intelligent
Proactive, preventive, predictive use
of information
Analytics
Visualization
Feedback System
Instrumented
Composed of different instruments or
devices that carries out specific and
complex function that contributes to a
bigger or open system.
This can be your?
Smart DevicesIoT / IoE
Or everything you
can use to
connect…
Communicate...
Interconnected
Communicating Devices to
carry out a complex task
Devices that gathers or
provide data
Offline to Online Spaces
Nano-communications to
macro-feedback
Intelligent Network of Devices,
communities, data hubs, parks,
cities and etc.
Intelligence
• Data
Management
• Analytics
• Insight
• Foresight
• Decision
The Increasing Challenge on Data…
MANAGEMENT
Big Data
Intelligence
 What data tells you, is your current Story and possible Future Story
Story
Intelligent
Operation
Flexibility and
Adaptability
Recommendation
Insight /
Forecast
Current
Environment
Status
Competitive
Standing
Physical
Scenarios
Governance
Status
Data Analytics
Data
Warehousing
Data Insight Data Foresight
Data Gathering
Cleansing
Standardization
Treatment using
Statistical Models
Identification for
Indicators
Present State
Overview
Data Treatment with
Predictive Analytic
Models
Probability and
Predictive
Analytics
Pattern Analysis
Formal Concept
Analysis
Instrumented
Data Collection
Formal Concept Analysis?
Lets start with understanding a concept?
“Orangutan”
Orangutan
Mamorset
Baboon
…
Has black fur
Has tail
Has two legs
…
objects related to attributes
Objects, attributes and a relation form a formal concept
The Universe of Discourse
A repertoire of objects and attributes (which might or might not be related)
constitutes the „context“ of our considerations
Orangutan
Mamorset
Baboon
…
Has black fur
Has tail
Has two legs
…
Object_1
Object_2
Object_3
Attribute_1
Attribute_2
Attribute_3
relation
objects attributes
Attribute_4
Formal Concept Analysis?
 Formal Concept Analysis is a method used for investigating and
processing explicitly given information, in order to allow for
meaningful and comprehensive interpretation
 An analysis of data
 Structures of formal abstractions of concepts of human thought
 Formal emphasizes that the concepts are mathematical objects, rather
than concepts of mind
Formal Concept Analysis?
 Formal Concept Analysis takes as input a matrix specifying a set
of objects and the properties thereof, called attributes, and finds
both all the “natural” clusters of attributes and all the “natural”
clusters of objects in the input data, where
 a “natural” object cluster is the set of all objects that share a common
subset of attributes, and
 a “natural” property cluster is the set of all attributes shared by one of
the natural object clusters
Formal Concept Analysis?
 Natural property clusters correspond one-for-one with natural
object clusters, and a concept is a pair containing both a natural
property cluster and its corresponding natural object cluster
 The family of these concepts obeys the mathematical axioms defining a
lattice, and is called a concept lattice
FCA: Formal Context?
 Context: A triple (G, M, I) is a (formal) context if
 G is a set of objects (Gegenstand)
 M is a set of attributes (Merkmal)
 I is a binary relation between G and M called incidence
 Incidence relation: I ⊆ G x M
 if gG, mM in (g,m)I, then we know that “object g has attribute m„ and
we write gIm
 Derivation operators:
 For A ⊆ G, A‘={mM | (g,m)I for all gA}
 For B ⊆ M, B‘={gG | (g,m)I for all mB}
FCA: Formal Context?
 A pair (A,B) is a formal concept of (G,M,I) if and only if
 A ⊆ G
 B ⊆ M
 A‘ = B, and A = B‘
 Note that at this point the incidence relationship is closed; i.e. all objects
of the concept carry all its attributes and that there is no other object in G
carrying all attributes of the concept
 A is called the extent (Umfang) of the concept (A,B)
 B is called the intent (Inhalt) of the concept (A,B)
FCA: Generating a Formal Context
 Using the derivation operators we can derive formal concepts from our
formal context with the following routine:
1. Pick a set of objects A
2. Derive the attributes A'
3. Derive (A')'
4. (A'',A') is a formal concept
 A dual approach can be taken starting with an attribute
Example
1.Pick any set of objects A, e.g. A={orangutan}.
2.Derive the attributes A'={big, two legs, black fur, long tail, swim}
3.Derive (A')'={big, two legs, black fur, long tail, swim}'={orangutan, spider
monkey}
4.(A'',A')=({orangutan, spider monkey},{big, two legs, black fur, long tail, swim}) is a
formal concept.
FCA: Concept Lattice?
 The concepts of a given context are naturally ordered by a
subconcept-superconcept relation:
 (A1,B1) ≤ (A2,B2) :⇔ A1⊆A2 (⇔ B2⊆B1)
 The ordered set of all formal concepts in (G,M,I) is denoted by
B(G,M,I) and is called concept lattice (Begriffsverband)
 A concept lattice consists of the set of concepts of a formal context
and the subconcept-superconcept relation between the concepts
FCA: Example
FCA: Extent and Intent in a Lattice
 The extent of a formal concept is given by all formal objects on the paths
which lead down from the given concept node
 The extent of an arbitrary concept is then found in the principle ideal generated by that
concept
 The intent of a formal concept is given by all the formal attributes on the
paths which lead up from the given concept node
 The intent of an arbitrary concept is then found in the principle filter generated by that
concept
FCA: Subconcepts in the
Concept Lattice
 The Concept B is a subconcept of Concept A because
 The extent of Concept B is a subset of the extent of Concept A
 The intent of Concept B is a superset of the intent of Concept A
 All edges in the line diagram of a concept lattice represent this subconcept-
superconcept relationship
Intent: Two legs, long tail, swim,
small
Extent: squirrel monkey
Intent: brown fur, two legs, long
tail, swim, small
Extent: mamorset
Concept “A”
Concept “B”
FCA: Implication
 An implication A → B (between sets A,BM of attributes) holds in a formal
context if and only if B⊆A‘‘
 i.e. if every object that has all attributes in A also has all attributes in B
 e.g. if X has fur and has two legs then it is a monkey
 The implication determines the concept lattice up to isomorphism and
therefore offers an additional interpretation of the lattice structure
 Implications can be used for a step-wise construction of conceputal
knowledge
FCA: Example: Implication
FCA: Example: Association
Tzar C. Umang
tzarumang@gmail.com

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From Sensing to Decision

  • 1. Formal Concept Analysis From Sensing to Decision INSTRUMENTED, INTERCONNECTED, INTELLIGENT – ORGANIC SYSTEMS TZAR C. UMANG TZAR ENTERPRISES
  • 2. About the Speaker  Proprietor / Chief Operating Officer for Yolanda’s Atrium Events Services  Proprietor for Tzar Enterprises  What I do?  Events Services with focus on ICT enablement and Innovations  Multimedia and Digital Film  ICT Research and Development  Startup Incubation, Acceleration through thecollab.xyz  Community Involvement with GDG, MDICT TZAR
  • 3. Story of our brain
  • 4. Anatomy of an Organic System Instrumented – Interconnected - Intelligent
  • 5. The 3 Is Instrumented Integrated data including sensors, video and voice Interconnected Networked intelligence Knowledge sharing Outsourcing Work collaboration Intelligent Proactive, preventive, predictive use of information Analytics Visualization Feedback System
  • 6. Instrumented Composed of different instruments or devices that carries out specific and complex function that contributes to a bigger or open system.
  • 7. This can be your? Smart DevicesIoT / IoE Or everything you can use to connect… Communicate...
  • 8. Interconnected Communicating Devices to carry out a complex task Devices that gathers or provide data Offline to Online Spaces Nano-communications to macro-feedback Intelligent Network of Devices, communities, data hubs, parks, cities and etc.
  • 9. Intelligence • Data Management • Analytics • Insight • Foresight • Decision
  • 10.
  • 11. The Increasing Challenge on Data… MANAGEMENT
  • 13. Intelligence  What data tells you, is your current Story and possible Future Story Story Intelligent Operation Flexibility and Adaptability Recommendation Insight / Forecast Current Environment Status Competitive Standing Physical Scenarios Governance Status
  • 14. Data Analytics Data Warehousing Data Insight Data Foresight Data Gathering Cleansing Standardization Treatment using Statistical Models Identification for Indicators Present State Overview Data Treatment with Predictive Analytic Models Probability and Predictive Analytics Pattern Analysis Formal Concept Analysis Instrumented Data Collection
  • 15. Formal Concept Analysis? Lets start with understanding a concept? “Orangutan” Orangutan Mamorset Baboon … Has black fur Has tail Has two legs … objects related to attributes Objects, attributes and a relation form a formal concept
  • 16. The Universe of Discourse A repertoire of objects and attributes (which might or might not be related) constitutes the „context“ of our considerations Orangutan Mamorset Baboon … Has black fur Has tail Has two legs … Object_1 Object_2 Object_3 Attribute_1 Attribute_2 Attribute_3 relation objects attributes Attribute_4
  • 17. Formal Concept Analysis?  Formal Concept Analysis is a method used for investigating and processing explicitly given information, in order to allow for meaningful and comprehensive interpretation  An analysis of data  Structures of formal abstractions of concepts of human thought  Formal emphasizes that the concepts are mathematical objects, rather than concepts of mind
  • 18. Formal Concept Analysis?  Formal Concept Analysis takes as input a matrix specifying a set of objects and the properties thereof, called attributes, and finds both all the “natural” clusters of attributes and all the “natural” clusters of objects in the input data, where  a “natural” object cluster is the set of all objects that share a common subset of attributes, and  a “natural” property cluster is the set of all attributes shared by one of the natural object clusters
  • 19. Formal Concept Analysis?  Natural property clusters correspond one-for-one with natural object clusters, and a concept is a pair containing both a natural property cluster and its corresponding natural object cluster  The family of these concepts obeys the mathematical axioms defining a lattice, and is called a concept lattice
  • 20. FCA: Formal Context?  Context: A triple (G, M, I) is a (formal) context if  G is a set of objects (Gegenstand)  M is a set of attributes (Merkmal)  I is a binary relation between G and M called incidence  Incidence relation: I ⊆ G x M  if gG, mM in (g,m)I, then we know that “object g has attribute m„ and we write gIm  Derivation operators:  For A ⊆ G, A‘={mM | (g,m)I for all gA}  For B ⊆ M, B‘={gG | (g,m)I for all mB}
  • 21. FCA: Formal Context?  A pair (A,B) is a formal concept of (G,M,I) if and only if  A ⊆ G  B ⊆ M  A‘ = B, and A = B‘  Note that at this point the incidence relationship is closed; i.e. all objects of the concept carry all its attributes and that there is no other object in G carrying all attributes of the concept  A is called the extent (Umfang) of the concept (A,B)  B is called the intent (Inhalt) of the concept (A,B)
  • 22. FCA: Generating a Formal Context  Using the derivation operators we can derive formal concepts from our formal context with the following routine: 1. Pick a set of objects A 2. Derive the attributes A' 3. Derive (A')' 4. (A'',A') is a formal concept  A dual approach can be taken starting with an attribute
  • 23. Example 1.Pick any set of objects A, e.g. A={orangutan}. 2.Derive the attributes A'={big, two legs, black fur, long tail, swim} 3.Derive (A')'={big, two legs, black fur, long tail, swim}'={orangutan, spider monkey} 4.(A'',A')=({orangutan, spider monkey},{big, two legs, black fur, long tail, swim}) is a formal concept.
  • 24. FCA: Concept Lattice?  The concepts of a given context are naturally ordered by a subconcept-superconcept relation:  (A1,B1) ≤ (A2,B2) :⇔ A1⊆A2 (⇔ B2⊆B1)  The ordered set of all formal concepts in (G,M,I) is denoted by B(G,M,I) and is called concept lattice (Begriffsverband)  A concept lattice consists of the set of concepts of a formal context and the subconcept-superconcept relation between the concepts
  • 26. FCA: Extent and Intent in a Lattice  The extent of a formal concept is given by all formal objects on the paths which lead down from the given concept node  The extent of an arbitrary concept is then found in the principle ideal generated by that concept  The intent of a formal concept is given by all the formal attributes on the paths which lead up from the given concept node  The intent of an arbitrary concept is then found in the principle filter generated by that concept
  • 27. FCA: Subconcepts in the Concept Lattice  The Concept B is a subconcept of Concept A because  The extent of Concept B is a subset of the extent of Concept A  The intent of Concept B is a superset of the intent of Concept A  All edges in the line diagram of a concept lattice represent this subconcept- superconcept relationship Intent: Two legs, long tail, swim, small Extent: squirrel monkey Intent: brown fur, two legs, long tail, swim, small Extent: mamorset Concept “A” Concept “B”
  • 28. FCA: Implication  An implication A → B (between sets A,BM of attributes) holds in a formal context if and only if B⊆A‘‘  i.e. if every object that has all attributes in A also has all attributes in B  e.g. if X has fur and has two legs then it is a monkey  The implication determines the concept lattice up to isomorphism and therefore offers an additional interpretation of the lattice structure  Implications can be used for a step-wise construction of conceputal knowledge

Editor's Notes

  1. ⊆ = subset  = /in
  2. ⊆ = subset  = /in