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Fuzzy Logic and its Applications By Swaroop.M.R 2SD07CS106 Under the Guidance of TGS
Contents Introduction to Fuzzy Logic Definition , Description with example.  Fuzzy Logic  - Representation Membership Functions : Examples Fuzzy Sets   Information Flow in Fuzzy Systems Applications  Benefits  Conclusion References
1.Introduction In this seminar the presentation includes the definition ,essence and application of Fuzzy Logic . Fuzzy logic is a main tool for designing a intelligent / ubiquitous /context aware systems. Fuzzy logic can represent multiple states of a given entity like temperature (low, medium, normal, high, very high, etc)
1a.Fuzzy Logic – A Definition Fuzzy logic provides a method to formalize reasoning when dealing with vague terms. Traditional computing requires finite precision which is not always possible in real world scenarios.  Not every decision is either true or false, or as with Boolean logic either 0 or 1.  Fuzzy logic allows for membership functions, or degrees of truthfulness and falsehoods.  Or as with Boolean logic, not only 0 and 1 but all the numbers that fall in between.
 WHAT IS FUZZY LOGIC? ,[object Object]
Fuzzy – “not clear, distinct, or precise; blurred”
Definition of fuzzy logic
A form of knowledge representation suitable for notions that cannot be defined precisely, but which depend upon their contexts.,[object Object]
                FUZZY LOGIC REPRESENTATION CONT. Slowest Fastest Slow Fast float speed;  get the speed  if ((speed >= 0.0)&&(speed < 0.25)) { 	//  speed is slowest }  else if ((speed >= 0.25)&&(speed < 0.5))  { 	//  speed is slow } else if ((speed >= 0.5)&&(speed < 0.75))  { 	//  speed is fast } else // speed >= 0.75 && speed < 1.0  { 	//  speed is fastest }
2.Membership Functions (MFs) Linguistic terms – Fuzzy Terms called as Linguistic Terms. Definition-These are the input or output variables of the system whose values are words or sentences from a natural language instead of numerical values. Characteristics of MFs: Subjective measures Not probability functions
Membership Functions Definition-Membership functions are used in the fuzzification and defuzzification steps of a given statement, to map the non-fuzzy input values to fuzzy linguistic terms and vice-versa. A membership function is used to qualify a linguistic term.
Types of Membership Functions Singleton Functions. – Only for 2 possibility 		Ex- inside , outside Trapezoidal Function.- More than 2 possibility 		Ex – Low , Medium ,High
3.Fuzzy Sets Formal definition: A fuzzy set A in X is expressed as a set of ordered pairs: A = {(x, Ma (x)) , x ϵX } Membership function (MF) Universe or universe of discourse Fuzzy set A fuzzy set is totally characterized by a membership function (MF).
Fuzzy Set Operations Max – OR  ( ex – Max (1 ,2) =2 ) Min  – AND ( ex – Min (1,2) = 1 ) PROD  – AND  ( ex – PROD (1,2) = 1)
4.Information flow in Fuzzy System
Example INPUT Fuzzification Rule Association Defuzzification Temp = 10 C Temp = Low Temp = High Temp = 25
Fuzzy Sets Sets with fuzzy boundaries A = Set of tall people X X Fuzzy set A Crisp set A Membership function 1.0 1.0 0.9 0.5 Y Y 5.10 5.10 Height Height 6.2
              6.BENEFITS OF USING FUZZY LOGIC
FUZZY LOGIC IN OTHER FIELDS ,[object Object]
  Hybrid Modelling
  Expert Systems,[object Object]
Fuzzy Geometry – Almost Straight Lines
Fuzzy Algebra – Not quite a parabola
Fuzzy Calculus
Fuzzy Graphs – based on fuzzy points,[object Object]

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Swaroop.m.r

  • 1. Fuzzy Logic and its Applications By Swaroop.M.R 2SD07CS106 Under the Guidance of TGS
  • 2. Contents Introduction to Fuzzy Logic Definition , Description with example. Fuzzy Logic - Representation Membership Functions : Examples Fuzzy Sets Information Flow in Fuzzy Systems Applications Benefits Conclusion References
  • 3. 1.Introduction In this seminar the presentation includes the definition ,essence and application of Fuzzy Logic . Fuzzy logic is a main tool for designing a intelligent / ubiquitous /context aware systems. Fuzzy logic can represent multiple states of a given entity like temperature (low, medium, normal, high, very high, etc)
  • 4. 1a.Fuzzy Logic – A Definition Fuzzy logic provides a method to formalize reasoning when dealing with vague terms. Traditional computing requires finite precision which is not always possible in real world scenarios. Not every decision is either true or false, or as with Boolean logic either 0 or 1. Fuzzy logic allows for membership functions, or degrees of truthfulness and falsehoods. Or as with Boolean logic, not only 0 and 1 but all the numbers that fall in between.
  • 5.
  • 6. Fuzzy – “not clear, distinct, or precise; blurred”
  • 8.
  • 9. FUZZY LOGIC REPRESENTATION CONT. Slowest Fastest Slow Fast float speed; get the speed if ((speed >= 0.0)&&(speed < 0.25)) { // speed is slowest } else if ((speed >= 0.25)&&(speed < 0.5)) { // speed is slow } else if ((speed >= 0.5)&&(speed < 0.75)) { // speed is fast } else // speed >= 0.75 && speed < 1.0 { // speed is fastest }
  • 10. 2.Membership Functions (MFs) Linguistic terms – Fuzzy Terms called as Linguistic Terms. Definition-These are the input or output variables of the system whose values are words or sentences from a natural language instead of numerical values. Characteristics of MFs: Subjective measures Not probability functions
  • 11. Membership Functions Definition-Membership functions are used in the fuzzification and defuzzification steps of a given statement, to map the non-fuzzy input values to fuzzy linguistic terms and vice-versa. A membership function is used to qualify a linguistic term.
  • 12. Types of Membership Functions Singleton Functions. – Only for 2 possibility Ex- inside , outside Trapezoidal Function.- More than 2 possibility Ex – Low , Medium ,High
  • 13. 3.Fuzzy Sets Formal definition: A fuzzy set A in X is expressed as a set of ordered pairs: A = {(x, Ma (x)) , x ϵX } Membership function (MF) Universe or universe of discourse Fuzzy set A fuzzy set is totally characterized by a membership function (MF).
  • 14. Fuzzy Set Operations Max – OR ( ex – Max (1 ,2) =2 ) Min – AND ( ex – Min (1,2) = 1 ) PROD – AND ( ex – PROD (1,2) = 1)
  • 15. 4.Information flow in Fuzzy System
  • 16. Example INPUT Fuzzification Rule Association Defuzzification Temp = 10 C Temp = Low Temp = High Temp = 25
  • 17. Fuzzy Sets Sets with fuzzy boundaries A = Set of tall people X X Fuzzy set A Crisp set A Membership function 1.0 1.0 0.9 0.5 Y Y 5.10 5.10 Height Height 6.2
  • 18. 6.BENEFITS OF USING FUZZY LOGIC
  • 19.
  • 20. Hybrid Modelling
  • 21.
  • 22. Fuzzy Geometry – Almost Straight Lines
  • 23. Fuzzy Algebra – Not quite a parabola
  • 25.
  • 26. Specific Fuzzified Applications Otis Elevators Vacuum Cleaners Hair Dryers Air Control in Soft Drink Production Noise Detection on Compact Disks Cranes Electric Razors Camcorders Television Sets Showers
  • 27. Expert Fuzzified Systems Medical Diagnosis Legal Stock Market Analysis Mineral Prospecting Weather Forecasting Economics Politics
  • 28. Common Objections to Fuzzy Logic Much of the opposition to fuzzy logic is based on the misconception Fuzzy logic invites the belief that the modeling process generates imprecise answers
  • 29. Conclusion The exact directions and extent of future developments will be dictated by advancing technology and market forces Fuzzy logic is a tool and can only useful and powerful when combined with Analytical Methodologies and Machine Reasoning Techniques
  • 30.
  • 31.