This presentation includes what is fuzzy logic, characteristics, membership function with example, fuzzy set theory, De-Morgans Law, Fuzzy logic V/S probability, advantages and disadvantages and application areas of fuzzy logic. This is a presentation is useful for IT students.
The document discusses fuzzy logic and its applications in control systems. It begins with definitions of fuzzy logic and fuzzy sets. It then discusses the history and applications of fuzzy logic, including ABS brakes, expert systems, and control units. The document outlines the formal definitions, operations, and structure of fuzzy logic controllers. It provides examples of membership functions, rule bases, fuzzification, inference engines, and defuzzification. It concludes with an example of a fuzzy logic air conditioner controller.
Fuzzy logic is a form of multivalued logic that allows intermediate values between conventional evaluations like true/false, yes/no, or 0/1. It provides a mathematical framework for representing uncertainty and imprecision in measurement and human cognition. The document discusses the history of fuzzy logic, key concepts like membership functions and linguistic variables, common fuzzy logic operations, and applications in fields like control systems, home appliances, and cameras. It also notes some drawbacks like difficulty in tuning membership functions and potential confusion with probability theory.
Fuzzy logic control of washing m achinespradnya patil
This document discusses using fuzzy logic control for washing machines. It begins by defining washing machines and their components. It then explains the architecture of washing machines including water inlet valves, pumps, drums, sensors, and drains. It describes how optical sensors detect dirt levels. The document introduces fuzzy inference systems and Mamdani and Sugeno fuzzy logic methods. It provides examples of fuzzy rule sets and graphs to illustrate fuzzy control of wash time based on dirt level. Finally, it concludes fuzzy logic enables more automatic washing and represents how humans make decisions about wash settings.
This document discusses fuzzy logic, beginning with its origins in ancient Greece and formalization in 1965 by Lotfi Zadeh. It explains fuzzy logic represents concepts with overlapping membership functions rather than binary logic. Fuzzy logic and neural networks both model human reasoning but fuzzy logic uses linguistic rules while neural networks learn from examples. Fuzzy logic has applications in control systems like temperature controllers and anti-lock braking systems to handle nonlinear dynamics. It is used in other fields like business and expert systems to represent subjective concepts.
Fuzzy inference systems use fuzzy logic to map inputs to outputs. There are two main types:
Mamdani systems use fuzzy outputs and are well-suited for problems involving human expert knowledge. Sugeno systems have faster computation using linear or constant outputs.
The fuzzy inference process involves fuzzifying inputs, applying fuzzy logic operators, and using if-then rules. Outputs are determined through implication, aggregation, and defuzzification. Mamdani systems find the centroid of fuzzy outputs while Sugeno uses weighted averages, making it more efficient.
This document provides an overview of fuzzy logic. It begins by defining fuzzy as not being clear or precise, unlike classical sets which have clear boundaries. It then explains fuzzy logic allows for partial set membership rather than binary membership. The document outlines fuzzy logic's ability to model imprecise or nonlinear systems using natural language-based rules. It details the key concepts of fuzzy logic including linguistic variables, membership functions, fuzzy set operations, fuzzy inference systems and the 5-step fuzzy inference process of fuzzifying inputs, applying fuzzy operations and implications, aggregating outputs and defuzzifying results.
Soft computing is an approach to engineering that is inspired by nature. It includes techniques like fuzzy logic, probabilistic reasoning, evolutionary computation, neural networks, and machine learning. These techniques are useful for problems that are too complex or undefined for conventional analytical or hard computing techniques. Soft computing provides approximate solutions and can handle imprecise data. It has applications in areas like robotics, artificial intelligence, and machine translation.
This presentation includes what is fuzzy logic, characteristics, membership function with example, fuzzy set theory, De-Morgans Law, Fuzzy logic V/S probability, advantages and disadvantages and application areas of fuzzy logic. This is a presentation is useful for IT students.
The document discusses fuzzy logic and its applications in control systems. It begins with definitions of fuzzy logic and fuzzy sets. It then discusses the history and applications of fuzzy logic, including ABS brakes, expert systems, and control units. The document outlines the formal definitions, operations, and structure of fuzzy logic controllers. It provides examples of membership functions, rule bases, fuzzification, inference engines, and defuzzification. It concludes with an example of a fuzzy logic air conditioner controller.
Fuzzy logic is a form of multivalued logic that allows intermediate values between conventional evaluations like true/false, yes/no, or 0/1. It provides a mathematical framework for representing uncertainty and imprecision in measurement and human cognition. The document discusses the history of fuzzy logic, key concepts like membership functions and linguistic variables, common fuzzy logic operations, and applications in fields like control systems, home appliances, and cameras. It also notes some drawbacks like difficulty in tuning membership functions and potential confusion with probability theory.
Fuzzy logic control of washing m achinespradnya patil
This document discusses using fuzzy logic control for washing machines. It begins by defining washing machines and their components. It then explains the architecture of washing machines including water inlet valves, pumps, drums, sensors, and drains. It describes how optical sensors detect dirt levels. The document introduces fuzzy inference systems and Mamdani and Sugeno fuzzy logic methods. It provides examples of fuzzy rule sets and graphs to illustrate fuzzy control of wash time based on dirt level. Finally, it concludes fuzzy logic enables more automatic washing and represents how humans make decisions about wash settings.
This document discusses fuzzy logic, beginning with its origins in ancient Greece and formalization in 1965 by Lotfi Zadeh. It explains fuzzy logic represents concepts with overlapping membership functions rather than binary logic. Fuzzy logic and neural networks both model human reasoning but fuzzy logic uses linguistic rules while neural networks learn from examples. Fuzzy logic has applications in control systems like temperature controllers and anti-lock braking systems to handle nonlinear dynamics. It is used in other fields like business and expert systems to represent subjective concepts.
Fuzzy inference systems use fuzzy logic to map inputs to outputs. There are two main types:
Mamdani systems use fuzzy outputs and are well-suited for problems involving human expert knowledge. Sugeno systems have faster computation using linear or constant outputs.
The fuzzy inference process involves fuzzifying inputs, applying fuzzy logic operators, and using if-then rules. Outputs are determined through implication, aggregation, and defuzzification. Mamdani systems find the centroid of fuzzy outputs while Sugeno uses weighted averages, making it more efficient.
This document provides an overview of fuzzy logic. It begins by defining fuzzy as not being clear or precise, unlike classical sets which have clear boundaries. It then explains fuzzy logic allows for partial set membership rather than binary membership. The document outlines fuzzy logic's ability to model imprecise or nonlinear systems using natural language-based rules. It details the key concepts of fuzzy logic including linguistic variables, membership functions, fuzzy set operations, fuzzy inference systems and the 5-step fuzzy inference process of fuzzifying inputs, applying fuzzy operations and implications, aggregating outputs and defuzzifying results.
Soft computing is an approach to engineering that is inspired by nature. It includes techniques like fuzzy logic, probabilistic reasoning, evolutionary computation, neural networks, and machine learning. These techniques are useful for problems that are too complex or undefined for conventional analytical or hard computing techniques. Soft computing provides approximate solutions and can handle imprecise data. It has applications in areas like robotics, artificial intelligence, and machine translation.
Soft computing is an emerging approach to computing that aims to solve computationally hard problems using inexact solutions that are tolerant of imprecision, uncertainty, partial truth, and approximation. It uses techniques like fuzzy logic, neural networks, evolutionary computation, and probabilistic reasoning to model human-like decision making. Unlike hard computing which requires precise modeling and solutions, soft computing is well-suited for real-world problems where ideal models are not available. The key constituents of soft computing are fuzzy logic, evolutionary computation, neural networks, and machine learning.
This document provides an overview of fuzzy logic, including its origins, key concepts, and applications. It discusses how fuzzy logic allows for approximate reasoning and decision making under uncertainty by using linguistic variables and fuzzy set theory. Membership functions are used to characterize fuzzy sets and assign degrees of truth between 0 and 1 rather than binary true/false values. Common fuzzy logic operations like intersection, union, and complement are also covered. Finally, some examples of fuzzy logic control systems are presented, including how they are designed using fuzzy rule bases and inference methods like Mamdani and Sugeno.
This document provides an overview of fuzzy logic and its applications. It begins with motivations for fuzzy logic by discussing limitations of crisp sets and fuzzy sets as an alternative approach. It then defines fuzzy sets and fuzzy logic operations. It describes how fuzzy logic systems work by combining fuzzy sets and logic operations. Several example applications are mentioned, including industrial control systems and modeling human decision making. The document concludes by noting fuzzy logic has been applied in many domains and there are ongoing developments in fuzzy logic approaches.
Presentation on fuzzy logic and fuzzy systemsShreyaSahu20
Fuzzy logic is a form of many-valued logic that allows intermediate values between conventional evaluations like true/false, yes/no, or black/white. It employs the concept of fuzzy sets, where elements have degrees of membership as opposed to full membership. Fuzzy logic has applications in areas like control systems, pattern recognition, and decision making where precise probabilities or crisp boundaries are not easily determined.
This document discusses fuzzy systems and their applications. It introduces fuzzy logic as an extension of Boolean logic that allows for partial set memberships and uncertainties. It provides examples of fuzzy systems in washing machines, vacuum cleaners, rice cookers, and cars. Fuzzy logic is used in washing machines to adjust operations based on sensor readings. Vacuum cleaners use fuzzy logic to control motor speed based on distance sensors. Rice cookers employ neuro-fuzzy systems for precise heat adjustment. Cars can use fuzzy logic for automatic transmissions to shift gears like an experienced human driver.
This document introduces fuzzy sets. It defines a fuzzy set as a set where elements have gradual membership rather than binary membership. Fuzzy sets allow membership values between 0 and 1. Operations on fuzzy sets like union, intersection, and complement are defined. An example fuzzy set distinguishes young and adult ages on a scale rather than a binary classification. Fuzzy sets permit ambiguous or uncertain boundaries unlike classical sets.
- Fuzzy logic was developed by Lotfi Zadeh to address applications involving subjective or vague data like "attractive person" that cannot be easily analyzed using binary logic. It allows for partial truth values between completely true and completely false.
- Fuzzy logic controllers mimic human decision making and involve fuzzifying inputs, applying fuzzy rules, and defuzzifying outputs. This allows systems to be specified in human terms and automated.
- Fuzzy logic has many applications from industrial process control to consumer products like washing machines and microwaves. It offers an intuitive way to model real-world ambiguities compared to mathematical or logic-based approaches.
Fuzzy logic is a form of logic that accounts for partial truth and vagueness. It is used in control systems and decision support systems. The document discusses the history of fuzzy logic and its applications in areas like automotive, robotics, manufacturing, medical, and more. Fuzzy logic controllers combine fuzzy linguistic variables and rules to automate tasks like speed control in vehicles and temperature control in air conditioners and washing machines.
The document provides an overview of fuzzy logic and approximate reasoning. It discusses fuzzy sets and membership functions, including different types of membership functions like triangular, trapezoidal, and Gaussian. It also covers fuzzy set operations like union, intersection, and complement. T-norm operators for fuzzy intersection are defined. The document serves as an introduction to key concepts in fuzzy logic.
Defuzzification is the process of producing a quantifiable result in Crisp logic, given fuzzy sets and corresponding membership degrees. It is the process that maps a fuzzy set to a crisp set. It is typically needed in fuzzy control systems.
The document discusses the concepts of soft computing and artificial neural networks. It defines soft computing as an emerging approach to computing that parallels the human mind in dealing with uncertainty and imprecision. Soft computing consists of fuzzy logic, neural networks, and genetic algorithms. Neural networks are simplified models of biological neurons that can learn from examples to solve problems. They are composed of interconnected processing units, learn via training, and can perform tasks like pattern recognition. The document outlines the basic components and learning methods of artificial neural networks.
Fuzzy Logic
Where did it begin?
What is Fuzzy Logic?
Fuzzy Logic in Control Systems
Fuzzy Logic in Other Fields
Fuzzy Logic vs. Neural Networks
Fuzzy Logic Benefits
This document presents a summary of fuzzy logic and its applications to computer aided manufacturing. It introduces fuzzy logic as a way to process imprecise data and mimic human control logic. The basic concepts are explained, including fuzzy sets that have partial truth values between 0 and 1. An example is provided of how fuzzy logic can be used for temperature regulation. The steps in fuzzy logic control are outlined as fuzzification, rule specification, and defuzzification. Applications discussed include anti-lock braking systems, flight control, and using fuzzy logic controllers to adjust feed rates and position presses in manufacturing.
Fuzzy logic is a flexible machine learning technique that mimics human thought by allowing intermediate values between true and false. It provides a mechanism for interpreting and executing commands based on approximate or uncertain reasoning. Unlike binary logic which can only have true or false values, fuzzy logic uses linguistic variables and degrees of membership to represent concepts that may have a partial truth. Fuzzy systems find applications in automatic control, prediction, diagnosis and user interfaces.
Fuzzy logic is a form of logic that accounts for partial truth and intermediate values between true and false. It is used in control systems to mimic how humans apply fuzzy concepts like "cold" or "hot" temperature. Some key applications of fuzzy logic include temperature controllers, washing machines, air conditioners, and anti-lock braking systems. Fuzzy logic controllers use if-then rules to determine outputs based on fuzzy inputs and degrees of membership rather than binary logic.
The document provides an overview of fuzzy logic and fuzzy sets. It discusses how fuzzy logic can handle imprecise data unlike classical binary sets. Membership functions assign degrees of membership values between 0 and 1. Fuzzy logic systems use if-then rules and linguistic variables. An example shows how fuzzy logic is used to estimate project risk levels based on funding and staffing levels. Fuzzy logic has been applied in various domains due to its ability to model human reasoning.
How can you deal with Fuzzy Logic. Fuzzy logic is a form of many-valued logic; it deals with reasoning that is approximate rather than fixed and exact. In contrast with traditional logic theory, where binary sets have two-valued logic: true or false, fuzzy logic variables may have a truth value that ranges in degree
between 0 and 1
Swarm intelligence refers to the collective behavior that emerges from decentralized, self-organized systems, both natural and artificial. In nature, it can be seen in the ability of ant colonies and bird flocks to coordinate and complete tasks through simple local interactions between individuals. Artificial swarm intelligence systems are distributed systems of interacting autonomous agents that coordinate through self-organization to solve problems through cooperation and division of labor. Examples of algorithms inspired by swarm intelligence include ant colony optimization and particle swarm optimization.
Fuzzy logic is a method of reasoning that resembles human decision making by allowing for intermediate possibilities between yes and no or true and false. It is used in control systems like temperature controllers, anti-lock braking systems, washing machines, and air conditioners. Fuzzy logic applications can be found in areas like aerospace, automotive, defense, electronics, mining, robotics, securities, and industrial processes. The field of fuzzy logic continues to grow and provide opportunities to develop effective controllers for complex systems across many domains.
Soft computing is an emerging approach to computing that aims to solve computationally hard problems using inexact solutions that are tolerant of imprecision, uncertainty, partial truth, and approximation. It uses techniques like fuzzy logic, neural networks, evolutionary computation, and probabilistic reasoning to model human-like decision making. Unlike hard computing which requires precise modeling and solutions, soft computing is well-suited for real-world problems where ideal models are not available. The key constituents of soft computing are fuzzy logic, evolutionary computation, neural networks, and machine learning.
This document provides an overview of fuzzy logic, including its origins, key concepts, and applications. It discusses how fuzzy logic allows for approximate reasoning and decision making under uncertainty by using linguistic variables and fuzzy set theory. Membership functions are used to characterize fuzzy sets and assign degrees of truth between 0 and 1 rather than binary true/false values. Common fuzzy logic operations like intersection, union, and complement are also covered. Finally, some examples of fuzzy logic control systems are presented, including how they are designed using fuzzy rule bases and inference methods like Mamdani and Sugeno.
This document provides an overview of fuzzy logic and its applications. It begins with motivations for fuzzy logic by discussing limitations of crisp sets and fuzzy sets as an alternative approach. It then defines fuzzy sets and fuzzy logic operations. It describes how fuzzy logic systems work by combining fuzzy sets and logic operations. Several example applications are mentioned, including industrial control systems and modeling human decision making. The document concludes by noting fuzzy logic has been applied in many domains and there are ongoing developments in fuzzy logic approaches.
Presentation on fuzzy logic and fuzzy systemsShreyaSahu20
Fuzzy logic is a form of many-valued logic that allows intermediate values between conventional evaluations like true/false, yes/no, or black/white. It employs the concept of fuzzy sets, where elements have degrees of membership as opposed to full membership. Fuzzy logic has applications in areas like control systems, pattern recognition, and decision making where precise probabilities or crisp boundaries are not easily determined.
This document discusses fuzzy systems and their applications. It introduces fuzzy logic as an extension of Boolean logic that allows for partial set memberships and uncertainties. It provides examples of fuzzy systems in washing machines, vacuum cleaners, rice cookers, and cars. Fuzzy logic is used in washing machines to adjust operations based on sensor readings. Vacuum cleaners use fuzzy logic to control motor speed based on distance sensors. Rice cookers employ neuro-fuzzy systems for precise heat adjustment. Cars can use fuzzy logic for automatic transmissions to shift gears like an experienced human driver.
This document introduces fuzzy sets. It defines a fuzzy set as a set where elements have gradual membership rather than binary membership. Fuzzy sets allow membership values between 0 and 1. Operations on fuzzy sets like union, intersection, and complement are defined. An example fuzzy set distinguishes young and adult ages on a scale rather than a binary classification. Fuzzy sets permit ambiguous or uncertain boundaries unlike classical sets.
- Fuzzy logic was developed by Lotfi Zadeh to address applications involving subjective or vague data like "attractive person" that cannot be easily analyzed using binary logic. It allows for partial truth values between completely true and completely false.
- Fuzzy logic controllers mimic human decision making and involve fuzzifying inputs, applying fuzzy rules, and defuzzifying outputs. This allows systems to be specified in human terms and automated.
- Fuzzy logic has many applications from industrial process control to consumer products like washing machines and microwaves. It offers an intuitive way to model real-world ambiguities compared to mathematical or logic-based approaches.
Fuzzy logic is a form of logic that accounts for partial truth and vagueness. It is used in control systems and decision support systems. The document discusses the history of fuzzy logic and its applications in areas like automotive, robotics, manufacturing, medical, and more. Fuzzy logic controllers combine fuzzy linguistic variables and rules to automate tasks like speed control in vehicles and temperature control in air conditioners and washing machines.
The document provides an overview of fuzzy logic and approximate reasoning. It discusses fuzzy sets and membership functions, including different types of membership functions like triangular, trapezoidal, and Gaussian. It also covers fuzzy set operations like union, intersection, and complement. T-norm operators for fuzzy intersection are defined. The document serves as an introduction to key concepts in fuzzy logic.
Defuzzification is the process of producing a quantifiable result in Crisp logic, given fuzzy sets and corresponding membership degrees. It is the process that maps a fuzzy set to a crisp set. It is typically needed in fuzzy control systems.
The document discusses the concepts of soft computing and artificial neural networks. It defines soft computing as an emerging approach to computing that parallels the human mind in dealing with uncertainty and imprecision. Soft computing consists of fuzzy logic, neural networks, and genetic algorithms. Neural networks are simplified models of biological neurons that can learn from examples to solve problems. They are composed of interconnected processing units, learn via training, and can perform tasks like pattern recognition. The document outlines the basic components and learning methods of artificial neural networks.
Fuzzy Logic
Where did it begin?
What is Fuzzy Logic?
Fuzzy Logic in Control Systems
Fuzzy Logic in Other Fields
Fuzzy Logic vs. Neural Networks
Fuzzy Logic Benefits
This document presents a summary of fuzzy logic and its applications to computer aided manufacturing. It introduces fuzzy logic as a way to process imprecise data and mimic human control logic. The basic concepts are explained, including fuzzy sets that have partial truth values between 0 and 1. An example is provided of how fuzzy logic can be used for temperature regulation. The steps in fuzzy logic control are outlined as fuzzification, rule specification, and defuzzification. Applications discussed include anti-lock braking systems, flight control, and using fuzzy logic controllers to adjust feed rates and position presses in manufacturing.
Fuzzy logic is a flexible machine learning technique that mimics human thought by allowing intermediate values between true and false. It provides a mechanism for interpreting and executing commands based on approximate or uncertain reasoning. Unlike binary logic which can only have true or false values, fuzzy logic uses linguistic variables and degrees of membership to represent concepts that may have a partial truth. Fuzzy systems find applications in automatic control, prediction, diagnosis and user interfaces.
Fuzzy logic is a form of logic that accounts for partial truth and intermediate values between true and false. It is used in control systems to mimic how humans apply fuzzy concepts like "cold" or "hot" temperature. Some key applications of fuzzy logic include temperature controllers, washing machines, air conditioners, and anti-lock braking systems. Fuzzy logic controllers use if-then rules to determine outputs based on fuzzy inputs and degrees of membership rather than binary logic.
The document provides an overview of fuzzy logic and fuzzy sets. It discusses how fuzzy logic can handle imprecise data unlike classical binary sets. Membership functions assign degrees of membership values between 0 and 1. Fuzzy logic systems use if-then rules and linguistic variables. An example shows how fuzzy logic is used to estimate project risk levels based on funding and staffing levels. Fuzzy logic has been applied in various domains due to its ability to model human reasoning.
How can you deal with Fuzzy Logic. Fuzzy logic is a form of many-valued logic; it deals with reasoning that is approximate rather than fixed and exact. In contrast with traditional logic theory, where binary sets have two-valued logic: true or false, fuzzy logic variables may have a truth value that ranges in degree
between 0 and 1
Swarm intelligence refers to the collective behavior that emerges from decentralized, self-organized systems, both natural and artificial. In nature, it can be seen in the ability of ant colonies and bird flocks to coordinate and complete tasks through simple local interactions between individuals. Artificial swarm intelligence systems are distributed systems of interacting autonomous agents that coordinate through self-organization to solve problems through cooperation and division of labor. Examples of algorithms inspired by swarm intelligence include ant colony optimization and particle swarm optimization.
Fuzzy logic is a method of reasoning that resembles human decision making by allowing for intermediate possibilities between yes and no or true and false. It is used in control systems like temperature controllers, anti-lock braking systems, washing machines, and air conditioners. Fuzzy logic applications can be found in areas like aerospace, automotive, defense, electronics, mining, robotics, securities, and industrial processes. The field of fuzzy logic continues to grow and provide opportunities to develop effective controllers for complex systems across many domains.
3. KLASİK(ARİSTO) MANTIK
● Kesinlik ifade eder.
● Bilgisayar Bilimlerinde 1-0
kullanılır
● ikili mantık olarak da bilinir.
ÖRNEKLER:
Türkiye’nin tek 4 yıldızlı futbol takımı Galatasaray’dır.
Türkiye’nin en büyük futbol takımı Galatasaray’dır.
Bugünün tarihi 28.12.2016
Bulanık Mantık Öğrenmek zordur.
DOĞRU(1)
YANLIŞ(0)
YANLIŞ(0)
DOĞRU(1)
4. KLASİK(ARİSTO) MANTIK
Gündelik hayatta klasik mantık yeterli olmamaktadır.
Batuhan iyi bir bilgisayar bilimcisidir.
-iyi bir bilgisayar bilimcisi nasıl tanımlanır?
Bugün hava çok soğuk.
-Soğuk ne demek.
Ece çok güzeldir.
-Kime göre güzel.
Eren çok uzundur(188 cm).
-NBA’de oynayanlar arasında belki de en kısadır.
5. Matematik modeller ne kadar ayrıntılı olurlarsa olsunlar gerçeği
yansıtamazlar, ne kadar gerçekçi olurlarsa olsunlar o kadar doğa
olaylarını tam temsil edemezler (Einstein).
6. Gündelik hayatta,sorulan bir soruya cevap verirken ;
● Ortamın şartlarına göre cevaplarımız değişkenlik
göstermekte ve net cevaplar verilememektedir.
● Örneğin,Türkiye’de dana etini çok sevdiğini
söyleyen Berk Can,Hindistan’da vejetaryen
olduğunu söylemek zorunda kalabilir.
Azeri Türk Bilim adamı olan
“Lütfi Aliasker Zade (Lotfi A. Zadeh)”
bu konuyla ilgili bir çığır açarak
BULANIK MANTIK’ın temellerini atmıştır.
7. BULANIK MANTIK(FUZZY LOGIC)
* Kesin sonuçların olmadığı
* Cevabın 0 veya 1 olmayıp,
* 0 ile 1 arasında bir değer olduğu mantık tipidir.
8. BULANIK MANTIK(FUZZY LOGIC)
Temel Özellikleri:
● Bulanık mantıkta her şey [0,1] aralığında belirli bir dereceyle gösterilir.
● Bulanık mantıkta bilgi büyük,küçük,çok az,çok sıcak gibi sözel ifadeler
şeklindedir.
● Her mantıksal sistem bulanık olarak ifade edilebilir.
● Bulanık mantık matematiksel modeli çok zor elde edilen sistemler çok
uygundur.
● Bulanık sistemler eğitilebilir.
● Bulanık Mantıkta bir önerme aynı zamanda hem doğru hem de yanlış olamaz
denilemez.
11. Klasik Mantık Bulanık Mantık
A veya A Değil A ve A Değil
Kesin Kısmi
Hepsi veya
Hiçbiri
Belirli Derecelerde
0 veya 1 0 ve 1 Arasında
Süreklilik
İkili Birimler Bulanık Birimler
BULANIK MANTIK(FUZZY LOGIC)
12. BULANIK MANTIK AVANTAJLARI
• İşleyişi insan düşünce tarzındadır.
• Matematiksel modele ihtiyaç duymaz, doğrusal olmayan sistemlerde iyi sonuç verir.
• Bulanık Mantık eksik tanımlı problemlerin çözümü için uygundur
• Uygulanması oldukça kolaydır ve uygulamaların daha hızlı bir şekilde sonuca
ulaşmasını sağlar.
13. BULANIK MANTIK DEZAVANTAJLARI
• Kuralların uygun şekilde belirlenmesi için uzman deneyimine ihtiyaç duyar.
Kuralları ve üyelikleri tanımlamak kolay olmayabilir.
• Üyelik fonksiyonlarının belirlenmesinde kesin sonuç veren bir yöntem ve
öğrenme yeteneği yoktur. En uygun yöntem deneme yanılmadır. Bu sebeple
uzun zaman gerekebilir.
• Kararlılık, gözetlenebilirlik ve denetlenebilirlik analizinin yapılamaması bu
yöntemin en temel sorunudur.