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Questions tagged [fuzzy-logic]

Fuzzy logic is a form of many-valued logic that deals with approximate, rather than fixed and exact reasoning.

1 vote
0 answers
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I am reading fuzzy logic and completed basics like fuzzy sets , fuzzy arithmetic , operations and other things. I want to study advanced topics like Interval type 2 Fuzzy sets, ordered fuzzy numbers ...
vivek Goswami's user avatar
1 vote
0 answers
53 views

People who know the semantics of Łukasiewicz logic may skip to the ‘the question proper’ part of the description. A reminder on the semantics of Ł Variables are evaluated over $[0,1]$; there are ...
Daniil Kozhemiachenko's user avatar
0 votes
1 answer
69 views

I have a problem understanding how learning Mamdani-type FIS works. The introduction to FIS on the MatLab Youtube channel states, that FIS (they show Mamdani-typed) both work with or without machine ...
Marcel Lorenz's user avatar
-1 votes
1 answer
76 views

I'm trying to learn non-classical logic variants. Came across the notion pvq = min(V(p), V(q)) where p and ...
Özgün ÖZERK's user avatar
2 votes
0 answers
53 views

I am reading the paper Fuzzy Topological Spaces and Fuzzy Compactness by Robert Lowen. Lowen didn't wrote down his proof about proposition 3.1 since he thought it is trivial. But I would like to ask ...
Teh Ais Kaw's user avatar
2 votes
0 answers
80 views

I am reading the paper Fuzzy Topological Spaces and Fuzzy Compactness by Robert Lowen. I have proved the theorem 2.2: $(X,\delta)$ is topologically generated if and only if for each continuous ...
I like Milo's user avatar
0 votes
1 answer
128 views

I am stuck on understanding the definition of the Łukasiewicz $t$-norm for implication. I only see the definition on the Internet and in textbooks and papers, but do not understand the motivation for ...
RJB's user avatar
  • 1
2 votes
1 answer
84 views

Assume we are in Basic Logic introduced in here (fuzzy logic), and we have $\{\varphi\}\vdash \psi$, and $\{\neg \varphi\}\vdash \psi$. Can we conclude that we have $\vdash \psi$? Or do we have to ...
Doralisa's user avatar
  • 215
1 vote
1 answer
130 views

EDIT: We have three kinds of famouse fuzzy logic name: Godel, Luaksiewicz and product logic (see 1). We can define infinite valuation semantics for each of them in $[0,1]$, i. e. we can define a ...
Doralisa's user avatar
  • 215
0 votes
1 answer
72 views

Let $\varphi$ be formula that $\varphi \equiv \perp$, i. e. for all valuaition $V$ we have $V(\varphi) = \varphi(\perp) = 0$. Can we conclude that $\vdash \varphi \leftrightarrow \perp$? Does it ...
Doralisa's user avatar
  • 215
1 vote
0 answers
48 views

I have a question regarding about improving the performance of an ANFIS (adaptive neuro Fuzzy inference system) model. In MATLAB, I have been training a model with 5 inputs, with 816 data point for ...
jocelyn matus ancavil's user avatar
0 votes
0 answers
67 views

I have to establish the probability that a patient has covid, based on three factors: -number of symptoms -number of close contacts with positive people -number of contacts NOT close with positive ...
AlessandroIV's user avatar
1 vote
1 answer
273 views

It is known that the meaning of a conditional statement in fuzzy logic can vary depending on the interpretation and context. In certain fuzzy logic books, I have come across the interpretation that &...
hasanghaforian's user avatar
1 vote
1 answer
333 views

Is there a definition for "equality of fuzzy sets" ? My current thinking : Say we have two fuzzy sets $A = \{(x,\mu_{A}(x)):x \in X\}$ and $B = \{(y,\mu_{B}(y)):y \in Y\}$ When we consider ...
hasanghaforian's user avatar
3 votes
0 answers
114 views

I'm not well-versed in analysis. I want to OR together an infinite number of fuzzy truths of infinitesimal significance. I mean the following: I have an arbitrary function $t(v)$ with a range on $[0,...
Michael Saunders's user avatar

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