The following links contains a Publication of a Paper regarding an actual Experiment. Despite some Drawbacks as to its academic and professional-research quality, it is based on an Actual Problem which we encountered during that experiment.

Abstract :

There were two methods of doing modular

transformations from Entity Relationship Diagrams to Class

Diagrams according to international researchers. In order to

establish which method would best suit software

engineers, we conducted a survey by giving a group of

students in the computer science field, whom we considered potential future software engineers. The results we got were valid, but did not match those of any of the international researchers. We found that this situation could only be explained using Eastern Four-Valued logic, also known by such names as Catuskoti and Tetralemma.

(11) A Discovery of the Relevance of Eastern Four-valued (Catuskoti) Logic to Define Modular Transformations When There are Multiple Ways of Representing the Same Modular Transformation. Available from: https://www.researchgate.net/publication/291810900_A_Discovery_of_the_Relevance_of_Eastern_Four-valued_Catuskoti_Logic_to_Define_Modular_Transformations_When_There_are_Multiple_Ways_of_Representing_the_Same_Modular_Transformation [accessed Jun 06 2018].

An excerpt : "

Quote 3:

Dr. Nalin De Silva, (who is a retired Professor and was the

former Dean of the Faculty of Science Kelaniya /

Vidyalankara University of Sri Lanka) who has a PhD in

Theoretical Cosmology (University of Su

ssex, UK.) had this to say regarding the failure of Aristotelian / Boolean Logic:

“However, the logic that is abstracted from

Aristotelian -Newtonian Experiences is not capable of

dealing with change in general and motion in particular. It is

demonstrated by the famous Zeno’s paradox that deals with

an arrow in motion. The Aristotelian logic is faced with

contradictions when it is employed to describe motion and

one would end up by showing that motion is impossible! The

Calculus of Newton and Leibniz, though their approaches

were not the same, tried to get over this difficulty using

infinitesimals intuitively without formally defining them.

However, infinitesimals were not liked by the western

Mathematicians and Philosophers and there were objections

to these "ghosts" by people such as Berkeley. Euler one of

the greatest western Mathematicians with an intuition that

surpassed most of the others freely used infinitesimals in his

formulation of Mathematical Analysis. However, as the

western Mathematicians did not like these infinitesimals that

according to Berkeley were neither finite nor not finite, later

Mathematicians Dedekind, Cantor and Cauchy "exorcised"

infinitesimals from Mathematical Analysis and introduced

what is known as the epsilon- delta definition

of limit, which is based on Aristotelian logic. The calculus that tried to deviate from Aristotelian logic at the beginning was brought back to an "arithmetical" definition based on that logic in the nineteenth century. It is interesting to note that some

thing similar is happening in Quantum Physics. Bohr (and

Heisenberg) who tried to deviate from the Classical Physics

world view in the thirties created what is known as the

Copenhagen Interpretation of Quantum Physics.

Copenhagen Interpretation was obviously not in agreement

with Aristotelian logic and the tendency at present is to

formulate a new interpretation based on Aristotelian logic

and doing away with Heisenberg’s uncertainty Principle.”

(11) A Discovery of the Relevance of Eastern Four-valued (Catuskoti) Logic to Define Modular Transformations When There are Multiple Ways of Representing the Same Modular Transformation. Available from: https://www.researchgate.net/publication/291810900_A_Discovery_of_the_Relevance_of_Eastern_Four-valued_Catuskoti_Logic_to_Define_Modular_Transformations_When_There_are_Multiple_Ways_of_Representing_the_Same_Modular_Transformation [accessed Jun 06 2018].

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