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ITHEA Classification Structure > I. Computing Methodologies  > I.2 ARTIFICIAL INTELLIGENCE  > I.2.3 Deduction and Theorem Proving 
A MAMDANI-TYPE FUZZY INFERENCE SYSTEM TO AUTOMATICALLY ASSESS ...
By: Gloria Sánchez–Torrubia, Carmen Torres–Blanc (3725 reads)
Rating: (1.00/10)

Abstract: In education it is very important for both users and teachers to know how much the student has learned. To accomplish this task, GRAPHs (the eMathTeacher-compliant tool that will be used to simulate Dijkstra’s algorithm) generates an interaction log that will be used to assess the student’s learning outcomes. This poses an additional problem: the assessment of the interactions between the user and the machine is a time-consuming and tiresome task, as it involves processing a lot of data. Additionally, one of the most useful features for a learner is the immediacy provided by an automatic assessment. On the other hand, a sound assessment of learning cannot be confined to merely counting the errors; it should also take into account their type. In this sense, fuzzy reasoning offers a simple and versatile tool for simulating the expert teacher’s knowledge. This paper presents the design and implementation of three fuzzy inference systems (FIS) based on Mamdani’s method for automatically assessing Dijkstra’s algorithm learning by processing the interaction log provided by GRAPHs.

Keywords: Algorithm Simulation, Algorithm Visualization, Active and Autonomous Learning, Automatic Assessment, Fuzzy Assessment, Graph Algorithms.

ACM Classification Keywords: I.2.3 Artificial Intelligence: Deduction and Theorem Proving - Answer/reason extraction; Deduction (e.g., natural, rule-based); Inference engines; Uncertainty, "fuzzy," and probabilistic reasoning. K.3.2 Computers and Education: Computer and Information Science Education – computer science education, self-assessment. G.2.2 Discrete Mathematics: Graph Theory – graph algorithms, path and circuit problems.

Link:

A MAMDANI-TYPE FUZZY INFERENCE SYSTEM TO AUTOMATICALLY ASSESS DIJKSTRA’S ALGORITHM SIMULATION

Gloria Sánchez–Torrubia?, Carmen Torres–Blanc?

http://foibg.com/ijita/vol17/ijita17-1-p06.pdf

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I.2.3 Deduction and Theorem Proving
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