SearcharxivSearch

arXiv · 2505.13459

Material did\'actico de L\'ogica Proposicional para Estructuras Discretas

Abstract

One of the most difficult topics in the subject of Discrete Mathematics is the subject of Propositional Logic, therefore the present work had as objective to facilitate the learning of Propositional Logic through the implementation of didactic material with the use of educational technology that contributes to the achievement of the objectives established in the syllabus of the subject of Discrete Mathematics, because the knowledge that it provides to Computer Engineers is essential for their professional development. The study was considered of the quasi-experimental type of descriptive cut, where a diagnostic instrument and another of satisfaction were used. The description presents both the redesign of teaching materials based on the ASSURE instructional design model and its implementation through the educational intervention process. Two groups of non-equivalent students from the Faculty of Engineering at the National Autonomous University of Mexico participated, who were selected by convenience. The results revealed that a high percentage of progress was made in completing the propositional logic topic, despite other unanticipated factors, such as the change from in-person to online instructional modality due to the COVID-19 pandemic. Keywords: propositional logic, teaching materials, educational intervention, ICT

Explore related subjects

Keep this discovery

BibTeXRIS

Margarita Carrera Fournier. 2025-05-02. Material did\'actico de L\'ogica Proposicional para Estructuras Discretas. https://arxiv.org/abs/2505.13459

Cite the original work for its findings. Save a collection to share your selection of sources.

KEEP EXPLORING

Related papers

Perspectives on the unit distance problem

This is a survey on an old open problem in combinatorics called the unit distance problem, and the field of mathematics around it, called incidence geometry. What do we know about the problem? Why is it difficult? How does it connect with other parts of math?

math.HO

A Categorical Approach to Euclidean Ratios and Proportions

A categorial approach to the non-metric geometry in Books V and VI of Euclid's \textit{Elements} is presented. Specifically, we introduce a diagrammatic syntax that can be overlaid immediately on his diagrams, thus bridging intuitive presentation with fidelity to Euclid's arguments. This syntax makes complicated definitions like V.5, and indeed the arguments throughout books V and VI, including arguments about similar figures, intuitively clear. We show in an appendix that this syntax can be used to solve a puzzle regarding ancient mathematics. Finally, we offer evidence that this approach to Euclidean diagrams is rooted in the Aristotelian tradition itself, and that a similar syntax was utilized, in antiquity, for related questions of numeric and proportions. Thus the syntax is plausibly faithful to Euclid's own thought-world, and not an outside-imposition.

math.HO

Some Early Results by Tutte Regarding the Cycle Double Cover Conjecture in 1948

OpenAI recently announced a proof of the Cycle Double Cover (CDC) Conjecture. Most media reports have characterized it as a 50-year-old open problem. In reality, according to a 1987 letter from Tutte to Fleischner, the Cycle Double Cover Problem has been open for at least 80 years. Two early results regarding the CDC conjecture were established in one of Tutte's 1949 publications.

math.HO