Walid Soltani’s scientific contributions

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Publications (2)


Total responses from students in the total sample for the first part of both test exercises
All the responses of students from the total sample to the second part of both test exercises.
The contribution of mathematical reasoning to the teaching-learning of recurrent algorithms and recursionمساهمة التفكير الرياضي في تعليم وتعلم الخوارزميات المتكررة والعودية
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March 2025

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19 Reads

International Innovations Journal of Applied Science

Walid Soltani

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Faïza Chellougui

This article is interested in the teaching and learning of the notions recurrent algorithm and recursion in the 4thyear secondary school class, computer science section. Our main aim is to identify the difficulties and obstacles encountered by students when introducing these concepts in computer science classes. This work has enabled us to obtain several results, the most important of which relate to the complexity of these concepts, the fundamental link between algorithms and mathematical problem solving never being clearly explained in the new Computer Science curricula and the wide variety of formulations and limited understanding of the treatment of recurrent algorithms.

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Inductive reasoning: Problems, methods of justification and interaction between mathematics and computer science.التفكير الاستقرائي: المشاكل, طرق تبريره و التفاعل بين الرياضيات و علوم لحاسوب.

September 2024

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44 Reads

International Innovations Journal of Applied Science

Our paper reports on the the fondations of inductive reasoning, more precisely, the reasons for the conflicts betwen several scientists around the place, the notion of induction and its role in differents sciences, in particular mathematics. We start from an epistemological and didactic reflection of this reasoning to understand this concept. First, we present the epistemological problem of induction in relation to its meaning and validity. These problems highlight the complexity of induction.This leads us,in a second step, to set up a typology of the notion of induction developed by philosophers,linguists,empiricists and mathematicians. Finally ,we present a didactic analysis of mathematical induction which highlights the specific comprehension difficulties of learners and emphasizes the interaction between mathematics and computer science , in particular the relationship between mathematical induction and recursion.