• Aucun résultat trouvé

MetaMath and MathGeAr Projects: Students' perceptions of mathematics in engineering courses

N/A
N/A
Protected

Academic year: 2022

Partager "MetaMath and MathGeAr Projects: Students' perceptions of mathematics in engineering courses"

Copied!
3
0
0

Texte intégral

(1)

HAL Id: hal-01337878

https://hal.archives-ouvertes.fr/hal-01337878

Submitted on 27 Jun 2016

HAL is a multi-disciplinary open access archive for the deposit and dissemination of sci- entific research documents, whether they are pub- lished or not. The documents may come from teaching and research institutions in France or abroad, or from public or private research centers.

L’archive ouverte pluridisciplinaire HAL, est destinée au dépôt et à la diffusion de documents scientifiques de niveau recherche, publiés ou non, émanant des établissements d’enseignement et de recherche français ou étrangers, des laboratoires publics ou privés.

MetaMath and MathGeAr Projects: Students’

perceptions of mathematics in engineering courses

Pedro Filho, Christian Mercat, Mohamed El-Demerdash

To cite this version:

Pedro Filho, Christian Mercat, Mohamed El-Demerdash. MetaMath and MathGeAr Projects: Stu- dents’ perceptions of mathematics in engineering courses. First conference of International Network for Didactic Research in University Mathematics, Mar 2016, Montpellier, France. �hal-01337878�

(2)

MetaMath and MathGeAr projects: students' perceptions of mathematics in engineering courses

Pedro Lealdino Filho1, Christian Mercat1and Mohamed El-Demerdash1,2

1 Université Claude Bernard – Lyon I, France, 2 Menoufia University, Egypt

[email protected]; [email protected]; [email protected].

This poster aims at studying engineering students’ perceptions of their mathematics courses. We present the methodology of data collection, the main themes that the questionnaire investigates and the results. The population on which we base this study are partners in two Tempus projects, MetaMath in Russia and MathGeAr in Georgia and Armenia.

Keywords: engineering education, STEM, tempus, MetaMath, MathGeAr.

INTRODUCTION

Mathematics is considered as the foundation discipline for the entire spectrum of Sciences, Technology, Engineering and Mathematics (STEM) curricula. Its weight in the curriculum is therefore high (Alpers, et al., 2013). Several special studies in Europe suggest that competencies gap in mathematics is a most typical reason for STEM students to drop out of study. The overall objective of the Tempus projects, MetaMath and MathGeAr, is to improve the quality of STEM education in the South Caucasian region and Russia, by modernizing and improving the curricula and teaching methods in the field of Mathematics.

After Gaston Bachelard, in Cardoso (1985), an epistemological features evident in the sciences include the aspiration to be objective. From the intuitive perception of a phenomenon, a pre-scientific spirit needs to overcome a set of epistemological obstacles to reach a scientific stage.

METHODOLOGY

To explore students’ perceptions of mathematics we produced an online survey to be distributed in all participant countries. The questionnaire has three main dimensions:

Questionnaire dimensions Number of Questions

Usefulness of mathematics 8

Teaching mathematics in engineering schools, contents and methods

15

Perception of mathematics 12

Total 35

A total of 35 questions were answered by 1548 students from all participant countries. After collecting the data from the online survey we used the statistical package R to analyze the data and draw conclusions. We performed a Principal Component Analysis (PCA) to investigate patterns in the students’ responses. In general terms, PCA uses a vector space transform to reduce the dimensionality of large data sets. Using mathematical projection, the original data set, which may have involved many variables, can often be interpreted in just a few variables (the principal components).

(3)

Country N

Armenia 24

Finland 189

France 430

Georgia 285

Russia 612

RESULTS

Here is the plot of the two first Principal Components.

The analysis shows that all students feel that math teaching is too theoretical, not practical enough and has not enough connection with other sciences and the engineer’s job reality.

Therefore, modernized curricula for engineers should address these issues. On the other hand, Caucasian students tend to perceive that mathematics consists of knowledge rather than competencies, mainly of theoretical interest, with a discrepancy between early practical mathematics and theoretical engineer mathematics. The European students feel that advanced mathematics is useful, that the role of a teacher is more to help students to apply mathematics than to only transmit knowledge. The Russian students fall in between the two groups and are more diverse in their opinions.

CONCLUSION

Our findings suggest that: teaching should put forward the applications of advanced mathematics and focus on competencies rather than transmission of knowledge; the European countries on the one hand and Caucasian countries on the other are quite aligned but Russian students’ perceptions are more spread out and in between those of the European and Caucasian students.

REFERENCES

Alpers, B.A., Demlova, M., Fant, C.H., Gustafsson, T., Lawson, D., Mustoe, L., Olsen-Lehtonen, B., Robinson, C.L. & Velichova, D. (2013). A framework for mathematics curricula in engineering education: a report of the mathematics working group.

Cardoso, W. (1985). Epistemological Obstacles . Revista Brasileira de História da Ciência. 1.

Richardson, M. (2009). Principal component analysis. URL: http://people. maths. ox. ac.

uk/richardsonm/SignalProcPCA. pdf (last access: 3.5. 2013).

Johnson, R. A.; & Wichern, D.W. (1999). Applied multivariate statistical analysis. 4th ed. Upper Saddle River, New Jersey: Prentice-Hall.

Q001

Q004 Q006Q005

Q008 Q011Q010 Q012

Q013 Q014

Q015Q017 Q018

Q019 Q020

Q021 Q022Q023 Q025

Q43

Q44 Q45

Q46

Q027 Q028

Q030 Q031

Q032

Q033

Q034 Q037

Q038 Q040 Q041 Q042

-3 0 3

-4 0 4

PC1 (15.2% explained var.)

PC2 (8.6% explained var.)

groups fi fr hy ka ru

Références

Documents relatifs

The progressive complexification of the situation guides students to increasingly rich comparisons: the number of hands (students) is increased, so the number and

Bridging the gap between mathematics courses and mathematics in the work- place: the example of a study and research path for future engineers.. INDRUM 2020, Université de

Deux autres activités sont codées pour cet exercice : le changement d'unité (A3-Conversion de longueur) et le calcul de l'échelle une fois la hauteur réelle choisie et

Based  on  our  finding that  the  effects  of mathematics  coursework  (both  pure  and  applied  mathematics)  varied  significantly  across  schools,  we 

At the same time, the results of the laboratory and practical studies showed that students can and wish to independently convert the studied theoretical material

In  fact,  if  the  real  classroom  time  is  calculated  by  factoring  in 

For example, recent publications from the Ontario Ministry of Education focus on recommendations for teach- ing students who are considered to be at-risk in mathematics for not

For Small, “confidence building trumps everything.” Small believes that the most important process of mathematics is reasoning and that teachers still need some help “in seeing