Search results for " Overview"

showing 10 items of 155 documents

Pierre Duhem, Paris, 9 juin 1861-Cabrespine, 14 Septembre 1916

2016

International audience; On présente la vie et l'oeuvre de Pierre Duhem (1861-1916).Dans le cadre de la journée "Pierre Duhem et ses contemporains" (Institut Henri Poincaré, amphithéâtre Hermite.14 Septembre 2016, organisateurs : Hervé le Ferrand (Université de Bourgogne) et Laurent Mazliak (UPMC)), cette présentation était accessible sur un écran de la bibliothèque de l'IHP.

[MATH.MATH-HO]Mathematics [math]/History and Overview [math.HO][MATH.MATH-HO] Mathematics [math]/History and Overview [math.HO][ MATH.MATH-HO ] Mathematics [math]/History and Overview [math.HO]
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La méthode d'itération rationnelle de Georges Lemaître (document de travail)

2015

En 1942, le célèbre astronome et physicien belge Georges Lemaître (1894-1966) publie dans le Bulletin de la classe des sciences de l'Académie Royale de Belgique, un article dans lequel il formule une méthode qu'il nomme itération rationnelle. Il redécouvre à la fois le processus du Delta 2 de Aitken et la méthode de Steffensen. C'est en 1927 que le mathématicien néo-zélandais Alexander Craig Aitken (1895-1967) publie son fameux procédé d'accélération de convergence. Quelques années plus tard, en 1933, le mathématicien danois Johan Frederik Steffensen (1873-1961) expose sa méthode. La méthode de Steffensen est vue d'ailleurs à présent comme un corollaire du Delta 2 de Aitken.Si le compte-ren…

[MATH.MATH-HO]Mathematics [math]/History and Overview [math.HO][MATH.MATH-HO] Mathematics [math]/History and Overview [math.HO][ MATH.MATH-HO ] Mathematics [math]/History and Overview [math.HO]
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Algebraic continued fractions : the contribution of Robert de Montessus de Ballore (1870-1937)

2011

International audience; Après avoir donné quelques éléments biographiques sur le mathématicien français Robert de Montessus (1870-1937), nous expliquons quel a été son apport dans la théorie des fractions continues algébriques. Nous revenons notamment sur son célèbre théorème démontré en1902.

[MATH.MATH-HO]Mathematics [math]/History and Overview [math.HO][MATH.MATH-HO] Mathematics [math]/History and Overview [math.HO][ MATH.MATH-HO ] Mathematics [math]/History and Overview [math.HO]
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Notes sur la vie et l'oeuvre de Robert de Montessus de Ballore 1870-1937

2010

Nous donnons des éléments de la vie et de la carrière du mathématicien Robert de Montessus de Ballore. Récompensé en 1906 par un Grand Prix de l'Académie des Sciences pour ses travaux sur les fractions continues algébriques, son nom est resté dans le domaine de l'approximation au sens de Padé. Nous montrons à travers cette biographie que l'activité de Robert de Montessus ne se résume pas à son théorème démontré en 1902 mais que celle-ci fut variée et riche, touchant à de nombreux domaines.

[MATH.MATH-HO]Mathematics [math]/History and Overview [math.HO][MATH.MATH-HO] Mathematics [math]/History and Overview [math.HO][ MATH.MATH-HO ] Mathematics [math]/History and Overview [math.HO]
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Une photographie inédite du probabiliste et statisticien Hermann Laurent (1841-1908)

2018

International audience

[MATH.MATH-HO]Mathematics [math]/History and Overview [math.HO][MATH.MATH-HO] Mathematics [math]/History and Overview [math.HO][ MATH.MATH-HO ] Mathematics [math]/History and Overview [math.HO]ComputingMilieux_MISCELLANEOUS
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Task design for Engineering Mathematics: process, principles and products

2018

International audience; We present and analyse principles and process employed at the Danish Technical University to use authentic problems from engineering (APE) in a first year mathematics course, along with some of the products (actual student assignments).

[SHS.EDU]Humanities and Social Sciences/Education[MATH.MATH-HO]Mathematics [math]/History and Overview [math.HO]Task DesignMathematics for EngineersDidactic Transposition
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Capturing learning in classroom interaction in mathematics: Methodological considerations

2015

International audience; This paper discusses issues of how to transcribe and analyze video-recordings when studying learning in small group work in mathematics. Since bodily features of interaction and the use of artefacts play important roles in mathematical reasoning, a multimodal approach to transcribing is necessary. Thus, the theoretical grounding for transcriptions has to be in accord with the perspective on learning adopted in the analysis. In the paper, the principles for studying what Radford (2000) refers to as knowledge objectification processes when learning mathematics will be discussed.

[SHS.EDU]Humanities and Social Sciences/Education[MATH.MATH-HO]Mathematics [math]/History and Overview [math.HO][SHS.EDU] Humanities and Social Sciences/Education[MATH.MATH-HO] Mathematics [math]/History and Overview [math.HO]Analytical approachesknowledge objectificationmultimodality
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Teachers' initiating change in practice due to variation of progression of didactical time

2015

International audience; This study aims at identifying situations where time can act as a condition for change in teacher practice. A design based research methodology was applied and teachers where offered help designing mathematics tasks they would want to use in the classroom. All the discussions from this collaboration were analysed using timescales as analytical categories as described by Assude (2005). The findings show that in a diverse class, the difference in learning pace between students can condition change in the teachers practice.

[SHS.EDU]Humanities and Social Sciences/Education[MATH.MATH-HO]Mathematics [math]/History and Overview [math.HO][SHS.EDU] Humanities and Social Sciences/Education[MATH.MATH-HO] Mathematics [math]/History and Overview [math.HO]ComputingMilieux_COMPUTERSANDEDUCATIONchangeTeacher practicetimediversity
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Mathematics Teaching for Economics Students, But How?

2018

International audience; The research presented in this poster addresses the poor performance of many economics students in their first mathematics course at university level. Two different universities are involved in the research, trying to answer the question of “how to structure teaching in mathematics to economics students at university level to strengthen their mathematical competences?”

[SHS.EDU]Humanities and Social Sciences/Education[MATH.MATH-HO]Mathematics [math]/History and Overview [math.HO][SHS.EDU] Humanities and Social Sciences/Education[MATH.MATH-HO] Mathematics [math]/History and Overview [math.HO]ComputingMilieux_COMPUTERSANDEDUCATIONcurricular and institutional issues concerning the teaching of mathematics at university levelTeaching and learning of mathematics in other fields
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A Study of Students' Reasoning About “There exists no ...”

2018

International audience; In this paper, we report findings from two studies of students' engagement in metatheoretical tasks drawn from a model of the reasoning requirements of a proof by contradiction. The studies explored students' engagement in and success with the tasks, as well as the similarities and differences in students' and mathematicians' approaches. Findings indicate students tended towards syntactic, logical theory approaches while mathematicians gravitate towards semantic, mathematical theory approaches. Drawing on interview data, it is shown that students may use symbols to avoid employing fragile content knowledge, yet encounter further difficulties by viewing quantifiers as…

[SHS.EDU]Humanities and Social Sciences/Education[MATH.MATH-HO]Mathematics [math]/History and Overview [math.HO][SHS.EDU] Humanities and Social Sciences/Education[MATH.MATH-HO] Mathematics [math]/History and Overview [math.HO]metatheoretical reasoningproof by contradiction
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