Ferdinando Arzarello

Dr. Ferdinando Arzarello


Research Focus & Metrics

Academic Career Length

20Years (2007-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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16 April 2008 in ZDM – Mathematics Education
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Journal Article
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SPSusanne Prediger
Susanne Prediger
ABAngelika Bikner-Ahsbahs
Angelika Bikner-Ahsbahs
FAFerdinando Arzarello
Ferdinando Arzarello

5 November 2008 in Educational Studies in Mathematics
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Journal Article
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FAFerdinando Arzarello
Ferdinando Arzarello
DPDomingo Paola
Domingo Paola
OROrnella Robutti
Ornella Robutti
Cristina SabenaCristina Sabena
Cristina Sabena

13 December 2008 in Educational Studies in Mathematics
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Journal Article
Closed access
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LRL. Radford
L. Radford
LEL. Edwards
L. Edwards
FAFerdinando Arzarello
Ferdinando Arzarello

30 September 2013
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Book Chapter
Closed access
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FAFerdinando Arzarello
Ferdinando Arzarello
OROrnella Robutti
Ornella Robutti
CSCristina Sabena
Cristina Sabena
ACAnnalisa Cusi
Annalisa Cusi
RGRossella Garuti
Rossella Garuti
FMFrancesca Martignone
Francesca Martignone

20 October 2010 in ZDM – Mathematics Education
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Journal Article
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FAFerdinando Arzarello
Ferdinando Arzarello
OROrnella Robutti
Ornella Robutti

11 February 2012
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Book Chapter
Open access
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FAFerdinando Arzarello
Ferdinando Arzarello
MBMaria Giuseppina Bartolini Bussi
Maria Giuseppina Bartolini Bussi
Allen YukLun LeungAllen YukLun Leung
Allen YukLun Leung
MMMaria Alessandra Mariotti
Maria Alessandra Mariotti
ISIan Stevenson
Ian Stevenson
This chapter discusses some strands of experimental mathematics from both an epistemological and a didactical point of view. We introduce some ancient and recent historical examples in Western and Eastern cultures in order to illustrate how the use of mathematical tools has driven the genesis of many abstract mathematical concepts. We show how the interaction between concrete tools and abstract ideas introduces an “experimental” dimension in mathematics and a dynamic tension between the empirical nature of the activities with the tools and the deductive nature of the discipline. We then discuss how the heavy use of the new technology in mathematics teaching gives new dynamism to this dialectic, specifically through students’ proving activities in digital electronic environments. Finally, we introduce some theoretical frameworks to examine and interpret students’ thoughts and actions whilst the students work in such environments to explore problematic situations, formulate conjectures and logically prove them. The chapter is followed by a response by Jonathan Borwein and Judy-anne Osborn.