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What can you infer from this example? Applications of online, rich-media tasks for enhancing pre-service teachers’ knowledge of the roles of examples in proving. (English)
Leung, Allen (ed.) et al., Digital technologies in designing mathematics education tasks. Potential and pitfalls. Cham: Springer (ISBN 978-3-319-43421-6/hbk; 978-3-319-43423-0/ebook). Mathematics Education in the Digital Era 8, 215-235 (2017).
Classification: U79 D49 D59 E59
1
An analysis of the essential difficulties with mathematical induction: in the case of prospective teachers. (English)
Adams, G. (ed.), Proceedings of the British Society for Research into Learning Mathematics (BSRLM). Vol. 35, No. 3. Proceedings of the day conference, University of Reading, UK, November 7, 2015. London: British Society for Research into Learning Mathematics (BSRLM). 102-107 (2016).
Classification: E59 D79
2
Empowering students’ proof learning through communal engagement. (English)
Math. Teach. (Reston) 109, No. 8, 618-624 (2016).
Classification: E50
3
On the analysis of indirect proofs: contradiction and contraposition. (English)
Aust. Sr. Math. J. 30, No. 1, 55-64 (2016).
Classification: E50
4
Plato on the foundations of modern theorem provers. (English)
Math. Enthus. 13, No. 3, 303-314 (2016).
Classification: E50 A30 R40
5
The concept of proof in the light of mathematical work. (English)
ZDM, Math. Educ. 48, No. 6, 843-859 (2016).
Classification: E50 D20 C70
6
Mathematical problem-solving via Wallas’ four stages of creativity: implications for the undergraduate classroom. (English)
Math. Enthus. 13, No. 3, 255-278 (2016).
Classification: D55 C45 D35
7
“Now I have found all the towers!" Solving combinatorial problems using micro- and macro-strategies. (“Jetzt habe ich aber alle Türme gefunden!" Mit Mikro- und Makrostrategien kombinatorische Probleme lösen.) (German)
Grundsch. Math. 50, 18-21 (2016).
Classification: D52 K22 D42 E52
8
The case of $\frac{π^2}{6}$ ‒ reopened. (Der Fall $\frac{π^2}{6}$ ‒ noch einmal aufgerollt.) (German)
Monoid 36, No. 126, 29-30 (2016).
Classification: I30 A30 E50 F50
9
Discovering, exploring and proving theorems. Towards Varignon’s theorem in a systematic and dynamic way. (Sätze entdecken, erforschen und beweisen. Systematisch und dynamisch zum Satz von Varignon.) (German)
Math. Lehren 33, No. 196, 13-17 (2016).
Classification: G43 D43 D53 U73
10
Making Platonic works of art. (Platonische Kunstwerke bauen.) (German)
PM Prax. Math. Sch. 58, No. 69, 35-40 (2016).
Classification: G43 U63 M83
11
Recent research on geometry education: an ICME-13 survey team report. (English)
ZDM, Math. Educ. 48, No. 5, 691-719 (2016).
Classification: G10 U70
12
Conditions for proving by mathematical induction to be explanatory. (English)
J. Math. Behav. 43, 20-34 (2016).
Classification: E55
13
Strengths in justifying. Naturally differentiating! (Stärken beim Begründen. Natürlich differenzierend!) (German)
Math. Lehren 33, No. 195, 20-24 (2016).
Classification: E53 F63 D83
14
Responsibility for proving and defining in abstract algebra class. (English)
Int. J. Math. Educ. Sci. Technol. 47, No. 5, 733-749 (2016).
Classification: E50 E40 H40
15
Geometry, a means of argumentation. (English)
Saénz-Ludlow, Adalira (ed.) et al., Semiotics as a tool for learning mathematics. How to describe the construction, visualisation, and communication of mathematical concepts. Rotterdam: Sense Publishers (ISBN 978-94-6300-336-0/hbk; 978-94-6300-335-3/pbk; 978-94-6300-337-7/ebook). Semiotic Perspectives in the Teaching and Learning of Mathematics Series 3, 25-42 (2016).
Classification: G40 E50 E40 A30
16
Abduction in proving. (English)
Saénz-Ludlow, Adalira (ed.) et al., Semiotics as a tool for learning mathematics. How to describe the construction, visualisation, and communication of mathematical concepts. Rotterdam: Sense Publishers (ISBN 978-94-6300-336-0/hbk; 978-94-6300-335-3/pbk; 978-94-6300-337-7/ebook). Semiotic Perspectives in the Teaching and Learning of Mathematics Series 3, 155-179 (2016).
Classification: E50 G40 E40
17
Constants in change. (Unveränderliche in der Veränderung.) (German)
Monoid 36, No. 125, 12-19 (2016).
Classification: G50 H70 E50 N70 I90
18
Fostering justification: a case study of preservice teachers, proof-related tasks, and manipulatives. (English)
J. Math. Educ. Teach. Coll. 7, No. 1, 35-43 (2016).
Classification: E59 D39
19
Students’ proof schemes for mathematical proving and disproving of propositions. (English)
J. Math. Behav. 41, 26-44 (2016).
Classification: E53
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