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Designing non-constructability tasks in a dynamic geometry environment. (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, 99-120 (2017).
Classification: U70 G40 G80 D50
1
Proofs without words with geometric representations: a trigger to self-efficacy and mathematical argumentation. (English)
Far East J. Math. Educ. 16, No. 1, 21-56 (2016).
Classification: G40 E50
2
Zig-zagging in geometrical reasoning in technological collaborative environments: a mathematical working space-framed study concerning cognition and affect. (English)
ZDM, Math. Educ. 48, No. 6, 909-924 (2016).
Classification: G40 U70 E50 C70
3
Student conceptions of what it means to base a proof on an informal argument. (English)
Int. J. Res. Undergrad. Math. Educ. 2, No. 3, 318-337 (2016).
Classification: E55 C35
4
Bridging the gap between graphical arguments and verbal-symbolic proofs in a real analysis context. (English)
Educ. Stud. Math. 93, No. 2, 155-173 (2016).
Classification: E50
5
Developing argumentation skills in mathematics through computer-supported collaborative learning: the role of transactivity. (English)
Instr. Sci. 44, No. 5, 477-500 (2016).
Classification: E50 C30 U70 U50
6
Analysis of a teacher’s pedagogical arguments using Toulmin’s model and argumentation schemes. (English)
Educ. Stud. Math. 93, No. 3, 383-397 (2016).
Classification: C59 E59
7
Just do it: flipped lecture, determinants and debate. (English)
Int. J. Math. Educ. Sci. Technol. 47, No. 6, 853-862 (2016).
Classification: D40 H60
8
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
9
“Neriage" ‒ didactically well thought-out clearing work after a phase of problem solving. Taking a look at Japanese problem-solving lessons. (“Neriage" ‒ Didaktisch durchdachtes Aufräumen nach einer Problemlösephase. Einblicke in den japanischen Problemlöseunterricht.) (German)
PM Prax. Math. Sch. 58, No. 68, 22-26 (2016).
Classification: D50 F60 F90 G30
10
Mathematical practices in a technological setting: a design research experiment for teaching circle properties. (English)
Int. J. Sci. Math. Educ. 14, No. 3, 549-573 (2016).
Classification: U79 G49
11
The nature of argumentation in school mathematics and physics texts: the case of periodicity. (English)
Int. J. Sci. Math. Educ. 14, No. 4, 681-699 (2016).
Classification: U20 E50 M50 I20
12
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
13
Establishing links between conceptions, argumentation and proof through the ckc-enriched Toulmin model. (English)
J. Math. Behav. 41, 104-122 (2016).
Classification: E54
14
Making use of what’s given: children’s detailing in mathematical argumentative writing. (English)
J. Math. Behav. 41, 68-86 (2016).
Classification: C52 C53
15
When does an argument use a generic example? (English)
Educ. Stud. Math. 91, No. 1, 37-53 (2016).
Classification: E50
16
(Residential) towers ‒ tremendously big. A holistic approach to algebraic terms that is provoking to speak. ((Wohn-)Türme ‒ riesig groß. Ein ‒ zum Sprechen provozierender ‒ ganzheitlicher Zugang zu algebraischen Termen.) (German)
Lernchancen 18, No. 104, 6-9 (2015).
Classification: H23 C53 E43 D43 D83
17
Breaking down barriers ‒ but how? Discussing ways to reach a solution and re-enacting them. (Barrieren überwinden ‒ aber wie? Über Lösungswege diskutieren und sie nachvollziehen.) (German)
Grundschulzeitschrift 29, No. 283/284, 36-39 (2015).
Classification: D52 F92
18
The top ten. What are the most beautiful theorems in mathematics? (Die Top Ten. Was sind die schönsten Sätze in der Mathematik?) (German)
Math. Lehren 32, No. 193, 38-42 (2015).
Classification: D33 C20 Reviewer: Renate Stürmer (Zweibrücken)
19
Fewer numbers, more letters. Mathematics lessons somewhat different. (Weniger Zahlen, mehr Buchstaben. Mathematikunterricht mal etwas anders.) (German)
Lernchancen 18, No. 104, 20-25 (2015).
Classification: C53 E43 D73 D83
20
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