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Conception of understanding in mathematical proof [PDF]

open access: yesОмский научный вестник: Серия "Общество. История. Современность", 2021
The article analyzes the role of the concept of understanding in mathematical proof. Understanding seems to be a natural and necessary characteristic of proof, interpreted as an argument in favor of the established result.
V. V. Tselishchev, A. V. Khlebalin
doaj   +2 more sources

Mathematical Method and Proof [PDF]

open access: yesSynthÈse, 2006
On a traditional view, the primary role of a mathematical proof is to warrant the truth of the resulting theorem. This view fails to explain why it is very often the case that a new proof of a theorem is deemed important. Three case studies from elementary arithmetic show, informally, that there are many criteria by which ordinary proofs are valued.
Jeremy Avigad
exaly   +2 more sources

Methods of Mathematical Proof and Logic in Mathematics Courses at the Faculty of Education – Sana'a University

open access: yesمجلة الدراسات الاجتماعية, 2021
This study aimed to identify the extent to which mathematical proof and logic methods are achieved in mathematics courses for student-teachers at the University of Sana'a.
Fawzi Abdullah Khaled Al-Haded
doaj   +3 more sources

A study on pre-service mathematics teachers’ criteria of proof evaluation

open access: yesLUMAT, 2022
Proof is foundational to mathematics, and constructing proofs and establishing their validity are both important mathematical studies. Determining the validity of a proof is a part of the process of proof evaluation.
Tuğba Öztürk, Bülent Güven
doaj   +1 more source

Study on Students' Understanding of the Process Mathematical Proof Based on Mejia Ramos et al [PDF]

open access: yesFanāvarī-i āmūzish, 2016
Reasoning and proof in mathematics education are important at all educational levels, from school to university. Understanding mathematics without emphasis on reasoning and proving is almost impossible.
E. Reyhani, F. Fathollahi, F. Kolahdouz
doaj   +1 more source

Supporting Mathematical Argumentation and Proof Skills: Comparing the Effectiveness of a Sequential and a Concurrent Instructional Approach to Support Resource-Based Cognitive Skills

open access: yesFrontiers in Psychology, 2021
An increasing number of learning goals refer to the acquisition of cognitive skills that can be described as ‘resource-based,’ as they require the availability, coordination, and integration of multiple underlying resources such as skills and knowledge ...
Daniel Sommerhoff   +2 more
doaj   +1 more source

Mathematics communication as an alternative to overcome the obstacles of undergraduate students in mathematical proof

open access: yesInternational Journal of Trends in Mathematics Education Research, 2022
Experiences at the educational personnel education institution, Department of Mathematics Education Institute of Teacher Training and Education Pontianak (IKIP) shows that students often had difficulty in proving propositions (theorems in mathe-matics ...
Dewi Risalah, H Hodiyanto
doaj   +1 more source

PERSEPSI MAHASISWA DALAM MEMVALIDASI BUKTI MATEMATIS

open access: yesJurnal Magister Pendidikan Matematika, 2020
This study aims to describe the perceptions of prospective students in the first year in validating mathematical proof. This student's perception is discussed based on the answers given to the proof of a theorem.
Christi Matitaputty
doaj   +1 more source

PENGGUNAAN BAHAN AJAR STRUKTUR ALJABAR UNTUK MENINGKATKAN KEMAMPUAN PEMBUKTIAN MATEMATIS PADA MAHASISWA IKIP PGRI PONTIANAK

open access: yesJurnal Pendidikan Matematika dan IPA, 2017
This study aims to know the effect of teaching and learning using Algebraic Stucture materials based on mathematical proof to improve mathematical proof ability. The type of this study is experimental method with One Shot Case Study design. Population in
Jamilah Jamilah, Syarifah Fadillah
doaj   +1 more source

Mathematical Rigor, Proof Gap and the Validity of Mathematical Inference

open access: yesPhilosophia Scientiæ, 2014
Mathematical rigor is commonly formulated by mathematicians and philosophers using the notion of proof gap: a mathematical proof is rigorous when there is no gap in the mathematical reasoning of the proof. Any philosophical approach to mathematical rigor
Yacin Hamami
doaj   +1 more source

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