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Laurent Cervoni; Julien Brasseur – International Association for Development of the Information Society, 2022
A Prolog program consists of a set of facts and rules rather than imperative statements, commonly used in most other programming languages. Therefore, the Prolog language is used to encode logic, from which the inference engine deduces logical conclusions. In this article, we argue that the use of the Prolog language can be useful to help students…
Descriptors: Teaching Methods, Mathematics Instruction, Problem Solving, Programming Languages
Lundie, Michael; Dasara, Harshith; Beeghly, Christopher; Kazmi, Ali; Krawczyk, Daniel – Mind, Brain, and Education, 2022
The objective of this study was to measure the contribution of the left frontopolar cortex (FPC) to analogical reasoning. Our measure of analogical reasoning derives from performance on the radiation problem, a creative problem-solving task first used in Gestalt psychology (Duncker, 1945). Success on this task is as low as 10 % without the…
Descriptors: Brain, Brain Hemisphere Functions, Logical Thinking, Creative Thinking
Wackerly, Jay Wm. – Journal of Chemical Education, 2021
This commentary provides an overview of abduction, also known as Inference to the Best Explanation, and argues that the term and relevant problem-solving methods should be adopted by chemistry educators. Abductive reasoning, especially within the context of science and medicine, continues to be an active area of exploration for philosophers and…
Descriptors: Organic Chemistry, Science Instruction, Teaching Methods, Logical Thinking
Baldinger, Erin E. – Mathematical Thinking and Learning: An International Journal, 2020
Analyzing and interpreting student thinking through written work is a key, often challenging, practice of teaching. It entails noticing students' mathematical thinking and drawing on mathematical knowledge for teaching. This study investigates how pre-service secondary teachers at the beginning of their preparation reason about students' written…
Descriptors: Preservice Teachers, Secondary School Teachers, Problem Solving, Logical Thinking
Kim, ChanMin; Belland, Brian R.; Baabdullah, Afaf; Lee, Eunseo; Dinç, Emre; Zhang, Anna Y. – AERA Open, 2021
Tinkering is often viewed as arbitrary practice that should be avoided. However, tinkering can be performed as part of a sound reasoning process. In this ethnomethodological study, we investigated tinkering as a reasoning process that construes logical inferences. This is a new asset-based approach that can be applied in computer science…
Descriptors: Abstract Reasoning, Logical Thinking, Problem Solving, Inferences
Convertini, Josephine – Research in Science Education, 2021
The implementation of Science, Technology, Engineering, and Mathematics (STEM) at school is one of the challenges of education in the twenty-first century, especially concerning the development of critical thinking during argumentative interactions. In this paper, I refer to an interdisciplinary approach with the aim to analyze the implicit…
Descriptors: Interdisciplinary Approach, Preschool Children, Kindergarten, Inferences
Rahman, Md. Mehadi – Online Submission, 2019
Only knowledge is not sufficient to make students succeed in the world. Students need to attain 21st century skills like problem-solving, creativity, innovation, metacognition, communication etc. to endure in the modern world. Problem-solving skill is one of the fundamental human cognitive processes. Whenever students face a situation where they…
Descriptors: Critical Thinking, Logical Thinking, 21st Century Skills, Problem Solving
Leron, Uri; Ejersbo, Lisser Rye – International Journal of Mathematical Education in Science and Technology, 2021
Research in psychology and in mathematics education has documented the ubiquity of "intuition traps" -- tasks that elicit non-normative responses from most people. Researchers in cognitive psychology often view these responses negatively, as a sign of irrational behaviour. Others, notably mathematics educators, view them as necessary…
Descriptors: Mathematics Instruction, Intuition, Teaching Methods, Error Patterns
Newman, Ian R.; Gibb, Maia; Thompson, Valerie A. – Journal of Experimental Psychology: Learning, Memory, and Cognition, 2017
It is commonly assumed that belief-based reasoning is fast and automatic, whereas rule-based reasoning is slower and more effortful. Dual-Process theories of reasoning rely on this speed-asymmetry explanation to account for a number of reasoning phenomena, such as base-rate neglect and belief-bias. The goal of the current study was to test this…
Descriptors: Logical Thinking, Beliefs, Bias, Problem Solving
Yang, Chunliang; Shanks, David R. – Journal of Experimental Psychology: Learning, Memory, and Cognition, 2018
"Induction" refers to the process in which people generalize their previous experience when making uncertain inferences about the environment that go beyond direct experience. Here we show that interim tests strongly enhance inductive learning. Participants studied the painting styles of eight famous artists across four lists, each…
Descriptors: Logical Thinking, Inferences, Art Products, Painting (Visual Arts)
Kim, Mijung – International Journal of Science Education, 2016
Research on young children's reasoning show the complex relationships of knowledge, theories, and evidence in their decision-making and problem solving. Most of the research on children's reasoning skills has been done in individualized and formal research settings, not collective classroom environments where children often engage in learning and…
Descriptors: Elementary School Science, Elementary School Students, Grade 2, Grade 3
Kemp, Charles; Shafto, Patrick; Tenenbaum, Joshua B. – Cognitive Psychology, 2012
Humans routinely make inductive generalizations about unobserved features of objects. Previous accounts of inductive reasoning often focus on inferences about a single object or feature: accounts of causal reasoning often focus on a single object with one or more unobserved features, and accounts of property induction often focus on a single…
Descriptors: Generalization, Logical Thinking, Inferences, Probability
Huey, Maryann E.; Jackson, Christa D. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2015
Building upon the work of Zieffler, Garfield, DelMas and Reading (2008) and others, we developed a framework for assessing informal inferential tasks in middle school mathematics textbooks. The framework both embodies the key recommendations for developing informal inferential reasoning and captures common trimming attributes, which lower the…
Descriptors: Secondary School Mathematics, Middle Schools, Middle School Students, Mathematics Education
Jensen, Jennifer L. – Mathematics Teacher, 2013
If students are going to develop reasoning and thinking skills, use their mathematical knowledge, and recognize the relevance of mathematics in their lives, they need to experience mathematics in meaningful ways. Only then will their mathematical skills be transferrable to all other parts of their lives. To promote such flexible mathematical…
Descriptors: Consultants, Mathematics Education, Student Projects, Algebra
Wareham, Todd; Evans, Patricia; van Rooij, Iris – Journal of Problem Solving, 2011
Solving new problems can be made easier if one can build on experiences with other problems one has already successfully solved. The ability to exploit earlier problem-solving experiences in solving new problems seems to require several cognitive sub-abilities. Minimally, one needs to be able to retrieve relevant knowledge of earlier solved…
Descriptors: Logical Thinking, Problem Solving, Difficulty Level, Computation