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Constructionism advocates student-centered, discovery learning where students use what they already know to acquire more knowledge. [1] Students learn through participation in project-based learning where they make connections between different ideas and areas of knowledge facilitated by the teacher through coaching rather than using lectures ...
Class discussions: This technique is used in all of the methods described above. It is one of the most important distinctions of constructivist teaching methods. [6] Campus wikis: These provide learners with a platform for curating helpful learning resources. [7] Constructivist approaches can also be used in online learning.
Constructionism may refer to Constructionism (learning theory), an educational philosophy developed by Seymour Papert; Social constructionism, a theory of how social phenomena or objects of consciousness develop in social contexts; Strict constructionism, a conservative type of legal or constitutional interpretation
Social constructionism is a term used in sociology, social ontology, and communication theory.The term can serve somewhat different functions in each field; however, the foundation of this theoretical framework suggests various facets of social reality—such as concepts, beliefs, norms, and values—are formed through continuous interactions and negotiations among society's members, rather ...
In international relations (IR), constructivism is a social theory that asserts that significant aspects of international relations are shaped by ideational factors. [1] [2] [3] The most important ideational factors are those that are collectively held; these collectively held beliefs construct the interests and identities of actors.
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Co-construction learning is considered to be "complex, multi-dimensional, and involves everyone." [2] The process of Co-construction is made up of three areas that all contribute to the child's education. The first is the individual child, secondly the physical and social environment of the child, and lastly the educators.
In classical real analysis, one way to define a real number is as an equivalence class of Cauchy sequences of rational numbers.. In constructive mathematics, one way to construct a real number is as a function ƒ that takes a positive integer and outputs a rational ƒ(n), together with a function g that takes a positive integer n and outputs a positive integer g(n) such that