Teaching and Teacher Education recognizes that many disciplines have important contributions to make to teaching and teacher education and the Editors invite contributions from them. In the absence of any dominant paradigm, the journal welcomes varied approaches to empirical research, theoretical and conceptual analyses, and reviews (both qualitative and quantitative syntheses) of high quality.
Mathematicians can exemplify cumulative mental experience in the approaches and skills with which they work. Mathematical realism, like realism in general, holds that mathematical entities exist independently of the human mind. Thus humans do not invent mathematics, but rather discover and experience it, and any other intelligent beings in the universe would presumably do the same. This point of view regards only one sort of mathematics as discoverable; it sees triangles, right angles, and curves, for example, as real entities, not just the creations of the human mind. Some working mathematicians have espoused mathematical realism as they see themselves experiencing naturally occurring objects. Examples include Paul Erdős and Kurt Gödel. Gödel believed in an objective mathematical reality that could be perceived in a manner analogous to sense perception.
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