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Leinbach, Carl – International Journal of Mathematical Education in Science and Technology, 2011
The estimate of the time since death and, thus, the time of death is strictly that, an estimate. However, the time of death can be an important piece of information in some coroner's cases, especially those that involve criminal or insurance investigations. It has been known almost from the beginning of time that bodies cool after the internal…
Descriptors: Mathematics Instruction, Scientific Principles, Human Body, Death
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Zimmerman, Seth – International Journal of Mathematical Education in Science and Technology, 2010
This article first notes the misinterpretation of a common thought experiment, and the misleading comment that "systems tend to flow from less probable to more probable macrostates". It analyses the experiment, generalizes it and introduces a new tool of investigation, the simplectic structure. A time-symmetric model is built upon this structure,…
Descriptors: Physics, Scientific Concepts, Misconceptions, Concept Teaching
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Corni, Federico; Giliberti, Enrico – Physics Education, 2009
We propose a laboratory learning pathway, suitable for secondary school up to introductory undergraduate level, employing the VnR dynamic modelling software. It is composed of three increasingly complex activities dealing with experimental work, model design and discussion. (Contains 4 footnotes, 1 table and 5 figures.)
Descriptors: Laboratory Experiments, Mathematical Formulas, Scientific Principles, Models
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Dresden, Max – Physics Teacher, 1992
Discusses the emergence of chaos as a major scientific subject and its place in historical, scientific, and technological context. Three sections provide (1) an overview of the scientific paradigm; (2) a review of the ideology of classical mechanics; and (3) examples of classical systems behaving in peculiar, nonintuitive manners. (MDH)
Descriptors: Chaos Theory, Curriculum Development, High Schools, Higher Education
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Dresden, Max – Physics Teacher, 1992
Discusses the early recognition of chaos as seen in Poincar's work solving dynamical problems. Proposes five examples from which an inventory of the manifestation of chaos can be inferred. Discusses some instructional consequences of the development of ideas of chaos. (MDH)
Descriptors: Chaos Theory, Energy, Functions (Mathematics), High Schools