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The Social Production of Mathematics for Teaching
2008This chapter aims to show the impact of culture on the learning of mathematics and consequently that studies of mathematics for teaching require strong theoretical frameworks that foreground the relationship between culture and pedagogy. For this purpose, we describe two different research projects in Southern Africa, each focused on the notion of ...
Jill Adler, Danielle Huillet
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Mathematics learning and aesthetic production
ZDM, 2008Some teaching projects in which the learning of mathematics was combined with mainly theatrical productions are reported on. They are related and opposed to an approach of drama in education by Pesci and the proposals of Sinclair for mathematics teaching and beauty.
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The production of better mathematical software
Communications of the ACM, 1972Some observations are made on steps to be taken toward the creation of better mathematical software. These steps suggest the need for a coordinated effort and the creation of a center to focus activities in this area.
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Mathematical Theory of Production Planning.
Journal of the Operational Research Society, 1984The book proposes a unified mathematical treatment of production planning and production smoothing problems, in the framework of optimal control theory. General concave and convex cost models which relate most closely to real life applications are considered. Planning horizon results are always central to the discussion and developments.
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The Mathematics of Photosynthesis and Productivity.
The Journal of Ecology, 1984Roderick Hunt, D. A. Charles-Edwards
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Mathematical Model of Clonal Selection and Antibody Production
Nature, 1970Equations are developed to describe the effects of interaction between antigen and target cell. The model shows promise in predicting the constants of simple experimental systems.
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The Mathematics of Photosynthesis and Productivity.
Biometrics, 1983G. H. Freeman, D. A. Charles-Edwards
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Studies in the Mathematical Theory of Inventory and Production
The Review of Economics and Statistics, 1959Kenneth J. Arrow +3 more
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A mathematical model of the production process
Radiophysics and Quantum Electronics, 1969M. Kh. Prilutskii, V. A. Talanov
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