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There are at least three theoretical bodies of research framing argumentation studies: (a) developmental psychology, including the distributed cognition perspective; (b) language sciences, for instance the theory of communicative action; and (c) science studies, for instance, drawing on history, philosophy and sociology of science.
For instance the theory of blocking suggests that because practiced words are more easily remembered at test, they may occupy a "response channel" in memory and effectively prevent unpracticed related words in memory from being remembered.
For instance, the theory of incentives and the Generalized Central Limit Theorem (DRG swings and roundabouts) serve as a means of broadening hospital groups.
For instance, the Theory of Planned Behaviour (Ajzen and Fishbein, 1980) would be useful to understand how patients attitudes, perceptions of significant others or barriers (e.g. costs) affect their compliance behaviour.
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Arithmetic, for instance, is the theory of aggregates, i.e., the theory of collections of concrete entities.
For instance, in the theory of dynamical systems, the vector function space would define the state space, and the mapping ( t, x ) → T t ( x ) would represent the evolution function of a dynamical system.
For instance, in the theory of dynamical systems, the vector function space would define the state space and the mapping ((t, x rightarrow T_{t}(x)) would represent the evolution function of a dynamical system.
For instance, in the theory of dynamical systems, the modular function space L ρ would define the state space and the mapping ( t, f ) → T t ( f ) would represent the evolution function of a dynamical system.
For instance, in the theory of dynamical systems, the modular function space L ρ would define the state space and the mapping ( t, x ) → T t ( x ) would represent the evolution function of a dynamical system.
This is surely exaggerated, as we could think for instance at the theory of geometrical evolutions of shapes and sets, even if it seems that this metric approach has not yet been generalized in this framework.
The class of problems (1.1) appears in many nonlinear phenomena, for instance, in the theory of quasiregular and quasiconformal mappings [1 3], in the generalized reaction-diffusion theory [4], in the turbulent flow of a gas in porous medium and in the non-Newtonian fluid theory [5].
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com