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Developmental systems theory (DST) is an overarching theoretical perspective on biological development, heredity, and evolution. [1] It emphasizes the shared contributions of genes , environment, and epigenetic factors on developmental processes.
Arthur P. Dempster at the Workshop on Theory of Belief Functions (Brest, 1 April 2010).. The theory of belief functions, also referred to as evidence theory or Dempster–Shafer theory (DST), is a general framework for reasoning with uncertainty, with understood connections to other frameworks such as probability, possibility and imprecise probability theories.
Edelman, in his theory of neuronal development, showed that development occurs in the brain between neuro-networks that overlap and interconnect. The epigenetic process of neural development is grounded in the idea of experience-dependent changes which is development or growth by selectively and simultaneously reinforcing neural pathways. [ 9 ]
In contrast to the DST the mass allocated to the empty set is not required to be zero, and hence generally () holds true. The underlying idea is that the frame of discernment is not necessarily exhaustive , and thus belief allocated to a proposition A ∈ 2 X {\displaystyle A\in 2^{X}} , is in fact allocated to A ∈ 2 X ∪ e {\displaystyle A ...
In Theory & Psychology (2002), [50] the potential contribution of the theory for a variety of fields was discussed: developmental psychology, personality psychology, psychotherapy, psychopathology, brain sciences, cultural psychology, Jungian psychoanalysis, and semiotic dialogism.
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John Philip Grime FRS [1] (30 April 1935 – 19 April 2021) [2] was an ecologist and emeritus professor at the University of Sheffield. [3] He is best known for the universal adaptive strategy theory (UAST) and the twin filter model of community assembly with Simon Pierce, eco-evolutionary dynamics, the unimodal relationship between species richness and site productivity ("humped-back model ...
In mathematical logic, descriptive set theory (DST) is the study of certain classes of "well-behaved" subsets of the real line and other Polish spaces.As well as being one of the primary areas of research in set theory, it has applications to other areas of mathematics such as functional analysis, ergodic theory, the study of operator algebras and group actions, and mathematical logic.