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Another example of a pullback comes from the theory of fiber bundles: given a bundle map π : E → B and a continuous map f : X → B, the pullback (formed in the category of topological spaces with continuous maps) X × B E is a fiber bundle over X called the pullback bundle. The associated commutative diagram is a morphism of fiber bundles.
Frank Dance's helical model of communication was initially published in his 1967 book Human Communication Theory. [161] [162] [163] It is intended as a response to and an improvement over linear and circular models by stressing the dynamic nature of communication and how it changes the participants. Dance sees the fault of linear models as ...
The pullback bundle is an example that bridges the notion of a pullback as precomposition, and the notion of a pullback as a Cartesian square. In that example, the base space of a fiber bundle is pulled back, in the sense of precomposition, above. The fibers then travel along with the points in the base space at which they are anchored: the ...
The law is, in a strict sense, only about correspondence; it does not state that communication structure is the cause of system structure, merely describes the connection. Different commentators have taken various positions on the direction of causality; that technical design causes the organization to restructure to fit, [ 10 ] that the ...
Gerhard Maletzke applied the SMCR model to mass communication in his 1978 book The Psychology of Mass Communication. He sees communication as a form of persuasion. He discusses factors influencing the behavior of the communicators and the outcome of the communication, like the image source and receiver have of each other.
Systems theory as societal theory; Communication theory and; Evolution theory; The core element of Luhmann's theory pivots around the problem of the contingency of meaning, and thereby it becomes a theory of communication. Social systems are systems of communication, and society is the most encompassing social system.
In mathematics, a pullback bundle or induced bundle [1] [2] [3] is the fiber bundle that is induced by a map of its base-space. Given a fiber bundle π : E → B and a continuous map f : B′ → B one can define a "pullback" of E by f as a bundle f * E over B′. The fiber of f * E over a point b′ in B′ is just the fiber of E over f(b′).
Most theorists identify Schramm's model with his 1954 book The process and effects of mass communication and present it as a reaction to earlier models developed in the late 1940s. [2] [3] [15] However, marketing scholar Jim Blythe argues that Schramm's model is of earlier origin and was already present in Schramm's 1949 [a] book Mass ...