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It is also called dual-aspect monism, not to be confused with mind–body dualism. [1] The theory's relationship to neutral monism is ill-defined, Neutral monism and the dual-aspect theory share a central claim: there is an underlying reality that is neither mental nor physical. But that is where the agreement stops.
In mathematical optimization theory, duality or the duality principle is the principle that optimization problems may be viewed from either of two perspectives, the primal problem or the dual problem. If the primal is a minimization problem then the dual is a maximization problem (and vice versa).
The dual graph depends on how the primal graph is embedded: different planar embeddings of a single graph may lead to different dual graphs. Matroid duality is an algebraic extension of planar graph duality, in the sense that the dual matroid of the graphic matroid of a planar graph is isomorphic to the graphic matroid of the dual graph.
Teotl's process presents itself in multiple aspects, preeminent among which is duality. This duality takes the form of the endless opposition of contrary yet mutually interdependent and mutually complementary polarities that divide, alternately dominate, and explain the diversity, movement, and momentary arrangement of the universe.
In the late 17th century, Sir Isaac Newton had advocated that light was corpuscular (particulate), but Christiaan Huygens took an opposing wave description. While Newton had favored a particle approach, he was the first to attempt to reconcile both wave and particle theories of light, and the only one in his time to consider both, thereby anticipating modern wave-particle duality.
Jungians warn that "every personification of the unconscious—the shadow, the anima, the animus, and the Self—has both a light and a dark aspect. ... the anima and animus have dual aspects: They can bring life-giving development and creativeness to the personality, or they can cause petrification and physical death".
The weak duality theorem states that the objective value of the dual LP at any feasible solution is always a bound on the objective of the primal LP at any feasible solution (upper or lower bound, depending on whether it is a maximization or minimization problem). In fact, this bounding property holds for the optimal values of the dual and ...
The Apollonian and the Dionysian are philosophical and literary concepts represented by a duality between the figures of Apollo and Dionysus from Greek mythology.Its popularization is widely attributed to the work The Birth of Tragedy by Friedrich Nietzsche, though the terms had already been in use prior to this, [1] such as in the writings of poet Friedrich Hölderlin, historian Johann ...