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The cat theory was revived after Deng Xiaoping became the paramount leader of China in December 1978, when he and his allies launched the "Reform and Opening" of China.[8] [12] [14] After the Tiananmen Square Massacre in 1989, the reform and opening program went into stagnation, and there were fears and concerns within the Chinese Communist Party that further reforms may turn China into a ...
The body of CAT is full of "Accommodative norms, competences, resources, and energies are fundamental characteristics of social interaction and communication in social media and those involving other new technologies, allowing the individuals and groups involved to manage variable conversational goals, identities, and power differentials ...
Deng Xiaoping Theory is a product of the integration of the basic theory of Marxism-Leninism with the practice of modern China and the characteristics of the present era, the inheritance and development of Mao Zedong Thought under new historical conditions, a new stage of the development of Marxism in China, Marxism of modern China, and the ...
The GR12 (Grande Randonnée) is a transnational long-distance hiking trail and leads from Amsterdam via Brussels to Paris. Of the 977 km of the GR 12, 222 km run in the Netherlands, 197 km in Flanders, 212 km in Wallonia and the longest section of 346 km in France .
In mathematics, in the field of category theory, a discrete category is a category whose only morphisms are the identity morphisms: . hom C (X, X) = {id X} for all objects X hom C (X, Y) = ∅ for all objects X ≠ Y
The topos hypothesis is that the (n+1)-category nCat is a Grothendieck (n+1)-topos. Higher topos theory can also be used in a purely algebro-geometric way to solve various moduli problems in this setting. An introduction into this circle of ideas can be found in the Kerodon project. 2007: Bernhard Keller-Hugh Thomas: d-cluster categories: 2007
In some cases the formalization of the domain into the language of category theory is the goal, the idea here being that this would elucidate the important structure and properties of the domain. In other cases the formalization is used to leverage the power of abstraction in order to prove new results about the field.
In mathematics, specifically in category theory, an exact category is a category equipped with short exact sequences.The concept is due to Daniel Quillen and is designed to encapsulate the properties of short exact sequences in abelian categories without requiring that morphisms actually possess kernels and cokernels, which is necessary for the usual definition of such a sequence.