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This Concept Map, created with IHMC CmapTools, has information related to: argument revision schemes, B does not want to be humiliated by loosing the argument RevScheme: hypostatic abstraction "loosing face", hypostatic abstraction defined as “hypostatic abstraction” is the process and the product of creating a new sign for a new object by transforming a predicate into a noun, diplomatic recognition is a sign of approval except there are other reasons for diplomatic recognition, "p with the exception of q" and "p unless q" are equivalent therefore (ArgScheme: equivalence) p, A is Q RevScheme: hypostatic abstraction "Q-ness", C is Q RevScheme: hypostatic abstraction "Q-ness", which party has the stronger argument? RevScheme: theoric shift how to resolve the conflict without anybody loosing face?, q RevScheme: rule specification based on integrat- ing exceptions p unless q, p RevScheme: rule specification based on integrat- ing exceptions p unless q, theoric shift defined as a "theoric shift" consists “in the transformation of the problem,—or its statement,—due to viewing it from another point of view” (Peirce, MS 318, CSP 68=ISP 225), diplomatic recognition is a sign of approval RevScheme: rule specification based on integrat- ing exceptions diplomatic recognition is a sign of approval unless there are other reasons for diplomatic recognition, Argument revision schemes (RevScheme) presented according to the conventions of Logical Argument Mapping (LAM), "p with the exception of q" and "p unless q" are equivalent therefore (ArgScheme: equivalence) p unless q, A does not want to be humiliated by loosing the argument RevScheme: hypostatic abstraction "loosing face", p RevScheme: theoric shift q, B is Q RevScheme: hypostatic abstraction "Q-ness", there are other reasons for diplomatic recognition RevScheme: rule specification based on integrat- ing exceptions diplomatic recognition is a sign of approval unless there are other reasons for diplomatic recognition, p except q, p except q, "p with the exception of q" and "p unless q" are equivalent therefore (ArgScheme: equivalence) q