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Definition: Non-mutinousness, also known as non-mutualism or mutualism, is a belief in the existence of two or more beings who share identical physical characteristics and are mutually dependent on each other. This concept was introduced by Jürgen Habermas in his work "The Human Condition" (1964) and later expanded upon by philosophers such as Friedrich Nietzsche, Jean-Jacques Rousseau, and Karl Popper. In non-mutinousness, the
Definition: In mathematics, a non-mutinously defined object is an object that has a property that is determined by its existence and not by any other properties. In other words, it cannot be constructed from another object using only the properties of the object itself. For example, a person who walks on two legs can't walk without a third leg or with one leg but not both. Non-mutinously defined objects are important in many areas of mathematics and physics, such as topology, geometry,
Definition: The term "nonmutinous" is a philosophical concept in the philosophy of mathematics, specifically related to the idea that certain mathematical objects are not inherently different from others. This notion was introduced by mathematician and philosopher John Wallis in his work on geometry, particularly in the context of the problem of non-Euclidean geometry. Wallis believed that certain mathematical objects can be "non-locally" or "non-mutinous," meaning they do not have a well-defined shape and are not