Laurenntee - Dunkin’ donuts not for the weak shirt

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I don’t think anyone has mentioned the Dunkin’ donuts not for the weak shirt and I will buy this short, wonderful and beautiful (generalized version) of Stokes’ theorem: this theorem in 9 characters can cover the fundamental theorem of calculus, Green’s theorem. , Gauss’s theorem and Stokes’s (classical) theorem. ‘theorem. Limerence – The feelings and emotions (euphoria, thrill, etc.) you experience when you have a crush on someone, combined with an obsessive, irresistible need to have your feelings reciprocated. I like the Gauss-Bonnet theorem, which relates a topological property (Betti number or number of holes in an object) to the curvature of the object (an important measure in differential geometry). It looks very nice and very simple at first glance, but suggests something very profound regarding geometry and topology, or the local and global properties of a manifold.

Reducing absurdity is like proof by contradiction. The simplest example of a theorem in geometry proven in this way is Proposition 6 in Book I of Euclid’s Elements: if in a triangle two angles are equal then the Dunkin’ donuts not for the weak shirt and I will buy this sides opposite the angles are equal. are also equal. Curvature is a local geometric property. The Betti number, which counts holes of different sizes in an object, is a general topological property. The Gauss-Bonnet theorem connects these two concepts in a single formula. So local and global properties are indeed related to each other. Fermat’s Last Theorem is a misnomer. I came across this theorem in math class in 1986, when I was in 9th grade. The teacher told me Fermat claimed to have a proof, but the margin was too short and all the usual things I had heard since there. In the 1980s, the term “guessing” was not part of my high school math course. So that was a theorem for us all the way up to my college years.

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