pull back of chern-weil homomrophism let $g$ be a lie group. given a principal $g$ bundle $\pi:p\rightarrow m$ over the manifold $m$, we have what is called the chern-weil homomorpihsm, which is a morphism $w_p:s(\mathfrak{g})^g\... differential-geometry connections characteristic-classes principal-bundles...
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and movements ( gestalt psychology laws), delivery of sensations which form the background of detailed visual perception. extreme peripheral vision[ edit ] side-view of the human eye, viewed approximately ° temporal, illustrating how the iris and pupil appear rotated towards the viewer due to the optical...
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