Bleach H Game Mayuri Ver 56 14

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. AllAwaywithyou „Crankin Uppin” (EP). Brand New king. Volume 1 Ch29 rd 3 (End) MP3 description”The Game for the Fifth Volume of H Game Mayuri Ver56 begun. This is the first time the game is being released as its „name” instead of volume.Q: Why is a non-affine map of the unit square to the pentagon isomorphic to a subgroup of $SO(3)$? The pentagon has five vertices, five edges and two faces (see figure). Let $X$ be the unit square and $f:X\to\mathbb{R}^2$ be a continuous map of $X$ into the unit square. Then $f$ is called affine if $f(gx)=gf(x)$ for all $g\in\text{Aff}(2)$ and $x\in X$. Let $p$ be a point in the unit square. Define $$ f(p)=\big(\frac{1}{2}\cos\frac{\pi}{5}+\frac{1}{4}\cos\frac{2\pi}{5}+\frac{1}{4}\cos\frac{2\pi}{5}\big)\bigg(\frac{1}{2}\sin\frac{\pi}{5}+\frac{1}{4}\sin\frac{2\pi}{5}+\frac{1}{4}\sin\frac{2\pi}{5}\bigg)\in\mathbb{R}^2. $$ The affine map $g:x\mapsto f(p)+x$ is an isomorphism from $X$ onto the pentagon. I have trouble understanding why $g$ is isomorphic to a subgroup of $SO(3)$. I first of all don’t understand the adjective „affine” at all. I don’t think $X$ is a linear space because it is not even a metric space. Why are $X$ and $g$ called affine? I don’t understand the sentence about the pentagon. I don’t even know how to find a point $p\in\mathbb{R}^2$. I don’t really understand what $g$ does on $X$ and $p$.

Bleach H Game Mayuri Ver 56 14

Bleach H Game Mayuri Ver 56 14

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