Add ✨ colors ✨
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main.tex
10
main.tex
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@ -22,9 +22,9 @@
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\DeclareMathOperator{\lensop}{L}
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\DeclareMathOperator{\rotmatop}{R}
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\DeclareMathOperator{\soop}{SO}
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\newcommand*{\lens}[2]{\lensop\left(#1,#2\right)} %
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\newcommand*{\lens}[2]{\textcolor{darkyellow}{\lensop\left(\textcolor{black}{#1},\textcolor{black}{#2}\right)}} %
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\newcommand*{\so}[1]{\soop\left(#1\right)}
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\newcommand*{\rotmat}[1]{\rotmatop\left(#1\right)}
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\newcommand*{\rotmat}[1]{\textcolor{red}{\rotmatop\left(\textcolor{black}{#1}\right)}}
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\renewcommand{\S}{\mathbb{S}}
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\newcommand{\R}{\mathbb{R}}
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@ -63,6 +63,7 @@ code-for-last-col = \color{blue}
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\setbeamercolor{titlebox}{fg=black,bg=white}
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\definecolor{silver}{RGB}{192, 192, 192}
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\definecolor{darkyellow}{RGB}{186, 142, 35}
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\begin{document}
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@ -136,14 +137,13 @@ code-for-last-col = \color{blue}
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\begin{frame}{Inhomogeneous spherical space}
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\begin{itemize}
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\item Manifolds of the form $\S^3/\Gamma$ with $\Gamma$ a group acting on $\S^3$.
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\item Multi-connected space: it has non-contractable loops.
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\item Inhomogeneous space: it does not look identical from every point in space.
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\pause
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\item Fixing $|\Gamma|=8$, we have three multi-connected manifolds, up to equivalence: \pause
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\begin{enumerate}
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\item homogeneous: $N3$ and $L(8,1)$.
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\item inhomogeneous: $N2 \equiv L(8,3)$.
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\item homogeneous: $N3$ and $\lens 8 1 $.
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\item inhomogeneous: $N2 \equiv \lens 8 3 $.
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\end{enumerate}
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\pause
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\item Results: inhomogeneous spaces have more variety in the CMB anisotropies than homogeneous spaces, because the strength of anisotropy suppression is observer dependent.
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