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I'mAnAbelian.tex
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I'mAnAbelian.tex
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\documentclass{leadsheet}
\usepackage{leadsheets}
\input{LeadsheetsTemplates.tex}
\usepackage[margin=0.75in]{geometry}
%To use chords with capo, use template mathsjamjamCapo_individual and set transpose-capo = true
%To use actual chords, use template mathsjamjam_individual and set transpose-capo = false
%To print lyrics without chords, set print-chords = false
\setleadsheets{
title-template = mathsjamjam_individual,
after-song = \newpage,
chords/sharp = \sharp ,
chords/flat = \flat,
chords/format = \bfseries,
align-chords = {l},
verse/name=Verse,
verse/named=true,
verse/numbered=false,
verse/after-label=:,
remember-chords=true,
print-chords=true,
capo-nr-format = arabic,
transpose-capo=false,
chorus/format =
}
\begin{document}
\begin{song}{title=I'm An Abelian,key=Bb, lyrics=Cat Herod, subtitle=Karma Chameleon by Culture Club, capo=1}
%\begin{song}{title=I'm An Abelian,key=Bb, lyrics=Cat Herod, subtitle=Karma Chameleon by Culture Club}
\begin{intro}
_{Bb} _{F} _{Bb} _{Bb}
\end{intro}
\begin{verse}
I’m a ^{Bb}set of distinct ^{F}objects, call me ^{Bb}A ^{Bb} \\
With a ^{Bb}binary oper^{F}ation *, let’s ^{Bb}say ^{Bb} \\
I satis^{Eb}fy the group ax^{F}ioms \\
I satis^{Eb}fy all of the ^{F}four \\
But I’m a ^{Eb}group with an add^{F}ition \\
I’m something ^{Cm}more, I’m something ^{Gm}more ^{F} \\
\end{verse}
\begin{chorus}
^{Bb}I’m an I’m an I’m an I’m an ^{F}I’m an Abeli^{Gm}an ^{Gm} \\
I’m something ^{Cm}more, I’m something ^{Bb}more ^{F} \\
Co^{Bb}mmuting would be easy if your ^{F}elements were in ^{Gm}me ^{Gm} \\
Where b*^{Cm}c is c*^{Bb}b ^{F} \\
\end{chorus}
\begin{verse}
I’m named ^{}after mathema^{}tician N.H.^{}A. ^{} \\
You see ex^{}amples of me ^{}pop up every ^{}day ^{} \\
The inte^{}gers under add^{}ition \\
Cyclic ^{}groups, you can’t go ^{}wrong \\
Every ^{}ring under add^{}ition \\
Now sing a^{}long, now sing a^{}long ^{} \\
\end{verse}
\begin{chorus}
^{}I’m an I’m an I’m an I’m an ^{}I’m an Abeli^{}an ^{} \\
I’m something ^{}more, I’m something ^{}more ^{} \\
Co^{}mmuting would be easy if your ^{}elements were in ^{}me ^{} \\
Where b*^{}c is c*^{}b ^{} \\
\end{chorus}
\begin{bridge}
Eve^{Eb}ry subgroup I have is ^{Dm}normal \\
Giving ^{Cm}rise to a quotient group ^{Gm}also \\
Eve^{Eb}ry subgroup I have is ^{Dm}normal \\
Giving ^{Cm}rise to a quotient group ^{Gm}also ^{F} \\
[Harmonica solo] \\
^{Bb} ^{F} ^{Bb} ^{Bb} \\
^{Bb} ^{F} ^{Bb} ^{Bb} \\
I satis^{Eb}fy the group ax^{F}ioms \\
I satis^{Eb}fy all of the ^{F}four \\
But I’m a ^{Eb}group with an add^{F}ition \\
I’m something ^{Cm}more, I’m something ^{Gm}more ^{F} \\
\end{bridge}
\begin{chorus}
^{}I’m an I’m an I’m an I’m an ^{}I’m an Abeli^{}an ^{} \\
I’m something ^{}more, I’m something ^{}more ^{} \\
Co^{}mmuting would be easy if your ^{}elements were in ^{}me ^{} \\
Where b*^{}c is c*^{}b ^{} \\
\end{chorus}
\begin{outro}
^{Bb}I’m an I’m an I’m an I’m an ^{F}I’m an Abeli^{Gm}an ^{Gm} \\
I’m something ^{Cm}more, I’m something ^{Bb}more ^{F} \\
Co^{Bb}mmuting would be easy if your ^{F}elements were in ^{Gm}me ^{Gm} \\
Where b*^{Cm}c is c*^{Bb}b ^{F} ^{Bb} \\
\end{outro}
\end{song}
\end{document}