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- documentclass[11pt,]{book}
- usepackage[utf8]{inputenc}
- usepackage{fourier, erewhon, cabin}
- usepackage[left=3.5cm]{geometry}
- usepackage{titlesec}
- titleformat{chapter}[display]{filcentertitlerule[1.5pt]sffamilybfseriesHugebigskip}{thechapter}{1.5pc}{}[vspace{2ex}{titlerule[1.5pt]}]
- titlespacing*{chapter}{-0.5marginparwidth}{50pt}{40pt}
- titleformat{section}[hang]{sffamilybfseriesLARGE}{thesection}{0.8em}{}
- titlespacing*{section}{-0.5marginparwidth}{3.5ex}{2.3ex}%
- begin{document}
- setcounter{chapter}{1}
- chapter{Vector geometry}
- section{Affine spaces}
- In Chapter 1, we explained how Euclid built up the whole of geometry from a small number of fundamental assumptions or emph{axioms}. Following Euclid’s method, we stated nine axioms and from them developed the theory of emph{vectors}.
- end{document}
- documentclass{book}
- usepackage{titlesec}
- titleformat{chapter}[display]{}{hrule}{0pt}{centerbfseriesthechapter\[3ex]}[endcenterhrule]
- begin{document}
- chapter{test}
- alkasdjalsk laskj laskj ldsakj dl
- end{document}
- documentclass{book}
- usepackage{titlesec}
- titleformat{chapter}[display]{}{hrule}{0pt}{centersffamilythechapter\[3ex]}[endcenterhrule]
- begin{document}
- chapter{test}
- alkasdjalsk laskj laskj ldsakj dl
- end{document}
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