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\documentclass[aip,jcp,reprint,showkeys]{revtex4-1}
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\documentclass[aip,jcp,reprint]{revtex4-1}
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\usepackage{graphicx,dcolumn,bm,xcolor,microtype,hyperref,multirow,amscd,amsmath,amssymb,amsfonts,physics,mhchem}
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\usepackage{mathpazo,libertine}
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\newcommand{\alert}[1]{\textcolor{red}{#1}}
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@ -78,7 +78,7 @@ This greatly enhances the convergence with respect to the one-electron basis set
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The performance of the newly-designed explicitly-correlated CI-F12 method is illustrated on atoms and molecules.
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\end{abstract}
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\keywords{configuration interaction; explicitly-correlated methods; effective Hamiltonian theory}
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%\keywords{configuration interaction; explicitly-correlated methods; effective Hamiltonian theory}
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\maketitle
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@ -89,7 +89,7 @@ The performance of the newly-designed explicitly-correlated CI-F12 method is ill
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\textit{``The key idea is that traditional CI is not really bad, it only has difficulties to represent the wave function at those regions of configuration space where one interelectronic distance $r_{ij}$ approaches zero.''}
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\flushright --- Werner Kutzelnigg,
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\\
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\textit{Theor.~Chim.~Acta} (1985) \textbf{68} 445--469.
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\textit{Theor.~Chim.~Acta} \textbf{68} (1985) 445--469.
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\end{quotation}
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One of the most fundamental and severe error in electronic structure methods is the (one-electron) basis set incompleteness.
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In particular, conventional quantum chemistry wave function methods typically display a slow energy convergence with respect to the size of the one-electron basis set.
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