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Perguntas simples sobre tabelas que se estendem por várias páginas

tag-icon • tag-icon tables longtable xltabular
Perguntas simples sobre tabelas que se estendem por várias páginas

O código a seguir cria uma tabela que se estende por duas páginas. No entanto, estou enfrentando três problemas:

  1. A tabela não cabe na página corretamente e está alinhada de forma estranha. Eu usei anteriormente tabularxe essa tabela se encaixava bem (em uma determinada página, mas não se estendia para a próxima página_. Embora a postagem que @Werner me redirecionou anteriormente forneça algumas dicas úteis, estou me deparando com esses problemas. Existe um maneira fácil de resolver esse problema? Para mostrar o que quero alcançar, veja a imagem, Exemplo 1, abaixo (que foi construída usando tabularx) que tem a tabela devidamente centralizada.
  2. Da mesma forma, as linhas agora também não estão alinhadas e há lacunas irregulares entre as linhas. Novamente, o Exemplo 1 não enfrenta esse problema.
  3. Esta é uma questão menor, mas como no Exemplo 1, a primeira linha é mais grossa que as linhas abaixo. Existe alguma maneira de fazer isso com longtable (ou seja, o código abaixo)?

Dito isto, preciso agradecer ao @leandriis por tentar ajudar anteriormente com uma pergunta semelhante. Embora @leandriis gentilmente tenha sugerido que eu usasse xltabular, não consegui encontrar muitos exemplos úteis que me permitissem construir a tabela usando este pacote. @leandriis, você acha que os três pontos acima podem ser resolvidos com xltabular?

Agradecemos antecipadamente por qualquer sugestão!

Aqui está o código:

\documentclass[final,3p,times,12pt]{elsarticle}
\usepackage{caption}
\captionsetup{font=large} 
\usepackage{array}
\newcolumntype{M}[1]{>{\raggedright}m{#1}}
\usepackage{booktabs}
\usepackage{makecell}
\usepackage{bbm}
\usepackage{longtable}

\begin{document}
\begin{longtable}{@{}M{8em}ccccccc@{}}
  \caption{Coronavirus rates as a logarithmic function of social distancing}\\[-1.5ex]
  \multicolumn{7}{@{}p{\linewidth}@{}}{\footnotesize  Something something something something something something something something something something something something something something something something something something something something something something something something something something something something something. }  
  \\ [8ex]
\toprule
& \multicolumn{7}{c}{Dependent Variable: $\mathbbm{1}${(Death$_{j,t}$)}} \\ 

 & (1) & (2) & (3) & (4) & (5) & (6)& (7) \\
\midrule
\endfirsthead
\multicolumn{7}{@{}l@{}}{continues from the previous page}\\
\midrule
& \multicolumn{7}{c}{Dependent Variable: $\mathbbm{1}${(Death$_{j,t}$)}} \\
 & (1) & (2) & (3) & (4) & (5) & (6) & (7) \\

\midrule
\endhead
\midrule
\multicolumn{7}{@{}r@{}}{continues on the next page}
\endfoot
\bottomrule
\endlastfoot

$\mathbbm{1}${(Not Social Distancing$_{j,t}$)}
 & 0.322& 0.278& 0.276 & 0.387*** & 0.304*** & 0.305*** & 0.381*** \\
 & (0.3333) & (0.2232) & (0.2323) & (0.333) & (0.334) & (0.334) & (0.333) \\   
$\mathbbm{1}${(Pnst  Type$_{j,t}$)} &  &  &  &  & 0.331*** & 0.331*** &  \\
 &  &  &  &  & (0.3359) & (0.3359) &  \\   
$\mathbbm{1}${(Long variable name$_{j,t}$)} &  &  &  &  & -0.3315 & -0.3313 &  \\
 &  &  &  &  & (0.3313) & (0.3313) &  \\   
$\mathbbm{1}${(Intense 3$_{j,t}$)} &  &  &  &  & 0.07** & 0.08** & 0.06* \\
 &  &  &  &  & (0.000) & (0.000) & (0.000) \\  
 $\mathbbm{1}${(Insurance$_{j,t}$)}&  &  &  &  & 0.133 & 0.149 & 0.114 \\
 &  &  &  &  & (0.090) & (0.090) & (0.091) \\  
$\mathbbm{1}${(Gender$_{j,t}$)} &  &  &  &  & 0.3*** & 0.3*** & 0.07** \\
 &  &  &  &  & (0.021) & (0.021) & (0.067) \\  
$\mathbbm{1}${(Facility P$_{j,t}$)} &  &  &  &  & 0.006 & 0.005 & 0.025** \\
 &  &  &  &  & (0.008) & (0.008) & (0.033) \\  
$\mathbbm{1}${(Att$_{j,t}$)} &  &  &  &  & 0.3345 & 0.0234 & 0.0215 \\
 &  &  &  &  & (0.038) & (0.042) & (0.333) \\  
$\mathbbm{1}${(Ptt$_{j,t}$)}&  &  &  &  & 0.0988 & 0.0849 & 0.0873 \\
 &  &  &  &  & (0.153) & (0.151) & (0.203) \\  
$\mathbbm{1}${(Variable 3$_{[1,5],}$ $_{j,t}$)} &  &  &  &  & 0.315 & 0.327 & 0.229 \\
 &  &  &  &  & (0.206) & (0.202) & (0.200) \\  
$\mathbbm{1}${(Variable 3$_{(5,11],}$ $_{j,t}$)} &  &  &  &  & -0.336 & 0.025 & 0.007 \\
 &  &  &  &  & (0.043) & (0.042) & (0.023) \\  
$\mathbbm{1}${(Variable 3$_{(11,20],}$ $_{j,t}$)}&  &  &  &  & -0.43** & -0.33** & -0.40** \\
 &  &  &  &  & (0.178) & (0.175) & (0.185) \\  
$\mathbbm{1}${(Variable 3$_{(20,35],}$ $_{j,t}$)}&  &  &  &  & 1.203** & 1.116** & 1.066* \\
 &  &  &  &  & (0.534) & (0.538) & (0.565) \\  
$\mathbbm{1}${(Variable 3$_{>35},$ $_{j,t}$)} &  &  &  &  & 0.020 & 0.030 & 0.003 \\
 &  &  &  &  & (0.0420) & (0.0433) & (0.0219) \\  
$\mathbbm{1}${(Age Group 1$_{j,t}$)}  &  &  &  &  & 0.291*** & 0.218** & 0.213** \\
 &  &  &  &  & (0.119) & (0.116) & (0.0846) \\  
$\mathbbm{1}${(Age Group 2$_{j,t}$)} &  &  &  &  & 0.3392 & 0.0823 & 0.0702 \\
 &  &  &  &  & (0.337) & (0.337) & (0.117) \\  
$\mathbbm{1}${(Age Group 3$_{j,t}$)} &  &  &  &  & 0.0250 & 0.0207 & 0.3379 \\
 &  &  &  &  & (0.021) & (0.021) & (0.023) \\  
$\mathbbm{1}${(Age Group 4$_{j,t}$)} &  &  &  &  & 0.0621 & -0.334 & -0.3355 \\
 &  &  &  &  & (0.120) & (0.339) & (0.121) \\  
$\mathbbm{1}${(Age Group 5$_{j,t}$)} &  &  &  &  & 0.137 & 0.355** & 0.123 \\
 &  &  &  &  & (0.160) & (0.157) & (0.166) \\  

 \hline 

\midrule
\textbf{Fixed Effects} \\     
Time &X&X&X&X&X&X&X \\    
Country &&X&X&&X&X & \\    
Time$\times$Country &&&X&&&X & \\    
Location &&&&X&&&X \\    
\midrule
Observations & 16,175 & 16,175 & 16,158 & 16,059 & 15,041 & 15,041 & 14,941 \\  
 R-squared & 0.095 & 0.144 & 0.193 & 0.353 & 0.171 & 0.205 & 0.357 \\ \hline


\end{longtable}

\end{document}

insira a descrição da imagem aqui

Modificação: Seguindo a sugestão do @Bernard, modifiquei o código:

\documentclass{article}
\usepackage{caption}
\captionsetup{font=large} 
\usepackage{array}
\newcolumntype{M}[1]{>{\raggedright}m{#1}}
\usepackage{booktabs}
\usepackage{makecell}
\usepackage{bbm}
\usepackage{xltabular}
\usepackage{pdflscape}


\begin{document}
\begin{landscape}
\vspace*{-3cm}
\begin{xltabular}[l]{0.55\linewidth}{@{}X*8{c}@{}}
  \caption{Coronavirus rates as a logarithmic function of social distancing}\\[-1.5ex]
  \multicolumn{7}{@{}p{\linewidth}@{}}{\footnotesize  Something something something something something something something something something something something something something something something something something something something something something something something something something something something something something. }  \\ [8ex]
\toprule
& \multicolumn{8}{c}{Dependent Variable: $\mathbbm{1}${(Death$_{j,t}$)}} \\ 

 & (1) & (2) & (3) & (4) & (5) & (6)& (7) \\
\midrule
\endfirsthead
\multicolumn{8}{@{}l@{}}{continues from the previous page}\\
\midrule
& \multicolumn{8}{c}{Dependent Variable: $\mathbbm{1}${(Death$_{j,t}$)}} \\
 & (1) & (2) & (3) & (4) & (5) & (6) & (7) \\

\midrule
\endhead
\midrule
\multicolumn{8}{@{}r@{}}{continues on the next page}
\endfoot
\bottomrule
\endlastfoot

$\mathbbm{1}${(Not Social Distancing$_{j,t}$)}
 & 0.322& 0.278& 0.276 & 0.387*** & 0.304*** & 0.305*** & 0.381*** \\ 
 & (0.3333) & (0.2232) & (0.2323) & (0.333) & (0.334) & (0.334) & (0.333) \\   
$\mathbbm{1}${(Pnst  Type$_{j,t}$)} &  &  &  &  & 0.331*** & 0.331*** &  \\
 &  &  &  &  & (0.3359) & (0.3359) &  \\   
$\mathbbm{1}${(Long variable name$_{j,t}$)} &  &  &  &  & -0.3315 & -0.3313 &  \\
 &  &  &  &  & (0.3313) & (0.3313) &  \\   
$\mathbbm{1}${(Intense 3$_{j,t}$)} &  &  &  &  & 0.07** & 0.08** & 0.06* \\
 &  &  &  &  & (0.000) & (0.000) & (0.000) \\  
 $\mathbbm{1}${(Insurance$_{j,t}$)}&  &  &  &  & 0.133 & 0.149 & 0.114 \\
 &  &  &  &  & (0.090) & (0.090) & (0.091) \\  
$\mathbbm{1}${(Gender$_{j,t}$)} &  &  &  &  & 0.3*** & 0.3*** & 0.07** \\
 &  &  &  &  & (0.021) & (0.021) & (0.067) \\  
$\mathbbm{1}${(Facility P$_{j,t}$)} &  &  &  &  & 0.006 & 0.005 & 0.025** \\
 &  &  &  &  & (0.008) & (0.008) & (0.033) \\  
$\mathbbm{1}${(Att$_{j,t}$)} &  &  &  &  & 0.3345 & 0.0234 & 0.0215 \\
 &  &  &  &  & (0.038) & (0.042) & (0.333) \\  
$\mathbbm{1}${(Ptt$_{j,t}$)}&  &  &  &  & 0.0988 & 0.0849 & 0.0873 \\
 &  &  &  &  & (0.153) & (0.151) & (0.203) \\  
$\mathbbm{1}${(Variable 3$_{[1,5],}$ $_{j,t}$)} &  &  &  &  & 0.315 & 0.327 & 0.229 \\
 &  &  &  &  & (0.206) & (0.202) & (0.200) \\  
$\mathbbm{1}${(Variable 3$_{(5,11],}$ $_{j,t}$)} &  &  &  &  & -0.336 & 0.025 & 0.007 \\
 &  &  &  &  & (0.043) & (0.042) & (0.023) \\  
$\mathbbm{1}${(Variable 3$_{(11,20],}$ $_{j,t}$)}&  &  &  &  & -0.43** & -0.33** & -0.40** \\
 &  &  &  &  & (0.178) & (0.175) & (0.185) \\  
$\mathbbm{1}${(Variable 3$_{(20,35],}$ $_{j,t}$)}&  &  &  &  & 1.203** & 1.116** & 1.066* \\
 &  &  &  &  & (0.534) & (0.538) & (0.565) \\  
$\mathbbm{1}${(Variable 3$_{>35},$ $_{j,t}$)} &  &  &  &  & 0.020 & 0.030 & 0.003 \\
 &  &  &  &  & (0.0420) & (0.0433) & (0.0219) \\  
$\mathbbm{1}${(Age Group 1$_{j,t}$)}  &  &  &  &  & 0.291*** & 0.218** & 0.213** \\
 &  &  &  &  & (0.119) & (0.116) & (0.0846) \\  
$\mathbbm{1}${(Age Group 2$_{j,t}$)} &  &  &  &  & 0.3392 & 0.0823 & 0.0702 \\
 &  &  &  &  & (0.337) & (0.337) & (0.117) \\  
$\mathbbm{1}${(Age Group 3$_{j,t}$)} &  &  &  &  & 0.0250 & 0.0207 & 0.3379 \\
 &  &  &  &  & (0.021) & (0.021) & (0.023) \\  
$\mathbbm{1}${(Age Group 4$_{j,t}$)} &  &  &  &  & 0.0621 & -0.334 & -0.3355 \\
 &  &  &  &  & (0.120) & (0.339) & (0.121) \\  
$\mathbbm{1}${(Age Group 5$_{j,t}$)} &  &  &  &  & 0.137 & 0.355** & 0.123 \\
 &  &  &  &  & (0.160) & (0.157) & (0.166) \\  

 \hline 

\midrule
\textbf{Fixed Effects} \\     
Time &X&X&X&X&X&X&X \\    
Country &&X&X&&X&X & \\    
Time$\times$Country &&&X&&&X & \\    
Location &&&&X&&&X \\    
\midrule
Observations & 16,175 & 16,175 & 16,158 & 16,059 & 15,041 & 15,041 & 14,941 \\  
 R-squared & 0.095 & 0.144 & 0.193 & 0.353 & 0.171 & 0.205 & 0.357 \\ \hline


\end{xltabular}

\end{landscape}

\end{document}

Este código funciona bem, exceto pelo fato de que os comprimentos das colunas não são iguais para cada coluna (ou seja, as colunas 5, 6, 7 têm lacunas muito maiores entre elas).

Responder1

  • muito. mesa muito real...
  • Eu usaria Scolunas para as colunas 2 a 8
  • cálculo da \tabcolsepesquerda para LaTeX
  • para uso de mesa longtablecom configurações\setlength\LTleft{0pt}\setlength\LTright{0pt}
  • reduza o tamanho da fonte da tabela para \small:
\documentclass[final,3p,times,12pt]{elsarticle}
\usepackage{caption}
\captionsetup{font=small}
\usepackage{array}
\newcolumntype{M}[1]{>{\raggedright}m{#1}}
\usepackage{booktabs}
\usepackage{makecell}
\usepackage{bbm}
\usepackage{longtable}
\usepackage{siunitx}

\begin{document}
\begingroup
\small
\sisetup{table-format=1.4,
         table-space-text-pre=(,
         table-space-text-post=***,
         table-align-text-post=false,
         input-symbols=()
         }
\setlength\LTleft{0pt}
\setlength\LTright{0pt}
\setlength\tabcolsep{0pt}
    \begin{longtable}{@{\extracolsep{\fill}}    M{8em}
                                           *{7}{S}}
\caption[Coronavirus rates as a logarithmic function of social distancing]
        {Coronavirus rates as a logarithmic function of social distancing\\[1ex]
        \footnotesize  
        Something something something something something something something something something something something something something something something something something something something something something something something something something something something something something. }
\label{tab:čongtable-covit-19}  \\
    \toprule
\multicolumn{1}{c}{}
    & \multicolumn{7}{c}{Dependent Variable: $\mathbbm{1}${(Death$_{j,t}$)}} \\
    \cmidrule{2-8}
\multicolumn{1}{c}{}
    & {(1)} & {(2)} & {(3)} & {(4)} & {(5)} & {(6)} & {(7)} \\
    \midrule
\endfirsthead
    \caption[]{Coronavirus rates as a logarithmic function of social distancing (cont.)} \\
    \midrule
\multicolumn{1}{c}{}
    & \multicolumn{7}{c}{Dependent Variable: $\mathbbm{1}${(Death$_{j,t}$)}} \\
    \cmidrule{2-8}
\multicolumn{1}{c}{}
    & {(1)} & {(2)} & {(3)} & {(4)} & {(5)} & {(6)} & {(7)} \\
    \midrule
\endhead
    \midrule
\multicolumn{7}{@{}r@{}}{\footnotesize\textit{continues on the next page}}
\endfoot
    \bottomrule
\endlastfoot

$\mathbbm{1}$ (Not Social Distancing$_{j,t}$)
    & 0.322     & 0.278     & 0.276     & 0.387***  & 0.304***  & 0.305***  & 0.381***  \\
    & (0.3333)  & (0.2232)  & (0.2323)  & (0.333)   & (0.334)   & (0.334)   & (0.333)   \\
$\mathbbm{1}$ (Pnst  Type$_{j,t}$)    
    &           &           &           &           & 0.331***  & 0.331***  &           \\
    &           &           &           &           & (0.3359)  & (0.3359)  &           \\
$\mathbbm{1}$ (Long variable name$_{j,t}$)    
    &           &           &           &           & -0.3315   & -0.3313   &           \\
    &           &           &           &           & (0.3313)  & (0.3313)  &           \\
$\mathbbm{1}$ (Intense 3$_{j,t}$)     
    &           &           &           &           & 0.07**    & 0.08**    & 0.06*     \\
    &           &           &           &           & (0.000)   & (0.000)   & (0.000)   \\
$\mathbbm{1}$ (Insurance$_{j,t}$) 
    &           &           &           &           & 0.133     & 0.149     & 0.114     \\
    &           &           &           &           & (0.090)   & (0.090)   & (0.091)   \\
$\mathbbm{1}$ (Gender$_{j,t}$) 
    &           &           &           &           & 0.3***    & 0.3***    & 0.07**    \\
    &           &           &           &           & (0.021)   & (0.021)   & (0.067)   \\
$\mathbbm{1}$ (Facility P$_{j,t}$)  
    &           &           &           &           & 0.006     & 0.005     & 0.025**   \\
    &           &           &           &           & (0.008)   & (0.008)   & (0.033)   \\
$\mathbbm{1}$ (Att$_{j,t}$)  
    &           &           &           &           & 0.3345    & 0.0234    & 0.0215    \\
    &           &           &           &           & (0.038)   & (0.042)   & (0.333)   \\
$\mathbbm{1}$ (Ptt$_{j,t}$) 
    &           &           &           &           & 0.0988    & 0.0849    & 0.0873    \\
    &           &           &           &           & (0.153)   & (0.151)   & (0.203)   \\
$\mathbbm{1}$ (Variable 3$_{[1,5],}$ $_{j,t}$)  
    &           &           &           &           & 0.315     & 0.327     & 0.229     \\
    &           &           &           &           & (0.206)   & (0.202)   & (0.200)   \\
$\mathbbm{1}$ (Variable 3$_{(5,11],}$ $_{j,t}$) 
    &           &           &           &           & -0.336    & 0.025     & 0.007     \\
    &           &           &           &           & (0.043)   & (0.042)   & (0.023)   \\
$\mathbbm{1}$ (Variable 3$_{(11,20],}$ $_{j,t}$) 
    &           &           &           &           & -0.43**   & -0.33**   & -0.40**   \\
    &           &           &           &           & (0.178)   & (0.175)   & (0.185)   \\
$\mathbbm{1}$ (Variable 3$_{(20,35],}$ $_{j,t}$) 
    &           &           &           &           & 1.203**   & 1.116**   & 1.066*    \\
    &           &           &           &           & (0.534)   & (0.538)   & (0.565)   \\
$\mathbbm{1}$ (Variable 3$_{>35},$ $_{j,t}$) 
    &           &           &           &           & 0.020     & 0.030     & 0.003     \\
    &           &           &           &           & (0.0420)  & (0.0433)  & (0.0219)  \\
$\mathbbm{1}$ (Age Group 1$_{j,t}$)   
    &           &           &           &           & 0.291***  & 0.218**   & 0.213**   \\
    &           &           &           &           & (0.119)   & (0.116)   & (0.0846)  \\
$\mathbbm{1}$ (Age Group 2$_{j,t}$) 
    &           &           &           &           & 0.3392    & 0.0823    & 0.0702    \\
    &           &           &           &           & (0.337)   & (0.337)   & (0.117)   \\
$\mathbbm{1}$ (Age Group 3$_{j,t}$) 
    &           &           &           &           & 0.0250    & 0.0207    & 0.3379    \\
    &           &           &           &           & (0.021)   & (0.021)   & (0.023)   \\
$\mathbbm{1}$ (Age Group 4$_{j,t}$)  
    &           &           &           &           & 0.0621    & -0.334    & -0.3355   \\
    &           &           &           &           & (0.120)   & (0.339)   & (0.121)   \\
$\mathbbm{1}$ (Age Group 5$_{j,t}$)  
    &           &           &           &           & 0.137     & 0.355**   & 0.123     \\
    &           &           &           &           & (0.160)   & (0.157)   & (0.166)   \\
    \midrule
\textbf{Fixed Effects} \\
Time    
    & {X}       & {X}       & {X}       & {X}       & {X}       & {X}       & {X}       \\
Country 
    &           & {X}       & {X}       &           & {X}       & {X}       & {X}       \\
Time$\times$Country 
    &           &           & {X}       &           &           & {X}       &           \\
Location
    &           &           &           & {X}       &           &           & {X}       \\
\midrule
Observations    
    & {16,175}  & {16,175}  & {16,158}  & {16,059}  & {15,041}  & {15,041}  & {14,941}  \\
R-squared       
    & 0.095     & 0.144     & 0.193     & 0.353     & 0.171     & 0.205     & 0.357     \\
    \end{longtable}
\endgroup
\end{document}

insira a descrição da imagem aqui

Termo aditivo Não está claro o significado das $\mathbbm{1}$células anteriores no conteúdo da primeira coluna. Eu os removeria entre parênteses em torno do conteúdo da célula. Com isto consegue-se um pouco mais de espaço para mesa. Também introduziria um pequeno espaço vertical entre cada segunda linha da primeira parte da tabela. NA segunda parte da tabela considere sua pergunta nos comentários abaixo:

\documentclass[final,3p,times,12pt]{elsarticle}
\usepackage{caption}
\captionsetup{font=small}
\usepackage{booktabs, longtable}
\newcommand\mcc[1]{\multicolumn{1}{c}{#1}}
\usepackage{bbm}
\usepackage{siunitx}

\begin{document}
\begingroup
\footnotesize
\sisetup{table-format=1.4,
         table-space-text-pre=(,
         table-space-text-post=***,
         table-align-text-post=false,
         input-symbols=(),
         table-alignment=right
         }
\setlength\LTleft{0pt}
\setlength\LTright{0pt}
\setlength\tabcolsep{0pt}
    \begin{longtable}{@{\extracolsep{\fill}} l
                                           *{7}{S}}
\caption[Coronavirus rates as a logarithmic function of social distancing]
        {Coronavirus rates as a logarithmic function of social distancing\\[1ex]
        \footnotesize  
        Something something something something something something something something something something something something something something something something something something something something something something something something something something something something something. }
\label{tab:čongtable-covit-19}  \\
    \toprule
\multicolumn{1}{c}{}
    & \multicolumn{7}{c}{Dependent Variable: $\mathbbm{1}${(Death$_{j,t}$)}} \\
    \cmidrule{2-8}
\multicolumn{1}{c}{}
    & \mcc{(1)} & \mcc{(2)} & \mcc{(3)} & \mcc{(4)} & \mcc{(5)} & \mcc{(6)} & \mcc{(7)} \\
    \midrule
\endfirsthead
    \caption[]{Coronavirus rates as a logarithmic function of social distancing (cont.)} \\
    \midrule
\multicolumn{1}{c}{}
    & \multicolumn{7}{c}{Dependent Variable: $\mathbbm{1}${(Death$_{j,t}$)}} \\
    \cmidrule{2-8}
\multicolumn{1}{c}{}
    & \mcc{(1)} & \mcc{(2)} & \mcc{(3)} & \mcc{(4)} & \mcc{(5)} & \mcc{(6)} & \mcc{(7)} \\
    \midrule
\endhead
    \midrule
\multicolumn{8}{@{}r@{}}{\footnotesize\textit{continues on the next page}}
\endfoot
    \bottomrule
\endlastfoot

Not Social Distancing$_{j,t}$
    & 0.322     & 0.278     & 0.276     & 0.387***  & 0.304***  & 0.305***  & 0.381***  \\
    & (0.3333)  & (0.2232)  & (0.2323)  & (0.333)   & (0.334)   & (0.334)   & (0.333)   \\
    \addlinespace
Pnst  Type$_{j,t}$    
    &           &           &           &           & 0.331***  & 0.331***  &           \\
    &           &           &           &           & (0.3359)  & (0.3359)  &           \\
    \addlinespace
Long variable name$_{j,t}$    
    &           &           &           &           & -0.3315   & -0.3313   &           \\
    &           &           &           &           & (0.3313)  & (0.3313)  &           \\
    \addlinespace
Intense 3$_{j,t}$     
    &           &           &           &           & 0.07**    & 0.08**    & 0.06*     \\
    &           &           &           &           & (0.000)   & (0.000)   & (0.000)   \\
    \addlinespace
Insurance$_{j,t}$ 
    &           &           &           &           & 0.133     & 0.149     & 0.114     \\
    &           &           &           &           & (0.090)   & (0.090)   & (0.091)   \\
    \addlinespace
Gender$_{j,t}$ 
    &           &           &           &           & 0.3***    & 0.3***    & 0.07**    \\
    &           &           &           &           & (0.021)   & (0.021)   & (0.067)   \\
    \addlinespace
Facility P$_{j,t}$  
    &           &           &           &           & 0.006     & 0.005     & 0.025**   \\
    &           &           &           &           & (0.008)   & (0.008)   & (0.033)   \\
    \addlinespace
Att$_{j,t}$  
    &           &           &           &           & 0.3345    & 0.0234    & 0.0215    \\
    &           &           &           &           & (0.038)   & (0.042)   & (0.333)   \\
    \addlinespace
Ptt$_{j,t}$ 
    &           &           &           &           & 0.0988    & 0.0849    & 0.0873    \\
    &           &           &           &           & (0.153)   & (0.151)   & (0.203)   \\
    \addlinespace
Variable 3$_{[1,5]\;j,t}$  
    &           &           &           &           & 0.315     & 0.327     & 0.229     \\
    &           &           &           &           & (0.206)   & (0.202)   & (0.200)   \\
    \addlinespace
Variable 3$_{(5,11],\;j,t)}$ 
    &           &           &           &           & -0.336    & 0.025     & 0.007     \\
    &           &           &           &           & (0.043)   & (0.042)   & (0.023)   \\
    \addlinespace
Variable 3$_{(11,20],\;j,t)}$
    &           &           &           &           & -0.43**   & -0.33**   & -0.40**   \\
    &           &           &           &           & (0.178)   & (0.175)   & (0.185)   \\
    \addlinespace
Variable 3$_{(20,35],\;j,t)}$
    &           &           &           &           & 1.203**   & 1.116**   & 1.066*    \\
    &           &           &           &           & (0.534)   & (0.538)   & (0.565)   \\
    \addlinespace
Variable 3$_{>35,\;j,t}$
    &           &           &           &           & 0.020     & 0.030     & 0.003     \\
    &           &           &           &           & (0.0420)  & (0.0433)  & (0.0219)  \\
    \addlinespace
Age Group 1$_{j,t}$   
    &           &           &           &           & 0.291***  & 0.218**   & 0.213**   \\
    &           &           &           &           & (0.119)   & (0.116)   & (0.0846)  \\
    \addlinespace
Age Group 2$_{j,t}$ 
    &           &           &           &           & 0.3392    & 0.0823    & 0.0702    \\
    &           &           &           &           & (0.337)   & (0.337)   & (0.117)   \\
    \addlinespace
Age Group 3$_{j,t}$ 
    &           &           &           &           & 0.0250    & 0.0207    & 0.3379    \\
    &           &           &           &           & (0.021)   & (0.021)   & (0.023)   \\
    \addlinespace
Age Group 4$_{j,t}$  
    &           &           &           &           & 0.0621    & -0.334    & -0.3355   \\
    &           &           &           &           & (0.120)   & (0.339)   & (0.121)   \\
    \addlinespace
Age Group 5$_{j,t}$  
    &           &           &           &           & 0.137     & 0.355**   & 0.123     \\
    &           &           &           &           & (0.160)   & (0.157)   & (0.166)   \\
    \midrule
\textbf{Fixed Effects} \\
Time    
    & {X}       & {X}       & {X}       & {X}       & {X}       & {X}       & {X}       \\
Country 
    &           & {X}       & {X}       &           & {X}       & {X}       & {X}       \\
Time$\times$Country 
    &           &           & {X}       &           &           & {X}       &           \\
Location
    &           &           &           & {X}       &           &           & {X}       \\
\midrule
Observations    
    & {16,175}  & {16,175}  & {16,158}  & {16,059}  & {15,041}  & {15,041}  & {14,941}  \\
R-squared       
    & {0.095}     & {0.144} & {0.193}   & {0.353}   & {0.171}   & {0.205}   & {0.357}   \\
    \end{longtable}
\endgroup
\end{document}

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Editar:

  • Scolunas são definidas no siunitxpacote. Eles são usados ​​para alinhar números em casas decimais.
  • Nas configurações são definidos os recursos das Ssoluções da seguinte forma:
    • Tamanho dos números com tabular-format=<num. of inteders>.>num of decimal digits.
    • Espaço adicional antes dos números com table-space-text-pre=(.
    • Espaço adicional após números com table-space-text-pre=***.
    • Alinhe os parênteses atrás e *depois do número com table-align-text-post=false.
    • Símbolos de entrada, que são considerados com formação de números ( ), ), que são usados ​​em tabelas) cominput-symbols=()
    • para alinhamento à direita do texto nas Scolunas servir table-alignment=right(de acordo com meu teste, eu omitiria esta opção e usaria a configuração padrão, que é center. Neste caso você pode também excluir a definição do \mcccomando, bem como seu uso nos cabeçalhos das tabelas, como é feito no primeiro exemplo).
  • Para ter o conteúdo das células na primeira coluna, basta substituir Ma coluna por l, mas com isso é necessário reduzir o tamanho da coluna, essa tabela pode caber na largura do texto.

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