I have the following problem with a table in more than one page.
I am using longtable, I need that in all the pages appear the same caption and also in the first page after the caption the word continua, in the other pages after the caption the word continuação... and in the last page after the caption the word conclusão.
So, I used \endfirsthead for the first page of the table and it works fine. The caption of my table is two lines.
For the other pages I used \endhead, it works but like the caption name (two line) is no linebreak, it produces a table that exceeds the widhtpage.
I do not how to make for the last page. There is something like \endlasthead?
I hope some one can help me.
Thanks you in advance
There is an example of my document,
Code: Select all
\documentclass[12pt,a4paper,twoside]{article}
\usepackage{geometry}
\geometry{left=3cm,right=2cm,top=3cm,bottom=2.0cm}
\usepackage{fancyhdr}
\pagestyle{fancy}
\fancyhf{}
\fancyhead[LE,RO]{\thepage}
\renewcommand{\headrulewidth}{0pt}
\renewcommand{\footrulewidth}{0pt}
\usepackage[spanish]{layout}
\usepackage[onehalfspacing]{setspace}
\usepackage{indentfirst}
\setlength{\parindent}{1cm}
\renewcommand{\familydefault}{\sfdefault}
\usepackage[brazil]{babel}
\usepackage[latin1]{inputenc}
\usepackage{amsmath}
\usepackage{amsthm}
\usepackage{amssymb,latexsym}
\numberwithin{table}{section}
\usepackage{pst-all}
\usepackage{pstcol}
\usepackage{graphics}
\usepackage{graphicx}
\usepackage{longtable}
\usepackage{subfigure}
\usepackage{caption}
\captionsetup[table]{format=hang,labelsep=endash,singlelinecheck=false}
\captionsetup[LT]{format=hang,labelsep=endash,singlelinecheck=false}
\begin{document}
\section{INTRODUÇÃO}
\begin{flushleft}
\begin{thebibliography}{20}
\addcontentsline{toc}{section}{Referências}
\vspace{-0.3cm}
\bibitem{Basford85}BASFORD, K. E.; McLACHLAN, G. J. The mixture method of clustering applied to three-way data. \textbf{Journal of Classification}, New York, v.2, p.109-125, 1985.
\bibitem{Frutos14}FRUTOS, B. E. \textbf{Análisis de datos acoplados:} modelo T3-PCA. 371p. 2014. Tese (Doutorado em Estatística), Universidad de Salamanca, Salamanca. 2014.
\bibitem[Gauch(1988)]{Gauch88}GAUCH, H. Model selection and validation for yield trials with interaction. \textbf{Biometrics}, Washington, v.44, p.705-715, 1988.
\bibitem{Kiers01}KIERS, H. A. L.; MECHELEN, I. V. Three-way component analysis: Priciples and illustrative application. \textbf{Psychological Methods}, Washington, v.6, p.84-110, 2001.
\bibitem{Kroonenberg08}KROONENBERG, P. M. \textbf{Applied Multiway Data Analysis}. New Jersey: Wiley-Interscience, 2008. 579p.
\bibitem{Kroonenberg83}\rule[0mm]{1.5cm}{0.1mm}. \textbf{Three-mode principal component analysis:} Theory and applications. Leiden: DSWO Press, 1983. 398p.
\end{thebibliography}
\end{flushleft}
\begin{scriptsize}
\begin{longtable}{lcccccccc}
\caption{Estimativas, [mudanças relativas] e (valores-$p$) dos parâmetros para os tempos baseline e follow-up considerando a cópula de Frank}\label{rel_Frank}\\
\multicolumn{9}{r}{{(continua)}}\\\hline
\multicolumn{1}{c}{Exclusão} & \multicolumn{1}{c}{Nenhuma} & \multicolumn{1}{c}{$C_1$} & \multicolumn{1}{c}{$C_2$} & \multicolumn{1}{c}{$C_3$} & \multicolumn{1}{c}{$C_4$} & \multicolumn{1}{c}{$C_5$} & \multicolumn{1}{c}{$C_6$} & \multicolumn{1}{c}{$C_7$}\\\hline
\endfirsthead
\multicolumn{9}{l}
{\normalsize{\tablename} \thetable{} - {Estimativas, [mudanças relativas] e (valores-$p$) dos parâmetros para os tempos baseline e follow-up considerando a cópula de Frank}}\\
\multicolumn{9}{r}{{(continuação)}}\\\hline
\multicolumn{1}{c}{Exclusão} & \multicolumn{1}{c}{Nenhuma} & \multicolumn{1}{c}{$C_1$} & \multicolumn{1}{c}{$C_2$} & \multicolumn{1}{c}{$C_3$} & \multicolumn{1}{c}{$C_4$} & \multicolumn{1}{c}{$C_5$} & \multicolumn{1}{c}{$C_6$} & \multicolumn{1}{c}{$C_7$}\\\hline
\endhead
& [-] & [0,6896] & [2,2125] & [1,4052] & [2,922] & [2,1636] & [3,6039] & [4,4816] \\
$\lambda$ & 6,5401 & 6,495 & 6,3954 & 6,4482 & 6,349 & 6,3986 & 6,3044 & 6,247 \\
&(-) & (-) & (-) & (-) & (-) & (-) & (-) & (-) \\\hline
& [-] & [-2,8814] & [0,8035] & [0,9697] & [-2,019] & [-1,5723] & [2,2684] & [-0,2182] \\
$\beta_{01}$& 2,8875 & 2,9707 & 2,8643 & 2,8595 & 2,9458 & 2,9329 & 2,822 & 2,8938 \\
& ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) \\
& [-] & [56,7481] & [48,0554] & [-39,3183] & [90,5407] & [18,3417] & [8,5782] & [49,2792] \\
$\beta_{111}$ & 0,0882 & 0,0381 & 0,0458 & 0,1228 & 0,0083 & 0,072 & 0,0806 & 0,0447 \\
& (0,5789) & (0,8054) & (0,7806) & (0,4396) & (0,9589) & (0,6468) & (0,6223) & (0,7846) \\\hline
& [-] & [22,2073] & [41,0150] & [-76,9871] & [56,0598] & [-45,5961] & [-41,0043] & [-18,4032] \\
$\beta_{121}$ & 0,1117 & 0,0869 & 0,0659 & 0,1977 & 0,0491 & 0,1627 & 0,1575 & 0,1323 \\
& (0,6888) & (0,7482) & (0,8199) & (0,4810) & (0,8621) & (0,555) & (0,5859) & (0,6442) \\\hline
& [-] & [11,7796] & [-15,8828] & [-40,2128] & [0,5080] & [-23,5549]& [-65,3486] & [-45,5596] \\
$\beta_{21}$ & 0,2284 & 0,2015 & 0,2646 & 0,3202 & 0,2272 & 0,2822 & 0,3776 & 0,3324 \\
& (0,4133) & (0,4698) & (0,3513) & (0,2488) & (0,4254) & (0,3128) & (0,1773) & (0,2424) \\\hline
& [-] & [35,3161] & [-6,3366] & [-20,7819] & [28,2217] & [15,5278] & [-32,1313] & [-0,3517] \\
$\beta_{311}$ & -0,145 & -0,0938 & -0,1542 & -0,1752 & -0,1041 & -0,1225 & -0,1916 & -0,1455 \\
& (0,4463) & (0,6125) & (0,4291) & (0,364) & (0,5879) & (0,5201) & (0,3312) & (0,4615) \\\hline
& [-] & [-584,6088] & [0,6058] & [677,5275] & [-572,6303] & [38,123] & [773,8077] & [219,3328] \\
$\beta_{321}$ & 0,0117 & 0,0802 & 0,0117 & -0,0677 & 0,0788 & 0,0073 & -0,0790 & -0,0140 \\
& (0,9664) & (0,7653) & (0,9678) & (0,8091) & (0,7800) & (0,9791) & (0,7850) & (0,9614) \\\hline
& [-] & [-43,6475] & [-4,7513] & [24,1401] & [-42,4545] & [-17,212] & [23,8471] & [-8,6862] \\
$\beta_{41}$ & 0,1433 & 0,2059 & 0,1501 & 0,1087 & 0,2042 & 0,168 & 0,1092 & 0,1558 \\
& (0,3855) & (0,2016) & (0,3724) & (0,5109) & (0,2195) & (0,3066) & (0,5158) & (0,3563) \\\hline
& [-] & [0,1527] & [-5,7376] & [-7,9006] & [-4,2475] & [-5,8202] & [-15,8384] & [-12,8209] \\
$\beta_{511}$ & -0,2423 & -0,2419 & -0,2562 & -0,2614 & -0,2526 & -0,2564 & -0,2806 & -0,2733 \\
& (0,0599) & (0,0539) & (0,0499) & (0,0460) & (0,0489) & (0,0459) & (0,0342) & (0,0375) \\\hline
& [-] & [48,2997] & [-9,8648] & [2,8861] & [31,9274] & [42,2839] & [-8,4832] & [22,0012] \\
$\beta_{521}$ & 0,4393 & 0,2271 & 0,4827 & 0,4267 & 0,2991 & 0,2536 & 0,4766 & 0,3427 \\
& (0,0323) & (0,2804) & (0,0201) & (0,0386) & (0,1773) & (0,2403) & (0,0227) & (0,1308) \\\hline
& [-] & [85,5329] & [18,4501] & [27,7082] & [92,3940] & [100,4204] & [43,6462] & [103,0815] \\
$\beta_{611}$ & 0,1012 & 0,0146 & 0,0826 & 0,0732 & 0,0077 & -0,0004 & 0,057 & -0,0031 \\
& (0,7714) & (0,9655) & (0,8168) & (0,8370) & (0,9825) & (0,9990) & (0,8753) & (0,9931)\\ \hline
& [-] & [14,6667] & [0,7533] & [1,9729] & [13,1646] & [14,6645] & [2,0605] & [11,9252] \\
$\beta_{621}$ & 0,4567 & 0,3897 & 0,4532 & 0,4477 & 0,3966 & 0,3897 & 0,4473 & 0,4022 \\
& (0,1768) & (0,2365) & (0,1916) & (0,1971) & (0,2470) & (0,2522) & (0,2087) & (0,2567) \\\hline
& [-] & [-12,7027] & [-8,4377] & [36,3965] & [-17,0321] & [19,1710] & [28,2682] & [18,3447] \\
$\beta_{71}$ & 0,1086 & 0,1224 & 0,1177 & 0,069 & 0,1271 & 0,0877 & 0,0779 & 0,0886 \\
& (0,4648) & (0,3886) & (0,4360) & (0,6426) & (0,3836) & (0,5422) & (0,6070) & (0,5499) \\
& [-] & [17,5383] & [1,4407] & [-0,5275] & [17,5213] & [15,0539] & [-1,0550] & [12,6773] \\
$\beta_{811}$ & 0,1763 & 0,1454 & 0,1738 & 0,1772 & 0,1454 & 0,1498 & 0,1782 & 0,154 \\
& (0,1579) & (0,2336) & (0,1731) & (0,1599) & (0,2481) & (0,2288) & (0,1656) & (0,2304) \\\hline
& [-] & [1,0655] & [1,0209] & [-1,7617] & [2,7033] & [-0,4237] & [-1,6527] & [0,4931] \\
$\beta_{821}$ & 0,4036 & 0,3993 & 0,3995 & 0,4107 & 0,3927 & 0,4053 & 0,4103 & 0,4016 \\
& (0,006) & (0,0056) & (0,0073) & (0,0050) & (0,0077) & (0,0052) & (0,0057) & (0,0067) \\\hline
& [-] & [12,3705] & [-71,9775] & [127,1981] & [-46,5702] & [117,4943] & [68,9857] & [70,8474] \\
$\beta_{911}$ & 0,0873 & 0,0765 & 0,1502 & -0,0238 & 0,128 & -0,0153 & 0,0271 & 0,0255 \\
& (0,4921) & (0,5372) & (0,2607) & (0,8547) & (0,3297) & (0,9055) & (0,8374) & (0,8472) \\\hline
& [-] & [-4,3624] & [-25,0195] & [-3,3451] & [-23,0903] & [-6,1816] & [-33,0752] & [-30,0600] \\
$\beta_{921}$ & 0,2182 & 0,2278 & 0,2728 & 0,2255 & 0,2686 & 0,2317 & 0,2904 & 0,2838 \\
& (0,0173) & (0,0103) & (0,0047) & (0,0149) & (0,0043) & (0,0103) & (0,0027) & (0,0031) \\\hline
& [-] & [-13,2866] & [9,7224] & [12,3011] & [-4,2000] & [-1,2793] & [24,6732] & [12,0985] \\
$\beta_{101}$ & -0,3948 & -0,4472 & -0,3564 & -0,3462 & -0,4113 & -0,3998 & -0,2974 & -0,347 \\
& ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) \\\hline
& [-] & [91,6717] & [-67,7171] & [-58,2826] & [17,6614] & [24,5902] & [-138,7507] & [-71,9523] \\
$\beta_{11}$ & -0,0575 & -0,0048 & -0,0964 & -0,091 & -0,0473 & -0,0433 & -0,1372 & -0,0988 \\
& (0,4960) & (0,9552) & (0,2675) & (0,2883) & (0,5994) & (0,6245) & (0,1166) & (0,2852) \\\hline
& [-] & [-1,7591] & [-0,1083] & [0,7552] & [-1,7679] & [-0,6439] & [0,8400] & [-0,5151] \\
$\beta_{02}$ & 3,4165 & 3,4766 & 3,4202 & 3,3907 & 3,4769 & 3,4385 & 3,3878 & 3,4341 \\
& ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) & ($< 0,01$) \\\hline
& [-] & [-165,2968] & [-116,7258] & [125,3916] & [-247,8495] & [-45,3920] & [12,9270] & [-114,5733] \\
$\beta_{112}$ & -0,0502 & -0,1331 & -0,1087 & 0,0127 & -0,1745 & -0,0729 & -0,0437 & -0,1077 \\
& (0,7924) & (0,4748) & (0,5709) & (0,9458) & (0,3579) & (0,6963) & (0,8146) & (0,5681) \\ \hline
& [-] & [17,9331] & [30,9663] & [-81,7249] & [44,5081] & [-53,2645] & [-57,1757] & [-35,2755] \\
$\beta_{122}$ & 0,1608 & 0,132 & 0,111 & 0,2923 & 0,0892 & 0,2465 & 0,2528 & 0,2176 \\
& (0,5911) & (0,6464) & (0,7162) & (0,3179) & (0,7638) & (0,3905) & (0,3909) & (0,4578) \\\hline
& [-] & [-13,5716] & [31,0160] & [100,3102] & [6,4886] & [74,0291] & [149,3235] & [115,0191] \\
$\beta_{22}$ & -0,1228 & -0,1395 & -0,0847 & 0,0004 & -0,1149 & -0,0319 & 0,0606 & 0,0184 \\
& (0,6843) & (0,6469) & (0,7761) & (0,9989) & (0,7040) & (0,9125) & (0,8249) & (0,9481) \\\hline
& [-] & [39,2112] & [-4,8815] & [-22,6829] & [30,9879] & [16,1972] & [-31,8051] & [0,3957] \\
$\beta_{312}$ & -0,2325 & -0,1413 & -0,2439 & -0,2853 & -0,1605 & -0,1949 & -0,3065 & -0,2316 \\
& (0,2806) & (0,5029) & (0,2570) & (0,1804) & (0,4553) & (0,3623) & (0,1471) & (0,2847) \\\hline
& [-] & [63,3405] & [-4,4498] & [-64,9917] & [54,1403] & [0,4386] & [-78,0729] & [-23,6573] \\
$\beta_{322}$ & -0,2052 & -0,0752 & -0,2143 & -0,3385 & -0,0941 & -0,2043 & -0,3654 & -0,2537 \\
& (0,5233) & (0,8104) & (0,5133) & (0,2872) & (0,7730) & (0,5239) & (0,2571) & (0,4418) \\\hline
& [-] & [59,6874] & [1,7870] & [-34,0306] & [52,7582] & [21,7487] & [-36,9651] & [6,2874] \\
$\beta_{42}$ & -0,1673 & -0,0675 & -0,1643 & -0,2243 & -0,079 & -0,1309 & -0,2292 & -0,1568 \\
& (0,3622) & (0,7098) & (0,3721) & (0,2111) & (0,6689) & (0,4727) & (0,1980) & (0,3928) \\\hline
& [-] & [1,4721] & [-8,0926] & [-29,5914] & [-1,9366] & [-20,1763] & [-45,0051] & [-31,7090] \\
$\beta_{512}$ & -0,127 & -0,1252 & -0,1373 & -0,1646 & -0,1295 & -0,1527 & -0,1842 & -0,1673 \\
& (0,3863) & (0,3857) & (0,3374) & (0,2570) & (0,3611) & (0,2886) & (0,1907) & (0,2351) \\\hline
& [-] & [100,9776] & [-25,4129] & [10,5148] & [65,7938] & [95,2973] & [-17,8592] & [52,6902] \\
$\beta_{522}$ & 0,3009 & -0,0029 & 0,3774 & 0,2693 & 0,1029 & 0,0142 & 0,3547 & 0,1424 \\
& (0,2084) & (0,9904) & (0,1105) & (0,2515) & (0,6821) & (0,9538) & (0,1248) & (0,5706) \\\hline
& [-] & [73,3693] & [22,6689] & [20,0987] & [81,5366] & [79,7052] & [44,7341] & [88,3361] \\
$\beta_{612}$ & 0,1642 & 0,0437 & 0,127 & 0,1312 & 0,0303 & 0,0333 & 0,0907 & 0,0192 \\
& (0,6651) & (0,9061) & (0,7336) & (0,7251) & (0,9348) & (0,9283) & (0,8026) & (0,9583) \\\hline
& [-] & [22,3382] & [5,0190] & [4,3064] & [22,5685] & [22,5925] & [10,1339] & [22,8972] \\
$\beta_{622}$ & 0,4168 & 0,3237 & 0,3959 & 0,3989 & 0,3228 & 0,3227 & 0,3746 & 0,3214 \\
& (0,2509) & (0,3606) & (0,2684) & (0,2650) & (0,3629) & (0,3627) & (0,2828) & (0,3607) \\\hline
& [-] & [-29,7453] & [-10,2254] & [50,1416] & [-35,2851] & [15,1650] & [43,0284] & [16,0191] \\
$\beta_{72}$ & 0,1300 & 0,1686 & 0,1433 & 0,0648 & 0,1758 & 0,1103 & 0,0740 & 0,1092 \\
& (0,4488) & (0,3087) & (0,4027) & (0,7041) & (0,2922) & (0,5092) & (0,6622) & (0,5159) \\\hline
& [-] & [100,3907] & [22,2708] & [-32,6317] & [113,4617] & [60,5910] & [-25,7052]& [56,5706] \\
$\beta_{812}$ & 0,0469 & -0,0002 & 0,0365 & 0,0623 & -0,0063 & 0,0185 & 0,0590 & 0,0204 \\
& (0,7473) & (0,9990) & (0,8025) & (0,6613) & (0,9653) & (0,8962) & (0,6771) & (0,8868) \\\hline
& [-] & [10,5188] & [-26,1467] & [69,5096] & [-27,8880] & [67,4813] & [62,8643] & [44,2431] \\
$\beta_{822}$ & -0,0366 & -0,0327 & -0,0461 & -0,0112 & -0,0468 & -0,0119 & -0,0136 & -0,0204 \\
& (0,8277) & (0,8437) & (0,7816) & (0,9456) & (0,7779) & (0,9418) & (0,9328) & (0,8998) \\
\hline
& [-] & [476,2726] & [-4989,7926] & [8406,4907] & [-3793,2938] & [7532,8037] & [4282,1708] & [4042,7417] \\
$\beta_{912}$ & 0,0019 & -0,007 & 0,0945 & -0,1542 & 0,0723 & -0,138 & -0,0776 & -0,0732 \\
& (0,9897) & (0,9607) & (0,5258) & (0,2789) & (0,6241) & (0,3322) & (0,5849) & (0,6095) \\\hline
& [-] & [-16,7772] & [-33,7041] & [0,3092] & [-41,4144] & [-14,0791] & [-38,3522] & [-43,4143] \\
$\beta_{922}$ & 0,2005 & 0,2342 & 0,2681 & 0,1999 & 0,2836 & 0,2287 & 0,2774 & 0,2876 \\
& (0,0477) & (0,0180) & ($< 0,01$) & (0,0455) & ($< 0,01$) & (0,0206) & ($< 0,01$) & ($< 0,01$) \\\hline
& [-] & [-26,3750] & [14,1763] & [23,2927] & [-12,2019] & [-3,3005] & [41,6558] & [17,4443] \\
$\beta_{102}$ & -0,3069 & -0,3879 & -0,2634 & -0,2354 & -0,3444 & -0,3171 & -0,1791 & -0,2534 \\
& (0,0173) & ($< 0,01$) & (0,0379) & (0,0702) & ($< 0,01$) & (0,0149) & (0,1596) & (0,0551) \\\hline
& [-] & [162,8640] & [-102,1359] & [-84,1793] & [44,1015] & [59,6800] & [-199,2437] & [-85,6125] \\
$\beta_{12}$ & -0,0504 & 0,0317 & -0,1018 & -0,0928 & -0,0282 & -0,0203 & -0,1508 & -0,0935 \\
& (0,6016) & (0,7544) & (0,2903) & (0,3263) & (0,7857) & (0,8420) & (0,1051) & (0,3596) \\\hline
& [-] & [2,4220] & [-3,4669] & [-3,0767] & [-1,9391] & [-1,3636] & [-6,2017] & [-5,9081] \\
$\sigma_1$ & 0,5178 & 0,5052 & 0,5357 & 0,5337 & 0,5278 & 0,5248 & 0,5499 & 0,5484 \\
& (-) & (-) & (-) & (-) & (-) & (-) & (-) & (-) \\\hline
& [-] & [1,8267] & [0,9849] & [2,0193] & [1,4232] & [2,2265] & [4,1780] & [2,9235] \\
$\sigma_2$ & 0,5452 & 0,5353 & 0,5399 & 0,5342 & 0,5375 & 0,5331 & 0,5225 & 0,5293 \\
& (-) & (-) & (-) & (-) & (-) & (-) & (-) & (-) \\\hline
& [-] & [2,7645] & [-4,6144] & [-4,0787] & [-2,6912] & [-1,9713] & [-8,6345] & [-8,0444] \\
$\alpha_1$ & 0,4779 & 0,4646 & 0,4999 & 0,4973 & 0,4907 & 0,4873 & 0,5191 & 0,5163 \\
& (-) & (-) & (-) & (-) & (-) & (-) & (-) & (-) \\\hline
& [-] & [2,2435] & [0,8065] & [2,3235] & [1,4781] & [2,6067] & [4,3202] & [2,9517] \\
$\alpha_2$ & 0,4377 & 0,4279 & 0,4342 & 0,4275 & 0,4312 & 0,4263 & 0,4188 & 0,4248 \\
& (-) & (-) & (-) & (-) & (-) & (-) & (-) & (-) \\\hline
\end{longtable}
\end{scriptsize}
\end{document}
