Page:Joseph Louis de Lagrange - Œuvres, Tome 7.djvu/466

TABLE IV. $\scriptscriptstyle {\text{(Suite)}}$

pour déterminer les valeurs de $\nu \psi ,\ \psi$ étant supposé $=1^{\circ }.$

${\begin{array}{|ccc|}\hline &\scriptstyle {\text{Arg. latitude corrigée }}=\varphi .\\\qquad \ \ &\scriptstyle {\text{La quantité prise dans cette Table s’ajoute à celle prise dans la Table I.}}&\qquad \,\\\hline \end{array}}$

${\begin{array}{|c|c|c|c|c|}{\text{S}}.&\quad \ \,{\text{O}}\quad +\quad &\quad \ \ {\text{I}}\ \ \quad +\quad &\quad \ \ {\text{II}}\ \ \quad +\quad &{\text{S}}.\\{\text{S}}.&\quad {\text{VI}}\quad -\quad &\quad {\text{VII}}\quad -\quad &\quad {\text{VIII}}\quad -\quad &{\text{S}}.\\{\overline {\qquad \,}}&\overbrace {\ \ \ \qquad \qquad \qquad } &\overbrace {\ \ \ \qquad \qquad \qquad } &\overbrace {\,\ \ \ \qquad \qquad \qquad } &{\overline {\qquad }}\end{array}}$

${\begin{array}{|r|c|c|c|c|c|c|c|c|c|c|}20{\overset {^{\circ }}{.}}\ \ 0'&18{\overset {'}{.}}49{\overset {''}{,}}4&\scriptstyle {\text{Diff.}}&\scriptstyle {\text{Cor.}}&42{\overset {'}{.}}\ \ 9{\overset {''}{,}}7&\scriptstyle {\text{Diff.}}&\scriptstyle {\text{Cor.}}&54{\overset {'}{.}}12{\overset {''}{,}}1&\scriptstyle {\text{Diff.}}&\scriptstyle {\text{Cor.}}&10{\overset {^{\circ }}{.}}\ \ 0'\\&&&-&&&-&&&-\\20.10&18.58,5&9{\overset {''}{,}}1&0{\overset {''}{,}}1&42.15,8&6{\overset {''}{,}}1&0{\overset {''}{,}}3&54.13,7&1{\overset {''}{,}}6&0{\overset {''}{,}}1&9.50\\20.20&19.\ \ 7,5&9,0&0,1&42.22,0&6,2&0,3&54.13,4&1,7&0,1&9.40\\20.30&19.16,5&9,0&0,1&42.28,1&6,1&0,3&54.15,0&1,6&0,4&9.30\\20.40&19.25,5&9,0&0,1&42.34,2&6,1&0,3&54.17,5&1,5&0,4&9.20\\20.50&19.34,5&9,0&0,1&42.40,3&6,1&0,3&54.20,1&1,6&0,4&9.10\\21.\ \ 0&19.43,4&8,9&0,1&42.46,3&6,0&0,3&54.21,6&1,5&0,4&9.\ \ 0\\\\21.10&19.52,4&9,0&0,1&42.52,4&6,1&0,3&54.23,1&1,5&0,4&8.50\\21.20&20.\ \ 1,3&8,9&0,1&42.58,4&6,0&0,3&54.24,6&1,5&0,4&8.40\\21.30&20.10,3&9,0&0,1&43.\ \ 4,4&6,0&0,3&54.26,0&1,4&0,4&8.30\\21.40&20.19,2&8,9&0,1&43.10,3&5,9&0,3&54.27,4&1,4&0,4&8.20\\21.50&20.28,1&8,9&0,1&43.16,3&6,0&0,3&54.28,8&1,4&0,4&8.10\\22.\ \ 0&20.37,0&8,9&0,1&43.22,2&5,9&0,3&54.30,1&1,3&0,4&8.\ \ 0\\\\22.10&20.45,9&8,9&0,1&43.28,1&5,9&0,3&54.31,4&1,3&0,4&7.50\\22.20&20.54,8&8,9&0,1&43.34,0&5,9&0,3&54.32,7&1,3&0,4&7.40\\22.30&21.\ \ 3,7&8,9&0,1&43.39,9&5,9&0,3&54.34,0&1,3&0,4&7.30\\22.40&21.12,6&8,9&0,1&43.45,7&5,8&0,3&54.35,2&1,2&0,4&7.20\\22.50&21.21,4&8,8&0,1&43.51,5&5,8&0,3&54.36,4&1,2&0,4&7.10\\23.\ \ 0&21.30,3&8,9&0,1&43.57,3&5,8&0,3&54.37,6&1,2&0,4&7.\ \ 0\\\\23.10&21.39,1&8,8&0,1&44.\ \ 3,1&5,9&0,3&54.38,8&1,2&0,4&6.50\\23.20&21.47,9&8,8&0,1&44.\ \ 8,8&5,7&0,3&54.39,9&1,1&0,4&6.40\\23.30&21.56,7&8,8&0,1&44.14,5&5,7&0,3&54.41,0&1,1&0,4&6.30\\23.40&22.\ \ 5,6&8,9&0,1&44.20,2&5,7&0,3&54.42,1&1,1&0,4&6.20\\23.50&22.14,4&8,8&0,1&44.25,9&5,7&0,3&54.43,2&1,1&0,4&6.10\\24.\ \ 0&22.23,1&8,7&0,1&44.31,6&5,7&0,3&54.44,2&1,0&0,4&6.\ \ 0\\\\24.10&22.31,9&8,8&0,1&44.37,2&5,6&0,3&54.45,2&1,0&0,4&5.50\\24.20&22.40,7&8,8&0,1&44.42,8&5,6&0,3&54.46,1&0,9&0,4&5.40\\24.30&22.49,4&8,7&0,1&44.48,4&5,6&0,3&54.47,0&0,9&0,4&5.30\\24.40&22.58,2&8,8&0,1&44.54,0&5,6&0,3&54.47,9&0,9&0,4&5.20\\24.50&23.\ \ 6,9&8,7&0,1&44.59,5&5,5&0,3&54.48,8&0,9&0,4&5.10\\25.\ \ 0&23.15,6&8,7&0,1&45.\ \ 5,0&5,5&0,3&54.49,7&0,9&0,4&5.\ \ 0\end{array}}$

${\begin{array}{|c|c|c|c|c|}{\underline {\qquad \ }}&\underbrace {\ \ \ \qquad \qquad \qquad } &\underbrace {\ \ \ \,\qquad \qquad \qquad } &\underbrace {\ \ \ \,\qquad \qquad \qquad } &{\underline {\qquad \,}}\\{\text{S}}.&\quad {\text{XI}}\ \ \ -\quad &\quad \ {\text{X}}\ \quad -\quad &\quad {\text{IX}}\quad -\quad &{\text{S}}.\\{\text{S}}.&\quad {\text{V}}\quad +\quad &\quad {\text{IV}}\quad +\quad &\quad {\text{III}}\quad +\quad &{\text{S}}.\\\hline \end{array}}$