Page:Laplace - Œuvres complètes, Gauthier-Villars, 1878, tome 3.djvu/274

${\begin{aligned}{\rm {A}}_{0}^{(15)}=&-0{,}742373,\\{\rm {A}}_{1}^{(16)}=&-0{,}041378,\\{\rm {A}}_{1}^{(17)}=&-0{,}113197,\\{\rm {A}}_{0}^{(18)}=&\quad \,1{,}08469,\\{\rm {A}}_{1}^{(19)}=&\quad \,0{,}001601,\\{\rm {B}}_{1}^{(\ \,0)}=&\quad \,0{,}0283831,\\{\rm {B}}_{2}^{(\ \,1)}=&-0{,}00000236395,\\{\rm {B}}_{2}^{(\ \,2)}=&-0{,}00550748,\\{\rm {B}}_{2}^{(\ \,3)}=&\quad \,0{,}0195530,\\{\rm {B}}_{2}^{(\ \,4)}=&\quad \,0{,}00636608,\\{\rm {B}}_{2}^{(\ \,5)}=&-0{,}00136676,\\{\rm {B}}_{2}^{(\ \,6)}=&\quad \,0{,}0212720,\\{\rm {B}}_{1}^{(\ \,7)}=&\quad \,0{,}0782400,\\{\rm {B}}_{1}^{(\ \,8)}=&-0{,}0833684,\\{\rm {B}}_{1}^{(\ \,9)}=&-0{,}0327678,\\{\rm {B}}_{1}^{(10)}=&\quad \,0{,}0720448,\\{\rm {B}}_{0}^{(11)}=&\quad \,0{,}491954,\\{\rm {B}}_{1}^{(12)}=&\quad \,0{,}0061023,\\{\rm {B}}_{1}^{(13)}=&\quad \,0{,}0920621,\\{\rm {B}}_{2}^{(14)}=&-0{,}0125619,\\{\rm {B}}_{2}^{(15)}=&\quad \,0{,}00386625.\end{aligned}}$

Au moyen de ces valeurs, j’ai rectifié la valeur de $e,$ en faisant usage de l’équation

${\rm {C}}_{0}^{(0)}e=-69992''{,}3.$

L’expression de ${\rm {C}}_{0}^{(0)}e=-69992''{,}3.$ trouvée dans le n^o 15 donne

${\rm {C}}_{0}^{(0)}e=-2{,}003974,$

d’où j’ai conclu

$e=0{,}05486281,$