Page:Laplace - Œuvres complètes, Gauthier-Villars, 1878, tome 5.djvu/274

TABLE XVII.

Marées syzygies solsticiales. Lune australe.

${\begin{alignedat}{3}f\ \ \ =&326{,}701,&\quad f'\ =&348{,}393,&\quad f''=&362{,}051,\\f'''=&361{,}672,&f^{\text{ıv}}=&350{,}733,&f^{\mathrm {v} }=&329{,}636,\end{alignedat}}$

$362{,}8222-5{,}5778(t-2{,}5621)^{2},$

${\begin{aligned}362{,}9096=&2i\alpha ',\\5{,}5778=&2i{\text{ϐ}}'.\end{aligned}}$

Marées syzygies solsticiales. Lune boréale.

${\begin{alignedat}{3}f\ \ \ =&318{,}782,&\quad f'\ =&342{,}724,&\quad f''=&352{,}605,\\f'''=&350{,}299,&f^{\text{ıv}}=&340{,}006,&f^{\mathrm {v} }=&319{,}253,\end{alignedat}}$

$353{,}1223-5{,}4316(t-2{,}4784)^{2},$

${\begin{aligned}353{,}2072=&2i\alpha ',\\5{,}1316=&2i{\text{ϐ}}'.\end{aligned}}$

Marées quadratures équinoxiales. Lune australe.

$f=199{,}704,\quad f'=160{,}878,\quad f''=161{,}350,\quad f'''=201{,}089,$

$156{,}2010+19{,}6412(t-1{,}4882)^{2},$

${\begin{aligned}155{,}3925=&2i\alpha '',\\19{,}6412=&2i{\text{ϐ}}''.\end{aligned}}$

Marées quadratures équinoxiales. Lune boréale.

$f=194{,}0418,\quad f'=151,304,\quad f''=151,616,\quad f'''=195{,}106,$

$146{,}0466+21{,}6510(t-1{,}4945)^{2}$

${\begin{aligned}145{,}7077=&2i\alpha '',\\21{,}6510=&2i{\text{ϐ}}''.\end{aligned}}$