Full text: Theoria combinationis observationum erroribus minimis obnoxiae

THEORIA COMBIN. OBSERV. ERRORIBUS MINIM OBNOXIAE. 29 
tribuentia 
etc. , íiue errores medii in 
[««] ’ [/3/3]’ [yy] 
ipiis metuendi 
pro x mV'p\_cta] — m'V'p[ctct'] —m"V'p r [ctctJ etc. 
pro y mV p[(3S] — rnV p'[/3/3] = m" V p" [ 3 /S ] etc. 
pro z m\Tp[yy] —niV'p'[yyj —m\f p'fyy] etc. 
etc. 
quod comienit rum iis, quae in Theoria Motui Corporum Coe■ 
lefi ium docuimus. 
22. 
De cafu omnium iinapliciffimo, firmiI vero frequentiflimo, 
vbi vnica incognita ad°li r atque T r —x y V f — x ) V"'—xttc., paucis 
feorilm agere conueniet. Erit ici licet on: V'* p t a p\a'— V p' etc.„ 
Zzr — LV'p» f — — C Vp\ l" — — L"Wp" etc., et p»oin 
£ — (p4"p 4"p 4" etc ' ) x — iph* 4“ P -¡- p L -f" e£c *) 
Hinc porro 
i 
Fci Ctl ZZ2 t n . 
p 4- p 4- p 4- etc. 
p L -f E* -J- p /y L" -}- etc. 
P 4” P 4~ p 4- 
Si itaque e pluribus obferuationibus inaequali praecilione 
gaudentibus, et quarum pondera refp. iiint p, p\ p etc., valor 
eiuidem quantitatis inuentus eft e prima =L, e iecuuda ~L\ e 
tertia =2 iT etc., huius valor maxime plaufibiiis erit 
p L -j- p r L' -j- p" L" -f- etc. 
P 4r P 4“ p" 4~ frtc. 
pondusque huius determinationis = p + F 4“ P* etc> Si omnes
	        
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