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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 1
# Folio 278r, page id 00068194:0555
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quad similiter contin
et log. lugm-
log m = log. y +1. = log y - logl
log n = log. y +r = 2log7 11 + logy + logb
logo = logy13 - 2 logyer 4 2logy r1 - logy - logl.
Et ita porro,
sed et similiter videtur et ipsius l valor
haberi posse per K, per h, per g,  et c.
regrediendo.
fy l = y = y. gaeeh g. yad yod
y-1. K y-1.y-1 y - 1. y- 1. 113.G
Et in infinitum confinnari fingendo, quia
etiam _, h, g, etc. in infinitum decrescuntu
fiet: y Et qua continuari
potst utcunque, quonam
ipsae  teates verum ob posset in infinitu
nisi obstaret, quod y posito2 utique y- 2 soret
qu nihil quod continuationem inulliplicationis
val divisionis intercipit. itaque satiu est
considerare esse log. l = logy 4 rlog. 94 + vtrgo
2 log. y+2 4 log. 9+3 C log0
vol log. l = - log. y + 2log. yr1 - 2log. 7+2
+ log. n. ubi notandam quantatates, m
n n, 0, en. continue appro pinquare uni–
tati et eorum logarithmos nihilo;
log l + logy - Wrg. y41 = log 7+2 = log Y13. et
quodsi 1 =a eut y-2
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