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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 5
# Folio 92r, page id 00068255:0183
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si 20 aum assignentur generationi 6000 anni
quimundo nolo assignantur ount 200 generationes
sed contenti simos aunis um Hies ponmmus tunc
ha
oeram non mons quam nunc repletam fnisse. Porro
Aessignemus generationis  annos 30,
ponamus etiam 3000 abhinc annis a tempora
Ab raha umatu chideutant, mundum non minus
sse res secutermlo ante obsidionem
(3000
troiae vitem non minus quam nunc repletum fuisse, (1700
e
ac nn reptetam faisse
pe
ix Cum ergo abhinc ad illud tempus sint generationes 100
2000: 30, seu 100, et mnjores cresca Ce et majores
crescant in progressinore dupla, utique centum generationibus
ido seu dyudice exprimendo, majorur
c
numeras exprimetur per 1 cum centum nullis. 100 et C
et 3000
prodibunt majeres 2
Ponamus hominum ex en oibe et tunc esse
abhinc fuisse milliones 64, seu milliones 2
jam millio est teb e Decam sexta potentia denarii
et denarius est duplus quinarii. est ergo millio sexta
potentia quinarii multiplicata per otam potentiam binani
quinarius dyadice expressus est 101. Ejus (exta
potentia est 110 1111101011110000I, qui
numerus multiplicatus per 1000010, dat miltionem
64 prodeunt, si millio multiplicetur per 2
seu per
seu si 1011111010111100001 multiplicetur
seu per 1000000000000, prodit
10111161011110000100000000000,  prof
per 30
septginta quaduor millionibus, seu numero hominu
sed assumatur adhuc major, seu proxime Major
pogosionis ou plae seu  i31, sive
numen
1000000000v00001000000070000000 qui sit
hominum dyadice expressus. itaque per quem
dividatur numenus majorum genea loguarum qui es
(1