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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 5
# Folio 3v, page id 00068100:0006
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To Additione ad p. 212. sub signo A3. F
in aequatione htia columnae 1. pro X leg. X
mn Imm
Ita columnae 1. pro X. lgg.  X
HMp V
sub columna 1. pro verbis: (foret F
Immp
1- - b
Imn mn imn.
scribatur: loco = = - -  , prodiret X -
= b
mn imn
l..
l..
Imn
Pag. 213 pro cob, dab, e. b X. +b  cob, du b, e b, X+ b
Et pro bcd scrib. bcd X
bee
bde
Cde
bce
bde
cde
p. 217 in valore ipsius L , pro + V- 2 ponatur 2 ) - 1
seu L- 1 + L- 1
Y- 1
Et in linea sequente, cum bis occurrat X - s - 1
u
loco prioris ponatur X + V-1
pag. 218. lin. 12 pro. radices aequales leg.
radices reales.
Postremo cum Mathematicus ingeniosissimus, si quisquam,
In. Johannes Bernoullius iic ostenderit se quoque
tali connuta quadam quadam
jam ab aliquo tempore tali Anatysi uti; et 
 ideo problema sequens mihi transmiserit, Actis inserendum; ideo verbis
pro Actis ut Actis infereretur; ideo verbis
sequentibus subjicietur. Ubi tamen ab eo
dissentire cogor, quod omnia ad quadraturam
circuli aut Hyperbolae Td hic reduci putat,
supradicte
jam.
cujus contrarium in specimine Actis
sit
Cum
Maji inserto a me demonstratum putem
altiores  in infinitum quadraturarum
putem, alias e ordine in infinitum va
sine fine aliis altiores quadraturarum rationalium transcendentium
species dam ordine dari, a se invicem independentes;
quadraturasque hyperbolae et circuli, ex illis
omnibus primas et simplicissimas esse
(praeter ordinarias
quadraturas)