Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 154r
Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. Mean line confidence on this page: 0.65.
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The machine reads it as
- 20
- f qu (10, 20)) vl 10. 10. +24020
- =
- ubi quae inittuli disfeunt signficat signa es spta opposita
- qu (10. 20R qu (1 1)) vel (0. vel 110n0 20 + 2∞
- 3
- 3
- id
- 111. 1
- 140. 10. 20 =140. 10. 20 Ea. H l221. E
- au snga 1 131. 1. 21 f112. 13
- -240.
- (211.2
- am 2 +0s 129. 11. 2
- 2.12 seu
- 12. 2
- l231 (12 12. 22
- seu qu (l0. 20 qu (a 2) Au (11 21- qu C 222) - qu (1. 2 qu ( 122) - q u 2. 2. qu
- 1213, 23
- Auf(i0. 20 qu (i . 21) qu (V. 21 - qu e 21)) qu (11. 2 q u b2. 2.) - qusiroe. qu (.3. 231
- Qu (ruquo. . 12) qu s(2. pul 13. 13s) - qu (M re qu et 21) - qul 13 12. qu (.9. 29)1 ) )
- =
- 3
- seme Coluranae prima multiplicatur in sequenti modo per 110, secuntu per 120, 3hae per 130
- summo
- si loco qu. (10- 20) scribamus differentiam inter 10 et 20 seu 110, - 11020. Erit lolumnae primae
- summa 110. 10 -110. 28 columnae secundae summa 120. 10. 20 - 120. 11I. 11 4 120. 111. 21
- 1or. 01. 2- 801 +
- 112H. 2
- 4130. 121, 11. 21 + 130. 121. 12 - 130. 121. 22
- Quod in secunda similes est prinae multiplicatur per ic, quod in tertia per 112, etc
- DI2H. 2
- od on
- (02.01. 2- 9
- columna sa sit ex praecedente quod in 3tia simile est secunda multiplicatur
- plicatur per 12I, quin pro ee ponitm 01 q
- quod in quarta per 122, quod in sta per 127 et tita pav. etc
- quod in quarta simile est pertrae multiplicatur per 131, quod in sta
- e tu
- elicuius samma fit
- duo nemperta ut sit differentia
- ex summa columnae praecedentis
- ter factum ex duabus praecedentis
- summe menbiss mtubris et pius smmasummaes acedentis hovnsta
- as
- quo
- Num ad notas poxlmae altiores;:
- 1
- s. disis
- o o+ Hn tEt beb1 Sc. 31 A. q. EeL1 8. B1 bc. si L
- oin. st ch sene B 2 let E. dig. 1- b ba-
- drt Ht 22 E2 to Sc 9C Lic B2 V
- oH. 01+
- in Ela simile est 2da
- multalicatur per 122 quia pro 00 ponitur.2
- Mn
- si
- itx porro
- sum dur numeri ad scinvice adduntur
- per 1
- omisso estitu
- VL. oit l. H1, C. 3t g
- D 9 b_ h. b1 si 31 L 8t h
- O2 n 2 E2 t 5i 92 LE 82 b0
- 2.
- o1 11. 21 Et b1 S1 91 L1 81. 6i - ∞
- 05 1E, 2E 5E +E sc.
- un
- oc (12 12 E2 ( Si 92
- at 11) 21,Et 11S+ st
- gymmat can in rse
- et 1 21 Et B St d
- et _ (21 (E1 H (5, (91
- 315
- D
- du
- e5 6d +
- eL d_ EL EL vL SL 9L
- 1
- X
- 5 =
- n u∞
- 3od
- 3u
- X
- a +
- le
- de
- sumna in in sumigls vignom uvtna nen cont. 91( 51 B1) E1) 21111 (01
- re
- cnet
- usunu forz rigunorbi:
- 818) E. DX pi 17 ro2O d Xt et 1n, o1
- fopimnaet lantoux subis gontur sebomnit
- rere
- co
- a
- 0c
- e
- e
- NL
- E
- et
- est
- n ac
- e
- ne 1 +1 asi
- umevt pilomum i
- gunchmolam mvh gorss pus oat vnmns et in srpet
- d
- 1
- 00 1
- ∞) 10, 29 ED + 53 ed hemoo v
- E
- L a F
- ae
- gursusmnis. Inurevat sot ommn i
- dissorr ao ronomnos guehrus
- e
- LiX
- od
- F
- yise 1o). 3 + E1 +, X Et + XX 21 + X 11 + 01 388d) tomnqultist
- e
- sire
- os 15 25 Es b5 69 edmsquievit
- oR 1E 16 EE bE SE 9E
- ot 12 22 EL +2 52 92
- et 11 21 EI b1 si 91
- pseos in unun ossummeet crene in o s ladet nnmnn tr.
- (112. 12
- . (10. 2o quea 2 H qu (u 2i pqu enfu. 11- 1 ua rru Ei
- 1II. 11Z. P121. 11. 2
- 212. 22
- 272. 5113. 13
- colunae toHa summa f130. 111. 10. 190. 11 = 130. 111. 10. 20. 21
- (30c0i =
- 12. 01 +
- OEF
- e
- +
- a 111
- Ho
- +
- dumenit n ixu
- + a
- +
- re
- ua
- 2
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- res
- 5
- a
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 154r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068198:0307?run=74