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Leibniz-Handschriften zur Mathematik LH 35, 2, 1, fol. 219r

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: 0.77.

Original at the GWLB · Page image · Annotations (IIIF) · Download text

The same scan is also registered as fol. 220v; its text is given once, here.

The machine reads it as

  1. ruapour
  2. =veoygnd 1G1Y POnB LLLINISTPAL MIEBEN SOy UT SSOSIN qe SiSIPeN
  3. SPI g unIa ryici: ioned SSuOS SunS e odu
  4. CINO BIESAM en] ∞ P3 CosspuSO SSgnd SOdM CdeMd In(59HONS
  5. MOs DBH L3ASPSSUE Sey eta My cyra ydr M TymOduReS
  6. omps suyde unsons sos nbin: ssop uspes sp surusd3d
  7. ∞ SnqsopSumOBV oVeGS SesSI 1d Siqa sined pa vie
  8. =DUI LIMOGISUT ESAES enT ergRP UnV3 15: 3SS soedIed OBPE
  9. onoss soy ur coringaend exuep3dX CNSSYFOdUI epISUISOS
  10. uon odsqud sesse sapas salno op utOmV Oida 0oj0
  11. Sumo, dumpen
  12. 13
  13. EnEISGIet_ Siquo Suor nynedde in ens epnuond enodsi
  14. id opvenbre preus ign ’um B 33EBGEGHOW SIIPVENIGLP MrEsACS
  15. EIDVIIOR BIDSIOVDELHBHOSDRSUnXS MEbHE SuGILEL Sds SMIP.
  16. el osdge sepesd ZS MMUuI ysue Sus evodjsd nom
  17. Buduinse ssepSu i suln C3y capozond pr siny op0
  18. rGIXS SuSUI I9LLIS3SGHBOLIvELInIOBY SIEISEIBSGS) u.G. E
  19. LnunOG POsSergONdES SOy eNIS IS SU HON ESII) TymIOA N
  20. AusDreyuur SiprgI en B OrsSHGrAELOIMV OISA DCNIOZ nynO
  21. extepodsXo ip OuiSiBB CNAIOAUT S SnGHOSI GIXuISe (Oyjes P35) iyne
  22. de Cougdm ires mb (03 qu dues de Sypsur nou mb Ou
  23. 3MA3
  24. 3lsonouo sonsodosor Bvinsouuuovannuin
  25. uvraomo sqmbrinopurgne pranunopusxuo
  26. sosu soaoaa suc mconpea ponbMOrd 133IIS) erib C3HONeNALE
  27. Mu qu ens espi esses Jeoqey Sume uiusiuoo weno X
  28. 3HOLIUSPIASSIEs ASHONeTOuve moNdME
  29. LOUSGETIBATES CMpOyISII LMPUIS3 33geHSOLS SuISSGONSASSvO
  30. eond sygnargu enbumpoyur ipreseduros suydiuresjes
  31. exul y uspub uinida sopquaxonB sinsuou op
  32. onb cumonur ossot sommusurAxpegu uniS pont : NMXSSHOSSOU
  33. -IBOjetEd SONBET GI VOHMIS SAUSBeq SOpOde n SuHSeL r
  34. IHDAESGHOMS ryne uenban y CosopuSqS uou sopquapon
  35. dinusopur suandis soumo unpognu suvq uo spun
  36. cun
  37. exo SuIS WISIMELMSHONZ SEOgOZ Z V rPS SiLCdSSETSAeIUNUS
  38. sorerousBt. denb cmvendes omerods eub Et Sed eoi X
  39. El. XXXXLDON Y IIIdrnSN
  40. On
  41. uo
  42. Pec mISIes S eAtsP MmSSuEZ. OpoiScunsyS: Q us Spsnbvat
  43. asto sn oiles. elto se l slet l s Brip 3l b Su oHroN 1
  44. Omusuen ump
  45. ACTA ERODITORO
  46. sepcibiles Formaate docene, qua in Oeomettiam recipienda lu
  47. licatum. Ouanci aucem
  48. Teire exemplo declacabo. Sic in Fix B currad CL, d F C H quadeano circul
  49. Pav. VI.
  50. 3. 8.
  51. h_CjaM UE F OH ad arCUM G H, EIC AH ad H B; porro demista per
  52. iGD hacconcinue quadrans F D aequalis rectae BC: pacet
  53. CTeste mechanicam. sam sane per nullum cheorema Barrorvia
  54. hujus ABC quadcacura exhibebicur, nis sciatur quod modo n. 2 desideravi.
  55. hoc vero cognico, Racim erie manisectum, tam eorum spaciur
  56. mnes suas parces absolure esse quadrabiles: calis vero curra mechae
  57. nullo, quod sciam, hactenus extibica est; dancur aucem infiniex cales
  58. nobscurum esse, Dominum Barcoer praecipue incendisse
  59. Problematis, curbam exhibere, cujus rangens dacam conditionem babeat
  60. cad
  61. pocuilset hic mulco unirertaliora proterre: VE Cx. BE SI SICIn FIB, OFDF curr~
  62. axcunque, A D ejuscangens, DC veco e DB perpendiculares ad AD e A
  63. proponaturque curra calis invenienda, ut linex AD, DB, D
  64. nameunque proxolicam compolicionem incer se habeane; quod prob
  65. FaB. VI. cillime Colro: quemadmodum de aliquando de lidetanci, ue curram dec
  66. Fig. IX. narem, ubi quadeacum B C in lineam B D semper aquale sc cubo de
  67. excemplo absque calculo problemacis Tolurionem dedis imo tujus u
  68. i
  69. ec
  70. Talis, curbam inbenire, ubi quaecunque pocestates linearum BL 8 B D inter se
  71. nulciplicara equales sint conbenienii porestare livea datae; de hujus, curbat
  72. Benire, ue productum extribus lincis AD, DB, BC seoiper aequale sit cubo
  73. lum cribus lineis absolri. Quinso, hDomino Barrovr BxC N
  74. De incrospecta suillet, non opus habiturum suiste tanco et eoreur
  75. meco, ac nobis extribuic; idem enim eria quacuorre practa
  76. od ejus omnia. Sexco, omnibus his propolionibus illuctr
  77. daca aliqua curta geometrica aliam curbam geometricam exbibere, q
  78. rectisicari; id quod nobilistimus Hugenius praesticie in peren
  79. cus de Hocologio Oscillacorio: hoc enim non adeo Facilis erac det
  80. nis, acillacheoremaca; nec ejus peneris vel a Domino Barcour vel a
  81. un cemporis publicacum.
  82. Non ablimile Hugeniano Pro
  83. in-
  84. a
  85. s
  86. 1682 Actis apud Vosedicis publice a me expoticum, in quo ollendis sollsradios
  87. in curbam incidentes indeque restexos, suls incersectionibus curbas efficere, rect
  88. eis aequales. Haec vero omniname non coreterri existimabis, e
  89. Becrimi viri DominiBaccorr invenca paeri Faciam; notri enim maxnoii
  90. mihieadem semper habica, aliisque qui ad liec Rudia auimum axplican
  91. o
  92. videm commendaca: seduc incelliens, quam Aucortic, qui eadem ica excot.
  93. licn de le ab alie tracita nu cllecta soupevos se relinaane, decipin
  94. lin. 20. Bole verba, incer prastancissimos, in parencheti leee
  95. Roricospura; libri enim ejus; de vericace, de cautis errorum
  96. sumencizbeolosici quam parum probari Oribodoxis fuerint, grabissi
  97. sium Xbcolesotum paris, )op Mulri _ Chrition nocauolai scripiataibes
  98. ropposica docem
  99. eo1X
  100. urunosds osus ores ade oper ZS CGunpnpHOS OtE.SX sopquaxon
  101. miusopus vandis unionur sanssod vruusur poscunsur vun vou Uo
  102. qus equa ign: issu 2t. Sed erib huns xurses cspsuls MIN
  103. 2sed non 13g 3) c urenb (AIpuD
  104. xud eurded uonu quys ponb) requorr rquu miia n’sppo sudo pusur
  105. CHOMV I3IOS SABHUOS, SPVTI. MHIEHNEINIP OIHSS SE POsGes IOU
  106. 5ot DXy OdDe SubrE: DEOGE] EVD LINSE M CHOLeL de CHMIAISA
  107. in roduos cspe uopmb onb :erssosr unumb ne cumsenb pe
  108. nyuoe sudo 3U CV erDA LBBEESLSATM OyapHOS Cofigiodu sa
  109. gsecumaord pmib iegusod dayenb X3 EWBLOSI WMII3I SjesdI3B
  110. 28 Z = Z Z dVeH L3HC 3133Od mnguT oneredtOS : Yd dsBDU
  111. =Ord i3SDP Z D unuOyuSP uinsenp Z seruerib AMDGey 3IELBS
  112. OBGI OMSS) Ut LTUS 15 . 3 ees CuonsinboLS
  113. ib un suuipouio vou nsos in un suls ood enusnbouon
  114. SHD CMDSHBIMI HOI HOIMN SEEI COASPHSYO SAEP RIXSIHOS Osda
  115. BiOn : SABGIGXD CEHIBENIE pGIE BWI pA LEIHOHe (S JOUVE eYENS)
  116. su e menbuna ∞ ceres sjusde pa et. Sed WEASSIE HIX
  117. onnon py evel ungoe vod onbsngmb cinzoddns eyo sepusgru
  118. senbmnuonenbX cmres c umHOneseditOS SSBSISIPUSHEHOU
  119. rub 3ddmb :STIOMMN AOL PSs CUMBES SOy VS CLINSCII LTS VON
  120. opuosso souosuouup = zory uouvs o3 W CequSa 3spo esses 1
  121. duius come smm b35 Viod yHOME sep3FOFYcnS
  122. LPBIGNASHGPESHIIEBEESUI) MOSWHMIASAUTOHDASOFPIMSgCE I9
  123. HODLI LIMS EISPEOSIMA POnB PEESTLCGSSLEAMS SIUEIPSEI yuOu
  124. Amroodum etnespenb 3qrOdug =L31H3LOSS ~AMIS SdO LMIEq
  125. egesmespenb Geuonord pinb 3pgod y =eMMI SOMILIS SSNUS
  126. udavO Adu OrOd DuOneredOS su GcesUNgO Z X ZSugHeM
  127. venb um sovoguocp soperbae inb cune ninurs inbye oregos
  128. du Oub mWSHSPMPHOS 3N3GSP HME erISSOSHS LInTIS ages u
  129. Uuru 30y: 33 WrpgIOdu OBPruX (N. Suye syN osjes pOnB) qu
  130. ue lqHa SpuXS enbnnI E3YOd NON MIUT SEISSOSG OreS
  131. ouisus uns uisvoneseduos essec Srep EIpe HON SICLIIS LOSE OV
  132. p mr porib coX Suogey ory emb Orda X (ansverred 3Oy cuvON
  133. EAedO3 _)2BSS y C3BIyPBIET) CMPUSGIPE 3H etaBLOSIB consus
  134. LMPUNSS CMIRHOyESLIP MnSenP 35 ZZ y Cumdoesdu =
  135. ZZ Iy EIDEND i]BUHDKDGZH SepHdqIGPE D Mp yoc uoe seub
  136. AdOLIaA84 VI
  137. METSISMLARFA A. N DCLXXV.
  138. 169
  139. IOANNS CRAIGE MELHODUS EIBURARUM LINEIS
  140. rectis C curvis comprehensarum quadracuras determinandi.
  141. Londiit ablid Motem Pitc, 1685, In 4
  142. PRactacum hunc, simust ac ae manus nostras pervenic, Claristimi
  143. Viris, ad quoscum praelacio, cum subnexa cractatui animadvertio
  144. spectat, quorumque inceresse existimavimus, ut quamprimum copiam
  145. ejus nancilcerenee transmitimus. Unde nihiljam de eo referre potsu
  146. mus, nisi quod ex tugra inspectione animadvertimus, Auctorem
  147. praemillis cebus propolicionibus, quadracuram circuli, parabole, ty-
  148. Perbora, Cplebs, allotuque quarundam sigurarum; inventionem
  149. quacraluta Cususvis sigurae; rectisicationes linearum curvarum; cur
  150. racum aliguarum superticierum dimentiones, cum aliis quibusdans
  151. coenati arsumente tradele. Qua snsiila lector Facili negorio per
  152. oire cm vetus Pallcorum foliorum. Oux interea ad animact
  153. euote alsctoris scripus huc sicerle nobilistimus Vir per eandem
  154. Pecicus resellerie, de voluncace illus puiblico impertiri voluimus.
  155. EXCEREZUM EX LITLERIS BOMIMTD. X.
  156. Liptam missis, d. 20 Febr. 2nno1686.
  157. PRactarum Anxlicum, cujus copiam miti cum aliis quibusdam
  158. secilti, advertus me destinato conseriptum este, ue innuebas
  159. comperi: ec licet Audiis ab hoc arsumenco plane diver sis, nunc dis-
  160. Aneac, imperare mihutamen non potvi, quin perlecto libello ju-
  161. diciummeum e vellixio reponerem. Hoc ut tanco dexceriis incel.
  162. ligatur, nocandum,
  163. Mechodum, (dacae fieura SC. auc quadracuram, auc impos-
  164. sibilicarem ejusdem demonstrandi) quam mente Ocl. anni 1683 Acta
  165. Lrudicorum Lipsiae edica extibene, aon Incesram illam elles led
  166. ejus Tolum Fractatus aliquod specimet, quet pecustarem Ivence
  167. huic meo destinavi; ve aperte lacis SBICCMM jam acL. 6 P. 437 monuis
  168. haec duo verondmodum ab Auctore Hoc contundi, mox oltendam
  169. II Ipsum etiam hoc specimen non nil peltuS hujus actis me
  170. expoluiste: adeoque tam de co, quau Bethodo ipla incelligen
  171. dum fuisse cicati locimonicum: Verum hec alii remporireservan
  172. necmis,
  173. suc, nbi ad sucucicuciam (quam pravideo bic quoque a perspicacioribus

Cite

Leibniz-Handschriften zur Mathematik LH 35, 2, 1, fol. 219r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 44). https://leibnizlegible.com/page/00067993:0439?run=44