Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 51r
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: 0.71.
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The machine reads it as
- sit Logarithmicar
- erm
- A occure
- 65
- c
- d
- a
- s
- Hyperbolae primariae linea
- sit vinla Cupsts smnit dui
- set te
- es
- intet se hormae
- BCV. ju Asym potae AB, AII. vertent
- tirum Ai.
- quad ratum prim potentia AHVI)
- dpnnillmea tangent l
- all
- oudens Hkc eses l
- as
- n
- polica VC
- vapithaic quadratrix rigurae Hyperbolis
- icentrun Ai
- et c
- A
- artens illins tantient, 1
- e
- et u thuie
- hui
- intraita Asymptota AN, tanguas ink let
- recta
- senst
- . logarithmicam tangens in K
- A sit AH, a; et AB, X et BC, y, et BK,
- u X, logarithmus issius X, talis, ut
- ex sit = Zona VB
- V
- loco unitatis _e eNa jam Zdna = fex
- ugxis
- 1.
- xax:x posito X incipere ab a. Ergo simili sersu
- =a (dxiX. Et dl rdx = a :X. Ergo debet
- es
- AY = a = AH: Ex 1) agatur parallela ipsi
- C AB occurrens Logarithmicae intas et compleatur
- rectangulum A1IFC erit . A numerus prima
- pius que voletur A hujus logunthinus a erit unitas seu AH
- Et quia ipsis AI pstentibus propessionis AH seu lexistem
- tons progressionis authmeficae ipse Tk seu X sunt
- glometricae eut X = B uni se l20 erit X= I.
- et si l= l erit X = h. Ex his patet descripta Loganithmica
- jas
- utcunque per puncta, quod fit continua interpositione
- s
- medimum proportionalium, ope esse ejus langente ut
- st
- periatur Hy
- eut I
- perbola cujus est quadratuix. Nam seperta
- ordinatim applicata ad tioqe te inter loga–
- micam et Asquemplotoq erit AH et Ae AHeunt
- ae t completoque rectangulo AHV
- cic Acentrum Hyperbolae V, verlex AH
- potenta
- AT Asymptoti. unde Hyperbota facile descubi poterit
- o inventa A5) habetur numerus primarius AF, ipsu
- tanquam logarithm respondens
- milturct
- ex
- e
- edianus a pometricas desii-
- sa
- ilram minitina
- plo K, (1)) asumatur in
- se
- i Reguiantiam recta
- A
- s
- a
- 27
- S+
- a
- I
- s
- 5
- a
- F
- a
- e
- a
- s
- len
- asquplote
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 51r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0101?run=74