Leibniz-Handschriften zur Mathematik LH 35, 1, 1, fol. [25]v
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: 0.96.
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The machine reads it as
- Puncta designabimus majusculis, loca
- minusculis
- circuli
- CX ~ CA x est circulus circumferendia
- planum p, quodvis plani punctum P
- Recta Cum in plano tantum versemus
- omne punctum erit P. omnium punctorum
- locus erit W
- Recta esto Y, cuius punctum quodvis R, quae
- faciat duo segmenta plani A nen, H V et _ (V)
- congruta. Sit sg in N haberi potest
- (1) in (~), + sit () R (9) in (V) ita ut sit
- H fq7 q.r ~ (4XY)
- in q
- sint A, B, C in Y e sint A, C, B in Y et
- sit AXB
- A3 B in _e0 ita ut sit _RC CX ~ CA ~ CB
- et moveatur AC in
- in Y sint A et C, et munente C moventur recta CM mobilis
- congruens ipsi CA, manente C immoto, moveatur ab A existente in Y
- donec redeat ad ipsam Y in B. A intelligatur idem
- fieris in (o) congruent et describatur AX B
- idem intelligatur fieri in (a) ubi et fiat A(X) B
- congrua erunt AXB et A(X) B et o
- erit AXB + A(X) B circuli ∞ circumferentia Y
- posito CY ~ CA, et Y esse X vel (X)
- sumto si sumas
- in recta A. R, dat habetur B, sic ut sit B. R ~ A. R
- AL + LM = AM crr L recta
- sunt A, L, M, in e recta et recipirce e converso
- AB V LM
- Recta AB eodem modo se habet ad A et ad B
- AB. A ~ AB. B
- nea
- extremo
- si recta uno puncto manente immoto,
- in plano moveatur, altero extremo lineam ircumse lineam
- describet quae in se redit. nam continuari potest motus,
- linea autem mobile autem non potest recedere
- a loco primo ultra distantiam quandam
- dimetri longitudinem, neque enim maj
- radii duplicati longitudinem
Cite
Leibniz-Handschriften zur Mathematik LH 35, 1, 1, fol. [25]v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 39). https://leibnizlegible.com/page/00067960:0050?run=39