Synopsis Geometrica, fol. 149
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: 0.82.
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The machine reads it as
- Cupe
- erum
- gulu
- Cl
- Ineur
- CIP
- 1dut
- Den
- II
- Opsc
- edue
- aICUI
- AntB
- Ubh.
- 2 1
- 1. 4C
- Hlaberi potest ratio sphaerae ad terrae
- drum inscripeum; sit enim balis cetrae-
- dei FHI; centrum C; ac proinde (7F, Fisura
- GH, GI, aequales, et quaelibet dupla 40.
- GK; cenleaeur atcolli 6, ve semper a
- C ad idem punctum plani P HII, demit-
- catur perpendicularis, idque camdiu,
- donec ducta a G eleuato ad HI, GC xequa-
- lis ip(HE; aequales autem ducentur ad
- F e ad L; ergo erit rerraedrum; produ-
- catur aurem dicta perpendicularis in
- traplanum indefinite, et ducta centea-
- rur ab extremitate HI, laceris cetraedri
- recta, ita conpectens dictam perpendi
- cularem, cum latere, vecum illo ipla
- connectens faciac ansulum rectum; quo
- Polico, ibic circulus per triailla puncta,
- 6, scilicet eleuarum, II a alteram ex-
- tremitarem connectentis; aequales etiam
- circuliibune per C eleuarum d alia pun-
- cta Fleric igicur maior circulus lphaera,
- cuicetraedrum inscriptum est.
- Ouodrero perrinet ad proportiones,
- quadeatum HIF est criplum quadrari (
- H, Ec ergo HI F quadracum 12. 8 GFI
- qeric quadratum dicta perpendicularis
- Cadentis
Cite
Synopsis Geometrica, fol. 149. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/797939695:0169?run=74