Leibniz-Handschriften zur Mathematik LH 35, 15, 5, fol. 32r
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: 0.72.
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The machine reads it as
- (7)
- at
- 1-
- CC3
- aa
- C
- anyy, Z. Urgo)
- e
- oi
- sle
- y- 2aty raa
- ce
- aa yy,y
- (por aeq. 3. et 7.) Unde tota suma proposita nim. 8a 2dy-4(
- dazy-
- Sa +8a aa yy - 1
- e
- at
- l
- e
- Se
- dayit daajaayu
- cc
- e
- cy
- Unte
- in caa speccali quadrantis propinto, ubi a, ), y sunt aquibs, euit tuma
- e
- quaentamum 4a- 8a + 8a dvae tuma si anfiratz a paratlelexip.
- ce
- 5(1)
- 4a, remmebit compllementum 8at- 8a= cuneo, cujus ett YI duplae
- AC et altitudo.
- 1.
- C
- ce
- L; qui cuncus cum ad parallexip ee scriptum habeat
- 2t ~ 2
- eandem raam, ac solidum rotatione fuulver s
- BeAt erra axim BC gem-
- um ad colindeum ce scriptum, eut solidum propositum ad Cylindium
- cescriptu, ut 2ac raa ad cc. Quod sit T heor. 3.
- M
- Hinc si in praedicto quadrante ACB detiribat, Quad ratiix iteeu
- AL et arcus AB disecet in M, erit dictum soldum ad Cylin-
- diam eescriptu, ut BL ad BM
- Fhcor.
- e si tulineum ABl in praec. Thuor. avolvat, ce nrom AK
- erit solidum illa eotatione genitum ad Cylindium ciscuptum ut raa
- ad CC; hoc etf frg. 2. ut CL ad BM
- Schot
- Hinc solidum Tsicor. 3. ad soledum Thcor. 4. et, ut Clad LB,
- qua et sumplacissa expressio rationis im lineis rectis (opetu Quadratucis l lycl
- dasta
- et
- e
- Thcorematum nofind unque haba ih scsn. gutigaa infor–
- ess
- e
- mation zu dancko, danon ich shen fochtens ver bunden; sochte Wohl
- ie, ob fir M. Ssck. finde solte, eil sie vial gwever als deßen
- 2 easte.
- eA
- Munfige eest werden vial en ibstorudta sanete aantwte
- Adio
Cite
Leibniz-Handschriften zur Mathematik LH 35, 15, 5, fol. 32r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068207:0061?run=74