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# Title: [Ps. 1] (shelfmarks Leibn. Marg. 178, Stück 1; Leibn. Marg. 178)
# Folio 129, page id 175905688X:0151
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=175905688X&page=151
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# Lines: 145 recognised, mean confidence 0.77
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# After the first blank line: the recognised lines in reading order, one per line.

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RAC.
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enti
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ne
la
N O. F A B R E V F 5.
Aquatio rma
Xy D df.
Constructio.
363 + cy ∞bX.
ABDC, BO ∞b.
AIyMPE. BQ, QZ.
Recta 5. 22. X ∞ bc.
AEquat. 3
X Y + b X ∞ Cy.
Constr.
AH DC, FIL ∞B.
A(ZMDE. R R, R T.
RectanS. ROX ∞bC.
Aquat. 
X y - cy∞ bX.
A C DC, C N DB.
ANMPE. SN, NO.
ReCtEFB. NOY ∞bC.
A. quat. 5.
Xy = cγ ∞ df.
Constr.
AB DC.
ACympe. OB, BX.
Rectans. BX Y ∞ a5.
Aquat. 6.
cy +. b X ~df.
AF, ∞ b.
AIYMPE. R R, P. C.
RectanS. FO Y ∞ df.
Aquat. 7.
X y CyD df. 
Coustr.
A C DC.
AIYMPE. SC, CX.
Rectane. C XY ∞ d f.
AE quat. 8.
Xy- X ddf.
RCCanguluM AZ Y ∞ af. AM ∞b.
RIYMPIOTI ZA, AR.
quatio
Constr.
Constr.
Constr.
Constr.
ACyMPE. RM, MO.
RectanS. MOY ∞ af.
Aquat. 3.
Constr.
KEectat. LXY ∞ df.
A quat. 10.
Constr.
Kectane. LZ Y ∞ df.
AEquat. 1I.
Rectans. CL L ∞bc. df.
Aquat. 12.  I
Rectans. TY Y ∞bC = af.
. Aquat. 1 na e ultima.
∞3 Y cj + b ∞ = df∞0.
Constr.
2G
A quat. 13.
Xy-
cy - bx-
A(YmPE. SH, NC
Constr.
AC DC, C N ∞ b.
(00
aiquat. 14
ReCtanS. NOY Ddf. F bC.
X y + cy -- b X
AB3C, BO∞ b.
ACgimpl. BO
Constr.
2s00
lectanB. Z Y ∞ d5 + bc
E quat. 15.
xy + bx- ) F df1
Constr.
Aquat. 16.
27
AH DC, HK ∞ b.
AIMDE. F R, N T.
Rectans. R C + ∞ d f. + bc.
Xy = C)- 6x41B.
Constr. quando d) superat bc.
AHl∞C, HIF ∞b.
AIYIPE. MP, PT.
RectanS. POL 1 df- bc.
Constr. cum bc superat af.
AI1∞5, HIY∞ b.
C
A(yIMPE. IY F
cy + df∞cy.
AEI∞C.
ACYIMPE. AHL, FT.
ny + d f∞ b X.
AR ∞ b.
AsympE. A R, R Z.
vy F cy - bX = d f∞0
Constr. quando df excedit b0.
AV 1C, BL. ∞ b.
AIYMPC. LL, L.O.
Rectans. L. O Y ∞ df.  b
Constr. cum b c’ excedit d f.
AB DC, BO ∞ b.
ACympE. BC, OZ.
3. y  b d - cy = a f∞0.
Constr. quando relans. d f majus
ACDC, CF ∞D.
est rectangulo bc.
AD C, BD∞b.
RcctatC. DL 14] Fbc
AlymPE. SF, 16.
Rcclat. B. FC L Daf. = BC
Constr. quando bc rectans. exce-
dit rectans. d f.
ASIMPE. OD, DO.
AltD C, l1l ∞ b.
AIslaDE. F. K: R I. 1
Rectans. K C,Y ∞bC- dS.
PEa