Domed churches, a hoisting crane, and quadrature studies
Architectural plans and sections, a braced lifting machine, star polygons, and the squaring of a shield-shaped curve
The verso is dominated by architectural studies: domed, centralized churches drawn in plan and cross-section, arches and star-polygon layouts. A large braced hoisting crane occupies the lower left. The transcribed notes are sparse against this rich drawing and treat geometry: the 'quadrature of the shield,' a rule that lines falling to a curve's periphery meet it between two right angles and, when divided from the curve by a perpendicular, converge to a point (the more remote as the curvature is less), and a plan sketch with eight lettered vertices. A brief prose fragment reads 'and it is begun and drowned by the circumstances'; much of the drawn architecture is not covered by the transcription and is described from the image.
On this page
Centralized churches in plan and section
Domed, centralized church schemes are studied across the upper and left of the sheet, shown both as ground plans and as cross-sections through the dome and arches. These drawings carry no transcribed text and are described from the image.
A braced hoisting crane
A tall lifting machine with a raked, braced frame is drawn in the lower left corner. It is not described in the transcribed notes and is recorded from the drawing.
Quadrature of a shield-shaped figure
Beside a small curvilinear figure Leonardo poses the problem: 'let the quadrature of the shield be given.' The figure is the pointed, shield-like curve whose area is to be squared.
Lines meeting a curve at right angles converge to a point
Make the lines that fall to the periphery meet it between two right angles. Lines divided from the curve by a perpendicular always converge to a point, but so much the more remote as the curvature is less. Illustrated by a partly curvilinear figure divided into sectors.
