The Textbook of Architecture

Rules · Entablatures · Spacing · Geometry

The Doric corner conflict

A Doric frieze cannot obey all three of its rules at a corner: triglyphs over the column axes, a triglyph turning the corner, and metopes as broad as they are high. One of them must give way.

displacement of the corner triglyph = e − t⁄2 (e = half-depth of the architrave, t = triglyph width)

Keeping equal bays with the triglyph at the corner makes the last metope (red) too wide. Open in Models ↗

Vitruvius reports that some architects, Pytheos and Hermogenes among them, refused to build Doric temples at all because of this “embarrassment”. The column axis stands inside the corner of the frieze by half the depth of the architrave; a triglyph centred on the corner column therefore stops short of the corner, while a triglyph pushed out to the corner leaves the adjacent metope too wide by about half a triglyph.

The Greeks chose to keep the corner triglyph and the square metopes, and paid with the intercolumniation; Vitruvius and the Renaissance kept the axes and ended the frieze with a half-metope. The widened metope, the third way, was used in some early buildings and generally avoided. Switch between the three solutions in the figure.

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Cite this page Chris Paton, “The Doric corner conflict”, The Textbook of Architecture, https://textbookofarchitecture.com/rule/doric-corner-conflict. Text, drawings and models licensed under CC BY-NC 4.0.