Size and exterior The Parthenon is an
octastyle peripteral Doric temple with an
Ionic hexastyle amphiprostyle two-chambered
cella. It was built on the
euthynteria and
krepis of its precursor building, the
Older Parthenon. In common with other Greek temples, the Parthenon is built using the
post and lintel construction, surrounded by columns ('peripteral') carrying an
entablature. The gable-end of the Parthenon features eight columns instead of the traditional six found in typical Doric temples. Although octastyle temples were not entirely unknown, their presence in mainland Doric architecture, along with the wider inner masonry structure, the
cella, makes the Parthenon unique in its design. There are seventeen columns on the sides. A ratio of 4:9 proportion is found in the elevation and the relationship of the columns to their spacing (the interaxial). There is a double row of columns at both the front and rear. The
cella is divided into two compartments. The
opisthodomos (the back room of the cella) contained the monetary contributions of the Delian League. The hexastyle
pronaos replaced the typical
distyle in antis porch to the
naos. At either end of the building, the
gable is finished with a triangular
pediment originally occupied by sculpted figures. The choice to design the Parthenon as an octostyle temple likely stemmed from the challenge of scale: creating a larger naos required a proportionally larger overall structure. Maintaining the traditional hexastyle layout would have necessitated wider spacing between columns, which could have compromised structural stability. Moreover, expanding the temple while adhering to the established Doric proportions would have disrupted their harmony. Consequently, the architects made a series of design decisions that ultimately broke with mainland Doric conventions to achieve both the desired size and aesthetic integrity.
Interior The Parthenon's interior displays several unusual and innovative features. The northern peristyle contained an archaic
naiskos and altar, preserved to maintain religious continuity on the site. The Parthenon's porticos are unusually shallow, and the naos includes a second step. The rear room (
opisthodomos) was wider, a Cycladic trait, and held four columns, likely Ionic or Corinthian. Large doors connected the rooms, and the only pronaos had tall windows (about 3 m high and 2.5 m wide), a rare feature in Greek architecture. The north window also served as a landing for a staircase within the thick wall leading to the attic. Other irregularities include varying
abacus lengths, deliberate interaxial differences of up to 4.8 cm, and uneven
architrave blocks are misaligned and differ by as much as 18 cm. Scholars interpret these changes variously—as adjustments for corner contraction (Dinsmoor), evidence of a mid-construction design change (Wesenberg), or signs of improvisation when an Ionic frieze replaced an intended Doric one (Korres).
Optical refinements The close measurement of the Parthenon in the nineteenth century revealed that the temple deviated from strict rectilinearity through several optical refinements. First, the stylobate is curved, bulging upward at the centre—by 10.3 cm over 70 m (a 1/700 ratio)—with a corresponding curvature in the
entablature, visible as a slight ridge on the capitals. Second, the columns exhibit
entasis, i.e., swelling that reduces toward the top, a practice in use by mid-6th century but in Parthenon the effect is subtler with a ratio of 1/550 to 1/600. Third, both the columns and naos walls incline slightly inward. Fourth, the corner columns are slightly displaced. Scholars have proposed several explanations for the curvatures found in Parthenon. The primary explanation is based on the Optical Correction or Irradiance Theory, proposed in
An Investigation of the Principles of Athenian Architecture by
Francis Penrose in 1851. The theory asserts that convex adjustments were made to counteract the concave appearance silhouetted objects can have to the human eye. Others attribute the refinements to structural, such as drainage, or aesthetic considerations rather than perceptual ones. In 1878, John Pennethorne's The Geometry and Optics of Ancient Architecture argued that curvilinear nature of the Parthenon was a deliberate design choice, supporting Penrose's conclusions and corresponding with
Vitruvius' account of the
Scamilli impares.
Karl Bötticher believed the deviations resulted from
structural settlement, while
William Henry Goodyear viewed them as symbolic and aesthetic. Another refinement relates to the Doric order's angle, that is the challenge of spacing columns, metopes, and triglyphs so the frieze ends correctly at the corners, known as contraction problem. At the Parthenon, the architects to resolve this problem varied the length of the metopes, between 1.175 and 1.37 m, and 'overcontracting' the corner incolumnations.
Unit of measurement There was no standardised unit of measurement in ancient
Greek metrology, as each region—or even individual building site—often employed its own foot (πούς). Scholars have proposed several possible units for the Parthenon: the Attic (or Ionic) foot at 294.3 mm, the Common foot at 306.5 mm, and the Doric foot at 327 mm. However, applying any of these to the temple's architectural dimensions, such as the stylobate's length and width or the column height, fails to yield consistent integer values. Attempts to link the design instead to Vitruvius's modular system, based on half the lower column diameter (the width of a triglyph), have been similarly inconclusive. In the Parthenon, the triglyph measures about 858.3 mm, though actual widths vary from roughly 0.84 m to 0.87 m. More recent research by Ernst Berger identifies 858 mm as a recurring unit underlying the building's main dimensions. Dividing this by 2.5 produces a 'Parthenon foot' of 343.04 mm, as proposed by Anne Bulckens. This measure preserves the Parthenon's characteristic 9:4 proportion while also revealing additional ratios that Bulckens suggests may relate to the pentatonic scale.
Proportion No ancient Greek text on architecture has survived to the present day. The methods and working practices of Greek architects are unknown to us, so attempts to reconstruct the system of proportion used on the Parthenon as a means of uncovering the motivations of its architects have gone hand-in-hand with a desire to explain its purported ‘perfection’. These systems fall into two broad categories: arithmetic or geometric ratios and systems of modularity. Perhaps one of the most common beliefs about the system of proportion used on the Parthenon is that of the
Golden Ratio Theory. That the Golden Section, or
phi, the ratio of the sum of two values and their larger value, determined the construction of the temple was first articulated by
Adolf Zeising in his
Neue Lehre von den Proportionen des menschlichen Körpers (1854). Zeising made specific reference to the plan of the Parthenon when he and subsequent scholars made expansive claims that phi was ubiquitous in nature and art and fundamental to human perception of beauty. More recent research has questioned whether ancient architects either had knowledge of phi or made use of it, has pointed out that application of the ratio to the Parthenon was somewhat arbitrary in its construction, and that the basis of the claim was often a geometric figure superimposed on a photograph rather than from measured drawings. While Zeising’s hypothesis remains unsubstantiated, an alternative observation that the ratio of the length and width of several features of the Parthenon gives simple, commensurable
whole number ratios, namely 9:4, has garnered some support. First published in 1863 by William Watkiss-Lloyd, this relationship was detected on the
stylobate, the diameter of column to intercolumniation, and the height of the facade including the cornice to the width. That this ratio falls out into
integer values, avoids
irrationals and is seen on other Greek buildings has led to the popular temptation to see this method of proportioning as the one that motivated the original architects. Lloyd’s approach has, like other numerical ratio-based approaches, been criticised for its arbitrariness, its susceptibility to selective measurement
confirmation bias, and the absence of explicit ancient sources validating it. One attempt to describe the Parthenon as a geometric system aligned with
Greek mathematical thought was
Jay Hambidge’s Dynamic Symmetry theory. Published in the early 20th century it sought to explain harmonious proportions through so-called “root rectangles” and their relationships, inspired by patterns found in nature such as
phyllotaxis. Starting from root rectangles whose sides are irrational values, he goes on to construct reciprocal rectangles often in the form of the
golden spiral. These recursively generated rectangles, Hambidge claimed, generated a dynamic growth which could be mapped onto the Parthenon, and this demonstrated that Greek design was inherently dynamic and natural rather than static. The theory was influential outside academia on figures such as
George Bellows and
Le Corbusier, and was responsible for a revival of interest in the Golden Section; it was nevertheless also criticised for its arbitrariness and lack of historical evidence. Most recent research has endeavoured to incorporate the idea that the Parthenon’s design reflects
Pythagorean musical ratios, such as 3:2 (the
perfect fifth) and 4:9. According to this interpretation, the Parthenon’s dimensions (length, width, and height) relate as musical intervals, embedding mathematical harmony into architecture. Anne Bulckens begins with the discovery of a ‘theoretical
triglyph’ width of 857.6 mm, which is the basis for a modular system from which smaller units, “dactyls”, can be derived, and on which basis she observes the presence of 3-4-5
right triangles in the structure. Drawing on the work of Kappraff and McClain, Bucklens shows that all key measurements relate to the musical scale of Pythagoras. ==Sculpture==