Unité d'Habitation (1947–52)
The defining Modulor building: apartment sections, ceiling heights, and built-in furniture were all sized from the series.
A proportional scale built not from an abstract number but from the human body: a standing figure of 1.83 m, navel at 1.13 m, raised hand at 2.26 m, woven into two golden-ratio series. Le Corbusier meant it to make the good easy and the bad difficult, and used it at the Unité d'Habitation, Ronchamp, and Chandigarh. It is the most serious twentieth-century attempt to put φ at human scale — and the most argued-over. Here is the verified system, the buildings, the honest critique, and how to use it as a proportion overlay.

On a facade, the Modulor's horizontals fall on the navel (1.13 m, the centre datum), the head (1.83 m), and the raised hand (2.26 m) — sills and rails snapped to these read as human-scaled rather than arbitrary.
The overlay places Le Corbusier's standing figure — the Modulor man — against a ladder of proportional horizontals that form an anthropometric scale. Three points anchor everything: the navel at 1.13 m, the head at 1.83 m, and the upraised hand at 2.26 m — and 2.26 is exactly twice 1.13, the hinge of the whole system. From those anchors run the two measurement series: the red series through the navel and the blue series through the raised hand, each a golden-ratio progression.
Used on a drawing or photo, the overlay is a proportion check rather than a placement grid. You scale the figure to a real human reference, then test whether the important horizontals — window sills, handrails, counter heights, ceiling datums — land on series values. Grid Maker Pro shows both series as a labelled ladder so you can read off the nearest Modulor dimension and snap a sill or rail to it instead of to a round metric number. It sits alongside the other architecture proportion grids in the catalogue.
Both series are golden-ratio sequences anchored to the body. Each term is φ ≈ 1.618 times the one before:
red (cm): … 27 · 43 · 70 · 113 · 183 · 296 …
blue (cm): … 53 · 86 · 140 · 226 · 366 …
113 + 70 = 183 · 113 × 2 = 226
Two relationships make it cohere. First, each series is an additive Fibonacci progression — every term is the sum of the two before it — which is why consecutive terms tend toward the golden ratio φ.1 Second, the blue series is the red series doubled, so the raised hand (226) sits at twice the navel (113), and the head (183) equals navel plus the next red term down (113 + 70). The figure's body, the golden ratio, and a Fibonacci-style additive rule are all forced to agree at once — which is the elegant part, and also, critics note, the part that required adjusting the body measurements until they did.5 Open the live tool to step the series at any scale.
1943–48 — development and publication. Le Corbusier and his collaborators worked out the Modulor during the Second World War; he published Le Modulor in 1948 and a follow-up, Modulor 2, in 1955.12 He patented the system and promoted it as a universal harmonising measure for architecture and machine production.
The buildings. The Modulor genuinely governed his post-war work: the Unité d'Habitation in Marseille (1947–52) sized its sections, ceiling heights, and built-in furniture by the series; it shaped Notre-Dame-du-Haut at Ronchamp and the vast planning of Chandigarh. William Curtis's and Kenneth Frampton's studies document this application across the œuvre.34
The Einstein remark. Le Corbusier recounts meeting Einstein in Princeton in 1946 and quotes him calling the Modulor a scale "which makes the bad difficult and the good easy." The line is from Le Corbusier's own account and is genuine reportage, not later invention.1
"A universal law of harmony." The Modulor is a design system, not a proven law. Richard Padovan's Proportion sets it in the long history of proportional theory and is clear that φ has no demonstrated perceptual superiority over other ratios.5 The system organises; it does not guarantee beauty.
"It is derived purely from the human body." The body measurements were idealised and adjusted — the figure was changed from 1.75 m to 1.83 m partly to make the numbers round in feet and inches.1 The body was fitted to the mathematics as much as the reverse.
"Modulor buildings are measurably better." There is no evidence that spaces designed with it are more comfortable or beautiful than those designed without. Robin Evans's critical essays on architectural geometry caution against treating such systems as more than disciplined intuition.7
| If you want to... | Use the Modulor | Don't use it for... | Difficulty |
|---|---|---|---|
| Proportion an elevation to human scale | The series tie sills, rails, and datums to body-based φ steps | Pure structural grids (use a structural module) | Advanced |
| Size interior elements and built-in furniture | Counter, seat, and shelf heights snap to red-series values | Off-the-shelf metric components (just use stock sizes) | Intermediate |
| Relate a fine scale to a coarse one | Red and blue series give linked detail and gross dimensions | Single-dimension decisions (overkill) | Advanced |
| Design furniture or product at human scale | The figure keeps ergonomics and proportion aligned | Graphic layout with no human reference (use a modular grid) | Intermediate |
| Teach proportion theory and its limits | A rich, real, and openly contested worked example | Claiming objective beauty (it isn't proven) | Advanced |
Six places the system shows up. Le Corbusier's own buildings are documented; the proportional readings follow his stated method.
The defining Modulor building: apartment sections, ceiling heights, and built-in furniture were all sized from the series.
Even the sculptural chapel used Modulor measures for openings and wall datums beneath its free-form roof.
The Modulor scaled the monumental civic buildings and the planning module of the new capital city.
The raised-arm silhouette became a logo for the system and is cast into the concrete of the Unité itself.
The Modulor is the modern heir to the humanist tradition Wittkower documented — body-based proportion as architectural order.
Designers in Le Corbusier's circle used Modulor dimensions to keep furniture and fittings in proportion with the architecture around them.
The whole point is human scale. Applying the series to a drawing with no human anchor turns it into an arbitrary φ ladder, losing the one thing that distinguishes it from a plain golden-ratio overlay.
Snapping every dimension to a series value does not make a design good. φ proportion has no proven perceptual edge; a Modulor building can still be ugly.
The two series serve different roles — fine and coarse. Jumping between them without reason produces dimensions that look related but aren't part of one rhythm.
A series value is not automatically a safe stair riser or an accessible counter height. The Modulor predates modern accessibility standards.
The Modulor is most useful at the elevation and section stage: align the figure to the floor-to-floor height and let the series suggest sill, head, and datum lines that relate by φ and to the body. Treat it as one input among structural grid, program, and code — Le Corbusier himself reconciled it with reinforced-concrete spans. The discipline it imposes is real; the claim of universal harmony is not, so use it as a generative constraint, not a verdict.
Counter heights, shelf spacing, wainscot and picture rails, and the relationship between furniture and ceiling all benefit from a body-anchored scale. Snap the key horizontals of a room to red-series values and the space reads as proportioned to its occupants. As always, modern ergonomic and accessibility standards override any series value that would be uncomfortable or non-compliant.
For human-scaled objects — chairs, cabinets, handrails, control panels — the Modulor keeps proportion and ergonomics in dialogue, since both derive from the same figure. It is less relevant to screen and graphic work, where a modular grid with no human reference is the better tool. Use the figure as the anchor whenever a person physically meets the object.
The Modulor is an unusually rich teaching case because it is simultaneously brilliant and contested. It connects Fibonacci, the golden ratio, anthropometrics, and real canonical buildings, while also illustrating how a designer can fit the body to the maths and over-claim the result. Teaching both halves — the system and its critique — gives students proportion theory and critical thinking at once.
"[A scale of proportions] which makes the bad difficult and the good easy."
Albert Einstein, on the Modulor, as recounted by Le Corbusier in The Modulor (1948)1
Illustrative composites of how the tool gets used in practice — not quotes from named individuals.
I run the series over an elevation early, then argue with it. Half the time it suggests a sill height I'd never have tried; the other half I overrule it for the structure.
For fitted joinery the body anchor is the whole value — counter, rail, and shelf all relate to the person, not to a round centimetre.
I teach it as the great honest failure — brilliant, real, in real buildings, and still not a law. Students learn proportion and skepticism in one case study.
Drop an elevation or photo. Align the figure to a human reference and read the red and blue series. Free, in your browser.
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