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A bamboo culm used as a post is usually sized by habit: a thick culm for a heavy roof, a thin one for a light wall, with no number attached to either choice. This paper replaces habit with a computed bound. The culm is modelled as a hollow tapered tube, and the safe axial load is taken as the smaller of two factored capacities — Euler buckling over the unsupported length, with the ends held in position and free to rotate, and compressive crushing of the wall cross-section — after a third check, local buckling of the tube wall, has been run and its margin recorded. Material properties are stated assumptions drawn from the published range for mature Guadua- and Bambusa-class structural culms: an elastic modulus of 18,000 MPa and a compressive strength of 55 MPa, with safety factors of 3.0 on buckling and 2.5 on crushing, printed openly. For a culm of 100 mm diameter at mid-height with a 10 mm wall, the safe axial load is 62.2 kN at 1.0 m unsupported length, 38.6 kN at 2.0 m, and 17.2 kN at 3.0 m. Across the diameters tabulated, safe load at 2.0 m rises from 5.0 kN at 60 mm diameter to 140.0 kN at 150 mm, where the largest culm is still on its crushing plateau at that length. Local wall buckling never governs: even for the thinnest wall considered, the knocked-down local critical stress is 5.1 times the crushing strength, because a bamboo wall is thick relative to its diameter. Nodes, contrary to a common expectation, do not shorten the buckling length of an unbraced column: the Euler load of a single 400 mm internode segment of the 100 mm culm is 2,896.1 kN against a whole-column Euler load of 51.5 kN at 3.0 m, so bracing — not nodes — is what shortens a column. This study is simulated, not measured, and no column described here has been load-tested; the tables are computed bounds under the stated assumptions, for use with those assumptions in view.
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William Alexander Aldred (2026) studied this question.
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