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Bamboo culms are used as rafters, purlins, and joists in a great deal of the world's building, and the question a builder actually asks — how far can this culm reach before it is overstressed or sags too much — is usually answered by tradition rather than by number. This paper computes both bounds for a simply supported culm under a uniformly distributed load: a bending-strength span, from an allowable bending stress of 36 MPa (a stated bending strength of 90 MPa with a safety factor of 2.5), and a deflection span, from a midspan deflection limit of span/240, using a stated elastic modulus of 18,000 MPa and including each culm's self-weight in the load. In every case computed, deflection governs, and by a wide margin: for a 100 mm culm carrying an applied line load of 250 N/m, the bending span is 7.89 m while the deflection span is 3.96 m. At the bending span, that culm would deflect 125 mm — span/63 — against a limit of 33 mm at that length. Single-culm deflection spans run from 2.37 m (an 80 mm culm at an applied 500 N/m) to 6.50 m (a 120 mm culm at an applied 100 N/m). Bundling culms side by side helps less than intuition suggests, because deflection spans grow only with the cube root of stiffness while the bundle also carries its own added weight: two 100 mm culms at 250 N/m reach 4.89 m and three reach 5.48 m, against 3.96 m for one. A person standing at midspan is, by the same arithmetic, a deflection problem before a strength problem: a single 100 mm culm is bounded to 3.23 m by deflection under a stated 1,000 N concentrated load, against a bending bound of 8.35 m. The span rule originated here is therefore deflection-first: size a bamboo beam by its stiffness, and treat its bending strength as a check that, in the range computed, never governs. This study is simulated, not measured, and no beam described here has been load-tested.
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William Alexander Aldred (2026) studied this question.
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