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Stacking produce deeper makes a stall look abundant and saves table space, but the fruit at the bottom carries the fruit above it. This paper models that load for a stated produce type, the ripe tomato, and derives both the depth at which damage begins and the depth at which a stated bruise threshold is crossed. Each tomato is assigned a mass of 0.12 kg and a diameter of 7.0 cm, giving a layer height of 5.95 cm. Load on a bottom fruit is the weight of the column above it multiplied by a load concentration factor of 1.4, and the bruise threshold for a ripe tomato is set at a force of 12.0 N per fruit, with a contact diameter of 1.5 cm. Under these assumptions each additional layer adds 1.65 N to the bottom fruit. Damage in the model begins well before the threshold is formally crossed: the bottom layer damage fraction is 0.0000 at six layers, 0.1378 at seven layers, and 0.2904 at eight layers, where the force is 11.54 N and the pressure is 65.3 kPa. At nine layers, a depth of 53.6 cm, the force reaches 13.18 N and exceeds the threshold. The recommended operating limit originated here is therefore six layers, a depth of 35.7 cm, not eight. Stacking a 10 kg pile of ripe tomatoes at $5.00 per kilogram to ten layers instead of six raises the overall damage fraction to 0.1467 and the value loss to $7.33 per pile, and stacking to twelve layers raises the loss to $12.98. Firmer produce tolerates more: a firm tomato with a threshold of 22.0 N shows no bottom-layer damage in the model until eleven layers, and an apple with a threshold of 35.0 N and a mass of 0.18 kg shows a bottom-layer damage fraction of only 0.0070 at eleven layers. The depth limit must therefore be set by ripeness, not by crate size.
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William Alexander Aldred (2026) studied this question.
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