Customer basket sizes

Mechanic

The basket target and bulk-purchase chance grow with shop level. Budgets, available stock and product limits can reduce the completed sale.

Basket targets

Shop levelTarget mean itemsBase bulk chance
12.34894%
21.9214.5%
32.83844.5%
44.92355%
54.74765%
65.68025.5%
75.72675.5%
86.22515.5%
96.22296%
106.32876%
116.37916%
126.10186%
136.2866%
146.46636%
156.21026%
167.28077%
177.54757%
187.37717%
197.55677%
207.34017%
217.38137%
227.48977%
237.27887%
247.28287%
257.48677%
267.62368%
277.69928%
287.81698%
297.73648%
307.85058%
317.97628%
327.74218%
337.78678%
347.84148%
357.85198%
368.11989%
378.21929%
388.42729%
398.2239%
408.22039%
418.25919%
428.28529%
438.10769%
448.15789%
458.07029%
468.1579%
478.12439%
488.14859%
498.28399%
508.23749%
518.31549%
528.13919%
538.20559%
548.17659%
558.20239%
568.33599%
578.11359%
588.35349%
598.24919%
608.1049%
618.513510%
628.561610%
638.549310%
648.738710%
658.594810%
668.556910%
678.351310%
688.782310%
698.558310%
708.540210%
718.591610%
728.616710%
738.504110%
748.620810%
758.478810%
768.517410%
778.609510%
788.455110%
798.435410%
808.793810%

Bulk purchases

Rich customers use twice the base bulk chance, capped at 100%. The bulk generator starts with a random 1–13 items, then has a 50% chance per continuation to add another 0–13. It allows at most 32 continuation steps and returns at least one item.

Ordinary basket calculation

The target mean is adjusted for a 5% rich-customer share and a bulk mean of 13.5. Let p be 95% of the ordinary bulk probability plus 5% of the rich bulk probability. The ordinary basket contains 1 plus a Poisson roll.

Its mean parameter is max(0, (max(1, target mean) − p × max(1, 13.5)) ÷ max(0.001, 1 − p) − 1). If p reaches 0.999, that parameter becomes zero.

Budget headroom is 1.25 for ordinary customers and 1.4 for rich customers.

Customer flow: Customer numbers and budgets

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