Table 1.

Profit matrix for the classical newsvendor problem (general case). Source: Gaspars-Wieloch (2015c)

$q\backslash D$	$D_{min}=q_{min}$	$D_{min}+1$	...	$D_{max}-1$	$D_{max}=q_{max}$	p(q)
$q_{min}$	$b·q$	$b·q$	$b·q$	$b·q$	$b·q$	$p(q_{min})$
$q_{min}+1$	$b·D-s(q-D)$	$b·q$	$b·q$	$b·q$	$b·q$	$p(q_{min}+1)$
...	$b·D-s(q-D)$	$b·D-s(q-D)$	$b·q$	$b·q$	$b·q$	...
$q_{max}-1$	$b·D-s(q-D)$	$b·D-s(q-D)$	$b·D-s(q-D)$	$b·q$	$b·q$	$p(q_{max}-1)$
$q_{max}$	$b·D-s(q-D)$	$b·D-s(q-D)$	$b·D-s(q-D)$	$b·D-s(q-D)$	$b·q$	$p(q_{max})$