User:MindlessGames

My main is RoyalTonberry

Consumable Chart

Booze

Name	range	Blender range	Ode range	Frosty's Mug range	Blender and Ode	Blender and Frosty's Mug	Ode and Frosty's Mug	Blender, Ode, and Frosty's Mug
ACs	10-14.0	11-15.0	13-18.0	13-18.0	15-19.0	14-19.0	16-23.0	19-24.0
SHCs	14-18.0	15-19.8	18-22.0	18-23.0	19-23.8	19-25.0	23-28.0	24-30.0
TPS drinks	22-26.0	24-28.2	26-30.0	28-33.0	28-32.2	31-36.0	33-39.0	36-41.0
Supernova Champagne	7-11.0	7-12.1	9-15.0	9-14.0	9-16.1	9-15.0	11-19.0	11-20.0

Food

Name	range	Opossum range	Munchies range	Milk range	Salad fork range	Opossum and Milk	Opossum and Munchies	Munchies and Milk	Opossum and Salad fork	Milk and Salad fork	Opossum, Munchies, and Milk	Opossum, Milk and Salad fork	Opossum, Munchies, Milk, and Salad fork
Hi Meins	22-28.5	25-30.0	23-29.5	26-32.5	29-38.0	29-34.0	26-31.0	27-33.5	33-39.0	34-43.0	30-35.0	38-45.0	39-46.0
Spooky lo mein	14-20.8	16-21.9	15-21.8	18-24.8	19-28.0	20-25.9	17-22.9	19-25.8	21-29.0	24-33.0	21-26.9	26-34.0	28-35.0

Disgorging and Pickpocketing

for n items all with drop rate p:
integrate over x: p*(1-p*x)^(n-1)
gives: -((1-p*x)^n) / n
evaluate 0 to 1 gives: -((1-p)^n) / n + 1/n
simplifying: 1/n * (1 - (1 - p)^n)

Castle data

it looks like you can expect:
18% non-combats at +0% combat frequency
11.5% non-combats at +10% combat frequency
5.5% non-combats at +15% combat frequency