"Six gnomes will be eaten one at a time by a troll and have different colored hats..."

LITERALLY please fuck ALL the way off. Entirely.

Just counter with another puzzle, like this classic:

A hundred prisoners are each locked in a room with three pirates, one of whom will walk the plank in the morning.

Each prisoner has 10 bottles of wine, one of which has been poisoned; and each pirate has 12 coins, one of which is counterfeit and weighs either more or less than a genuine coin.

In the room is a single switch, which the prisoner may either leave as it is, or flip.

Before being led into the rooms, the prisoners are all made to wear either a red hat or a blue hat; they can see all the other prisoners' hats, but not their own.

Meanwhile, a six-digit prime number of monkeys multiply until their digits reverse, then all have to get across a river using a canoe that can hold at most two monkeys at a time. But half the monkeys always lie and the other half always tell the truth.

Given that the Nth prisoner knows that one of the monkeys doesn't know that a pirate doesn't know the product of two numbers between 1 and 100 without knowing that the N+1th prisoner has flipped the switch in his room or not after having determined which bottle of wine was poisoned and what colour his hat is, what is the solution to this puzzle?

@Fast-Nop What the actual fuck? I've never seen a puzzle so complex that it makes me want to just give up on everything.

Fuck man, that hurt my fucking brain

@infernalempress that's the point of this puzzle. I'm not smart enough to solve even a fraction of that crap, but on the other hand, I am at least smart enough not to ask such shit puzzles in a professional context in the first place. ^^

@Fast-Nop @Fast-Nop Its like counting panncakes on the roof! Nothing makes sense!

@Fast-Nop it seems possible if you just solve it a layer at a time, but it's not. I checked. There's not enough info.