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#1142
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Could you please highlight with a red circle where you saw the skulls? This completely ruins my hypothesis about a crypt for the thrifty.

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Like a protection against drunkenness? If you can't get the key into the lock => that's enough alcohol for today? ))
Something along those lines. And it's also a good protection against guests who come to grab a couple of bottles. Each bottle has its own key.
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#1143
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Munich is only associated with beer and Oktoberfest. I bet they have a special beer reserved for this occasion.

Be strong. Believe
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#1144
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Arandor
Munich is only associated with beer.
Exactly, in the photo is the building Hofbräuhaus München - the "Court Brewery," which was visited at different times by famous political and cultural figures: Wolfgang Amadeus Mozart, Elisabeth of Bavaria, Vladimir Lenin with his wife Nadezhda Krupskaya, and Adolf Hitler. The latter even organized his party there over a mug of beer, and when they came to power, he celebrated this day with his party members at the Hofbräuhaus every year.
At the numerous requests of regular customers, in 1970, a large safe with lockable compartments was forged from iron, in which regulars store their personal clay beer mugs. The compartments in this safe are passed down by inheritance.
The closest thing to this, in my opinion, is Ment's answer about bank vaults. Ment, make a wish!)
..разым двазым трызым рызым пята лата сигерь мата локом боком крюк за крюк из бульмы бульма урюк..
Знание некоторых закономерностей освобождает от изучения многих фактов.
Мечты сбываются рано или поздно, так или иначе.
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#1145
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Two people want to flip a coin to decide something, but they know the coin is biased – the probability of getting heads and tails is different. The question is: how can they flip a coin fairly? Assume that the players don't know the exact probabilities, and determining them would be time-consuming and difficult.
 

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#1147
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Take a regular coin and flip it to decide.
They don't have regular coins; the engraver in the country is cross-eyed.
Another option is to use "rock, paper, scissors."
Could you elaborate?
 

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#1148
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Two people want to flip a coin to decide something, but they know the coin is biased – the probability of getting heads and tails is different. The question is – how can they flip a coin? Assume that the players don't know the exact probabilities, and figuring them out would be time-consuming and difficult.
They don't have a normal coin.
Where in the problem statement does it say that they only have one coin, and that it's biased?

Regarding "rock-paper-scissors," it's a simple game of chance, equivalent to flipping a coin. Whoever had the stronger strategy won.
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#1149
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Where in the problem statement does it say that they only have one coin, and that it's crooked?
And where does it say that they have one? )
Regarding "rock-paper-scissors," it's all very simple here; it's a game of chance equivalent to flipping a coin. Whoever had the stronger option won.
Ah, so it's a trick with the conditions... Yes, I didn't even include the point that a coin must be used. Well, I'll give you credit for that.
If using a coin, here's a suggestion: flip the coin twice. Player 1 wins if it lands on heads-tails. Player 2 wins if it lands on tails-heads. In all other cases, the experiment is repeated.
Also, if there's no information about which side is more likely to appear, you can simply flip the coin in the usual way, and the randomness will be in choosing which side of the coin each player takes. That's the idea.
Neyra?
 

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#1150
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Ment
Two people want to flip a coin, but they know the coin is "biased" – the probability of getting heads and tails is different. The question is – how can they flip a coin? Assume that the players do not know the exact values of the probabilities, it would take a long time and be difficult to find them, etc.
That is, they don't even know which side has a higher probability? Then it's simple. One flips the coin, but doesn't show the result to the other. The other chooses "heads" or "tails". If they guess correctly, they win; if not, they lose.

Added 4 minutes later

Ничто не возникает из ничего и ничто не пропадает бесследно.
Если где-то чего-то убудет, то в другом месте добавится.

(Закон сохранения).

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#1151
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Ment
Two people want to flip a coin to decide something, but they know the coin is "biased" – the probability of getting heads and tails is different. The question is: how can they flip a coin fairly? Assume the players don't know the exact probabilities, and it would be time-consuming and difficult to determine them.
One way is for each person to perform a series of ten flips. Whoever gets more heads wins the coin flip. If they get the same number of heads, they flip again. This way, the probability that one of them will get more heads than the other will be 50%, just like with a single flip of a normal coin.

Added 2 minutes later
Another option is for both to keep flipping until they get different results. This will determine who wins.
Всё не так плохо как Вы думаете. Всё намного хуже!
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#1153
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It seems to me that Ment already wrote the answer himself.
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#1154
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As far as I can tell, he credited Ney's answer, which bypassed the conditions. So, I wrote my own answer, but it's a riddle for Ney.
..разым двазым трызым рызым пята лата сигерь мата локом боком крюк за крюк из бульмы бульма урюк..
Знание некоторых закономерностей освобождает от изучения многих фактов.
Мечты сбываются рано или поздно, так или иначе.
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#1155
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Neyra, did you die or something?

Come on, ask something about the undead.
Смысла нет, но вы держитесь там. Удачи, здоровья, хорошего настроения!
И пока в кармане пачка милкиуэйев - значит все не так уж плохо на сегодняшний день



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#1156
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I didn't think my answer would be accepted. I was recently released, and then this happened:

Two acquaintances met after a long time, and one asked:
- How are you?
- I'm doing well, raising two children, and I'm going to pick them up from daycare.
- How old are they?
- The product of their ages is equal to the number of pigeons in front of us.
- Hmm... but I don't have enough information.
- The older child looks like their mother.
- I see, the ages of your children are... (answer)
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