Logic Questions

Oh, you guys are just mean ;).

incognito: Switching houses will not reveal whose boytoy's been indiscrete.

Drawmack: That is not the optimal solution. C'mon, you don't want all those brutally logical matriarchs to think you can't keep up with them, do you?

While everyone's figuring that one out, anyone want to throw out some other riddles or puzzles?
 

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seasong said:
During a particularly troubled time, the queen became troubled by the constant rumors of infidelity by husbands. Everyone knew who was being unfaithful... except the wives.

Thirty-nine silent nights followed the queen's announcement. On the fortieth night, shots were heard.

How many unfaithful husbands were there, and how did the women know? [/B]
I have cut it down to the bare minimum.

Let us assume you are the wife of an unfaithful husband.

You know about every unfaithful husband except your own.

That means you know about (N-1) unfaithful husbands where N is the total number of unfaithful husbands.

You know there is at least one unfaithful husband.

Therefore, if you know of no unfaithful husband (i.e., yours is the only one), you would immediately deduce that he is the one and kill him that first night.

If there were no shots the first night, that indicates that EVERY wife knows of at least one unfaithful husband, so the number of unfaithful husbands must be greater than one.

Thus, if there are no shots on the first night, you know there are at least two unfaithful husbands. If you only know of one, your husband is, by default, #2. You shoot him. (incidentally, so does the other wife - 2 shots).

If there are no shots the first two nights, you know there are at least three unfaithful husbands. If you know of only two, your husband is, by default, #3. You shoot him (so do the other two, having arrived at the same conclusion - 3 shots).

Repeat ad nauseum. Thus, you go until N wives (the number with unfaithful husbands) realize that they all have unfaithful husbands, as N-1 nights went by without any shooting and they only know of N-1 unfaithful men.

Thus the answer is 40 - and the women who knew of 39 unfaithful husbands were the ones who executed their husbands (the women who knew of 40 unfaithful husbands then knew their husbands were faithful).

--The Sigil

Edit - fixed a typo (put faithful where I should have put unfaithful) and added the not about 3 shots. Edits are in italics.
 
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The one who makes it doesn't want it.
The one who buys it doesn't need it.
The one who needs it doesn't know it.
What is it?

What is the next number in this series?
32;256;8,192;2,097,152


Once a turn always,
twice a turn rarely,
thrice a turn never.

What is reffered to and what is being turned?
 



Drawmack said:
The one who makes it doesn't want it.
The one who buys it doesn't need it.
The one who needs it doesn't know it.
What is it?
A coffin. That's an old chestnut :D.

Edit: DOH!
 
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Drawmack said:
What is the next number in this series?
32;256;8,192;2,097,152
17,179,869,184

Why?
Each number is 2^(add the exponents of the two previous terms)

Alternatively, 8192 is 8*32
2097152 is 32*256 (multiply terms N-2 and N-3 to get term N)

--The Sigil
 


Drawmack said:
Once a turn always,
twice a turn rarely,
thrice a turn never.

What is reffered to and what is being turned? [/B]
I have to think wood is being turned.

I'm not familiar enough with the process of wood turning to know what is done once or twice, but I'll throw out "steaming" and "staining" as possibilities.

--The Sigil
 

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