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Stress Removal

Riddles!!

18 min read

This thread's last reply is from September 4, 2006, 8:11 PM UTC. Software, malware, and removal-tool advice below may be out of date — treat specific steps and download links with caution.

A few of mine...

1. Here on earth it is true, yesterday is always before today; but there is a place where yesterday always follows today. Where?

2. What 8 letter word contains only one letter?
1. Dictionary

2. Envelope
What is an 8-letter word that contains KST in the middle, in the beginning, and at the end?


is the answer an inkstand .
yep Chris...you got them :)
nice :)
"Avohir" wrote:Most of you probably dont know me... I'm from SWI and i lurk #privacy, but when i saw the riddle thread, i couldn't resist popping in with a favorite of mine


There is a monastary in which the ihabitants, an order of perfectly logical monks, have taken vows of silence, and have sworn not to communicate with each other in any other way. There are also no mirrors or other reflective surfaces in the monastary. One day a demon comes to the monastary and marks a number of monks in the night. A monk marked by the demon will have 666 shown on his forehead. The next morning a stranger arrives, says "a number of you are marked" and leaves. The monks, being devout monks will kill themselves during the night if they know they are marked.
On the first night, none killed themselves
On the second night, none killed themselves
On the third night, none killed themselves
On the fourth night, none killed themselves
On the fifth night, a number of monks killed themselves

how many monks were marked and how do you know?
(yes it is solveable, no theres no 'trick' its pure logic, nothing to do with it being a monastary)


Has anyone solved this :?:
I forgot I'd posted that here... I'll subscribe to the topic if anyone wants to ask questions about it
Think you better put us out of our missery.
never ;)
"Avohir" wrote:Most of you probably dont know me... I'm from SWI and i lurk #privacy, but when i saw the riddle thread, i couldn't resist popping in with a favorite of mine


There is a monastary in which the ihabitants, an order of perfectly logical monks, have taken vows of silence, and have sworn not to communicate with each other in any other way. There are also no mirrors or other reflective surfaces in the monastary. One day a demon comes to the monastary and marks a number of monks in the night. A monk marked by the demon will have 666 shown on his forehead. The next morning a stranger arrives, says "a number of you are marked" and leaves. The monks, being devout monks will kill themselves during the night if they know they are marked.
On the first night, none killed themselves
On the second night, none killed themselves
On the third night, none killed themselves
On the fourth night, none killed themselves
On the fifth night, a number of monks killed themselves

how many monks were marked and how do you know?
(yes it is solveable, no theres no 'trick' its pure logic, nothing to do with it being a monastary)


how many monks were marked

a number of them

how do you know?

coz you told us
lol, good answer, but no. The answer is an integer 0 or greater
The answer is 0 because there is no way for the monks to know they are marked(if any of them are marked) so none of them will kill themselves.
"random/random" wrote:The answer is 0 because there is no way for the monks to know they are marked(if any of them are marked) so none of them will kill themselves.


wrong
Hmmmm.

Cannot cheat - Google has only this topic and one at g2g which has not had one reply since last April.
4 marked monks killed themselves on day 5. ;)