₦airaland Forum

annnikky:
Afterwards he meets another two
aborigines. One says: "I am a Swindlecant
or the other one is an Honestant."
Who are they?

They are "Aborigines".

This question is kinda confusing. If the other is really a honestant, the person who replied cant still be assumed to be a Honestant because a Honestant will never lie as per his first statement. And a Swindlecant will never say I am as Swindlecant(Liar). So they are probably just two Aborigines.

annnikky:
Our gringo displeased the sovereign with his
intrusive questions and was condemned to
death. But there was also a chance to save
himself by solving the following logic
problem. The gringo was shown two doors -
one leading to a scaffold and the second
one to freedom (both doors were the same)
and only the door guards knew what was
behind the doors. The sovereign let the
gringo put one question to one guard. And
because the sovereign was an honest man
he warned that one guard is a Swindlecant.
What logic question can save the gringo's
life?
You probably remember the answer from
the very first problem on this page, don't
you

"If i ask the other guard, which door will he point to?"

4kings:
They are "Aborigines".

This question is kinda confusing. If the other is really a honestant, the person who replied cant still be assumed to be a Honestant because a Honestant will never lie as per his first statement. And a Swindlecant will never say I am as Swindlecant(Liar). So they are probably just two Aborigines.

Hmmmmm... Confusing.... Yeah buh check out d sol.
So if A was a swindlecant, then his statement
would be false (thus A would have to be an
honestant and B would have to be a
swindlecant). However, that would cause a
conflict which implicates that A must be an
honestant. In that case at least one part of his
statement is true and as it can't be the first
one, B must be an honestant, too.

4kings:
"If i ask the other guard, which door will he point to?"

Yeah correct

Once upon a time, there was a girl named
Pandora, who wanted a bright groom so she
made up a few logic problems for the
wannabe. This is one of them.
Based upon the inscriptions on the boxes
(none or just one of them is true), choose
one box where the wedding ring is hidden.

Golden box
The ring is in
this box.

Silver box
The ring is not
in this box.

Lead box
The ring is not
in the golden
box.

And here is the second test. At least one
inscription is true and at least one is false.
Which means the ring is in the...
Golden box
The ring is not
in the silver
box.

Silver box
The ring is not
in this box.

Lead box
The ring is in
this box.

annnikky:
Once upon a time, there was a girl named
Pandora, who wanted a bright groom so she
made up a few logic problems for the
wannabe. This is one of them.
Based upon the inscriptions on the boxes
(none or just one of them is true), choose
one box where the wedding ring is hidden.

Golden box
The ring is in
this box.

Silver box
The ring is not
in this box.

Lead box
The ring is not
in the golden
box.

The Lead box

annnikky:
Our gringo was lucky
and survived. On his
way to the pub he met
three aborigines. One
made this statement: "We are all
Swindlecants." The second one concluded:
"Just one of us is an honest man."
Who are they?

The Second one is the Honestant.
And the other two are Swindlecants.

4kings:
The Lead box

Yeah u're correct buh d ring is in which box?

4kings:
The Second one is the Honestant.
And the other two are Swindlecants.

Hmmmmm... U're wrong

annnikky:
Yeah u're correct buh d ring is in which box?

The Lead box

annnikky:
Hmmmmm... U're wrong

4kings:

Am sori baby

4kings:
The Lead box

Nope... Wrong again

annnikky:
Hmmmmm... U're wrong

All can't be Swindlecants, else the logic is flawed. (A swindlecant cant say he is a liar, and a honestant cant say he is a liar)

If the second one is right, that will make the third or first one a Honestant. But the Second one will also be telling the truth, which cannot be so. Therefore the second one is a Honestant.

Since the third one cant be a Honestant, so as not to contradict the second one, he is therefore a Swindlecant.

If statement 2&3 / 2or3 is correct, then the first guy is indeed a Swindlecant.

annnikky:
Am sori baby

If i'm still wrong, then what's the sol

4kings:
All can't be Swindlecants, else the logic is flawed. (A swindlecant cant say he is a liar, and a honestant cant say he is a liar)

If the second one is right, that will make the third or first one a Honestant. But the Second one will also be telling the truth, which cannot be so. Therefore the second one is a Honestant.

Since the third one cant be a Honestant, so as not to contradict the second one, he is therefore a Swindlecant.

If statement 2&3 / 2or3 is correct, then the first guy is indeed a Swindlecant.




If i'm still wrong, then what's the sol

The first one must be a swindlecant
(otherwise he would bring himself into a liar
paradox), and so (knowing that the first one is
lying) there must be at least one honestant
among them. If the second one is lying, then
(as the first one stated) the third one is an
honestant, but that would make the second
one speak the truth. So the second one is an
honestant and C is a swindlecant.

annnikky:
The first one must be a swindlecant
(otherwise he would bring himself into a liar
paradox), and so (knowing that the first one is
lying) there must be at least one honestant
among them. If the second one is lying, then
(as the first one stated) the third one is an
honestant, but that would make the second
one speak the truth. So the second one is an
honestant and C is a swindlecant.

Then i'm correct na!!!!!
The first and third are Swindlecants and the Second Honestant!!!

4kings:
Then i'm correct na!!!!!
The first and third are Swindlecants and the Second Honestant!!!

annnikky:

Gotcha, the second time!!!

4kings:
Gotcha, the second time!!!

HHahahhahaha.. Ok oooo
Then back to d golden box

annnikky:
HHahahhahaha.. Ok oooo
Then back to d golden box

The Silver box.

4kings:
The Silver box.

Yeah correct

Alice came across a lion and a unicorn in a
forest of forgetfulness. Those two are
strange beings. The lion lies every Monday,
Tuesday and Wednesday and the other days
he speaks the truth. The unicorn lies on
Thursdays, Fridays and Saturdays, however
the other days of the week he speaks the
truth.
Lion: Yesterday I was lying.
Unicorn: So was I.
Which day did they say that?

Lion said: Yesterday I was lying and two
days after tomorrow I will be lying again.
Which day did he say that?

annnikky:
Alice came across a lion and a unicorn in a
forest of forgetfulness. Those two are
strange beings. The lion lies every Monday,
Tuesday and Wednesday and the other days
he speaks the truth. The unicorn lies on
Thursdays, Fridays and Saturdays, however
the other days of the week he speaks the
truth.
Lion: Yesterday I was lying.
Unicorn: So was I.
Which day did they say that?

The Lion said that on Thursday - the day he says the truth - and the unicorn lied .

annnikky:
Lion said: Yesterday I was lying and two
days after tomorrow I will be lying again.
Which day did he say that?

Monday

KingEbukasBlog:
The Lion said that on Thursday - the day he says the truth - and the unicorn lied .

Wrong try again

KingEbukasBlog:
Monday

Yeah correct

annnikky:
Yeah correct

I think you've got it all mixed up? The answer to the first part of the question is Thursday. The second part is Monday.

PS: I DON MISSSSS!!!! Busy busy day today.

emorse:
I think you've got it all mixed up? The answer to the first part of the question is Thursday. The second part is Monday.

PS: I DON MISSSSS!!!! Busy busy day today.

D first is wrong while d sec is right

There are people and strange monkeys on
this island, and you can not tell who is who.
They speak either only the truth or only lies.
Who are the following two guys?
A: B is a lying monkey. I am human.
B: A is telling the truth.

Three goddesses were sitting in an old
Indian temple. Their names were Truth
(always telling the truth), Lie (always lying)
and Wisdom (sometimes lying). A visitor
asked the one on the left: "Who is sitting
next to you?"
"Truth," she answered.
Then he asked the one in the middle: "Who
are you?"
"Wisdom."
Lastly, he asked the one on the right: "Who
is your neighbor?"
"Lie," she replied.
And then it became clear who is who.