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but isn't 1/2/3/4=(1/2) * (4/3) =2 because 0,5/0,25=2...
so z=1/1/1/c= c?
and is more generally 1/1/b = 1/(1/b) = b OR (1/1)/(1/b)=(1/1)/b=1/b?
Karlfurt,
Dont panic, we're probably just all a bit more used to the way things are written on this forum than you are.
By the way, 1/2/3/4=(1/2) * (4/3) = 4/6 not 2
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Don't worry for me, I don't panic at all. I just cannot see how you guys can say that 1/1/1/C =1/C. and you are right, I've made a silly mistake. So if you agree that
1/2/3/4 = 1/2 . 4/3 = 4/6, how can you say that 1/1/1/c = 1/c and not c!
Really, there is something here I cannot understand!
I think if you look at the context of the question then you can see what is most likely being asked and the progression of x, y and z ie 1/a........1/1/b or 1/(1/b)........1/(1/(1/c))
but isn't 1/2/3/4=(1/2) * (4/3) =2 because 0,5/0,25=2...
so z=1/1/1/c= c?
and is more generally 1/1/b = 1/(1/b) = b OR (1/1)/(1/b)=(1/1)/b=1/b?
Karlfurt,
Dont panic, we're probably just all a bit more used to the way things are written on this forum than you are.
By the way, 1/2/3/4=(1/2) * (4/3) = 4/6 not 2
Don't worry for me, I don't panic at all. I just cannot see how you guys can say that 1/1/1/C =1/C. and you are right, I've made a silly mistake. So if you agree that
1/2/3/4 = 1/2 . 4/3 = 4/6, how can you say that 1/1/1/c = 1/c and not c!
Really, there is something here I cannot understand!
Show more
Hi kalfurt ... Following your PM, I will try to give my view on it
To me, I prefer to see the problem with a function f(x) = 1/x.
So, we have :
o x = f(a) = 1/a
o y = f(f(b)) = 1/(1/b) = 1/1/b = b
o z = f(f(f(c))) = 1/(1/(1/c)) = 1/1/1/c = 1/c
As well, the bold section should be :
1/2/3/4 = 1/[2 * (4/3)] as 4/3 = 1/[3/4] = 1/3/4 and so 2*4/3 = 2*1/[3/4] = 2/3/4
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Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.