SSS 2011

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AS
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SSS 2011

AS
Suppose there are 3 alternatives x,y,z and four individuals 1,2,3,4

R1=(xy)z
R2=yzx
R3=z(xy)
R4=(xy)z

then set of pareto-optimal alternatives isa

a. x.y
b  x,z
c  y,z
d  none
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Re: SSS 2011

akanksha
the ans should be b
y,z
AS
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Re: SSS 2011

AS
could you explain?........
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Re: SSS 2011

mrittik
x & y are same preference for 2....and 1 has z...1 has y....so y,z
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Re: SSS 2011

suvidya patel
http://gen.lib.rus.ec dowload frm here:)
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Re: SSS 2011

Dreyfus
This post was updated on .
In reply to this post by AS
I think z is the only Pareto efficient allocation as if we deviate from z to:
y then 1,2,4 are all better off but 3 is worse off
x then 1nd 4 are better off but 2 and 3 are worse off
But when we take y as allocation and deviate to:
x then 1,2,3 will be indifferent and 2 will better off!
z then 2 and 3 will better off and 1nd 4 will worse off
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Re: SSS 2011

The Villain
I didn't get .How to approach such questions?Vaibhav or anyone else pls help
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Re: SSS 2011

akanksha
@ ron
see this..i guess ull get an idea..


http://discussion-forum.2150183.n2.nabble.com/Jnu-pareto-optimality-question-tp7589339.html;cid=1399950078116-439



meanwhile.. i have posted some doubt in jnu sis 2012.. can u plz help