Question: Let > = be a weak preference that is complete, reflexive, and transitive. In the class, we defined, based on > = , ( a

Let
>
=
be a weak preference that is complete, reflexive, and transitive. In the
class, we defined, based on
>
=
,
(
a
)
the indifference relation
as: B
1
B
2
if
B
1
>
=
B
2
and B
2
>
=
B
1
; and
(
b
)
the strict preference relation
>
as: B
1
>
B
2
if
B
1
>
=
B
2
and B
2
not
>
=
B
1
.
(
i
)
is > complete, reflexive, and transitive?

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