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ptex
Apr28-04, 02:16 PM
This is the example I am going by;
X={a,b,c,d} Y={c,d} C={b,c}
P(x)={{a,b,c},{a,b,d},{a,c,d}{b,c,d}
{a,b},{a,c},{a,d},{b,c},{b,d},{c,d},
{a},{b},{c},{d},{a,b,c,d},{}}
This next part I do not understand? AUY=BUY

A1={a,c,d},{a,c},{a,d},{a}
A2={a,b,c},{a,b,d},{a,d},{a,b,c,d}
A3={b,c,d},{b,c},{b,d},{b} (=elements of C)
Y={c,d},{c},{d}

What I would like to understand is how she came up with A1, A2, A3, and Y?
I know they are subsets but how?
I have been tring to figure this out for 3days and I just want to get it.
:confused: :confused: :confused: :confused: :confused:

mathman
Apr28-04, 04:36 PM
There is something missing in your problem statement. What are A and B?

ptex
Apr28-04, 05:12 PM
It says A & B = any one of the 16 subsets.

ptex
Apr29-04, 09:54 AM
Is that any help?

mathman
Apr29-04, 04:17 PM
If A and B are each any one of subsets, then AUY=BUY would not be true in many cases. For example A={a} and B={b}. The part called code, A1 etc., seems unrelated to the question before.