Hello all,

I've come up with an alternative set comprehension for the former.

Is my expression right?

Thanks very much guys!

ssharish

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- Oct 19th 2011, 02:37 PM #1

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## Comperhension

Hello all,

I've come up with an alternative set comprehension for the former.

Is my expression right?

Thanks very much guys!

ssharish

- Oct 20th 2011, 12:55 AM #2

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- Oct 20th 2011, 03:46 AM #3

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## Re: Comperhension

Hi emakarov, sorry about my previous post not using the right mathematical notation or the symbols. I made a small research on what commands to use to substitute the irrelevant.

And yes its a set comprehension problem which I was trying to solve.

Thanks a lot

ssharish

- Oct 20th 2011, 03:55 AM #4

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## Re: Comperhension

So, these are sets, not propositions. Then the notation is {x ∈ A | P(A)} for some set A and property P, not {∀x : A | P(x)}. Also, sets can be equal: A = B; the notation A ↔ B does not make sense for sets A and B.

I would write your statement as follows:

.

Note that the right-hand side uses the existential quantifier because the left-hand side uses disjunction.

- Oct 20th 2011, 04:23 AM #5

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