SOLUTION: Construct a proof using any basic rules and replacement rules.
1.(A v F) horseshoe ~(B • ~G)
2.~(B horseshoe G)
3.~S horseshoe (~T horseshoe A)
4.T horseshoe F
The conclusio
Algebra ->
Proofs
-> SOLUTION: Construct a proof using any basic rules and replacement rules.
1.(A v F) horseshoe ~(B • ~G)
2.~(B horseshoe G)
3.~S horseshoe (~T horseshoe A)
4.T horseshoe F
The conclusio
Log On
Question 917547: Construct a proof using any basic rules and replacement rules.
1.(A v F) horseshoe ~(B • ~G)
2.~(B horseshoe G)
3.~S horseshoe (~T horseshoe A)
4.T horseshoe F
The conclusion is ~(S horseshoe ~B)
I would appreciate the rest of the work for this problem as soon as possible, thanks! Answer by Edwin McCravy(20054) (Show Source):
We can't tell whether your horseshoes are like this: ᑌ, which has code
or like this: ᑎ, which has code
Both look like horseshoes. If you don't use those symbols, you'll do
better saying "union" and "intersection".
Edwin
