Master the art of analyzing, evaluating, and constructing arguments for the LSAT and beyond.
Some LSAT questions use multiple, nested, or tricky conditional relationships.
Formula: \(A \rightarrow B\), \(C \rightarrow eg B\), so \(C \rightarrow eg A\)
Linking multiple conditionals creates "chains" (\(A \rightarrow B \rightarrow C\)), letting you deduce new relationships.
Mastering these lets you untangle even the most complex LSAT setups and apply similar logic in real-life planning and troubleshooting.
\[A \rightarrow B, C \rightarrow eg B, \text{ so } C \rightarrow eg A\]
If you win the lottery, and if you buy a ticket, then you'll be rich. (Win lottery AND buy ticket → Rich)
No one can enter unless they have a ticket. (Not have ticket → Not enter; contrapositive)
Handle even the trickiest conditional logic like a pro.