 We pause to mention DLiar as it is connected with another important paradox: Curry’s paradox, which involves conditionals that say of themselves only that if they (the conditional itself) are true, so too is some absurdity (e.g., ‘if this sentence is true, then \(1 = 0\)’ or ‘if this sentence is true, everything is true’ or so on). At least in languages where the conditional is the material conditional, and so \(A \supset B\) is equivalent to \(\neg A \vee B\), DLiar is equivalent to the Curry sentence ‘DLiar is true \(\supset 1 = 0\)’. Though this may set up some relations between the Liar and Curry’s paradox, we pause to note an important difference. For the Curry paradox is most important where the conditional is more than the material conditional (or some modalized variant of it). In such settings, the Curry paradox does not wear negation on its sleeve, as DLiar does. For more information, consult the entry on  Curry’s paradox.