 Kripke’s theory circumvents the liar paradox by assigning it the value undefined. An alternative way to circumvent the liar paradox would be to assign it the value both true and false in a suitable paraconsistent logic. This would be the correct solution according to the dialetheist view, cf. Section 2. One of the simplest paraconsistent logics is LP, which is a three-valued logic with the same truth tables as Kleene’s strong three-valued logic presented above—the only difference is that the third truth value is interpreted as both true and false rather than undefined. A reason for preferring a paraconsistent logic over a partial logic is that paradoxical sentences such as the liar can then be modelled as true contradictions (dialetheia) rather than truth-value gaps. We refer again to the entries on  dialetheism  and  paraconsistent logic  for more information.