“…Liar sentences can be used to show that no classical evaluation satisfies NAÏVETÉ. For suppose that a classical evaluation e satisfies NAÏVETÉ, let λ be the sentence ¬Tr( λ ), Leitgeb, & Welch (2003), Halbach & Horsten (2006), Priest (2006), Cieśliński (2007), Field (2008), Beall (2009), Horsten (2009), Zardini (2011), Cobreros, Égré, Ripley, & van Rooij (2013), Field (2013), Nicolai & Rossi (2018), Murzi & Rossi (2019)). Moreover, the analysis of paradoxes has been instrumental to determine the expressive power of theories of truth (see e.g., Ketland (2003), Beall (2006Beall ( , 2007aBeall ( , 2007b, Cook (2007), Field (2007), Leitgeb (2007), Maudlin (2007), Priest (2007), Restall (2007), Scharp (2007), Simmons (2007), Shapiro (2011), Scharp (2013), Rossi (2019)). Finally, the investigation of semantic paradoxes has revealed connections between theories of truth and questions concerning coding, circularity, self-reference, and nonwell-foundedness (see e.g., Yablo (1985), Gaifman (1988), McCarthy (1988), Visser (1989), Gaifman (1992), Yablo (1993), Priest (1997), Yi (1999), Gaifman (2000), Beall (2001),…”