 Howard’s (1989,1992) identification of outcome independence with a separability condition has proved controversial, as has Teller’s (1989) claim that violations of Bell inequalities are no longer puzzling if one embraces (physical) relational holism (Laudisa 1995; Berkowitz 1998; Henson 2013). Winsberg and Fine (2003) object that separability requires only that the conditional joint probabilities be determined as some function of the marginal probabilities, whereas outcome independence arbitrarily restricts this to be the product function. By allowing other kinds of functional dependence they are able to construct models of experiments whose results would exhibit violations of Bell inequalities. They claim that these models are both local and separable even though they violate outcome independence. But Fogel (2007) presents alternative formalizations of the separability condition, of which several indeed imply outcome independence. The view that violations of outcome independence are consistent with relativity theory, while violations of parameter independence are not, has also been criticized (Jones &amp; Clifton 1993; Maudlin 2011). But Myrvold (2016) has responded by arguing that locally-initiated state-vector collapse in violation of outcome dependence may be perfectly compatible with relativity.