 Some philosophers have rejected the seemingly either-or nature of the debate between Wallace and Fraser to embrace more pluralistic views. On these pluralistic views, different formulations of QFT might be appropriate for different philosophical questions. Baker (2016) advocates that AQFT or LQFT should be trusted in domains of inquiry where their idealizations are unproblematic. For example, if the domain to be interpreted is the Standard Model, then LQFT is the appropriate framework. Swanson (2017) analyzes LQFT, AQFT, and Wightman QFT and argues that all three approaches are complementary and have no deep incompatibilities. LQFT supplies various powerful predictive tools and explanatory schemas. It can account for gauge theories, the Standard Model of particle physics, the weak and strong nuclear force, and the electromagnetic force. However, the collection of calculational techniques are not all mathematically well-defined. LQFT provides QFT theories at only certain length scales and cannot make use of unitarily inequivalent representations since LQFT uses cutoffs which renders all representations finite dimensional and unitarily equivalent by the Stone-von Neumann theorem. Axiomatic QFT is supposed to provide a rigorous description of fundamental QFT at all length scales, but that conflicts with the effective field theory viewpoint where QFT is only defined for certain lengths. But if axiomatic QFT capture what all QFTs have in common, then effective field theories should be captured by it as well. Axiomatic QFT gives a precise regimentation of LQFT, but it is unclear if axiomatic QFT is fully faithful to the LQFT picture. Within the axiomatic approach, Wightman QFT has many sophisticated tools for building concrete models of QFT in addition to rigorously proving structural results like the PCT theorem and the spin statistics theorem. But Wightman QFT relies on localized gauge-dependent field operators that do not directly represent physical properties. AQFT might provide a more physically transparent gauge-free description of QFT. It has topological tools to define global quantities like temperature, energy, charge, particle number which use unitarily inequivalent representations. But AQFT has difficulty constructing models. While LQFT is more mathematically amorphous, there are recent algebraic constructions of low dimensional interacting models with no known Lagrangian, which suggest that AQFT is more general than LQFT (Swanson 2017, p. 5). However, LQFT provides constructive QFT with guidance on correctly building models corresponding to Lagrangians particle physicists use with great empirical success (Hancox-Li 2017, p. 353).