We investigate relations between isotopies of Lagrangian tori and stabilized symplectic embeddings. An analogue of a conjecture of McDuff about stabilized embeddings holds for a relation on \( 4\) dimensional ellipsoids involving Lagrangian isotopies, at least if we assume certain Markov triples generate a complete list of the relevant Hamiltonian isotopy classes of monotone Lagrangian tori in the ball. This relation interpolates between the notions of symplectic and stabilized embeddings.