We construct quantifiable generalisations of Leggett-Garg tests for macro/ mesoscopic realism and noninvasive measurability that apply when not all outcomes of measurement can be identified as arising from one of two macroscopically distinguishable states. We show how quantum mechanics predicts a negation of the LG premises for proposals involving ideal-negative-result, weak and quantum non-demolition measurements on dynamical entangled systems, as might be realised with two-well Bose-Einstein condensates, path-entangled NOON states and atom interferometers.Schrodinger raised the apparent inconsistency between macroscopic realism and quantum macroscopic superposition states [1]. Leggett and Garg (LG) suggested to test macroscopic realism against quantum mechanics in an objective sense by comparing the predictions of quantum mechanics with those based on two very general classical premises [2]. The first premise is macroscopic realism (MR), that a system which has two macroscopically distinguishable states available to it is at any time in one or other of the states. The second premise is noninvasive measurability (NIM), that for such a system it is possible to determine which state the system is in, without interfering with the subsequent evolution of that system.Leggett and Garg showed how the two premises constrain the dynamics of a two-state system. Considering three successive times t 3 > t 2 > t 1 , the variable S i denotes which of the two states the system is in at time t i , the respective states being denoted by S i = +1 or −1. The LG premises imply the LG inequality [2,3] LG