Well beyond the application frameworks in which these systems find place as devices, the basic concepts that govern FP resonators constitute the starting point from which a new look over a variety of phenomena can be thrown. For example, the framework of the Fabry-Perot interferometry has been fruitfully conceptualized in quantum physics, [6][7][8] while Fabry-Perot-resonances-based theories have been employed to explain phenomena like Klein backscattering and tunneling, [9,10] or as an innovative platform for Metal-Organic-Framework (MOF) chemical sensing, and in metrology. [11] In its basic form, an optical resonator requires the presence of two reflective elements (mirrors) separated by a transparent layer. [1] The main role of the two mirrors is to fix a peculiar symmetry to the waves allowed to travel within the cavity, by forcing their modulus to be very close to zero on both of them. Waves traveling within the resonator are, therefore, standing waves. In this context, the fundamental laws governing the resonators can be straightforwardly derived together with all their characteristic parameters (quality factor, finesse, free-spectral-range, etc.).The materials of choice for the mirrors can be either dielectrics, as in the case for the so-called etalons, or metallics. When metals are used, the resonator is usually defined as a metaldielectric-metal (MDM) system, widely employed in frontiers research areas associated to nanotechnology, such as plasmonics and metamaterials. [12][13][14][15][16][17][18][19][20][21][22][23][24][25][26][27] A metamaterial response is achieved in the quasi-static regime, namely a regime in which the size of the layers is far smaller than the wavelength, [28] while a resonant behavior arises if the thickness of the cavity is comparable to the considered wavelength. [1,29] In this latter case, the MDM structure can be described with the FP formalism. MDM resonators have been recently found to be able to steer and polarize the spontaneous emission of embedded fluorophores, [30] a task that is usually accomplished by engineering specific sophisticated quantum optical diodes or, even, nonlinear elements. [31,32] Their straightforward fabrication, high quality factor (Q), and small modal volume, makes MDM systems often the first choice in light-matter quantum-electrodynamics experiments, where high Q resonances are needed to investigate the atomcavity interaction regime. [33][34][35][36][37][38][39] It is however true that, in order to optimize the quality factor of an MDM Fabry-Perot resonator, the thickness of the metallic mirrors has to be kept significantly Strong light-matter interaction is usually achieved by embedding a gain medium in a high-quality (Q)-factor cavity made with thick external mirrors. The high reflectivity of the mirrors poses, therefore, a trade-off between pump radiation coupling efficiency and high Q-factor, thus preventing the use of optical cavities in photonic contexts where the photosensitive element necessitates to be readily accessible. Here, this long-s...