We construct particle-like solutions in Einstein-scalar-Gauss-Bonnet theories in four spacetime dimensions, representing globally regular spacetime manifolds. The scalar field diverges at the origin, but the effective stress-energy tensor is free from pathologies. We determine their domain of existence and compare with wormhole solutions, black holes and Janis-Newman-Winicourt-Wyman (JNWW) solutions, also known as Fisher solution. Many of the particle-like solutions represent ultracompact objects, featuring a lightring and echos.Introduction.-In flat space time, numerous field theories possess non-perturbative localized solutions, describing particle-like objects, often simply termed solitons (see e.g. [1]). Famous examples are magnetic monopoles, Skyrmions and Q-balls. Typically, these solitons can be promoted to self-gravitating particle-like solutions, when coupled to Einstein gravity. But gravity also allows for similar particle-like solutions, that do not have a flat space time limit (see e.g. [2]). Yet the quest for particle-like solutions in gravity is in fact much older and was widely discussed in the context of geons by Wheeler and Brill and collaborators [3][4][5].Here we continue this quest for particle-like solutions in gravity, studying, however, generalized gravitational theories that are motivated from a quantum gravity perspective and include higher-curvature contributions in the action in the form of the quadratic Gauss-Bonnet (GB) term [6][7][8]. In four space-time dimensions, the coupling to a scalar field then leads to a class of Einstein-scalar-Gauss-Bonnet (EsGB) theories, characterized by the choice of the coupling function. EsGB black holes and their properties have been widely studied already, revealing new phenomena, like a minimum mass [9] or the violation of the Kerr bound [10] in the case of an exponential coupling function and, more recently, the presence of scalarization and the emergence of novel solutions with scalar hair for more general coupling functions [11][12][13][14][15][16].The presence of the GB term generalizes the field equations such that, when included on the right-hand side of the equations, an effective stress energy tensor arises, that may lead to violations of the energy conditions. Interestingly, such EsGB theories then give rise to wormhole solutions, that -in stark contrast to General Relativity (GR) -do not need any form of exotic matter [17][18][19]. Therefore, the presence of this plethora of new phenomena arising in EsGB theories makes one wonder whether gravitational geons, and thus particle-like solutions featuring a completely regular space-time should not be another astounding feature of these theories.Here we show that, for a set of coupling functions, this is indeed the case, by constructing numerous families of particle-like solutions, that possess a globally regular asymptotically flat metric and an everywhere regular effective stress energy tensor, although the scalar field of the solutions diverges at the center. We explore the solution space of t...