physics, mathematical physics, philosophy of physics
theory (physics), model (physics)
experiment, measurement, computable physics
Axiomatizations
Tools
Structural phenomena
Types of quantum field thories
standard model of particle physics
photon - electromagnetic field (abelian Yang-Mills field)
matter field fermions (spinors, Dirac fields)
hadron (bound states of the above quarks)
minimally extended supersymmetric standard model
bosinos:
Exotica
Physical bodies interact. The effects of binary interactions between point particles are known to be summarizable in vector quantities called forces applied to any body in an interaction; namely the forces on one body from each of several other bodies add up as vectors and such vector sum of forces on the body is proportional to the acceleration of the body (hence Newton's second law $F = m a$ is not a definition of force but a real law).
Thus force is a vector-like quantity which is a manifestation of the interaction between bodies. If body $A$ acts with force $F$ on body $B$ then $B$ acts on $A$ with the force $-F$ of the opposite vector value. These two forces do not cancel as they act on different bodies and at different points in space, though they are along the same line.
Sometimes one abstracts the forces on a system of bodies from the background by “potential energy” of the particles. Then the background acts on each particle with a force equal to the negative gradient of the potential energy.
In quantum field theory the forces appear mediated by particles which get exchanged between the bodies in interaction. For example, the strong nuclear force is mediated by gluons. There are 4 known fundamental forces in nature and all others are derived from them: the electromagnetic?, weak, strong and gravitational force; and the first three are unified in the standard model of particle physics.
In nuclei there are also effective forces which are not of vector but of tensorial nature, and effective forces involving more than two bodies. But such quantum systems are far from classical mechanical systems.