Fermions have four properties: charge, spin moment, mass and gravitational field.
1) Why don't we consider the spin moment as an effect of "magnetic charge", so that we don't need to look for magnetic monopoles [1][2][3].
2) If this is correct, we can divide the four properties into two pairs, charge e, magnetic charge g [4]; mass m and gravitational field G.
3) We will find that e and g are inseparable (except, it seems, for neutrinos) and m and G are definitively inseparable. e satisfies Gauss's theorem for the electric field and g can likewise satisfy Gauss's law for the magnetic field, as long as it appears in bipolar form.
4) So, why four properties instead of one or more? In what way and in what relationship would these four properties be set in one?
[1] Dirac, P. A. M. (1931). "Quantised singularities in the electromagnetic field." Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character 133(821): 60-72.
[2] Acharya, B., J. Alexandre, P. Benes, K. S. Babu and etl. (2021). "First Search for Dyons with the Full MoEDAL Trapping Detector in 13 TeV p p Collisions." Physical Review Letters 126(7): 071801.
[3] Preskill, J. (1984). "Magnetic monopoles." Annual Review of Nuclear and Particle Science 34(1): 461-530.
[4] Dirac, P. A. M. (1948). "The theory of magnetic poles." Physical Review 74(7): 817.
Keywords: Fermion, Charge, Monopole, magnetic charge, Spin moment, Gauss's law, Maxwell equation, MoEDAL, Standard Model.