We answer to 72 frequently asked questions about theories of multifractional
spacetimes. Apart from reviewing and reorganizing what we already know about
such theories, we discuss the physical meaning and consequences of the very
recent flow-equation theorem on dimensional flow in quantum gravity, in
particular its enormous impact on the multifractional paradigm. We will also
get some new theoretical results about the construction of multifractional
derivatives and the symmetries in the yet-unexplored theory $T_\gamma$, the
resolution of ambiguities in the calculation of the spectral dimension, the
relation between the theory $T_q$ with $q$-derivatives and the theory
$T_\gamma$ with fractional derivatives, the interpretation of complex
dimensions in quantum gravity, the frame choice at the quantum level, the
physical interpretation of the propagator in $T_\gamma$ as an infinite
superposition of quasiparticle modes, the relation between multifractional
theories and quantum gravity, and the issue of renormalization, arguing that
power-counting arguments do not capture the exotic properties of extreme UV
regimes of multifractional geometry, where $T_\gamma$ may indeed be
renormalizable. A careful discussion of experimental bounds and new constraints
are also presented.Comment: 1+106 pages, 3 figures, 9 tables, 245 references. Review article
(with several important novelties) through 72 questions; in some of them,
there is text overlap with papers by the author, all indicated in the text.
v2: references added, minor typos corrected, answers to questions 01, 59 and
68 expanded. v3: minor typos correcte