  We investigate spin and valley symmetry-broken fractional quantum Hall phases
within a formalism that naturally extends the paradigm of quantum Hall
ferromagnetism from integer to fractional quantum Hall states, allowing us to
construct detailed phase diagrams for a large class of multi-component states.
Motivated by recent experiments on Graphene aligned with a Boron Nitride
substrate, we predict a sequence of transitions realized by increasing the
magnetic field, starting from a sub-lattice polarized state to a valley
coherent Kekule charge density wave state and further to an anti-ferromagnetic
phase. Moreover for filling fractions such as $\nu=\pm 1/3$, we predict that
the system undergoes a transition at low fields, that not only differ by the
spin-valley orientation of the fractionally filled flavors but also by their
intrinsic fractional quantum Hall nature. This transition is from a
Laughlin-like state to a two component Halperin-like state both with a charge
density wave order. Moreover for $\nu=\pm 1/3,\pm 2/3$, we predict a "canted
Kekule density phase"(CaKD) where the spinors of integer and fractionally
occupied components have different orientations in the valley Bloch sphere, in
contrast to the Kekule state for the integer quantum Hall state at neutrality
where both occupied components have the same orientation in the valley Bloch
sphere.
