Two-dimensional electron systems subjected to high transverse magnetic fields can exhibit Fractional Quantum Hall Effects (FQHE). In the GaAs/AlGaAs 2D electron system, a double degeneracy of Landau levels due to electron-spin, is removed by a small Zeeman spin splitting, $$g \mu _B B$$
g
μ
B
B
, comparable to the correlation energy. Then, a change of the Zeeman splitting relative to the correlation energy can lead to a re-ordering between spin polarized, partially polarized, and unpolarized many body ground states at a constant filling factor. We show here that tuning the spin energy can produce fractionally quantized Hall effect transitions that include both a change in $$\nu$$
ν
for the $$R_{xx}$$
R
xx
minimum, e.g., from $$\nu = 11/7$$
ν
=
11
/
7
to $$\nu = 8/5$$
ν
=
8
/
5
, and a corresponding change in the $$R_{xy}$$
R
xy
, e.g., from $$R_{xy}/R_{K} = (11/7)^{-1}$$
R
xy
/
R
K
=
(
11
/
7
)
-
1
to $$R_{xy}/R_{K} = (8/5)^{-1}$$
R
xy
/
R
K
=
(
8
/
5
)
-
1
, with increasing tilt angle. Further, we exhibit a striking size dependence in the tilt angle interval for the vanishing of the $$\nu = 4/3$$
ν
=
4
/
3
and $$\nu = 7/5$$
ν
=
7
/
5
resistance minima, including “avoided crossing” type lineshape characteristics, and observable shifts of $$R_{xy}$$
R
xy
at the $$R_{xx}$$
R
xx
minima- the latter occurring for $$\nu = 4/3, 7/5$$
ν
=
4
/
3
,
7
/
5
and the 10/7. The results demonstrate both size dependence and the possibility, not just of competition between different spin polarized states at the same $$\nu$$
ν
and $$R_{xy}$$
R
xy
, but also the tilt- or Zeeman-energy-dependent- crossover between distinct FQHE associated with different Hall resistances.