For Legendrian submanifolds Mn in Sasakian space forms ?M2n+1(c), I. Mihai
obtained an inequality relating the normalised scalar curvature (intrinsic
invariant) and the squared mean curvature and the normalised scalar normal
curvature of M in the ambient space ?M (extrinsic invariants) which is
called the generalised Wintgen inequality, characterising also the
corresponding equality case. And a Legendrian submanifold Mn in Sasakian
space forms ?M2n+1(c) is said to be generalised Wintgen ideal Legendrian
submanifold of ?M2n+1(c) when it realises at everyone of its points the
equality in such inequality. Characterisations based on some basic intrinsic
symmetries involving the Riemann-Cristoffel curvature tensor, the Ricci
tensor and the Weyl conformal curvature tensor belonging to the class of
pseudosymmetries in the sense of Deszcz of such generalised Wintgen ideal
Legendrian submanifolds are given.