  By considering an explicit nonequilibrium model, we analyze the statistics of
the irreversible work, $w_{\rm irr}$, and irreversible entropy production,
$\Delta_i s$, within the stochastic energetics framework. Restating the second
law of thermodynamics as a function of $w_{\rm irr}$, we introduce the explicit
probability of violating the canonical form of that second law for a different
set of parameters and initial conditions of the model. Moreover, we study the
irreversible entropy production along the same lines, since it can be cast as a
generalization of the irreversible work. From an informational perspective, our
result allows quantifying the probability of deleting information without
performing work, contrarily to the Landauer's Principle, which we classify as
an informational free lunch. We chose for initial conditions cases of low
information content (equilibrium) and high information content (delta
distributed).
