No, not really. This is "proper time", i.e. time as measured by the unfortunate person in the space ship who's falling in.
The observer outside never sees you hit the event horizon in the first place, so I'm not sure it's well-defined to talk about how long an outside observer thinks it takes you to hit the horizon once you've crossed the singularity.
Incidentally, one thing the article got right is that time and space are kind of switched inside the black hole. Once you cross the horizon, the singularity is no longer something that's radially inward from you. Instead the singularity is in your future, kind of like tomorrow is in my future. This is part of why you can't escape. Once you're inside, it makes no sense to fire your rockets to push yourself backwards in time. In fact, firing your rockets just makes it worse. You'll accelerate, and the resulting time dilation will actually /reduce/ the perceived time before you hit the doom in your future.
This is a big difference between GR black holes and toy classical black hole models. In a classical black hole (a point mass and an "event horizon" around it where the escape velocity exceeds the speed of light), you can try to throw something outside the horizon, and it might escape the horizon, but it's guaranteed to fall back in unless someone catches it or it has rockets and can continue propelling itself outward. In a real GR black hole, you can't cross the horizon from the inside in the first place. Despite this, if you squint a bit, the toy classical model predicts the Schwarzchild radius correctly