Oh my. Vixen actuallly wrote that, didn't she!
Yes. Yes, she did. Her abject ignorance of physics in this thread is the stuff of legend, despite her claim that she can somehow know that the crackpot Anders Björkman is correct on the subject of ship stability and therefore we should all take him seriously.
On
that subject, she found a YouTube video that discusses how schooner-type hulls right themselves after heeling—up to a certain angle (i.e., the G-Z method of establishing metacentric height, an important parameter in transverse stability). But when she tried to restate that model in her own words, she hopelessly confused basic concepts like lines and points. It was pure, amusing gibberish. The model is correct and useful, but Vixen doesn't understand a word of it.
And that model has two important limitations. First, it's intended for an "intact hull," meaning that neither the center of gravity reckoning or the center of buoyancy reckoning in that model accounts for flooding, which—when it occurs—changes both. When asked whether she could adapt the model to including flooding, she was silent. It
can be adapted, but she can't do it. And until she can, the model doesn't apply to
MS Estonia.
The reason it's useful is that schooners (or rather, ships with sails) must be handled with very careful attention paid to roll moments induced by such things as heeling under "by" points of sail, as opposed to "large" points of sail that tend to induce pitch moments instead. For powered vessels, metacentric height is considered mostly in the case of turn radius for a given speed. It's not as important as for sail, and it's mostly irrelevant when a ship is listing because it is flooding.
Second, most powered vessels have vastly different hull cross-sections than a schooner. As such, they have more than two nodes of stability. Björkman (and, consequently, Vixen) wrongly applies the G-Z model, and as such comes up with only two stable nodes: righted and turtled. Many modern squarish hull designs have another node of stability on their beam ends, such as with the
Herald of Free Enterprise, which floated stably on her beam ends before settling to the bottom on her side. I asked Vixen if she could compute whether
Estonia had such a stable node. Again she was silent.
No, the "laws of gravity" do not change underwater. Yes, the final dynamic state of an object is a combination of gravity and the effects of any fluids that may also be present, such as air or water. But gravity doesn't behave any different simply because we're now underwater. The law of gravity is in full force.
No, Vixen, you don't know what you're talking about, as usual. And as usual, you're trying to teach from a position of abject, fully-evidenced ignorance. Just stop.