http://hyperphysics.phy-astr.gsu.edu/hbase/sound/db.html#c4
The human auditory apparatus is nonlinear as hell. It is very sensitive to signals in the human speech range (around 1kHz), and gets progressively less sensitive at higher and lower frequencies. It also has very different responses at high and low levles: the quieter the sound, the more profound the differences. That's why I pointed out the Fletcher-Munson equal loudness curves-there's a link to them on that page above.
Anyway, the just-noticeable difference for Joe and Mary Sixpack is usually regarded as 1dB SPL, and the "doubling of intensity" is usually regarded as 10dB SPL. That doesn't mean that you will always notice a 1.1dB change, or will never notice a 0.9dB change, or that a 10dB change will sound "twice as loud" to you. When you're talking about "percieved loudness", it is very subjective: trained listeners will usually have significantly different ideas about the JND when compared to the man-on-the-street. Those are the industry-standard rules of thumb, and they are at best a convenient approximation.
I can easily detect 0.5dB changes in the 1kHz range at 60dB SPL. I'm hard-pressed to detect 3dB changes at 30Hz at 60dB SPL. That's the nature of the hearing mechanism...
6dB is too small an increment to sound "twice as loud". However, expressed in voltages (not SPL!) a 6dB hotter signal _will_ have twice the _amplitude_ of a reference signal. How we perceive it, and how it looks on a voltmeter, are two very different things. I think that the author of the ProRec article is stating things in his own engineering space: that 6dB does give twice the amplitude, all right. But it doesn't _sound_ twice as loud. If he were to sit down with a good audiologist and have a hearing test done, his "twice as loud" (with respect to his _perception_) would vary dramatically across frequency and intensity: but it would _never_ be 6dB, I'd bet. He's thinking about this as a meter-reader just like me: but Joe and Mary Sixpack won't say that that 6dB hotter signal was "twice as loud".
That's why the question "how many dB sounds twice as loud?" is such a loaded deal: the answer is "it varies all to hellandgone". Once you insert some listener's highly subjective auditory apparatus in the path, it's all approximation and judgement calls.
It's much easier to look at the meters and make your judgement based on that- but that 6dB value isn't correct, for a percieved doubling in intensity, for the average listener. Make sense?
And here's that old thread in the Cave:
https://homerecording.com/bbs/showthread.php?s=&threadid=42960
And now I have to post this before the damned laptop dies and eats it again...