Doesn't even have to be FET input, the beauty of the bootstrap arrangement is that you can use a bipolar input device, use lower value input resistors, but the effective impedance is still high because of the bootstrap.
I am told SSL used the arrangement back in the mid-'80's, but the first time I saw it was in the AES preprint from the 1995 convention describing the converters used with the Sony Oxford large format digital console (which started out as an SSL design, which is why it had SSL input circuits).
There was a toss away line I didn't catch at first in the description for the input circuit that stated "Common mode bootstrapping...is provided. The purpose of this is to increase the dynamic input impedance presented to common mode and single ended inputs.
"This is necessary to provide a better simulation of a floating input, more similar to transformer isolation."
Pretty sure that would have invalidated the InGenius patent if anyone wanted to pursue that course. I asked the designer about that once, he said that the higher ups at Sony and SSL said that as long as they weren't getting sued over their designs they saw no need to rock that boat.
Thanks for the heads-up about the AES preprint 4126 (about hardware in Sony-Oxford console), published in Oct 1995. For the record, I applied for my application for InGenius (US Patent 5,568,561) in Apr 1993 and it was granted in Oct 1996. I'd be very curious if SSL had published anything about their common-mode bootstrap "in the mid-'80s." Nothing showed up in prior art searches in 1993.
But, in any case, the bootstrap circuit shown in Fig 14 of the AES preprint (attached) has significant differences that significantly limit its ability to raise common-mode input impedance. Note in Fig 14 that the source of the common-mode voltage is extracted by resistors CM1 and CM2 from the output of the differential stage (whose CM gain is unity), as it is in my circuit. But this circuit then, through a coupling capacitor, directly drives input bias resistors CM3 and CM4 - and more importantly, the unmarked ground-return resistor. This arrangement effectively forms a voltage divider for the CM voltage, consisting of the paralleled CM1/CM2 and the ground-return resistor. Since the multiplication of the values of CM3 and CM4 is proportional to 1/(1-Av (where Av is gain of the loop from diff-amp outputs to the junction of CM3 and CM4), this divider limits how close the loop gain can approach unity. My design inserts a unity-gain buffer between the junction of CM1/CM2 and the coupling capacitor, allowing loop gain to exceed 0.999. This truly makes the input CM impedance comparable to a transformer. I also note that the composite diff-amp (TR1, TR2, OP1, and OP2) uses inductors to degenerate HF gains of TR1 and TR2 to avoid the noise penalty of using a resistor for the same purpose - just as Deane Jensen did in his famous 990 audio op-amp module.
Also of note is Fig 12 from the same preprint (attached), where "TYPICAL IMPERFECT RECEIVER WITH UNEQUAL INPUT Z" is used to describe the garden-variety op-amp and 4 equal resistor "diff-amp." In the context of common-mode impedances, which are what's wholly responsible for the noise rejection in a balanced input stage, this statement is wrong! The input impedances of the two legs of this stage are different ONLY when driven one at a time. If driven together (which, by definition is what "common-mode" is), the impedances are equal. For years, this property of the simple diff-amp has been blamed for all its shortcomings - and, for almost 30 years, I've been trying to set the record straight. The problem with this, or any of its cousins, is that the values of the resistors can't be made high enough (tens of megohms) to achieve transformer-like CMRR without the terrible noise penalty of high-value resistors. It has nothing to do with its quirk about inputs being driven separately. I'm well aware that engineers do everything from messing up the resistor values to adding another op-amp (i.e. "super-bal") to "fix" this perceived problem. And I'll end with another myth: signal symmetry (equal but anti-phase) on the two lines has absolutely nothing to do with noise rejection!