Free -- Tom's answer is spot on as always. To expound a little further, when any tube in a push-pull or single ended design operates in Class A, the AVERAGE current draw of the tube or tubes does not change under perfect conditions, regardless of power output produced (up to the onset of clipping). This is true of each tube within a push-pull pair as well while operating in Class A conditions.
Now, the peak instantaneous current draw certainly rises with the application of signal -- otherwise, no power output would be produced. However, it is quickly followed by a mirror image dip in instantaneous current draw (assuming a sine wave signal is applied), for a net average current change of zero over the complete cycle. This happens in single ended designs, or in both tubes of a push-pull design while operating in Class A. Additionally, in a push-pull design, since both tubes are driven 180 degrees out of phase with each other, not only is the net current change within either tube zero, but then each tube is further acting to cancel the other tube out to reinforce the net zero current change as well.
So, if your Fisher is a later unit, then output stage current draw remains constant from zero output, up until (about) 4.25 watts of power output, beyond which average current draw starts in increase quite rapidly. I'm not sure what you were trying to determine with the formulas you provided, or what voltage you are trying to solve for. Therefore, let me give you a quick run through on how the 4.25 watt figure was determined, which as a back of napkin calculation, has proven to be rather accurate in reality:
1. The OPT primary impedance in your 400 is 10,200 ohms plate to plate.
2. Each tube in a push-pull pair effectively operates into 1/4 of this impedance, or 2,550 ohms.
3. With each tube in a push-pull pair set for a quiescent plate current of 32 ma, it means that the maximum plate current that either tube can draw is 64 ma before its mate can no longer compensate for the current increase in the tube being positively excited. At 64 ma of peak (instantaneous) current draw in one tube, its mate is then completely "cut off", such that any further increase in current draw in the excited tube then starts to raise average current draw of the stage (considering both tubes), with class B operation commencing.
4. A 64 ma swing across a 2550 ohm load equals a 163.2 peak volt swing in each half of the primary winding.
5. Since each half of the primary winding is effectively in series with each other, across the full secondary winding, this equals 326.4 peak volts.
6. Convert this to RMS volts by dividing by 1.414, which equals 230.8 volts RMS.
7. Since output transformers are only about 90% voltage efficient, the value in #6 must be multiplied by 90%, producing 207.8 vac RMS, normalized for transformation losses.
8. This value can now be used to determine power output developed at that voltage level by using the OPT primary impedance as the load value, but represents real world power produced from the secondary winding, because the losses have been accounted for. 207.8 volts squared, and divided by 10,200 ohms equals 4.23 watts RMS.
This is all based on ideal conditions which do not exist in reality, due to non-linearities of the grid characteristic in all tubes near the cut off region. However, this exercise is accurate enough, with real world measurements on my own later version 400 returning a power output of 3.90 watts RMS at the point that class B operation commenced.
I hope this helps!
Dave