I am starting to read a few posts on bulletin boards about this experiment, and some points need to be made clearly.

1. The main purpose of the experiment is to verify that maximum G=1.5, the greenhouse factor, not to replicate the conditions in the real atmosphere. That is, it is to test the Su=3OLR/2 constraint, not the B=H(1+τ)/2 lapse rate constraint.

2. I am amazed that no-one has done this. Reading around the web, experiments show profound ignorance of the greenhouse effect, replicating only the spectroscopic absorption by increased CO2. That is they deal in the effect of increased optical depth τ and hence the relationship described by B=H(1+τ)/2 — not the real greenhouse effect constraint. Because CO2 absorbs more IR, they mistakenly assume that shows earth’s temperatures will increase.

3. Negative responses to date have seemed to say that the experiment is irrelevant to B=H(1+τ)/2. Yes it is, because that is not what it is looking at. This illustrates the general ignorance of the independent energetic constraint, the greenhouse maximum, that Ferenc Miskolczi asserts is imposed as Su=3OLR/2.

4. RealClimate published its toy model of the greenhouse effect here. This comes the closest it appears anyone has seen of a documented theoretical basis for the greenhouse effect. It results in a greenhouse factor of 2. That is, the maximum temperature is twice the blackbody temperature.

5. If the maximum greenhouse effect is 1.5, then RealClimate and the conventional understanding of greenhouse effect is wrong.

6. This is an easy issue to settle. Demonstrate the greenhouse effect exceeding 1.5 with an apparatus similar to the one I have shown. (Don’t raise spurious arguments.) I’m happy to be shown wrong on this.

7. RealClimate’s toy model assumes a temperature discontinuity between the atmosphere and the surface. This could only arise in a perfect vacuum at the earth’s surface. Hence it is an unrealistic model.

8. The factor of 1.5 can be derived in a number of ways. Ferenc has one in his paper, via eqn M7. But it can also be derived from simple heat flow equations across the gradient:

dH/dx =F/2 as the heat flows both in and out equally at any point.
H = Fx/2+c by integration.

When x=0 at the outside of the jar, F=c, the heat flow equal to solar input. When x=1, at sensor on the inside of the jar, H = Fx/2+F or H=3F/2, as required.

Note that the important difference from the RealClimate model is that there is no discontinuity between the sensor and the environment, a much more realistic assumption.