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continued...
So now you’re looking at something completely different again - direct observations over a short period of time, not the percentages of the total greenhouse effect, or the direct no-feedback TOA radiative forcing of a doubling of CO2.
Wrong. The correct formula for a no-feedback radiative forcing for CO2 is:
ΔFCO2 = (5.35 Wm-2) ln(CO2/CO2 original) – see your own ACS link. What you’ve ‘calculated’ is nonsense.
That’s for a no-feedback direct TOA radiative response to a doubling of CO2. You seem to keep getting confused about this.
Again, no it’s not. You’re talking nonsense. Read the paper and what they actually write instead of making up your own nonsense calculations.
You took the number for their trend in the long-term radiative surface forcing: 0.2 +/- 0.06 W-m2 per decade and were using it incorrectly (with the incorrect formula) for a TOA energy imbalance for a no-feedback response.
The direct no-feedback radiative forcing at the TOA for CO2 over that decade (which is way too short a period anyway for any sort of Transient Climate Response (TCR) or Equilibrium Climate Response (ECR) value) would be:
ΔFCO2 = (5.35 Wm-2) ln(CO2/CO2 original)
(5.35 Wm-2) ln(392/369) = 0.32348879726 Wm-2 (or ~0.32 Wm-2)
Who cares what you think? Your numbers are all nonsense because you mix up concepts, input nonsense numbers, and use calculations incorrectly.
Normally I couldn’t be bothered wasting the time to take apart your tossed number-salad nonsense posts because they are usually so wrong it’s not easy to explain what you’re doing wrong and takes too much time, so this is enough time wasted by me on your posts in this thread.
SO many word to not really say much!
The basic premise, is that all the greenhouse gasses in combination, caused an TOA energy imbalance of 155 Wm-2.
CO2's total portion of that 155 Wm-2 is said to be 31 W-m2.
From 1750 to 2010, they calculate that added CO2 has contributed 1.5 Wm-2 based on the formula 5.35 X ln(371/280) (Note no units on the multiplier!).
The 5.35 multiplier is because it takes 8 doubling s of CO2 to get from 1 ppm to 256 ppm, so 3.71 Wm-2 X 8 doubling s =29.68 Wm-2 plus the
calculated 1.5 Wm-2 since 1750, leads to ~ 31.18 Wm-2 for CO2's contribution.
All this is fine and good until you start to think about how they know what the TOA energy imbalance was in 1750,
or even what the TOA energy imbalance is even today, (it is a noisy calculation.).
They also assume that zero CO2 means 1 ppm, but that likely is not true, why would we think
the change between 500 ppb and 1000 ppb would be any different than the change between 1 ppm and 2 ppm?
In addition, if they are calculating the change to 2010 from 1750, from measured TOA numbers today, why would there be no feedbacks?
I digress a bit, so back to the point.
Feldman represented someone actually trying to measure a change in imbalance over a change in CO2 level.
He measured downwelling longwave radiation, and measured .2 Wm-2 per over the 11 year experiment,
and
Here is where we learn where the 5.35 multiplier comes form.Between2000 and 2011, the global CO2concentration at the surface increased from about 369 ppm to about 392ppm,
as measured by ARM-NOAA Earth Science ResearchLaboratory (ESRL) flasks
If the the imbalance from 2XCO2 is 3.71 Wm-2, then 3.71 Wm-2/ln(2)= ???, 5.35
So from what Feldman measured, .2 Wm-2 X 1.1 decades =.22 Wm-2/ln(392/369)=3.64,
no 3.64 X ln(2)=2.52 Wm-2 for a doubling of CO2.
Yes, Feldman is a very short period, but it is an actual measurement, as opposed to a theoretical calculation.
It is also a measurement in the frequency band where CO2 is supposed to be conducting it's greenhouse gas action.
For everyone's benefit the units cm-1 convert to um by dividing 10,000, so 500 cm-1 is 10000/500=20 um,
and 10000/1800=3 um, so Feldmans sensor coverage was between 3 and 20 um, or a large portion of the infrared.
I am not mixing up concepts,We have calculated results vs measured results, using the same formulas.