You said that the data for the three graphs had these uncertainty factors, they don't, it's not the same data, it's the GISTemp data that you referred me to because you were unhappy with my use of the data you just now linked to.
Secondly, the uncertainty for the 1850's is 8 standard errors (two standard errors X 4)
One or two Standard Errors is generally considered reliable. Eight standard errors is ridiculously unreliable, almost to the point of uselessness.
A good graphical representation of this is presented in the paper linked on the HadCRUT page that you linked to.
On Page 21 of P. Brohan, J. J. Kennedy, I. Harris, S. F. B. Tett & P.D. Jones. Uncertainty estimates in regional and
global observed temperature changes: a new dataset from 1850. You see a graph showing the true uncertainties in the
data.

Figure 12: Global average of land and marine components of HadCRUT3. (C); Land (top),
Sea (middle) and difference (Land-Sea, bottom). The solid black line is the best estimate value,
the red band gives the 95% uncertainty range caused by station, sampling and measurement
errors; the green band adds the 95% error range due to limited coverage; and the blue band
adds the 95% error range due to bias errors.
Even so, these uncertainty estimates have no bearing on my argument.
Their measurements of standard deviations and standard error are based on a mean global average that is presumed accurate. Unfortunately, for the years in which they lack sufficient station data to produce a reliable mean (which is the whole point of my argument) - they simply made it up.
From: P. Brohan, J. J. Kennedy, I. Harris, S. F. B. Tett & P.D. Jones. Uncertainty estimates in regional and global
observed temperature changes: a new dataset from 1850
Page 17
If the gridded data had complete coverage of the globe or the region to be averaged, then making a time series would be a simple process of averaging the gridded data and making allowances for the relative sizes of the grid boxes and the known uncertainties in the data. However, global coverage is not complete even in the years with the most observations, and it is very incomplete early in the record. In general, global and regional area-averages will have an additional source of uncertainty caused by missing data.
To estimate the uncertainty of a largescale average owing to missing data the effect of sub-sampling on a known, complete dataset is used. The NCEP/NCAR reanalysis dataset [Kalnay et al., 1996] provides complete
monthly gridded surface air temperature values for more than 50 years. To estimate the missing data uncertainty of the HadCRUT3 mean for a particular month, the reanalysis data for that calendar month in each of the 50+
years is sub-sampled to have the same coverage as HadCRUT3, and the difference between the complete average and the sub-sampled average anomaly is calculated in each of the 50+ cases. The 2.5% and 97.5% values forming the error range of the HadCRUT3 mean for that month in the record are then estimated from
the standard deviation of the 50+ differences, assuming that the differences are normally distributed.
(emphasis mine)
From the textbook: Subsampling, Politis, Romano and Wolf (1999),:
In general, subsampling distribution gives a relatively low accuracy approximation to the true sampling distribution of an estimator.
If you want more info on Subsampling, buy a book.
The idea is basically that where they had no data, they invented new data to generate a mean.
You cannot get a global average temperature from data covering less than 16% of the globe, any more than you can get the mean of a sheet of graph paper with 100 squares from data for 16 of those squares. So what do you do? Subsampling. You plug in numbers into the remaining 84 squares. Numbers which may or may not have any connection to the actual temperature in those 84 squares.
This is only one of several problems with the Global Temperature data used by IPCC.
I've tried to make this argument as simple as possible. You didn't like the fact that I used the IPCC data. You provided links to other data. I posted a graph from those other links, and your response was to claim that uncertainties in the IPCC data applied to the graphs I posted. Now I'm back to explaining the problem with the data that I (fairly succinctly) described in the very first post in this 5 page thread.
Somebody on this forum must understand my argument. If you still don't get it, I can't help you.
