Not exact matches
His
observational skills and persistence were rightly praised, but
errors in his instrument negated what would have been a major discovery.
However, satellite observations are notably cooler
in the lower troposphere than predicted by climate models, and the research team
in their paper acknowledge this, remarking: «One area of concern is that on average... simulations underestimate the observed lower stratospheric cooling and overestimate tropospheric warming... These differences must be due to some combination of
errors in model forcings, model response
errors, residual
observational inhomogeneities, and an unusual manifestation of natural internal variability
in the observations.»
If interested, see the Review of Article # 1 — the introduction to the special issue here; see the Review of Article # 2 — on VAMs» measurement
errors, issues with retroactive revisions, and (more) problems with using standardized tests
in VAMs here; see the Review of Article # 3 — on VAMs» potentials here; and see the Review of Article # 4 — on
observational systems» potentials here.
If misalignment is noticed, it is not to be the fault of either measure (e.g.,
in terms of measurement
error), it is to be the fault of the principal who is critiqued for inaccuracy, and therefore (inversely) incentivized to skew their
observational data (the only data over which the supervisor has control) to artificially match VAM - based output.
If interested, see the Review of Article # 1 — the introduction to the special issue here; see the Review of Article # 2 — on VAMs» measurement
errors, issues with retroactive revisions, and (more) problems with using standardized tests
in VAMs here; see the Review of Article # 3 — on VAMs» potentials here; see the Review of Article # 4 — on
observational systems» potentials here; see the Review of Article # 5 — on teachers» perceptions of observations and student growth here; see the Review of Article (Essay) # 6 — on VAMs as tools for «egg - crate» schools here; see the Review of Article (Commentary) # 7 — on VAMs situated
in their appropriate ecologies here; and see the Review of Article # 8, Part I — on a more research - based assessment of VAMs» potentials here and Part II on «a modest solution» provided to us by Linda Darling - Hammond here.
If interested, see the Review of Article # 1 — the introduction to the special issue here; see the Review of Article # 2 — on VAMs» measurement
errors, issues with retroactive revisions, and (more) problems with using standardized tests
in VAMs here; see the Review of Article # 3 — on VAMs» potentials here; see the Review of Article # 4 — on
observational systems» potentials here; see the Review of Article # 5 — on teachers» perceptions of observations and student growth here; see the Review of Article (Essay) # 6 — on VAMs as tools for «egg - crate» schools here; and see the Review of Article (Commentary) # 7 — on VAMs situated
in their appropriate ecologies here; and see the Review of Article # 8, Part I — on a more research - based assessment of VAMs» potentials here.
Even if one were to stipulate all of the ostensible «
errors» Lewis claims, the only way he is actually able to justify his claim of disagreement with observations» ICS is by throwing out the
observational ICS estimate used
in the paper
in favor of once he likes and obviously likes simply because of their low values.
We ultimately face a question of what we trust more: our estimate of our cumulative emissions to date combined with our full knowledge of how much warming that might imply, or an estimate of how warm the system was
in 2014 which is subject to
error due to
observational uncertainty and natural variability.
Whether you are gullible enough to accept the figures as accurate depends on how much credibility you put
in the multitude of
observational measurements taken by different methods over many decades by diverse groups of researchers that form a strong consilience of mutually supporting evidence for the validity of the estimates and the possible
errors.
Observational errors on any one annual mean temperature anomaly estimate are around 0.1 deg C, and the
errors from the linear fits are given
in the text.
I implied that such evidence would consist of copies of all the processed data used
in Forest 2006 for the computation of the
error r2 statistic produced by each diagnostic; a copy of all computer code used for subsequent computation and interpolation; and the code used to generate both the CSF 2005 and the Forest 2006 processed MIT model,
observational and AOGCM control - run data from the raw data, including all ancillary data used.
I agree that having corrected the
error in F3 (AGW) to give absolutely correct values there is still a problem with the
observational data.
Consider the multiple possibilities of unfair coins, unexpected externalities that could affect outcomes, skilled coin toss experts and their chaotic human whims, social engineering of observers by dishonest actors and their chaotic whims,
observational errors and the whims of observers, one would have to call actual coin tosses a spatial - temporal chaos model,
in particular if one decides beforehand to do what one can to generate that outcome.
As an extension, systematic
observational errors could perhaps be corrected as part of the regression by estimating a constant shift to apply to each thermometer (treating changes
in technology as creating a new thermometer on the same site), though this may make the problem too large.
In a Bayesian statistics framework, this is equivalent to assuming Gaussian observational errors and a uniform «prior» in each of the observable
In a Bayesian statistics framework, this is equivalent to assuming Gaussian
observational errors and a uniform «prior»
in each of the observable
in each of the observables.
As I interpret the evidence, the
observational data tend to confirm the modeling for these individual feedbacks at least semiquantitatively, and this suggests to me that the climate sensitivity estimates are probably not grossly
in error, even if precise quantitation still eludes us.
Statistics as such has a part to play
in error estimation, assessing
observational reliability, and, e.g.,
in the mathematical expression of Thermodynamics and Statistical Mechanics.
Possible explanations for these results include the neglect of negative forcings
in many of the CMIP - 3 simulations of forced climate change), omission of recent temporal changes
in solar and volcanic forcing [Wigley, 2010; Kaufmann et al., 2011; Vernier et al., 2011; Solomon et al., 2011], forcing discontinuities at the «splice points» between CMIP - 3 simulations of 20th and 21st century climate change [Arblaster et al., 2011], model response
errors, residual
observational errors [Mears et al., 2011b], and an unusual manifestation of natural internal variability
in the observations (see Figure 7A).
In context of the way climate sensitivity is defined by the IPCC, uncertainty in climate sensitivity is decreasing as errors in previous observational estimates are identified and eliminated and model estimates seem to be converging mor
In context of the way climate sensitivity is defined by the IPCC, uncertainty
in climate sensitivity is decreasing as errors in previous observational estimates are identified and eliminated and model estimates seem to be converging mor
in climate sensitivity is decreasing as
errors in previous observational estimates are identified and eliminated and model estimates seem to be converging mor
in previous
observational estimates are identified and eliminated and model estimates seem to be converging more.
Nic writes «Given Forster & Gregory's regression method and
observational error assumptions, the
error (and hence probability) distribution for the resulting slope coefficient estimate can be derived from frequentist statistical theory, as used
in science for many years.»
In physical sciences, where an OLS regression model with normally distributed errors is validly used to estimate a slope parameter between two variables with observational data, errors in the regressor variable contributing a small part of the total uncertainty, it is usual to accept the uniform prior in the slope parameter (here Y) implied by the regression mode
In physical sciences, where an OLS regression model with normally distributed
errors is validly used to estimate a slope parameter between two variables with
observational data,
errors in the regressor variable contributing a small part of the total uncertainty, it is usual to accept the uniform prior in the slope parameter (here Y) implied by the regression mode
in the regressor variable contributing a small part of the total uncertainty, it is usual to accept the uniform prior
in the slope parameter (here Y) implied by the regression mode
in the slope parameter (here Y) implied by the regression model.
Given Forster & Gregory's regression method and
observational error assumptions, the
error (and hence probability) distribution for the resulting slope coefficient estimate can be derived from frequentist statistical theory, as used
in science for many years.
The very high significance levels of model — observation discrepancies
in LT and MT trends that were obtained
in some studies (e.g., Douglass et al., 2008; McKitrick et al., 2010) thus arose to a substantial degree from using the standard
error of the model ensemble mean as a measure of uncertainty, instead of the ensemble standard deviation or some other appropriate measure for uncertainty arising from internal climate variability... Nevertheless, almost all model ensemble members show a warming trend
in both LT and MT larger than
observational estimates (McKitrick et al., 2010; Po - Chedley and Fu, 2012; Santer et al., 2013).
Assessments of our relative confidence
in climate projections from different models should ideally be based on a comprehensive set of
observational tests that would allow us to quantify model
errors in simulating a wide variety of climate statistics, including simulations of the mean climate and variability and of particular climate processes.
In other words, there is a 3 - way comparison: old model vs. new model vs. observational data, where it is explicitly acknowledged that there may be errors in any of the thre
In other words, there is a 3 - way comparison: old model vs. new model vs.
observational data, where it is explicitly acknowledged that there may be
errors in any of the thre
in any of the three.
Specific aims of the meeting will be to maximize the robustness and policy relevance of the projections provided
in the presence of model
error, projection uncertainty,
observational uncertainties and a heterogeneous set of models.»
But the
observational estimate uncertainty includes measurement and related
errors that are not present
in the model estimate uncertainty (although these appear to be relatively unimportant
in this case), while only the model estimates sample decadal / multidecadal climate system internal variability, which very possibly affects the TLC reflection — SST relationship.
As
in Y12, we used the point-wise difference between each pair of data sets as an indication of
observational uncertainty, although this is likely to be somewhat of an underestimate of the true
error.
Dozens of peer - reviewed scientific studies show that the other three explanations presented here («model input
errors», «
observational errors», and «different variability sequences») are the primary reasons for most or all of the warming rate differences
in Exhibit A. [j]
Those interested
in a Quality Consultant position should be able to demonstrate the following skills
in their resumes: quality assurance expertise, strong
observational skills, time management,
error detection, teamwork, and problem solving orientation.