Thanks Bev D for the plots.
The data offers more questions than answers. It does show how jumping to the distributions without the time series is a very, very bad thing.
It appears to have a trend. OK...that poses the next question: Does it make sense that it has a trend? You need to know that before performing any comparison testing, as sampling error may make your data look different but it may be statistically the same. (See here an example how sample many 'sample distributions' can come from the exact same population/process from sampling error.) If it does, you may need to look at non-normal analysis - and any normality you see in your distributions may be measurement or gage error combined with sampling error (both typically normal and both capable of masking your process variation if large enough).
Lots of questions...fewer answers....
The data offers more questions than answers. It does show how jumping to the distributions without the time series is a very, very bad thing.
It appears to have a trend. OK...that poses the next question: Does it make sense that it has a trend? You need to know that before performing any comparison testing, as sampling error may make your data look different but it may be statistically the same. (See here an example how sample many 'sample distributions' can come from the exact same population/process from sampling error.) If it does, you may need to look at non-normal analysis - and any normality you see in your distributions may be measurement or gage error combined with sampling error (both typically normal and both capable of masking your process variation if large enough).
Lots of questions...fewer answers....