Again, from Halley:
<same passage already quoted over and over snipped>
The magnitude is unkown
Right! THE MAGNITUDE IS UNKNOWN.
As I've pointed out over and over again.
In science, you don't get to say "this is unknown, but it must be small". If it is unknown, it is unknown. Full stop.
Your way is not how science works.
I appreciate you don't get this...
but it's unlikely that the warming trend can be explained with natural variance. That's all I've said.
And that statement is just plain wrong. The magnitude the variance must change is LESS THAN THE EXISTING SPREAD BETWEEN RECONSTRUCTIONS. That isn't "unlikely" by any stretch of the imagination. It is very plausible. So plausible, as I've already demonstrated, IT HAS ALREADY HAPPENED ONCE BEFORE.
I've already pointed this out. I've shown you the numbers. Yet you ignore this point over and over again, put the blinkers up and just keep insisting that it is unlikely, even though IT HAS ALREADY HAPPENED ONCE BEFORE.
Just answer that point. You won't, because you can't.
That's what Halley says, despite your comical attempts to pretend like he argues something else.
Wow, your ignorance is staggering. Halley argues a lot of different things in that paper. I've already stated that on just one point - the word unlikely - I disagree with him, so I'm clearly NOT saying Halley is arguing something else.
On all the other (much more interesting points) he makes in the paper, I am in full and complete agreement with Halley. But you create a ludicrous false dichotomy that Halley's entire paper boils down to whether the bias in reconstructions is such that we can claim 4.99 or 5.01% p-values. That is the result that is not evenly remotely interesting. The interesting result - as I've said over and over again, which Halley, Rybski and everyone else fully agrees with me on, is the presence of LTP and the effect of it on confidence intervals.
Yet you can't even see this conclusion exists, because you can't see the wood for the trees.
Time will tell whether your buddies can gin up more significance concerning their statistical theory.
Time will tell whether you will learn how to read scientific papers one day. It isn't obvious to me that you do understand science, but this is a classic:
Exact magnitude unknown, but I bet I'm right.
This one sentence just says it all. We don't know, but you know you are right. Yep. That's how science works.
