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Re:Triple-dip La Niña confirmed as BoM makes declaration by refurb on Saturday September 17, 2022 @11:29PM (#32884152)
But you can say that about anything.

How do you know the weather won’t be 50C tomorrow in NYC?

Re:Triple-dip La Niña confirmed as BoM makes declaration by Arnt on Sunday September 18, 2022 @02:04AM (#32884851)
That would be a a very big surprise. But I could say "don't assume that today is the last day of this extremely hot weather, it might go on until tomorrow or even longer" and that would be much less remarkable. You don't know the end of an ongoing event until it's past.
Re:Triple-dip La Niña confirmed as BoM makes declaration by refurb on Sunday September 18, 2022 @02:46AM (#32885070)
I mean, a 4 or 5 year La Nina would also be a very big surprise.
Re:Triple-dip La Niña confirmed as BoM makes declaration by shawabawa3 on Sunday September 18, 2022 @10:50AM (#32888009)
4 year la Nina is a big surprise, but a 4 year la Nina given we've had 3 years already is a much smaller surprise
Re:Triple-dip La Niña confirmed as BoM makes declaration by refurb on Sunday September 18, 2022 @08:51PM (#32893018)
That’s not how probabilities work.

If I flip a coin and get heads 3 times in a row it doesn’t change the odds on the 4th flip.

Re:Triple-dip La Niña confirmed as BoM makes declaration by Arnt on Monday September 19, 2022 @01:38AM (#32894648)
It is how probabilities work. A plain example: The odds of flipping ten heads in a row are 1/1024, but if you've already flipped nine heads, the odds of flipping ten heads are 1/2.
Re:Triple-dip La Niña confirmed as BoM makes declaration by refurb on Monday September 19, 2022 @01:58AM (#32894754)
Can you please tell me in detail how you're not agreeing with what I said? I said the exact same thing.

"If I flip a coin and get heads 3 times in a row it doesn’t change the odds on the 4th flip."

Re:Triple-dip La Niña confirmed as BoM makes declaration by Arnt on Monday September 19, 2022 @03:11AM (#32895242)
It's not the odds of the fourth flip, it's the difference between four flips and a fourth flip.

Look upstream, you'll find someone (you perhaps? I don't care who) who doesn't realise whether the current La Niña situation is equivalent to a fourth-flip or a four-flips situation. A common problem in statistics, in my experience: People sort of understand two statistical statements, but then apply the wrong one to the real-world situation they're in.