Feb 13, 2017 12:00
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Comments 28
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You could probably get most of the benefit by tying National Insurance numbers to regional immigration status and cross referencing that against payroll tax returns.
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I'm not sure it's entirely to do with Brexit and immigration. Lots of Labour supporters and voters are lukewarm on the EU and immigration. I think it's more to do with his poor planning and execution of practical opposition and the very, very unfavourable view voters have of him.
I, personally, am particularly cross with him (and the Labour Party) for their half-hearted support for the EU but I think I'm in a minority there.
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How do they get that?
I don't mean how they get 16, of course it's that. But how that formula?
I would have said it's 2^4, because each function can be represented as a 4-digit binary number that's the RH column of the truth-table.
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It is, and the reason the binary number is 4-digit is that there are two inputs with two possiblities each, ie 2^2.
So overall, 2^(2^2) ( = 2^4 )
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The report you link to is written by someone who now works for the offshore wind industry, talking up their prospects and not mentioning the downsides.
"We're also not bad at building sticky up energy structures in the sea. " Brent Alpha, Alexander Kielland and Deepwater Horizon would beg to differ.
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I also love the idea of California launching its own sattelites. You'd almost be tempted to start up that programme just to watch Trump try and shut it down.
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Some of the words and phrases I've encountered include:
The symmetric difference operator on sets, used when there's no particular ordering on the 'bits' of the 'number' (and, in particular, still applicable if there are infinitely many bits).
Nim-addition, as defined by John Conway in the course of completely solving the problem of optimal strategy in the game of nim. Coming from a conceptually very different starting point, in that in this context it's critically important that it isn't being applied to a bag of essentially unordered independent bits but rather to positive integers, and the rest of the analysis depends vitally on the ways that XOR ( ... )
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I'm a bit surprised that Boolean logic isn't fundamental that most mathematicians wouldn't be aware of the basics.
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In fact, another thing I've seen mathematicians do in Boolean logic is to narrow down to just a single operation, namely the ⇒ connective, i.e. (A ⇒ B) meaning ~(A & ~B). You can build the usual operators from that and the constant FALSE, because ~A is just (A ⇒ FALSE), then A | B is (~A ⇒ B) and finally A & B is ~(~A | ~B). (And if you expand out each of those by repeated application of the previous rules then you get some really cumbersome expressions.)
I think the emphasis tends to be on wanting fewer primitive operations, because you keep having to prove theorems by ( ... )
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