And recommending it to my sailor friends who will get a lot of more out of the sailing terminology than I have so far.
And recommending it to my sailor friends who will get a lot of more out of the sailing terminology than I have so far.
I am a hamster and this is my wheel.
I am a hamster and this is my wheel.
Always this quote comes to mind.
Always this quote comes to mind.
Let u and v be vectors defining the sides of the parallelogram and u + v and u - v be the diagonals. Since the inner product distributes over vector addition we have the following proof.
Let u and v be vectors defining the sides of the parallelogram and u + v and u - v be the diagonals. Since the inner product distributes over vector addition we have the following proof.
I would be delighted if anyone has one. I've tried but have not made any headway at finding a proof or devising my own. #MathSky
I would be delighted if anyone has one. I've tried but have not made any headway at finding a proof or devising my own. #MathSky
I still think he's too anti-automated enforcement. Redesigning roads is better (if we had unlimited resources), I think we can all agree on that.
I still think he's too anti-automated enforcement. Redesigning roads is better (if we had unlimited resources), I think we can all agree on that.
And it is funnier considering the fact that he is mostly allergic to empirical evidence.
And it is funnier considering the fact that he is mostly allergic to empirical evidence.
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