A Quote by Naval Ravikant
A block chain is a series of blocks. Each block is a series of computations done by computers all over the world using serious cryptography in a way that's very hard to undo.
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Cryptography is the essential building block of independence for organisations on the Internet, just like armies are the essential building blocks of states, because otherwise one state just takes over another.
Why carve? It's a better sculpture that way. I'll never improve the block. So I just started using uncarved blocks.
I'm working with fragments a lot of the time and the connective tissue isn't there yet. I think of it the way comics work. You have a block here and a block here, and there's this white space in between. Somehow your mind makes the leap to connect those two blocks. Finding a way to trick your mind into connecting those blocks is one of the fun things for me about writing. You can have those leaps that will emerge into something, if you're lucky.
I think the best projects understand that they don't need to invent a new currency. They don't need to use the block chain as their long-term data storage solution. And they don't need to use the peer-to-peer network as their communication mechanism. They should use the block chain as the world's most secure distributed ledger.
LEGO has essentially taken the concrete block, the building block of the world, and made it into the building block of our imagination.
What does the quarter-back do after handing off? He runs to the perimeter and blocks. Or tries to block. I tried to throw a block at the cornerback but his knee got me right on the temple. I remember thinking, 'boom.'
That's why I call the Senate the graveyard of democracy, because even when you have 58 senators, they can block it and block it and block it.
I hate thinking about writer's block! I don't have writer's block much, knock on wood, but if I do, I think it's usually because I haven't done enough research and am therefore unable to create a fully realized world.
Today I said to the calculus students, "I know, you're looking at this series and you don't see what I'm warning you about. You look and it and you think, 'I trust this series. I would take candy from this series. I would get in a car with this series.' But I'm going to warn you, this series is out to get you. Always remember: The harmonic series diverges. Never forget it."
I've really been very focused on 'Jessica Jones.' Our series was well on its way to being created by the time we even saw scripts from 'Daredevil,' and 'Luke Cage' didn't even have a showrunner hired then. Jeph Loeb [Marvel TV boss] is the master of the connective tissue, but each series exists in its own world.
There are websites that any government wants to block. The truth about the Internet is that it's extremely hard to block anything - extremely hard. You'll never get perfect blocking.
I have been in the series for over 3 years - 3 series. There will be a fourth series next year which of course I won't be in because I'm now dead. So in total I appeared in 25 episodes.
Instead of the cashier and ticket-ripper of the movie theater, the block chain consists of thousands of computers that can process digital tickets, money, and many other fiduciary objects in digital form. Think of thousands of robots wearing green eye shades, all checking each other's accounting.
Notable enough, however, are the controversies over the series 1 - 1 + 1 - 1 + 1 - ... whose sum was given by Leibniz as 1/2, although others disagree. ... Understanding of this question is to be sought in the word "sum"; this idea, if thus conceived - namely, the sum of a series is said to be that quantity to which it is brought closer as more terms of the series are taken - has relevance only for convergent series, and we should in general give up the idea of sum for divergent series.
Until now the theory of infinite series in general has been very badly grounded. One applies all the operations to infinite series as if they were finite; but is that permissible? I think not. Where is it demonstrated that one obtains the differential of an infinite series by taking the differential of each term? Nothing is easier than to give instances where this is not so.
The Giants have won. They have won the World Series for the third time in five years. And Madison Bumgarner has firmly etched his name on the all-time World Series record books as one of the greatest World Series pitchers the game has ever seen.
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