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Like this: Like Loading… Related CommentsThe Pirate Bay, the highly-controversial BitTorrent site that's widely believed tobe the major destination for illegal content on the Internet, has a problem: it needs money to stay in business. If the site is shut
down by a court order, it won't just go down the drain: its servers will be seized and auctioned off. The three founders of the site
have already paid out a significant amount in order to secure its hosting, which they have done on a commercial basis since2006. But the site is barely making any money at all from ads, even though some of the largest web companies -- including
Google, Yahoo, and Facebook -- pay to advertise there. According to Richard Chomas, one of the site's founders, the company
makes "about 60" cents per month for each visitor -- and that's if it's lucky. Chomas' estimate is based on a rough calculation of
the site's share of traffic. According to Chomas, the site only receives 1,000 to 2,000 unique visitors a day, which, he estimates,
makes the site's cash about $1.50 a user. That's a tidy amount compared with the ad-supported web sites that Chomas estimates
are out-earning the Pirate Bay. However, for a site that represents "the average person's online habits," it's not very much. For
example, Chomas says the Huffington Post, an online newspaper that recently sued Google in the hopes of getting more traffic,
makes $30 for each user -- which is significantly more than the $1.50 the Pirate Bay makes for each visitor. The Pirate Bay says
it can't afford to pay its lawyers And it's not just the amount of money the Pirate Bay is making that's alarming: The site says it
can't afford to pay its lawyers to represent it in a lawsuit against a Swedish court ordered to shut the site down. "We have to lay
off our legal team," one of the site's founders, Fredrik Neij, told a friend who contacted him. The claim that the site has fallen
on hard times is supported by the fact that the site doesn't even have a bank account, relying instead on wire transfers to makepurchases. And while it does technically serve as a content distribution network, it's not the one people imagine when they thinkof the word "pirate." "We're not pirates,"

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dnevno.Q: Proving $\lim_{k\to\infty}\frac{1}{k+2}\sum_{i=1}^k\frac{k-i+1}{(k-i+1)!}=1$ How can I prove that$$\lim_{k\to\infty}\frac{1}{k+2}\sum_{i=1}^k\frac{k-i+1}{(k-i+1)!}=1$$ A: Use the Euler-Maclaurin formula to prove that$$\sum_{i=0}^k \frac{1}{k+2-i}=\int_0^1 \frac{1}{1+x} \, dx$$ then change your sum to an integral as well. If you wanted to
be fancy, you could rewrite the integral as a power series and you might be able to use the Central Limit Theorem to youradvantage. A: Using the exponential generating function, we get $$\frac{1}{k+2}\sum_{i=1}^k \frac{k-i+1}{(k-i+1)!} =\frac{1}{k+2}\frac{d^k}{dx^k}\frac{\sinh(x)}{\sinh(x)} \bigg|_{x=0} = \frac{1}{k+2} e^{ -x}\frac{d^k}{dx^k} e^{x}\bigg|_{x=0} = e^{ - f678ea9f9e
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