- Jan 2016
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www.gutenberg.org www.gutenberg.org
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The search box on Project Gutenberg uses a special syntax that actually allows more than just simple text searches. You can search by language, subject, author, and many others. For example:
- The search "l.german" will produce only texts in German.
- The search "s.shakespeare" will produce only texts about Shakespeare.
- The search "s.shakespeare l.german" will produce only texts in German about Shakespeare.
To see a more complete description of the syntax, go to the search page and click the "Help" button on the top-right of the page.
I haven't figured out how to search for terms with multiple words in these searches. Can someone figure it out? For example, how do you search for "william shakespeare" as a subject rather than just "shakespeare"? Or "old norse" as a language and not just "norse"?
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www.gutenberg.org www.gutenberg.org
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lath and plaster
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hypos
(obsolete) Melancholy; a morbid depression.
Example: Tell your sister I dont want to hear any more about selling out and moving. That gives me the hypo whenever I think of it.
Source: Wiktionary
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spiles
Via Wiktionary: A pile; a post or girder.
A pile in the above sense is "a large stake, or piece of pointed timber, steel etc., driven into the earth or sea-bed for the support of a building, a pier, or other superstructure, or to form a cofferdam, etc" (via Wiktionary).
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mole
Via Wiktionary: A massive structure, usually of stone, used as a pier, breakwater or junction between places separated by water.
A breakwater stops waves before they reach the port. Notice in the image below that the waves are violent on one side of the mole, but calm on the other.
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Cato
He seems to be talking about Marcus Porcius Cato Uticensis, a Roman statesman who commited suicide with a sword.
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sites.google.com sites.google.com
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What this page leaves implicit is that the chain rule is used to calculate the derivative of a composition of two functions. If the composition of f() and g() is f(g()), then the chain rule allows us to find the derivative of f(g()), or (in Leibniz notation):
df(g(x)) / dx.
This page is making the point that if we let u = g(x), then the derivative of the composition equals:
(df(u) / du) * (du / dx).
In the example at the bottom of the page, the reason we cannot simply use the power rule to find the derivative of (2x + 3)^5 is because the power rule is actually an application of the chain rule which only works when the base of the exponentiation is just x and the power is a constant real number. To see how to derive the power rule from other rules, see the Wikipedia page for Power rule. Then, try deriving (2x + 3)^5 by using the steps therein, and you will see that the answer is not (5)(2x + 3)^4.
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duckduckgo.com duckduckgo.com
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