411 karma · joined September 15, 2012
There's a nice tiling of butterflies there.
The Binding of Isaac is a good attempt in that direction.
This phrase always reminds me of Abigail's WWW Dream: http://www-users.cs.york.ac.uk/susan/int/abigail.htm
This is minor, but the article probably didn't mention that book because it wasn't published until about 98 years later.
Thanks for the book recommendation, though. It sounds interesting, as do the ideas about energy backing and "demand rights".
EDIT: The history is a little more interesting than that. The janko.at page on Tohu wa Vohu[2] names many pre-existing variants: Eins und Zwei, Binary Puzzles[3], Binoxxo, and others. Binary Puzzles are notable for being paper-and-pencil puzzles, but it's not clear whether these were first paper-and-pencil puzzles or computer puzzles.
[0] http://www.chiark.greenend.org.uk/~sgtatham/puzzles/doc/unru...
[1] https://chris.boyle.name/projects/android-puzzles/
[2] http://www.janko.at/Raetsel/Tohu-Wa-Vohu/index.htm
[3] http://www.puzzle-magazine.com/binary-puzzle-magazine.php
Anosmia.
I use Beyerdynamic Custom One Pro headphones and am pretty happy with them. They don't provide complete isolation, but they do block out a lot of sound, and I don't need to play constant music to make up for bad noise cancellation.
For a cheaper solution, wear earplugs and just put on some crappy headphones for the visual signal.
The Stanford Encyclopedia of Philosophy has an article on the subject: http://plato.stanford.edu/entries/compatibilism/
I believe that "different from" is most common across all dialects of English: http://alt-usage-english.org/excerpts/fxdiffer.html (Note: This only compares UK English and American English, not "all dialects".)
As you point out, this is for drones capable of attack, not reconnaissance drones.
No, it wouldn't. It's not the language that is affecting how the brain works here; it's the other way around. The theory of universal grammar can be viewed in part as an explicit rejection of linguistic relativity.
> I don't think you actually made a point in favor of linguistic relativism, but that was the theme of this whole discussion thread.
I was responding to your comment:
> If I've misunderstood your usage of the phrase "Universal Grammar", I apologize for my ignorance.
I had thought you might be interested in more information on what "universal grammar" is supposed to mean. I was not attempting to take a position on linguistic relativism.
The theory is that the principles of universal grammar arise directly from the structure of the brain, while the parameters are set during language acquisition.
From the perspective of an adherent of the principles and parameters variety of universal grammar, the examples of cross-linguistic variation you mention are not all that radical. A much stronger challenge to universal grammar is the existence of the Pirahã language, which (it has been argued) cannot express recursion, which would otherwise be a linguistic universal.
As you might expect, people who can read better can generally read longer lines, limited mainly by the number of words apprehended in a single "fix" or by the reader's visual acuity.
The article I link to references research on both physical line length and characters per line, but the methodology described in the article itself attempts to fix physical size of a character and distance of the eye from the screen.
The post is a little long, but I think you would get more benefit out of reading it yourself than you would out of my poor attempts to summarize it.
You may find the Fano plane (a three-dimensional finite projective space) interesting:
* http://en.wikipedia.org/wiki/Fano_plane (brief description)
* http://math.ucr.edu/home/baez/octonions/node4.html (connections with higher math)One way to try to prove that P != NP is to identify some "natural combinatorial property" that problems in P have that problems in NP do not share. The problem (as Gowers explains) is that any such property is either incredibly complicated or actually applies to almost any random problem in NP. Razborov and Rudich state and prove a technical version of this statment, which implies that attempting to use "natural combinatorial properties" to prove P != NP is a non-starter. (Hence the title of Gowers's blog post.)
For another summary, you might look at the relevant article on Wikipedia (http://en.wikipedia.org/wiki/Natural_proof). But I'd recommend reading Gowers's writing, which is much clearer.