Thursday, December 11, 2008 - Cover comparisons; Blurred lines

So, I received a book from Bookmooch today -- Jon Courtenay Grimwood's Pashazade. And it made me remember that part of the awesomeness of Bookmooch is the fact that I can get British editions of books. Why is this a good thing? Well, first of all, they spell colour with a "u". Seeing it without one still weirds me out. Also, British SF books almost always have cooler covers. Examples:

Pashazade. See the outlandishly bright American cover to the left. I mean, there's nothing terribly wrong with it, but it's as if the cover designers have no idea what the word "subtle" means. On the other hand, we've got the understated British edition. I love it. The idea behind the book is that the Ottoman Empire is still massively powerful, so instead of sticking on a random Middle Eastern skyline, we've just got some text. I think it works a lot better.

Ender's Game. OK, first off the cover of the new America version is just mind-bogglingly horrible. Like, unbelievably, "holy crap I would never pick this book up in a million years" horrible. I mean, it's got the mass-market SF feel to it, which is fine, but this is really a book that would appeal to a wider crowd and the cover should reflect that. The British version isn't amazing or anything, but in my opinion it's an artistic masterpiece compared to the American.

Air. If you haven't read it yet, by the way, Geoff Ryman's novel showcases the best of the Mundane SF movement. The American version isn't terrible, but it's got a lot going on. I'm not sure all the dots and stuff really do much of anything. I mean, I know what they represent in the book, but I'm not sure it makes a great cover. The British cover has the same idea to it, but it looks like they just stuck with a simple motif. And, to my mind, it has way more impact.

Who knows, though. Maybe I just like my book covers simple.

Keyword of the day: The best of the bunch today was "when does the line get blurred out". Well, you see, whatcha have to do is take the square root of pi, divide it along the hypotenuse of x (x being the constant established by the multiplying the width of the line by the distance to the observer). No, but seriously...it's somewhere between the sixth and seventh drink.


Cavan blogged at 8:12 PM | 0 comments


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