If you took a high enough dose that it depleted those neurons in a certain part of your body, especially your insides, it would be similar to having leprosy. Tiny cuts would get infected, and spread, and eventually you would have mass tissue death.
Can you provide some refereed papers in support of this? It makes no sense to me since the immune system is not governed by the nervous system. No signal in the nervous system would mean no sensation, but it wouldn't mean that the immune system would stop responding to any effects. There are no nerves from the brain to the white blood cells.
Zero-G manufacturing of larger equipment, for instance, is something that can't be done on Earth.
Suppose you can build some large equipment in space with manufacturing advantages. (Never mind all the effort to set up such a manufacturing base.) How exactly would you get it back to earth where it's needed? It's not like you can just give that fancy gas turbine that you just built a slight retrograde nudge and let it fall back down to earth.
Infinity over infinity can be well defined. Consider that by your same argument, I could not tell you that half the whole numbers are even. After all, there's an infinite number of odd ones, and an infinite number of even ones. All that matters is that we can define rules to map exactly one even number onto each odd number. Therefore, we can prove that half the numbers are even despite the fact that there are an infinite number of both. We can also prove similarly that 1/3 of whole numbers are divisible by three even though the cardinality of those that are and those that aren't is the same.
Doing similarly with the lines in a 2D plane, we can define rules that map onto each line that doesn't intersect (y = b for your reference line y = 0) an infinite number of lines that do intersect (y = mx + b, same value b, unlimited selection of m). Therefore, the ratio between the two classes of lines (those that intersect and those that don't) is well known even though there are an infinite number of them, and the probability can be calculated to be 1.
I'm just an organic chemistry professor, so it's been a while since I've thought seriously about math. Some terminology may be a bit off, and the style may or may not be textbook perfect, but the general sketch of the proof is solid.
Maybe I'm expecting too much, but that is a terrible search engine, just like most other airfare search engines on the internet. When I have a specific queries like "On which days is the fare cheapest between airport A and airport B in 2012?", or "graph out all 68808 combinations of departure and return dates in 2012 so that I can pick my travel dates visually" these online search engines are absolutely useless in answering them.
If you search far enough into the future, there generally will be a very large number of travel dates (often the majority) available at the lowest fare. If you're reasonably flexible with your plans, you can find the lowest fare easily. It is easy to find the lowest fare that is currently bookable between airport A and airport B in 2012. Your choice of dates will be somewhat limited since it's still early in 2011, and airlines generally don't make itineraries bookable more than 330 days in advance.
But what you probably really want is not just what the best fare is right now, but how to get the best fare if you have flexibility in both when to travel and when to book. It is impossible to know whether now is the best time to book that fare since fares and fare availability can change at any time in any direction. Airlines sometimes change fares multiple times in a day, and fare availability can change even faster. Furthermore, since these changes are in response to market conditions, even the airlines don't know when the lowest price will be.
Kleeneness is next to Godelness.