Just How Old Are We Axis and Allies Players?

Hi,

I’d just like a standard map for this version of the game thats not modded or has any personalization and thats not too big a file -I’ve seen some pdfs that scroll very slowly and thats not very useful.

@wanguskhan

They may reprint it again, preserving all the errors and the illogicially ordered setup charts.

Comp for WW1 is $350-600 now.

Not sure if the discussion is referring to AA50 (anniversary) or Global.

Here are links to PDFs of the rulebooks…hope that’s helpful.

For AA50
http://www.wizards.com/default.asp?x=ah/prod/axisanniv

For Pac 1940 (same rules as Euro 1940)
http://www.wizards.com/default.asp?x=ah/prod/Pacific

I too worry that my romantic life (better half etc) may well have to go at some point.

Isn’t it sad that it has to be one or the other.

Clever thread title… +1 karma.

Edit (title is completely relevant to your post - sorry, was reading very late at night)

I second Dondolee’s thoughts.  When starting out bear in mind how the game is ultimately won - for the axis, by taking Moscow before the allies can take either Rome or Berlin.  It’s a race to see who holds out longer.

Japan should efficiently grab land in the first two or so turns, build up factories in South Asia (rounds 1-4) and then ply tanks and infantry through India > Persia > Caucasus > Moscow.  Send enough troops through China and Siberia that you’ll have enough to punch through, but sending the bulk of your force on the southern route.  As you play more games, take note of which strategies allowed you to occupy territories faster and get a better flow of troops to russia.

Italy and germany’s role is to stay rich and keep russia poor.  They generally don’t have enough power to crack russia without some early luck, so you just need to treat 'em rough and keep 'em honest.  Never let russia get their 10 IPC objective - this is a death knell.  While you want to deny and pressure russia as much as possible, your main task is to not let UK/US kill you - a tough balancing act of agression/defence.  There are many ways to skin this cat, but piles of infantry and scattering of tanks are the best place to start from a learning perspective.  You’ll soon find the limitation of infantry - while extremely cost effective, they can only be in one place at a time.  It’s hard fighting two wars that are 5 spaces apart. While boats and planes pack less punch for the money, they can threaten a much larger area.  Once you get a handle of the flow of the game, you’ll find many ways that german planes and boats can improve your effectiveness.  As dondoelee points out, this is playing with fire and you expect to get burnt a few times while you figure it out - start simple.

Cheers

@mrninjaz:

http://triplea.sourceforge.net

Download the unstable version for AA50

If you download the unstable version keep in mind that it hasn’t been fully developed yet. Expect rules that haven’t been implemented yet, bugs and other sorts of quirky behaviour.

After all, it is still a beta version :)

This thread appears to be long dead, but I never get tired of math questions!  :-)

To answer the original question: The statistics of when a bomber gets shot down are determined by something called the geometric distribution, which you can find plenty of info about at http://en.wikipedia.org/wiki/Geometric_distribution.  The geometric distribution describes the first occurrence of an event when you make repeated, independent trials.  For example, the number of times you have to flip a coin before getting heads; the number of times you have to be dealt a poker hand before getting a royal flush; and the number of times you have to roll a die before getting a 1 are all described by geometric distributions.  Once you know the probability of success in a single event, the geometric distribution tells you how long you have to wait before seeing the first success.

Some of the information for the geometric distribution:
–-The probability of getting your first success (in our example “success” is the bomber getting shot down!) on the nth turn is (1/6)*(5/6)^(n-1).  This is because, in order to be shot down on the nth turn, the bomber must first survive the preceding n-1 turns, which has a probability of (5/6)^(n-1), and must then be shot down on turn n, which has a probability of 1/6.
–-The probability of getting your first success by the nth turn is 1 - (5/6)^n.  This is just 1 minus the probability of the bomber surviving the first n turns.  (It’s also the sum of the probabilities of getting shot down on turn 1, 2, …, up to n, but that’s the long way to do it!)

Given this, a number of other facts can be calculated (I’ll spare you the details…)  The question “When will the bomber, statistically speaking, be shot down?” has three different answers: the mean, median, and mode.  Here’s what each of those is:
—The mode is the single turn on which the bomber is most likely to be shot down.  This may be surprising, but it’s the very first turn!  The probability of getting shot down is the same (1/6) on all turns, provided the bomber makes it to that turn , but first it must survive all the turns before it.  Hence, the first turn is the most likely turn-of-death since the bomber doesn’t have to survive any prior turns in order to reach it.
–-The median is the first turn for which the bomber has a 50% chance of getting shot down before it.  This is the fourth turn, because the probability of getting shot down on one of the first four turns is 52% whereas the probability of surviving the first four turns is 48%.  So it’s about 50-50 whether the bomber survives at least 4 turns.
–-The mean , also known as the expected value, is the average number of turns that the bomber will survive.  This is 6 turns.  It turns out that you can actually calculate this by taking the reciprocal of the 1/6 probability of getting shot down on a given turn, although the reason why that works is slightly less obvious than it might seem.

So, which of the mean, median, and mode is the most useful?  When should we expect to lose the bomber?  Well, the mode is the least useful for answering this sort of question.  One can make a case for either the mean or the median, but for the types of calculation that people usually have in mind, the mean is the way to go.  For example, if you’re trying to figure out the average amount of economic damage inflicted minus damage received from each bombing raid, then the statistic you want is the average, aka the mean.

Of course, the question of whether bombing raids are worth doing involves a lot more than calculating the average IPC’s lost and destroyed.  My test: If you want to decide whether bombing a given country with your country is useful, ask yourself, “Would I destroy $10 of mine if I also got to destroy $10 of theirs?”  If the answer is “Heck yes!” then SBR’s are useful.  For example, Japan bombing Russia generally makes sense, as does US or UK bombing Germany.  A weaker power bombing a stronger power is usually not so smart.

No problems today, seems to load quickly and navigation is good.  If, you did something, its working.  This much better than what I had been experiencing.
Thanks Kindly….