James Helle on 28 Feb 2004 22:46:56 -0000 |
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RE: [eia] proposal |
Both methods are good, but I think I also agree that the largest force should be the lead force. Overall, I think this is a very workable solution and support it. -----Original Message----- From: eia-bounces@xxxxxxxxx [mailto:eia-bounces@xxxxxxxxx]On Behalf Of Kyle H Sent: Saturday, February 28, 2004 12:14 PM To: public list for an Empires in Arms game Subject: Re: [eia] proposal Ok, if people would prefer to have the number of corps be the determining factor, we can switch a. and b. No problem. kdh ----- Original Message ----- From: "J.J. Young" <jjy@xxxxxxxxxxx> To: "public list for an Empires in Arms game" <eia@xxxxxxxxx> Sent: Saturday, February 28, 2004 1:34 PM Subject: Re: [eia] proposal > My first thoughts on this proposal are that it is a good one. However, I > would switch the priorities of the criteria for choosing the "lead" victor. > I think the most corps involved should be first ("a"), then commander of the > force should come second ("b"). I like the idea of a small force with a > leader acting as "military advisors" to a larger force controlled by an > ally. But I don't think the advisor/leader's country would necessarily get > the lion's share of the credit. For example, the Turkish troops at > Gallipoli in WWI were commanded by a German military advisor, but the battle > is remembered as a Turkish victory, not a German one. I think that having > the most corps in a battle is the most important criterion, and the > nationality oif the commander should be the tiebreaker. > > -JJY > > ----- Original Message ----- > From: "Kyle H" <menexenus@xxxxxxx> > To: <eia@xxxxxxxxx> > Sent: Saturday, February 28, 2004 12:08 PM > Subject: [eia] proposal > > > > Although I have been arguing for my side in our recent rules debate, I > see the basic unfairness of forcing a country that contributed 1 corps to a > battle to lose 3 PPs when the whole multi-national stack loses. I > sympathize with Joel's pleas, and I have been thinking about what could be > done to reach some middle ground. So I assembled a list of premises that I > think we can all agree on that I hope can be the foundation of a more > equitable arrangement. > > a.. We all agree that the rules as they are written with regard to PP > gains and losses after a battle need some sort of amendment/clarification > (one way or the other). I think that the lesson to take from this > observation is that whatever rule we decide to adopt, we will be choosing it > on the basis of what makes the most sense to all of us. > > b.. What we have been doing seems very lopsided at times. It does not > make a lot of sense that a country that contributes one corps to a much > larger multi-national force should lose the full 3 political points if that > multi-national force loses. > > c.. As an ideal, we would like to aim towards a system for gaining and > losing PPs after a battle that is approximately zero-sum. > > d.. If we take the interpretation that Joel and The General advocate, we > have a good and workable way to split up the PP's when a multi-national > force loses, but no way of splitting them up effectively when a > multi-national force wins. > > e.. JJ has made the point more than once that, in the absence of a clear > consensus on this issue, we should just continue playing the way we have > been. > > >From these premises, I conclude that if we could only come to a mutual > agreement about how to split up PPs for a victorious multi-national force, > then we could also adopt the proposal that Joel has been advocating for when > a multi-national force loses, and we could all be happy. > > > > While I do not think it is possible to construct a system for PP gains > that is perfectly zero-sum, I don't think we need to strive for perfection > here. If a few PPs are created or lost here or there, we can live with > that. (After all, PPs are created all the time when someone wins a siege > battle.) Here's what I think would be a reasonably equitable way to > distribute PPs to a victorious multinational force: > > > > a.. Choose one country as the "lead" country of the multi-national > force. (This concept will be fleshed out more below.) > > b.. Count the number of corps that participated on the losing side of > the battle, and count the number of corps that the "lead" country of the > victorious side had in the battle. (Any corps that starts the battle with > more than 19 factors should be counted as 2 corps for this purpose.) Choose > the *lesser* of these two numbers. > > c.. Multiply this number by 1/2 and round up. The result is the number > of PPs gained by the "lead" country of the multi-national force (to a > maximum of 3). All other victorious countries who had corps in the battle > gain exactly 1 PP (regardless of how many corps they had). > > > > Now, of course, we would need rules to determine which country is the one > that "leads" the multi-national force, but these should not be hard to > develop. Here's what I suggest: > > > > Determining which country is the "leader" of the multi-national force: > > a.. If the stack is commanded by a leader, the nationality of that > leader determines the "lead" country of the multi-national force. (If > Swedish Bernadotte is in command, then the major power controlling Sweden > would be the "lead" country.) > > b.. If the stack has no leader, then the "lead" country would be the > major power with the most corps in the stack (including controlled minor > free state corps). > > c.. If the stack has no leader and contains an equal number of corps on > both sides, then the "lead" country is the one whose corps contain the most > regular factors. (By "regular" I mean factors whose morale is 3 or higher.) > > d.. If the stack contains no leader, has an equal number of corps, and > also has an equal number of regular factors in those corps, then the "lead" > country would be determined by competitive die rolls. > > So in most big multi-national battles, this would result in the "lead" > country getting 2 or 3 PPs and all other participants getting 1 PP. This > makes sense to me. The "lead" country gets most of the credit for winning > the battle in the press, but the other participants get some of the glory, > too. Let's look at a few examples of how this would work in practice. > > > > EXAMPLE 1 (in which no PPs are created or destroyed): > > Suppose that Charles had fought and won the recent battle against > Napoleon outside Milan (but let's ignore the complicating presence of > Napoleon). The victorious side would have had 3 Austrian corps and 1 > Turkish corps led by Charles. Since Charles was in command, the Austrians > would have been considered the "lead" country. So we would then count the > losing French corps. The result would be 5 (because 2 of those corps have > more than 20 factors). Next we would count the victorious Austrian corps. > The result would be 3. We would choose the lesser of these two numbers > which is 3. We would multiply 3 by 1/2 and round up. The final result > would have been that Austria would gain 2 PPs for the battle and Turkey > would gain 1 PP. Since this would normally be a 3 PP battle for the winners > anyway, this distribution of PPs seems to work just right! > > > > EXAMPLE 2 (in which PPs are created): > > Suppose Blucher commands a stack containing 3 Prussian corps, 1 > Austrian corps, and 1 British corps. This multi-national stack defeats the > same stack of French corps discussed in Example 1. In this case, Prussia > would be the lead country. We would count 5 for the French corps and 3 for > the Prussians and choose the lesser number, which is 3. 3 times 1/2 rounded > up would be 2 PPs for Prussia, and 1 PP each for Austria and GB. In this > case, the victors are getting a total of 4 PPs while the loser is only > losing 3 (again, assuming we ignore Napoleon). But even though a PP is > being created, it seems equitable for all of the countries involved. > > > > EXAMPLE 3 (in which PPs are destroyed): > > Suppose GB contributes Wellington and one British corps to a stack > that also contains 5 Austrian corps. Suppose that this multinational force > defeats the same stack of French corps described in Example 1. In this > case, GB would be the "lead" country because Wellington is in command. We > would count 5 for the French corps and 1 for the British and take the lesser > number, 1. 1 times 1/2 rounded up would give the British 1 PP for the > victory and the Austrians would also gain 1 PP. In this case, 1 PP is > destroyed because the French side is losing 3 PP (without Napoleon) while > the victors only gain 2. > > > > Again, I would remind my reader that we are not shooting for > perfection. Sometimes PPs will be destroyed, sometimes they will be > created. But over time, these relative gains and losses should pretty much > even out. (In fact, I imagine that the gains will outnumber the losses.) > Let me say one more time, that I do not claim that this proposal is perfect. > But I think it is workable and not too very far off from realistic. I think > it is a good compromise solution. It allows losers to split PPs when they > lose and winners to split PPs when the win in a way that is semi-realistic. > After all, those who are in charge get the lion's share of the glory in the > real world, too. Think about it: If you ask yourself, who was the victor > at Waterloo, I bet you'll think first of the British. That's because their > guy was in charge. The Prussians (and the Austrians?) get some glory, but > they are not as well remembered. > > > > Please give this proposal some serious thought before rejecting it out > of hand. I think it is a way for all of us to get what we want: a system > that makes more sense than the one we currently have. Once you've > considered it carefully, let me know what you think. > > > > kdh > > > > _______________________________________________ > > eia mailing list > > eia@xxxxxxxxx > > http://lists.ellipsis.cx/mailman/listinfo/eia > > > > > _______________________________________________ > eia mailing list > eia@xxxxxxxxx > http://lists.ellipsis.cx/mailman/listinfo/eia _______________________________________________ eia mailing list eia@xxxxxxxxx http://lists.ellipsis.cx/mailman/listinfo/eia _______________________________________________ eia mailing list eia@xxxxxxxxx http://lists.ellipsis.cx/mailman/listinfo/eia