Small but impactful balanced changes. Global 1940.

Considering house rules for China in G40. In the event they capture an industrial complex built in China. Should they be able to produce any unit?

@SeaYa quick point of reference. I play test games. So no version, certainly not out of box, is completely baked. And this is proven by 2nd editions and tournament rules. That is why I have been advocating for a governing body for years. Gotta go.

@crockett36
This seems interesting. I’ll try it out.

@general-spengler Very interesting. I think having conscripts cost only $1 and be totally unable to attack is both a little sleepy and tends to give too much of an advantage to the defenders.

What about conscripts that cost $2, move 1, defend at 1 each, and attack at 1 as a stack? In other words, no matter how many conscripts you have in an attack, they all collectively only roll one die per round of battle, which only hits if the die is a 1.

This should naturally discourage players from building too many conscripts, since a stack of 5 conscripts is less cost-efficient than a single conscript.

You could also limit production of conscripts to 1 per factory and/or recruiting center per round. So if you have both a factory and a recruiting center in the same territory, you could buy up to 2 conscripts there per turn. If you have only a factory or only a recruitment center, then you could only buy 1 conscript per turn in that territory.

@andy-palmer

one HR we experimented with was “French Resistance”. During the French turn, you roll as if a submarine is potentially damaging each of the 3 French Factory territories held by the Axis (1, 2, 3 = the amount of damage. 4-6 is no result). This provides a reason for the Axis not to take the territories as soon as possible. If they do and they focus their money and attention elsewhere, the factories may have damage or be wrecked when its time for the Axis to start defending against invasion.

The rule was kind of hard to remember to roll every turn, and most of the time, it does very little damage overall.
But, it was part of a set of small changes intended to slow the Axis income but leave choice intact (they can still use their full money for units but if they do, they lose the chance to place units in such advantageous places).

Likewise, and on a different note, we added $1 to Sicily, corsica, crete, cyprus, malta, new guinea etc. to make those have some greater incentive to take them over than just having a new landing spot and denying the enemy one.

@Young-Grasshopper
cool stuff but half hour is a bit much for me. Be nice if you could summarize in a paragraph or two :)

I’m reviewing all Vichy rules available out there, as I plan to make a unique mod, because I like historical realism and simplicity, with minimized luck of dice, and some “asymmetric balance”.

Some major points I’ve posted elsewhere in the forum:

The main issue for this expansion is how to develop French neutrality, while at the same time providing a bonus to Germany. Apparently ignored by most players, in real life (IRL), Germany economically exploited Vichy, which had to richly sustain 300,000 German troops stationed in Northern France. Therefore, in the game, it only makes total sense that Germany gets the 3 IPCs from Vichy Southern France.

Another related major issue is what to do with French colonies in terms of neutrality/occupation and IPC flows. I agree that the Vichy setup should reflect what happened IRL: North Africa, Syria, and Indochina go to Vichy, while other French colonies stay Free. However, it messes up Italy’s incursions into North Africa (as IRL, Hitler denied French colonies to Italy). I’m not sure yet as to the best approach to subjecting these colonies to invasion, occupation, and who gains IPCs (other than agreeing that Japan has easy access “rights” over Vichy Indochina), and also remote units…

Germany never fought Vichy. IRL, with Operation Torch, Germany simply occupied Vichy in 1942, with no resistance whatsoever. Vichy units were disbanded. That can be also the case in the game. Just remove Vichy units.

The uncertainty surrounding local pre-battles is quite interesting (will Vichy troops welcome or resist Allies in North Africa?..). However, I’d try to minimize dice randomness that is often used to decide some outcome. IRL, Vichy troops (just like Italians) surrendered as soon as seeing enemy superiority: thus, in the game, if Allies send more land + air units than defending Vichy units, then there should be no battle but quick surrender. Or, make it highly unlikely that a battle would ensue (for example, need to roll a 1).

I’m now working on my own house rules, for an expansion (HBG lingo) that is quite realistic, fun yet simple. If anyone is interested, let me know and I’ll be happy to share my rules when ready…

phd_angel@yahoo.com

Chicago, December 2020

Hi Erocco,
these numbers are based on a formula found during Classic time by Dauvio Vann and his friends, then improved and adjusted to better fit the need of Second Edition units. Here is one link in House Rule:
http://www.axisandallies.org/forums/index.php?topic=40346.msg1684954#msg1684954

Below, you get the whole formula and a short explanation:

@Baron:

@Dauvio:

It came to my attention that one of my formulas are already out there that I discovered 30 years ago.
http://www.axisandallies.org/forums/index.php?action=profile;u=185969 has also discovered the formula P^2*N=S
And just for fun you can try these formulas also. S/P^2=N. √(S/N)=P
P=POINTS
N=NUMBER OF UNITS
S=STRENGTH OF ONE KIND OF UNITS IN A TERRITORY
This formula should replace the punch formula. It is much better then the punch formula.

Now the next formula is (P100)/(C^26)=S
P=POINTS
C=COST
S=STRENGTH OF THE UNIT BASED ON COST
With this formula you can also price units according to their strength. √((P100)/(S6))=C
This formula is for points. (S*(C^2*6))/100=P

For better results for some of these formulas, have all your units cost ten times then what they are. These are some of the VANN FORMULAS I came up 30 years ago.

If you have any questions about these formulas, please ask.

I found how you can get the main part of Vann formula or Baron-Larrymarx according to a specific unit as benchmark.

I took the Fighter A3 D4 C10 and I wanted to convert into Tank A3 D3 C6 as benchmark (Baron-Larrymarx formula).

Then I saw what I did.

Power (of attacking Fighter): A3 * C6 (cost of Tank)/C10 (cost of Fg) * 1 Hit Point C6 (cost of Tank)/C10 (cost of Fg) = 1.08
You can reduce this equation because (cost of Tank)(cost of Tank)/ (cost of Fg)*(cost of Fg) is same to
(cost of Tank) IPCs^2 / (cost of Fg) IPCs^2 and give a simple ratio.

C6^2*A3/C10^2 = 1.08
36 squared IPCs 3 Power * 1 Hit /100 squared IPCs = 1.08 PowerHit Point

This explained what is hidden in Baron-Larrymarx formula:
Offence or defence strength factor= 36*Power/Cost^2.

The whole Enigma formula is
Refence unit Cost^2Power of the actual unit1 HP/Cost of the actual unit^2

So, the Basic offence or defence strength factor result (1.08, in this case) is express in Power*Hit Point
1^2*Power (of a given unit)*1 hit/Cost (of this same given unit)^2

And this formula can be adapt according to any benchmark, for instance a 1 IPC unit:
131 hit/10^2 = 0.300

And this is a very small number. That’s why Vann formula:
Strength= (Power100)/(Cost^26)

add an arbitrary 1001/6= 16.667…
So, 16.667131 hit/10^2 = 0.5
And this would provide the Fighter strength attack factor based on an hypothetical benchmark unit of √16.667 = 4.0825 IPCs.
A 5 IPCs revised Tank in Vann formula gives a Strength : 16.66731 hit/5^2 = 2.00 powerhit

Can you elaborate on the ship calculations?

Destroyer strength: .30144/8^2  = 0.675
Cruiser    strength: .60144/12^2= 0.600
Battleship strength: .701442.618/20^2 = 0.660

These numbers means that Destroyer is the most optimized unit for combat to buy for each IPC invested, then it is battleship and finally Cruiser.
Said otherwise, Cruiser is sub-optimal for the cost.
3 DDs C8 A3 D3 (A9 D9, 3 hits) will be stronger than 2 Cruisers C12 A6 D6 (A12 D12, 2 hits) if you can use a Battlecalc to test D10-sided values.

From stronger to weaker for 120 IPCs basis:
15 DDs A3 D3 (A45 D45)
6 BBs A7 D7 (A42 D42)
10 CAs A6 D6 (A60 D60)