This equates to 144 infantry, 12 Chasseurs, 4 mounted officer, 2 artillery with crew and limbers and 2 Mitrilliause with crew and limber. But before I can start these I need to finish 1 more brigade for the Bavarians to finish the Division.
Tuesday, 15 May 2012
FPW French Paint Plan
To face off against my Wurtemburgers and Bavarians, I've committed myself to putting together a French Corps of 2 infantry divisions. I will be able to use these in small club games or in larger games against Dave they can supplement the French he already has, Sounds good to me.
![](data:image/png;base64,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)
This equates to 144 infantry, 12 Chasseurs, 4 mounted officer, 2 artillery with crew and limbers and 2 Mitrilliause with crew and limber. But before I can start these I need to finish 1 more brigade for the Bavarians to finish the Division.
This equates to 144 infantry, 12 Chasseurs, 4 mounted officer, 2 artillery with crew and limbers and 2 Mitrilliause with crew and limber. But before I can start these I need to finish 1 more brigade for the Bavarians to finish the Division.
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It sounds very doable and well planned unlike me!
ReplyDeleteHow long do you think it'll take to get them all done?
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