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#256 w/Marlborough's Battles - Ramillies & Malplaquet

#256 w/Marlborough's Battles - Ramillies & Malplaquet
Condition: MINT/New
Was: $17.95
SALE Price: $16.16
Retail Price: $24.99
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Condition: NM
Condition Note: unpunched
Was: $10.00
SALE Price: $9.00
Retail Price: $24.99
You Save: $15.99

#256 w/Marlborough's Battles - Ramillies & Malplaquet
Category: War Games
Author: Richard Berg
Publish Date: 2009
Pages: 60
Dimensions: 8.5x11x.25"
Restockable: Yes
NKG part #: 2147678599
Mfg. part #: DCGST-256
Type: Magazine

#256 w/Marlborough's Battles - Ramillies & Malplaquet
#256 w/Marlborough's Battles - Ramillies & Malplaquet

Description

Marlborough’s Battles (MBat) is a wargame of intermediate complexity, designed by Richard H. Berg, covering two of the Duke’s great victories in the War of the Spanish Succession: Ramillies, a massive cavalry clash, and Malplaquet, a hue infantry battle. The period in which Marlborough fought was a transition between the musket-and-pike era and the more fluid, if still massed, tactics that emerged with Frederick the Great. The key transitional mechanic was the invention of the socket bayonet, which allowed gun-armed infantry to use their weapon for shock as well as fire combat. The battles fought in the War of the Spanish Succession were the first major engagements in which that innovation was used, and the commanders hadn’t yet learned to appreciate its value. Warfare in that era was therefore mostly still formalized, rigid and stolid.

The map scale is 225 yards per hex. Each double-length infantry unit is composed of, on an average, four battalions and contains about 2,000 to 3,000 tightly packed men. The square infantry counters (for use in Malplaquet) each represent about half that number. Cavalry units each contain about five or six squadrons, about 600 mounted men. Artillery units each represent 12 to 18 guns. There is no per-turn time scale, as there are no distinct game turns. The game simply starts and then keeps going until one player wins. To accomplish that the system uses a “continuation activation” mechanic.