Now I’m back with a new take on the game: Catastrophic dice rolls.
In the game of Risk, commanders (the players) know immediately and iteratively how well their armies are doing in combat. Using dice, no more than two units at a time can be removed from either side, while the math tends towards a 1:1 loss of units on both sides (slight advantage to the attacker). Between losses, an attacker can choose to preserve their forces at any time, stopping the wanton destruction of armies.
If only real war were so charming.
After reading military histories by author Rick Atkinson, it came to my attention how quickly even the most advantageous of battles can devolve into a debacle of incredible losses before commanders and generals are aware of what’s happening. Risk hardly lives up to its namesake, as while single army groups tend towards dozens of units, only two are at risk at any time.
Losing one or two units over and over again is, well, tedious. Dice need to be rolled, compared, units removed, and dice rolled again until someone gives up or is eliminated.
Speaking from experience, a problem with Risk is how long it takes to play. (I don’t seem to be alone in this regard.) The dice rolling and one-two unit removal certainly plays a part in exacerbating the situation.
Thereby Risk is neither very accurate historically or quick.
Let’s stab at a fix to both those problems.
In place of capping losses at one or two units, the dice themselves offer a way to increase the variance of the battles.
Normal Risk rules have the attacker rolling up to three dice against up to two defender dice. The highest dice are compared (up to two), any others discarded. Whichever player has the lower die in each comparison loses a unit (attacker loses ties).
It first came to mind that all values might be added together then compared, the difference being applied as losses to the lower-valued player. This is bad because it involves addition and subtraction. (More mental math in games is a hard no-go.)
Math is also a problem if the difference between individual dice is used. (Say, rolls of 6 and 4 are compared; 6-4=2, or 2 units lost, but that is still too much math from the original game.)
A method without extra math, and the most satisfying of our criteria of historical accuracy and fewer, faster rolls, is this:
Compare dice normally for the rules of Risk. Remove a number of units from the lower-value-die player equal to the value of the higher-die player.
So say an attacker rolls a 6-2-1 and a defender rolls a 5-4. The dice comparisons are 6v5 and 2v4 (the attacker’s 1 is discarded). Using the risker rolls rule, the first comparison requires the defender to remove six units; the second has the attacker remove four.
With all removals of units for a roll happening at the same time, an attacker’s advantage can quickly evaporate or a defender’s line be broken in but a single roll.
With riskier rolls, units are removed at pace, battles become decided in a fraction of the time, math remains minimal, only a single rule is changed from the base game, and more accurate swings of fortune get injected into the base experience that is Risk.
I’d count that as a positive 😉
Riskier rolls rules! Gosh, I’m a sucker for alliteration ~
I’ve given these a swing with friends, and the feel is *French kiss*. More playing is required though, so give these rules a chance in your own games of Risk.
Let me know how your games go! Here’s to all the games you’ll enjoy ~ Cheers.