Greg's Design Blog

A collection of posts by game designer Gregory Carslaw, including mirrors of all of his blogs maintained for particular projects. A complete index of posts can be found here: https://boardgamegeek.com/blogpost/58777/index
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Depth, Complexity and Feelings

Greg
United Kingdom
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Original Post

Depth


In a deep game a player is constantly refining their skills. After every few games they can discover a better strategy, refine an old one, or at least try something new that may not turn out to be better. Each time they think that they have understood the game in its entirety, they peel back another layer to find new levels of decision making. A strategic thinker can play a deep game dozens of times and get something new out of it each time.



Complexity


A complex game has lots of bits and pieces. There are many options to be taken each turn, dozens of rules and hundreds of exceptions to them. The player has a staggering amount of choice and a great many things might happen. They either need to have memorised a fiendish rulebook or will stop frequently to consult it on the more obscure points. A complex game takes a long time to set up and put away and is slow to play.

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[/IMG]


Depth vs Complexity


The discussion of depth and complexity has been presented elsewhere much more eloquently than I ever could. In short, the two are related but not inseparable. There are complicated, shallow games that have generally faded into obscurity and there are some simple, deep games that you've probably heard of. A deep and simple game is one of many ideals to aim for. The importance of this ideal relative to other goals will depend on who a particular game is being designed for. I want to throw something else into the mix.

Depth vs Complexity vs Feelings


I've already written about the importance of how a game makes its players feel - this applies to the depth and complexity trade off too. A given player's experience of whether a game is deep and complex do not necessarily match the actual depth or complexity of the game.

Most gamers have observed that other can get a bit funny about probability. There are a lot of bad strategists who think that dice hate them, because they don't see how their strategy doomed them to keep rolling until they lost, but they can see that the roll that killed them was a one.



This sort of thing influences how people experience a game. It doesn't matter if you can prove that your system has attributes that will reward good strategy; if your players contextualise all of their experiences as random losses, they'll never improve their strategy and never get to experience the depth the game has to offer. A well designed game will not only have depth, but it will give the player a route to exploring that depth.

I'm reminding myself of this because another week of playtesting starts soon and it's very important to remember that being able to write a mathematical proof that some piece of feedback is objectively incorrect does not mean that the feedback isn't the most useful thing that happened all day. This is one among many good reasons to encourage your testers to complain about things that bothered them even if they can't articulate why. Such feedback normally points to a problem with the game that is preventing a positive feature from being enjoyed. Of course it cuts both ways and sometimes feedback about something seemingly superficial actually points to a serious underlying problem.

I never did think that all of the time I spent trying to translate criticism from psychologists into agent based modelling terminology would be a game design skill. I guess it just goes to show that you can never pick up a useless skill.
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