Three Kaiju Prototypes

About a year ago I thought it would be cool to create giant monsters that the player could climb up. The previous article talked about the climbing mechanics initial robot/IK algorithms that are required to drive the giant monsters. Since then I’ve prototyped several monster “types” and picked three that worked well. They are:

  • A quadruped (turtle)
  • An inchworm/snake
  • A blob/ooze
quadruped ground view

Let’s look at each and see how they’re put together.

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Physics Based Climbing for Characters in UE4

In the previous post I talked about modifying the standard Unreal Engine 4 Character component so that it could climb walls. It worked great for the static platforms and columns I had placed. I figured it would cool to climb up a swinging pendulum. Should be easy, right?

I just make a pile of blocks, make them physics objects hooked together with hinges, and I should be able to grab and climb them.

Well, not really.

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Making UE4 Characters Climb Convex Hulls

Recently I tried updating the Unreal Character so that it could freely climb on blocks. Many modern video games allow for climbing along specific ledges or handholds, but I wanted the character to climb along walls and blocks placed in various (some might say absurd) positions. I also wanted the character to do stuff in a reasonable way: climbing around corners, going over ledges, etc.

I fiddled with several methods to find and “attach” to nearby climbing walls but most of them were unreliable and/or kind of twitchy. When I found one that works pretty well I thought I would write it up here as a summary/reminder.

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Procjam entry: generating mazes with Penrose tiles

For procedural generation jam 2015 I build a maze generator that uses Penrose tiles instead of the typical squares or hexagon tiles. I’ve written many maze generators over the years. For example both Six Spells and Chartreuse Warden generate mazes using hexagons. I’ve always wanted to try some non-standard structures as a basis for a maze, however. Penrose tiles are interesting because they are aperiodic. Different parts of the tile pattern are very similar but never repeat. [Read More]