Substantial efforts have been applied to engineer CA with desired emergent properties, such as supporting gliders. Recent work in continuous CA has generated a wide variety of compelling bioreminescent patterns, and the expansion of CA research into continuous numbers, multiple channels, and higher dimensions complicates their study. In this work we devise a strategy for evolving CA and CA patterns in two steps, based on the simple idea that CA are likely to be complex and computationally capable if they support patterns that grow indefinitely as well as patterns that vanish completely, and are difficult to predict the difference in advance. The second part of our strategy evolves patterns by selecting for mobility and conservation of mean cell value. We validate our pattern evolution method by re-discovering gliders in 17 of 17 Lenia CA, and also report 5 new evolved CA that support evolved glider patterns, differing from previously reported Lenia patterns. The CA reported here share neighborhood kernels with previously described Lenia CA, but exhibit a wider range of typical dynamics than their Lenia counterparts. Code for evolving continuous CA is made available under an MIT License.
翻译:对具有理想的突发特性(如支持滑翔机)的CA工程进行了大量的努力。最近,在连续CA中的工作产生了各种各样的令人信服的生物再生模式,并将CA研究扩大到连续数字、多渠道和更高层面,使得他们的研究复杂化。在这项工作中,我们设计了一种战略,分两步发展CA和CA模式,其基础是简单的想法,即如果CA支持无限期增长的模式以及完全消失的模式,并且很难预先预测差异,那么CA很可能是复杂和计算能力。我们战略的第二部分通过选择移动性和保护中值来发展模式。我们通过在17个Lenia CA中的17个重新发现滑翔机,来验证我们的模式演变方法,我们还报告了5个新的CAA,支持逐渐演变的滑翔机模式,不同于以前报告的Lenia模式。CA报告这里的CA与先前描述的Lenia CA模式分享了相邻关系,但展示的典型动态范围比Lenia对应者要大。在MITA许可证下提供了不断发展的代码。