Explainable Artificial Intelligence (XAI) is a paradigm that delivers transparent models and decisions, which are easy to understand, analyze, and augment by a non-technical audience. Fuzzy Logic Systems (FLS) based XAI can provide an explainable framework, while also modeling uncertainties present in real-world environments, which renders it suitable for applications where explainability is a requirement. However, most real-life processes are not characterized by high levels of uncertainties alone; they are inherently time-dependent as well, i.e., the processes change with time. In this work, we present novel Temporal Type-2 FLS Based Approach for time-dependent XAI (TXAI) systems, which can account for the likelihood of a measurement's occurrence in the time domain using (the measurement's) frequency of occurrence. In Temporal Type-2 Fuzzy Sets (TT2FSs), a four-dimensional (4D) time-dependent membership function is developed where relations are used to construct the inter-relations between the elements of the universe of discourse and its frequency of occurrence. The TXAI system manifested better classification prowess, with 10-fold test datasets, with a mean recall of 95.40\% than a standard XAI system (based on non-temporal general type-2 (GT2) fuzzy sets) that had a mean recall of 87.04\%. TXAI also performed significantly better than most non-explainable AI systems between 3.95\%, to 19.04\% improvement gain in mean recall. In addition, TXAI can also outline the most likely time-dependent trajectories using the frequency of occurrence values embedded in the TXAI model; viz. given a rule at a determined time interval, what will be the next most likely rule at a subsequent time interval. In this regard, the proposed TXAI system can have profound implications for delineating the evolution of real-life time-dependent processes, such as behavioural or biological processes.
翻译:可以解释的人工智能(XAI)是一个范例,它提供透明的模型和决定,容易理解、分析和得到非技术受众的辅助。基于 Fuzzy Locic Systems(FLS) 的 XAI 系统可以提供一个可以解释的框架,同时也可以模拟现实世界环境中存在的不确定性,从而使它适合于需要解释的应用程序。然而,大多数真实生命过程的特征并不是仅具有高度的不确定性;它们也具有内在的时间依赖性,即过程随着时间的变化。在这项工作中,我们为基于时间的 XAI 系统提供了新型T2型FLS Based 方法,这可以说明一个基于时间的 XAI (FLS) 系统(FLS) 提供了新的Temalalalty TAI (TX ) 系统,这个系统在时间范围内的测量发生频率(FLS) 的频率(FLS) 在时间范围内,TT(T2 Flationals) 规则的深度规则(4D) 规则可以发展一个基于时间的模型,用来构建整个讨论空间和发生频率之间的内部关系。T.