Chapter 5 on Sets, states, and Logic explains how configurations can be mapped to system states; modifications of the system are transitions between those states.
第5章介绍了有关集合、状态和逻辑的内容，解释了如何将配置映射成系统状态；对系统的修改如何映射成这些状态之间的转换。
Sets of data, business logic, and highly interactive UI elements can be downloaded to the client for instant user interaction.
数据集、业务逻辑以及高度交互的UI元素可以被下载到客户机以便进行即时用户交互。
Supporting dynamic forms with dynamic sets of records requires complicated code and logic.
支持包含动态记录的动态表单需要复杂的代码和逻辑。
Linked together on the surfaces of silicon chips, they form the logic gates that do the calculations in computers, mobile phones, television sets and other electronic gadgets.
在硅晶片的表面将它们连接起来，就形成了逻辑门电路，这就是计算机，手机，电视机以及其它电子产品中最基础的元件。
Fuzzy control is a kind of computer digital control technique, which is based on the fuzzy sets, fuzzy language variable and fuzzy logic reasoning.
模糊控制是以模糊集合、模糊语言变量和模糊逻辑推理为基础的计算机数字控制技术。
This paper discusses the definitions of Boolean subtraction and division, and the expansions of logic functions in Boolean subtraction- NOT and division- NOT complete sets.
讨论了布尔减和布尔除的定义以及逻辑函数在布尔减及非运算、布尔除及非运算完备集中的展开，给出了减-非和除-非逻辑函数的化简公式。
In narrow sense, fuzzy logic is the extension of many-valued logic, and in broad sense, fuzzy logic is the theory of fuzzy sets.
而广义模糊逻辑则是指模糊集理论，它的范围显然要比狭义模糊逻辑要广得多。
This paper proposes a definition of Business Operation Support System (BOSS) and its element sets such as data service, business logic, user interfaces and users.
给出了企业业务支撑系统的数据集合、业务逻辑集合、用户界面集合、用户集合以及业务系统的定义，并建立了业务系统的数学模型。
Fuzzy sets and fuzzy logic are important mathematical tools for processing uncertain and vague information, which has been widely applied to approximate reasoning and so on.
模糊集与模糊逻辑是处理大量存在的不确定性与模糊性信息的重要数学工具，在近似推理等领域有着广泛的应用。
The article puts forward and sets out clearly algebraic substitution axiom and the principle of duality, which are both universal logic laws.
提出和阐明了两个普遍的逻辑规律——代数替换公理与对偶原理。
The article puts forward and sets out clearly algebraic substitution axiom and the principle of duality, which are both universal logic laws.
提出和阐明了两个普遍的逻辑规律——代数替换公理与对偶原理。
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