组织的完备性和某一模板的使用之间是一种松散的关系。
There is a loose relationship between the maturity of an organization and the specific template to use. Maturity includes several key principles such as
特别，讨论了区间分离后的时态关系确定问题以及公理的完备性。
Especially, it is discussed how to determine their temporal relations when some intervals are splitted in calculus.
系统级的凝聚特征将设计知识、几何形状以及联接关系等封装起来，克服了传统特征在功能语义表达上的不完备性。
Encapsulating design knowledge, geometry form and conjunction relationship, the agglomerated feature in system-level is generated to maintain the whole semantic elements of a function.
为了能够从不完备决策表（IDT）中进行知识发现和数据挖掘，提出一种新的具有对称性的双重可变精度限制容差关系粗集模型（VPLTRST）。
To obtain knowledge and data from incomplete decision table(IDT), the paper presents a new doubly variable precision limited tolerance rough set theory model(VPLTRST).
本文指出了赋范线性空间上的一些局部凸拓扑的完备性与它的单位球上相应的诱导拓扑的完备性之间的关系。
The relation between the completeness of several local convex topology in normed vector space and that of induction topology of its unit ball was pointed out in this paper.
基于这种统一的表示，本文给出了简洁的几何元素位置关系的判断方法以及获得一致性的完备推理规则。
Based on these unified representations, this paper gives a succinct method to obtain positional relations between geometric elements, and a group of complete reasoning rules to make them consistent.
完备和形式化的空间关系语义描述方法一直是GIS理论研究的重点，空间关系的动态性和模糊性决定了描述方法的复杂性。
Complete and formal description method of spatial relation semantics is emphasized in GIS research field. Dynamic and fuzzy spatial relations make the method very complicated.
对一不完备信息系统进行了实例分析，以说明新提出的二元关系的有效性。
Analyzed an illustrative example to indicate the validity of the new-defined binary relation.
澄清了对牛顿第一定律的一些模糊认识，对认识牛顿三定律之间的关系和理论的完备性和逻辑性提出了不同的看法。
The obscure understanding on Newton's First law was cleared up. Some different idea about the relation of Newtion's three law and the theory's completeness and logic was put forward.
经过详细分析与讨论，证明了这些拓扑关系具有完备性。
After detailed analysis and discussion, the completeness of topological relations between lines and bodies is proved.
经过详细分析与讨论，证明了这些拓扑关系具有完备性。
After detailed analysis and discussion, the completeness of topological relations between lines and bodies is proved.
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