仿紧闭,Paracompact,在线英语词典,英文翻译,专业英语

1) Paracompact

仿紧闭

2) |∑|-paracompact

|∑|-仿紧

|∑|-paracompactI|∑|-paracompactt|∑|-paracompact |∑|-paracompacti|∑|-paracompacts|∑|-paracompact |∑|-paracompactp|∑|-paracompactr|∑|-paracompacto|∑|-paracompactv|∑|-paracompacte|∑|-paracompactd|∑|-paracompact |∑|-paracompacte|∑|-paracompactm|∑|-paracompactp|∑|-paracompacth|∑|-paracompacta|∑|-paracompacts|∑|-paracompacti|∑|-paracompactz|∑|-paracompacte|∑|-paracompactl|∑|-paracompacty|∑|-paracompact |∑|-paracompactt|∑|-paracompacth|∑|-paracompacta|∑|-paracompactt|∑|-paracompact:|∑|-paracompact |∑|-paracompactL|∑|-paracompacte|∑|-paracompactt|∑|-paracompact |∑|-paracompactX|∑|-paracompact=|∑|-paracompact∏|∑|-paracompactσ|∑|-paracompact∈|∑|-paracompact|∑|-paracompactX|∑|-paracompactσ|∑|-paracompact |∑|-paracompactb|∑|-paracompacte|∑|-paracompact |∑|-paracompact||∑|-paracompact∑|∑|-paracompact||∑|-paracompact-|∑|-paracompactp|∑|-paracompacta|∑|-paracompactr|∑|-paracompacta|∑|-paracompactc|∑|-paracompacto|∑|-paracompactm|∑|-paracompactp|∑|-paracompacta|∑|-paracompactc|∑|-paracompactt|∑|-paracompact |∑|-paracompacts|∑|-paracompactp|∑|-paracompacta|∑|-paracompactc|∑|-paracompacte|∑|-paracompact,|∑|-paracompactX|∑|-paracompact |∑|-paracompacti|∑|-paracompacts|∑|-paracompact |∑|-paracompactσ|∑|-paracompact-|∑|-paracompacto|∑|-paracompactr|∑|-paracompactt|∑|-paracompacth|∑|-paracompacto|∑|-paracompact |∑|-paracompactc|∑|-paracompacto|∑|-paracompactm|∑|-paracompactp|∑|-paracompacta|∑|-paracompactc|∑|-paracompactt|∑|-paracompact |∑|-paracompacts|∑|-paracompactp|∑|-paracompacta|∑|-paracompactc|∑|-paracompacte|∑|-paracompact |∑|-paracompact|∑|-paracompact |∑|-paracompact∏|∑|-paracompactσ|∑|-paracompact∈|∑|-paracompactF|∑|-paracompact |∑|-paracompactX|∑|-paracompactσ|∑|-paracompact |∑|-paracompacti|∑|-paracompacts|∑|-paracompact |∑|-paracompactσ|∑|-paracompact-|∑|-paracompacto|∑|-paracompactr|∑|-paracompactt|∑|-paracompacth|∑|-paracompacto|∑|-paracompact |∑|-paracompactc|∑|-paracompacto|∑|-paracompactm|∑|-paracompactp|∑|-paracompacta|∑|-paracompactc|∑|-paracompactt|∑|-paracompact |∑|-paracompacts|∑|-paracompactp|∑|-paracompacta|∑|-paracompactc|∑|-paracompacte|∑|-paracompact |∑|-paracompactf|∑|-paracompacto|∑|-paracompactr|∑|-paracompact |∑|-paracompacte|∑|-paracompactv|∑|-paracompacte|∑|-paracompactr|∑|-paracompacty|∑|-paracompact |∑|-paracompactF|∑|-paracompact∈|∑|-paracompact||∑|-paracompact∑|∑|-paracompact||∑|-paracompact〈|∑|-paracompactω|∑|-paracompact.|∑|-paracompact

主要研究了两部分内容:一是σ-ortho紧空间的Tychonoff乘积性;二是给出了基-可数仿紧空间的一系列性质;着重证明了:如果X=∏σ∈∑Xσ是|∑|-仿紧空间,则X是σ-ortho紧空间当且仅当F∈|∑|〈ω,∏σ∈FXσ是σ-ortho紧空间。

|∑|-paracompactB|∑|-paracompacty|∑|-paracompact |∑|-paracompactu|∑|-paracompacts|∑|-paracompacti|∑|-paracompactn|∑|-paracompactg|∑|-paracompact |∑|-paracompactt|∑|-paracompacth|∑|-paracompacti|∑|-paracompacts|∑|-paracompact,|∑|-paracompact |∑|-paracompactt|∑|-paracompacth|∑|-paracompacte|∑|-paracompact |∑|-paracompactf|∑|-paracompacto|∑|-paracompactl|∑|-paracompactl|∑|-paracompacto|∑|-paracompactw|∑|-paracompacti|∑|-paracompactn|∑|-paracompactg|∑|-paracompact |∑|-paracompacta|∑|-paracompactr|∑|-paracompacte|∑|-paracompact |∑|-paracompactp|∑|-paracompactr|∑|-paracompacto|∑|-paracompactv|∑|-paracompacte|∑|-paracompactd|∑|-paracompact:|∑|-paracompact |∑|-paracompact(|∑|-paracompact1|∑|-paracompact)|∑|-paracompact |∑|-paracompactL|∑|-paracompacte|∑|-paracompactt|∑|-paracompact |∑|-paracompactX|∑|-paracompact |∑|-paracompact=|∑|-paracompact |∑|-paracompactl|∑|-paracompacti|∑|-paracompactm|∑|-paracompact{|∑|-paracompactX|∑|-paracompactσ|∑|-paracompact,|∑|-paracompactπ|∑|-paracompactρ|∑|-paracompactσ|∑|-paracompact,|∑|-paracompact |∑|-paracompact∑|∑|-paracompact}|∑|-paracompact |∑|-paracompacta|∑|-paracompactn|∑|-paracompactd|∑|-paracompact |∑|-paracompacte|∑|-paracompactv|∑|-paracompacte|∑|-paracompactr|∑|-paracompacty|∑|-paracompact |∑|-paracompactπ|∑|-paracompactσ|∑|-paracompact |∑|-paracompactb|∑|-paracompacte|∑|-paracompact |∑|-paracompacto|∑|-paracompactp|∑|-paracompacte|∑|-paracompactn|∑|-paracompact |∑|-paracompacta|∑|-paracompactn|∑|-paracompactd|∑|-paracompact |∑|-paracompacto|∑|-paracompactn|∑|-paracompactt|∑|-paracompacto|∑|-paracompact |∑|-paracompactm|∑|-paracompacta|∑|-paracompactp|∑|-paracompactp|∑|-paracompacti|∑|-paracompactn|∑|-paracompactg|∑|-paracompact,|∑|-paracompact |∑|-paracompacti|∑|-paracompactf|∑|-paracompact |∑|-paracompactX|∑|-paracompact |∑|-paracompacti|∑|-paracompacts|∑|-paracompact |∑|-paracompact||∑|-paracompact∑|∑|-paracompact||∑|-paracompact-|∑|-paracompactp|∑|-paracompacta|∑|-paracompactr|∑|-paracompacta|∑|-paracompactc|∑|-paracompacto|∑|-paracompactm|∑|-paracompactp|∑|-paracompacta|∑|-paracompactc|∑|-paracompactt|∑|-paracompact |∑|-paracompacta|∑|-paracompactn|∑|-paracompactd|∑|-paracompact |∑|-paracompacte|∑|-paracompactv|∑|-paracompacte|∑|-paracompactr|∑|-paracompacty|∑|-paracompact |∑|-paracompactX|∑|-paracompactσ|∑|-paracompact |∑|-paracompacti|∑|-paracompacts|∑|-paracompact |∑|-paracompactc|∑|-paracompacto|∑|-paracompactl|∑|-paracompactl|∑|-paracompacte|∑|-paracompactc|∑|-paracompactt|∑|-paracompacti|∑|-paracompacto|∑|-paracompactn|∑|-paracompactw|∑|-paracompacti|∑|-paracompacts|∑|-paracompacte|∑|-paracompact |∑|-paracompacts|∑|-paracompactu|∑|-paracompactb|∑|-paracompactn|∑|-paracompacto|∑|-paracompactr|∑|-paracompactm|∑|-paracompacta|∑|-paracompactl|∑|-paracompact,|∑|-paracompact |∑|-paracompactt|∑|-paracompacth|∑|-paracompacte|∑|-paracompactn|∑|-paracompact |∑|-paracompactX|∑|-paracompact |∑|-paracompacti|∑|-paracompacts|∑|-paracompact |∑|-paracompactc|∑|-paracompacto|∑|-paracompactl|∑|-paracompactl|∑|-paracompacte|∑|-paracompactc|∑|-paracompactt|∑|-paracompacti|∑|-paracompacto|∑|-paracompactn|∑|-paracompactw|∑|-paracompacti|∑|-paracompacts|∑|-paracompacte|∑|-paracompact |∑|-paracompacts|∑|-paracompactu|∑|-paracompactb|∑|-paracompactn|∑|-paracompacto|∑|-paracompactr|∑|-paracompactm|∑|-paracompacta|∑|-paracompactl|∑|-paracompact;|∑|-paracompact |∑|-paracompact(|∑|-paracompact2|∑|-paracompact)|∑|-paracompact |∑|-paracompactL|∑|-paracompacte|∑|-paracompactt|∑|-paracompact |∑|-paracompactX|∑|-paracompact |∑|-paracompact=|∑|-paracompact |∑|-paracompactⅡ|∑|-paracompactα|∑|-paracompactε|∑|-paracompactX|∑|-paracompactα|∑|-paracompact |∑|-paracompactb|∑|-paracompacte|∑|-paracompact |∑|-paracompact||∑|-paracompactA|∑|-paracompact||∑|-paracompact-|∑|-paracompactp|∑|-paracompacta|∑|-paracompactr|∑|-paracompacta|∑|-paracompactc|∑|-paracompacto|∑|-paracompactm|∑|-paracompactp|∑|-paracompacta|∑|-paracompactc|∑|-paracompactt|∑|-paracompact,|∑|-paracompact |∑|-paracompactX|∑|-paracompact |∑|-paracompacti|∑|-paracompacts|∑|-paracompact |∑|-paracompactc|∑|-paracompacto|∑|-paracompactl|∑|-paracompactl|∑|-paracompacte|∑|-paracompactc|∑|-paracompactt|∑|-paracompacti|∑|-paracompacto|∑|-paracompactn|∑|-paracompactw|∑|-paracompacti|∑|-paracompacts|∑|-paracompacte|∑|-paracompact |∑|-paracompacts|∑|-paracompactu|∑|-paracompactb|∑|-paracompactn|∑|-paracompacto|∑|-paracompactr|∑|-paracompactm|∑|-paracompacta|∑|-paracompactl|∑|-paracompact |∑|-paracompacti|∑|-paracompactf|∑|-paracompactf|∑|-paracompact |∑|-paracompactⅡ|∑|-paracompactα|∑|-paracompactε|∑|-paracompactF|∑|-paracompactX|∑|-paracompactα|∑|-paracompact |∑|-paracompacti|∑|-paracompacts|∑|-paracompact |∑|-paracompactc|∑|-paracompacto|∑|-paracompactl|∑|-paracompactl|∑|-paracompacte|∑|-paracompactc|∑|-paracompactt|∑|-paracompacti|∑|-paracompacto|∑|-paracompactn|∑|-paracompactw|∑|-paracompacti|∑|-paracompacts|∑|-paracompacte|∑|-paracompact |∑|-paracompacts|∑|-paracompactu|∑|-paracompactb|∑|-paracompactn|∑|-paracompacto|∑|-paracompactr|∑|-paracompactm|∑|-paracompacta|∑|-paracompactl|∑|-paracompact |∑|-paracompactf|∑|-paracompacto|∑|-paracompactr|∑|-paracompact |∑|-paracompacte|∑|-paracompactv|∑|-paracompacte|∑|-paracompactr|∑|-paracompacty|∑|-paracompact |∑|-paracompactF|∑|-paracompact |∑|-paracompactε|∑|-paracompact[|∑|-paracompactA|∑|-paracompact]|∑|-paracompact&|∑|-paracompactl|∑|-paracompactt|∑|-paracompact;|∑|-paracompactω|∑|-paracompact.|∑|-paracompact

利用该组刻画证明:设X=lim{Xσ,πρσ,∑}并且每个投影映射πσ:X→Xσ是开满映射, (1)如果X是|∑|-仿紧的且每个Xσ是集体次正规空间,则X是正规集体次正规空间; (2)如果X是遗传|∑|-仿紧的且每个Xσ是遗传集体次正规空间,则X是遗传集体次正规空间。

3) Paracompact

仿紧

This paper mainly proves following : (1) Let X=∏ σ∈ X σ be ||-paracompact,X is normal weak θ-refinable iff ∏ σ∈ X σ is normal weak θ-refinable for every F∈|| <ω .

主要证明了如下结果 :(1)如果是X =∏σ∈ Xσ 是 | |-仿紧空间 ,则X是正规弱θ -可加细空间当且仅当 F∈ [ ]<ω,∏σ∈FXσ 是正规弱θ -可加细空间。

In this paper, two kinds of topological~* -algebra were defined, they are noncommutative versions of paracompact k_R-space and normal k_R-Space respectively.

本文定义两类拓朴~＊－代数，称为ｐ~＊－代数和ｎ~＊－代数，并且证明ｐ~＊－代数和ｎ~＊－代数分别是仿紧ｋ_Ｒ－空间和正规ｋ_Ｒ-空间的非交换类比。

The main result is that C〈X〉is a Cech--complet and paracompact, space if and only if X is a Cech--comlplet and para- compact space.

本文利用紧子集空间上的诱导映射来研究紧子集空间的完备仿紧性。

4) |∧|-paracompact

|∧|-仿紧

5) || paracompact

||-仿紧

6) |Λ|-paracompactness

|Λ|仿紧

参考词条

基-仿紧 *-拟仿紧性 2-σ仿紧 3-σ仿紧 α-仿紧 Aull-仿紧 cp-仿紧弱cp-仿紧 F*-仿紧性 κ-次仿紧 m-仿紧可数仿紧 κ-仿紧层仿紧性南意大利均匀流公式

补充资料：T74式（仿mag）7.62毫米排用机枪

中文名称: t74式（仿mag）7.62毫米排用机枪

研制国别: 中国

研制时间: 1985

分类: e922.14

关键词: 机枪枪械陆军装备

简介

为台湾1985年仿比利时fn—mag机枪自行研制的一种排用机枪。性能、外形与mag机枪十分相似。目前，该枪已开始全面装备部队，以汰换现用的t57式排用机枪。

口径 7.62毫米

初速 810—850米/秒

有效射程 1200米

射速 600—1000发/分

射击方式连发

枪重 12.06公斤

枪长 1260毫米

供弹方式弹链

脚架 m60机枪折叠式双脚架

说明：补充资料仅用于学习参考，请勿用于其它任何用途。

首页 \| 翻译 \| 影视 \| 论坛 \| 索引仿紧集 λ-仿紧仿紧性 \|Λ\|-仿紧的次仿紧性仿紧空间

1) Paracompact 仿紧闭 2) \|∑\|-paracompact \|∑\|-仿紧 1. \|∑\|-paracompactI\|∑\|-paracompactt\|∑\|-paracompact \|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompact \|∑\|-paracompactp\|∑\|-paracompactr\|∑\|-paracompacto\|∑\|-paracompactv\|∑\|-paracompacte\|∑\|-paracompactd\|∑\|-paracompact \|∑\|-paracompacte\|∑\|-paracompactm\|∑\|-paracompactp\|∑\|-paracompacth\|∑\|-paracompacta\|∑\|-paracompacts\|∑\|-paracompacti\|∑\|-paracompactz\|∑\|-paracompacte\|∑\|-paracompactl\|∑\|-paracompacty\|∑\|-paracompact \|∑\|-paracompactt\|∑\|-paracompacth\|∑\|-paracompacta\|∑\|-paracompactt\|∑\|-paracompact:\|∑\|-paracompact \|∑\|-paracompactL\|∑\|-paracompacte\|∑\|-paracompactt\|∑\|-paracompact \|∑\|-paracompactX\|∑\|-paracompact=\|∑\|-paracompact∏\|∑\|-paracompactσ\|∑\|-paracompact∈\|∑\|-paracompact\|∑\|-paracompactX\|∑\|-paracompactσ\|∑\|-paracompact \|∑\|-paracompactb\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompact\|\|∑\|-paracompact∑\|∑\|-paracompact\|\|∑\|-paracompact-\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactr\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompacto\|∑\|-paracompactm\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompactt\|∑\|-paracompact \|∑\|-paracompacts\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompacte\|∑\|-paracompact,\|∑\|-paracompactX\|∑\|-paracompact \|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompact \|∑\|-paracompactσ\|∑\|-paracompact-\|∑\|-paracompacto\|∑\|-paracompactr\|∑\|-paracompactt\|∑\|-paracompacth\|∑\|-paracompacto\|∑\|-paracompact \|∑\|-paracompactc\|∑\|-paracompacto\|∑\|-paracompactm\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompactt\|∑\|-paracompact \|∑\|-paracompacts\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompact\|∑\|-paracompact \|∑\|-paracompact∏\|∑\|-paracompactσ\|∑\|-paracompact∈\|∑\|-paracompactF\|∑\|-paracompact \|∑\|-paracompactX\|∑\|-paracompactσ\|∑\|-paracompact \|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompact \|∑\|-paracompactσ\|∑\|-paracompact-\|∑\|-paracompacto\|∑\|-paracompactr\|∑\|-paracompactt\|∑\|-paracompacth\|∑\|-paracompacto\|∑\|-paracompact \|∑\|-paracompactc\|∑\|-paracompacto\|∑\|-paracompactm\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompactt\|∑\|-paracompact \|∑\|-paracompacts\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompactf\|∑\|-paracompacto\|∑\|-paracompactr\|∑\|-paracompact \|∑\|-paracompacte\|∑\|-paracompactv\|∑\|-paracompacte\|∑\|-paracompactr\|∑\|-paracompacty\|∑\|-paracompact \|∑\|-paracompactF\|∑\|-paracompact∈\|∑\|-paracompact\|\|∑\|-paracompact∑\|∑\|-paracompact\|\|∑\|-paracompact〈\|∑\|-paracompactω\|∑\|-paracompact.\|∑\|-paracompact 主要研究了两部分内容:一是σ-ortho紧空间的Tychonoff乘积性;二是给出了基-可数仿紧空间的一系列性质;着重证明了:如果X=∏σ∈∑Xσ是\|∑\|-仿紧空间,则X是σ-ortho紧空间当且仅当F∈\|∑\|〈ω,∏σ∈FXσ是σ-ortho紧空间。 2. \|∑\|-paracompactB\|∑\|-paracompacty\|∑\|-paracompact \|∑\|-paracompactu\|∑\|-paracompacts\|∑\|-paracompacti\|∑\|-paracompactn\|∑\|-paracompactg\|∑\|-paracompact \|∑\|-paracompactt\|∑\|-paracompacth\|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompact,\|∑\|-paracompact \|∑\|-paracompactt\|∑\|-paracompacth\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompactf\|∑\|-paracompacto\|∑\|-paracompactl\|∑\|-paracompactl\|∑\|-paracompacto\|∑\|-paracompactw\|∑\|-paracompacti\|∑\|-paracompactn\|∑\|-paracompactg\|∑\|-paracompact \|∑\|-paracompacta\|∑\|-paracompactr\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompactp\|∑\|-paracompactr\|∑\|-paracompacto\|∑\|-paracompactv\|∑\|-paracompacte\|∑\|-paracompactd\|∑\|-paracompact:\|∑\|-paracompact \|∑\|-paracompact(\|∑\|-paracompact1\|∑\|-paracompact)\|∑\|-paracompact \|∑\|-paracompactL\|∑\|-paracompacte\|∑\|-paracompactt\|∑\|-paracompact \|∑\|-paracompactX\|∑\|-paracompact \|∑\|-paracompact=\|∑\|-paracompact \|∑\|-paracompactl\|∑\|-paracompacti\|∑\|-paracompactm\|∑\|-paracompact{\|∑\|-paracompactX\|∑\|-paracompactσ\|∑\|-paracompact,\|∑\|-paracompactπ\|∑\|-paracompactρ\|∑\|-paracompactσ\|∑\|-paracompact,\|∑\|-paracompact \|∑\|-paracompact∑\|∑\|-paracompact}\|∑\|-paracompact \|∑\|-paracompacta\|∑\|-paracompactn\|∑\|-paracompactd\|∑\|-paracompact \|∑\|-paracompacte\|∑\|-paracompactv\|∑\|-paracompacte\|∑\|-paracompactr\|∑\|-paracompacty\|∑\|-paracompact \|∑\|-paracompactπ\|∑\|-paracompactσ\|∑\|-paracompact \|∑\|-paracompactb\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompacto\|∑\|-paracompactp\|∑\|-paracompacte\|∑\|-paracompactn\|∑\|-paracompact \|∑\|-paracompacta\|∑\|-paracompactn\|∑\|-paracompactd\|∑\|-paracompact \|∑\|-paracompacto\|∑\|-paracompactn\|∑\|-paracompactt\|∑\|-paracompacto\|∑\|-paracompact \|∑\|-paracompactm\|∑\|-paracompacta\|∑\|-paracompactp\|∑\|-paracompactp\|∑\|-paracompacti\|∑\|-paracompactn\|∑\|-paracompactg\|∑\|-paracompact,\|∑\|-paracompact \|∑\|-paracompacti\|∑\|-paracompactf\|∑\|-paracompact \|∑\|-paracompactX\|∑\|-paracompact \|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompact \|∑\|-paracompact\|\|∑\|-paracompact∑\|∑\|-paracompact\|\|∑\|-paracompact-\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactr\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompacto\|∑\|-paracompactm\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompactt\|∑\|-paracompact \|∑\|-paracompacta\|∑\|-paracompactn\|∑\|-paracompactd\|∑\|-paracompact \|∑\|-paracompacte\|∑\|-paracompactv\|∑\|-paracompacte\|∑\|-paracompactr\|∑\|-paracompacty\|∑\|-paracompact \|∑\|-paracompactX\|∑\|-paracompactσ\|∑\|-paracompact \|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompact \|∑\|-paracompactc\|∑\|-paracompacto\|∑\|-paracompactl\|∑\|-paracompactl\|∑\|-paracompacte\|∑\|-paracompactc\|∑\|-paracompactt\|∑\|-paracompacti\|∑\|-paracompacto\|∑\|-paracompactn\|∑\|-paracompactw\|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompacts\|∑\|-paracompactu\|∑\|-paracompactb\|∑\|-paracompactn\|∑\|-paracompacto\|∑\|-paracompactr\|∑\|-paracompactm\|∑\|-paracompacta\|∑\|-paracompactl\|∑\|-paracompact,\|∑\|-paracompact \|∑\|-paracompactt\|∑\|-paracompacth\|∑\|-paracompacte\|∑\|-paracompactn\|∑\|-paracompact \|∑\|-paracompactX\|∑\|-paracompact \|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompact \|∑\|-paracompactc\|∑\|-paracompacto\|∑\|-paracompactl\|∑\|-paracompactl\|∑\|-paracompacte\|∑\|-paracompactc\|∑\|-paracompactt\|∑\|-paracompacti\|∑\|-paracompacto\|∑\|-paracompactn\|∑\|-paracompactw\|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompacts\|∑\|-paracompactu\|∑\|-paracompactb\|∑\|-paracompactn\|∑\|-paracompacto\|∑\|-paracompactr\|∑\|-paracompactm\|∑\|-paracompacta\|∑\|-paracompactl\|∑\|-paracompact;\|∑\|-paracompact \|∑\|-paracompact(\|∑\|-paracompact2\|∑\|-paracompact)\|∑\|-paracompact \|∑\|-paracompactL\|∑\|-paracompacte\|∑\|-paracompactt\|∑\|-paracompact \|∑\|-paracompactX\|∑\|-paracompact \|∑\|-paracompact=\|∑\|-paracompact \|∑\|-paracompactⅡ\|∑\|-paracompactα\|∑\|-paracompactε\|∑\|-paracompactX\|∑\|-paracompactα\|∑\|-paracompact \|∑\|-paracompactb\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompact\|\|∑\|-paracompactA\|∑\|-paracompact\|\|∑\|-paracompact-\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactr\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompacto\|∑\|-paracompactm\|∑\|-paracompactp\|∑\|-paracompacta\|∑\|-paracompactc\|∑\|-paracompactt\|∑\|-paracompact,\|∑\|-paracompact \|∑\|-paracompactX\|∑\|-paracompact \|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompact \|∑\|-paracompactc\|∑\|-paracompacto\|∑\|-paracompactl\|∑\|-paracompactl\|∑\|-paracompacte\|∑\|-paracompactc\|∑\|-paracompactt\|∑\|-paracompacti\|∑\|-paracompacto\|∑\|-paracompactn\|∑\|-paracompactw\|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompacts\|∑\|-paracompactu\|∑\|-paracompactb\|∑\|-paracompactn\|∑\|-paracompacto\|∑\|-paracompactr\|∑\|-paracompactm\|∑\|-paracompacta\|∑\|-paracompactl\|∑\|-paracompact \|∑\|-paracompacti\|∑\|-paracompactf\|∑\|-paracompactf\|∑\|-paracompact \|∑\|-paracompactⅡ\|∑\|-paracompactα\|∑\|-paracompactε\|∑\|-paracompactF\|∑\|-paracompactX\|∑\|-paracompactα\|∑\|-paracompact \|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompact \|∑\|-paracompactc\|∑\|-paracompacto\|∑\|-paracompactl\|∑\|-paracompactl\|∑\|-paracompacte\|∑\|-paracompactc\|∑\|-paracompactt\|∑\|-paracompacti\|∑\|-paracompacto\|∑\|-paracompactn\|∑\|-paracompactw\|∑\|-paracompacti\|∑\|-paracompacts\|∑\|-paracompacte\|∑\|-paracompact \|∑\|-paracompacts\|∑\|-paracompactu\|∑\|-paracompactb\|∑\|-paracompactn\|∑\|-paracompacto\|∑\|-paracompactr\|∑\|-paracompactm\|∑\|-paracompacta\|∑\|-paracompactl\|∑\|-paracompact \|∑\|-paracompactf\|∑\|-paracompacto\|∑\|-paracompactr\|∑\|-paracompact \|∑\|-paracompacte\|∑\|-paracompactv\|∑\|-paracompacte\|∑\|-paracompactr\|∑\|-paracompacty\|∑\|-paracompact \|∑\|-paracompactF\|∑\|-paracompact \|∑\|-paracompactε\|∑\|-paracompact[\|∑\|-paracompactA\|∑\|-paracompact]\|∑\|-paracompact&\|∑\|-paracompactl\|∑\|-paracompactt\|∑\|-paracompact;\|∑\|-paracompactω\|∑\|-paracompact.\|∑\|-paracompact 利用该组刻画证明:设X=lim{Xσ,πρσ,∑}并且每个投影映射πσ:X→Xσ是开满映射, (1)如果X是\|∑\|-仿紧的且每个Xσ是集体次正规空间,则X是正规集体次正规空间; (2)如果X是遗传\|∑\|-仿紧的且每个Xσ是遗传集体次正规空间,则X是遗传集体次正规空间。 3) Paracompact 仿紧 1. This paper mainly proves following : (1) Let X=∏ σ∈ X σ be \|\|-paracompact,X is normal weak θ-refinable iff ∏ σ∈ X σ is normal weak θ-refinable for every F∈\|\| <ω . 主要证明了如下结果 :(1)如果是X =∏σ∈ Xσ 是 \| \|-仿紧空间 ,则X是正规弱θ -可加细空间当且仅当 F∈ [ ]<ω,∏σ∈FXσ 是正规弱θ -可加细空间。 2. In this paper, two kinds of topological~* -algebra were defined, they are noncommutative versions of paracompact k_R-space and normal k_R-Space respectively. 本文定义两类拓朴~＊－代数，称为ｐ~＊－代数和ｎ~＊－代数，并且证明ｐ~＊－代数和ｎ~＊－代数分别是仿紧ｋ_Ｒ－空间和正规ｋ_Ｒ-空间的非交换类比。 3. The main result is that C〈X〉is a Cech--complet and paracompact, space if and only if X is a Cech--comlplet and para- compact space. 本文利用紧子集空间上的诱导映射来研究紧子集空间的完备仿紧性。 4) \|∧\|-paracompact \|∧\|-仿紧 5) \|\| paracompact \|\|-仿紧 6) \|Λ\|-paracompactness \|Λ\|仿紧参考词条基-仿紧 -拟仿紧性 2-σ仿紧 3-σ仿紧 α-仿紧 Aull-仿紧 cp-仿紧弱cp-仿紧 F-仿紧性 κ-次仿紧 m-仿紧可数仿紧 κ-仿紧层仿紧性南意大利均匀流公式补充资料：T74式（仿mag）7.62毫米排用机枪中文名称: t74式（仿mag）7.62毫米排用机枪研制国别: 中国研制时间: 1985 分类: e922.14 关键词: 机枪枪械陆军装备简介为台湾1985年仿比利时fn—mag机枪自行研制的一种排用机枪。性能、外形与mag机枪十分相似。目前，该枪已开始全面装备部队，以汰换现用的t57式排用机枪。口径 7.62毫米初速 810—850米/秒有效射程 1200米射速 600—1000发/分射击方式连发枪重 12.06公斤枪长 1260毫米供弹方式弹链脚架 m60机枪折叠式双脚架说明：补充资料仅用于学习参考，请勿用于其它任何用途。
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