Wondershare Data Recovery 6.2.0.40 With Key Download ((INSTALL)) ⚓

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// This code released under the terms of the
// Microsoft Public License (MS-PL,
// All Rights Reserved.
//
// @author Microsoft Corporation
// @author GuoHongwei (hhw)

namespace $safeprojectname$
{
using System;
using System.

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.Q:

Problema com registro de datas no MySQL

Olá, sou iniciante e estou com problemas ao inserir datas no MySQL. Segue abaixo as configurações:
Problema em:
Comando:INSERT INTO `dados` (`id`, `dataInicio`, `dataFim`) VALUES(?,?,?)

Parametros:
Por exemplo:
4,25/11/2017 14:00:00, 25/11/2017 18:30:00

A:

Como não tem a tabela pronta, a formatação correta para colocar data e hora já é:
INSERT INTO `dados` (`id`, `dataInicio`, `dataFim`) VALUES(?,?,?)
^ ^ ^

Q:

Maven applet fails to start apache

I’m trying to make an applet to run on my tomcat7. The problem is that my latest code gives the following error
run:
SEVERE: StandardWrapper.Throwable
java.lang.NoClassDefFoundError: java/lang/ClassNotFoundException
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Proving that the closure of a set is equal to the union of the closures

The following problem is taken from Munkres’ Topology:

Let $X$ be a nonempty set and $S$ an arbitrary collection of subsets of $X$. Show that the closure of any $A \in S$ is equal to the union of the closures of the sets in $S$.

I have understood the motivation behind it, in order to generalize a result that is true for set of just two sets (provided that we only care about closed sets). I have tried to prove it for a collection of three sets and I have used the closure of a set $A$ being an intersection of all sets containing $A$ as my major hypothesis to get a contradiction to the «union of the closures» part. I do not know if the same idea will work for more sets, and if not, I do not know the proof of the result for $n$ sets.
EDIT: Just to add a bit of clarity to the problem, please refer to the following picture. Let $X=\{1,2,3\}$ and $S=\{\{1,2\},\{2,3\},\{1,3\},\{1,2,3\}\}$. The set $S$ is a collection of subsets of $X$. The set $\{1,2\}$ is the closed set, and the set $\{2,3\}$ is the open set, and the closed and open sets are disjoint. But I want to prove that $\{1,3\}$ is a closed set, and $\{1,2,3\}$ is a union of closed sets. How can I try this?
EDIT2: I have followed the suggestion given in the answer and using

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