MS OFFICE 2003.2007.2010 COLLECTION [byICE]

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MS OFFICE 2003.2007.2010 COLLECTION [byICE]

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MS OFFICE 2003.2007.2010 COLLECTION [byICE]Q:

Hide a specific checkbox when it is checked

I am trying to hide the next field of a form when the user checks a specific checkbox on the form. I tried by doing some thing like this:
$(‘#title’).on(“click”, function(){
if ($(this).is(‘:checked’)) {
$(‘#field’).hide();
}
});

I tried to make it work, but it doesn’t.
Also, how to trigger that action when user checks a specific checkbox in the form?
I am using form plugin to build my form.

A:

Simply use the change event instead of click, try this:
$(‘#title’).on(“change”, function() {
if ($(‘#title’).is(‘:checked’)) {
$(‘#field’).hide();
}
});

If it is to be triggered by other checkboxes, you can use this:
$(‘#title, #checkbox1’).on(“change”, function() {
if ($(‘#title’).is(‘:checked’)) {
$(‘#field’).hide();
}
});

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show we can always complete any two sided ideal to a two sided principal ideal

Let $R$ be a ring that satisfies the ascending chain condition on two sided ideals.
Thereby the existence of a maximal two sided ideal is guaranteed.
I’m having trouble with showing that we can always complete any two sided ideal to a two sided principal ideal.
An ideal is two sided if it can be written as a direct sum of two ideals.
What I tried so far:
Let $I$ be a two sided ideal. I would try to show that the following two are true:
1. $I$ is a direct sum of two ideals
2. each of $I$ can be complemented to a two sided ideal
The latter part seems very easy to show since there’s always a complement for any ideal but I don’t know how I can show $I$ is a direct sum of two ideals.

A:

A two-sided ideal is always the sum of its two-sided ideals. The sum of the ideals may consist of zero.

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