## unity – How can I scale a Superposition of Screen Space correctly with their children?

I have a canvas that holds 3 text objects.

These text objects are anchored so that they move and scale with the canvas if the canvas has the rendering mode "World Space".

Now I need to configure the canvas for the overlay of the screen space.
This causes the canvas to fill the entire screen.

I can resize / scale it, either the width / height of RectTransform of the Panel or its Scale x / y.

None of the options scales or places the Text objects as before when RenderMode was "World Space".

How is this achieved correctly?

Here is a screenshot of what it looks like to me:

## The SharePoint search index journal file occupied a space of 400 GB

We have SharePoint 2013 in the facilities with two search servers and the search elements are 20 million.
Server 1 with primary index component is running fine and server 2 with index
When the search status is verified, it shows "index desynchronized and up to date", but it is running for more than 36 hours.

After verifying the Journal file, it occupied a space of 400 GB, is continuously occupying more data and using all the disk space.

What could be the problem and how to solve it?

## Reference request: the dimension of the tangent space of Zariski is limited by a definitively generated algebra

For a certain finely generated algebra on an algebraically closed field, the dimension of the tangent space of Zariski in the maximum ideals is delimited from above.

? I can not find it in the much-loved Stacks project.

## php – name space problem in hook object method

I had trouble setting up a route logging feature until I remembered to add the namespace:

``````add_action (& # 39; rest_api_init & # 39 ;, & # 39;  DelayedCoupons  registerDummyRoute & # 39;);
``````

But now I think I have the same problem in a class and it seems I can not solve it. What mistake am I making next?

``````// main file
Namespace DelayedCoupons;

require_once (& # 39; adminSettingsArea / ApiController.php & # 39;);

\$ apiController = new ApiController ();
add_action (& # 39; rest_api_init & # 39 ;, [\$apiController, 'registerDummyResponse']);

// required class file above

the ApiController class extends  WP_Rest_Controller {
protected \$ namespace = & # 39; delayedCoupons & # 39 ;;
protected \$ version = & # 39; 1.0 & # 39 ;;

protected \$ urlBase;

public function __build () {
\$ this-> urlBase = \$ this-> namespace. & # 39; / & # 39; \$ this-> version;
}

wp_send_json (& # 39; fictitious answer & # 39;);
}

public function registerDummyResponse () {
register_rest_route (\$ this-> urlBase, & # 39; dummy & # 39 ;, [
'methods' => 'GET',
//      'callback' => 'ApiControllerrespondWithString'
'callback' => 'respondWithString'
]);
}
``````

## reference request – Compactness motto: approximate sequence in the X space and the limit not in the same space

Often, when we try to solve some PDE problem, we first build a sequence of approximate solutions. To construct an exact solution, we need to show that a sequence (or at least some subsequence) of approximate solutions has a limit and that that limit is an exact solution of an original PDE problem. And sometimes to show that we have a convergent subsequence, we use a little lemma compactness. I will try to explain my question about the example. Let's say we have two problems with Cauchy:

$$(1) hspace {0.5cm} u_t (x, t) + div (u (x, t)) = l cdot g (u)$$
$$(2) hspace {0.5cm} u (x, 0) = u ^ l_0 (x),$$

Y

$$(3) hspace {0.5cm} u_t (x, t) + div (u (x, t)) = 0$$
$$(4) hspace {0.5cm} u (x, 0) = u_0 (x),$$

where $$x in A subseteq mathbb {R} ^ d, d geq 1$$, $$t in [0,T]$$, $$u in mathbb {R} ^ n, n geq 1$$ and g is a source term.

Think of $$(1) – (2)$$ from the approximate problem that has solid solutions in the sense of PDE in some Banach space $$X$$. The case that interests me the most is $$X equiv H ^ m$$ where $$m> frac {d} {2}$$ (Sobolev $$L ^ 2$$-type of space). And think about $$(3) – (4)$$ As an original problem we are trying to solve it. by $$(3) – (4)$$ We know that you have solutions in space. $$Y$$ Y $$Y neq X$$.

I would like to know two things:

1. Is it possible, using a little compact slogan (Helly & # 39; s, Rellich, Aubin-Lions, …) to show that, when $$l rightarrow 0$$solution of $$(1) – (2)$$ converges to the solution of $$(3) – (4)$$? And how compact would the motto be?
Most of the lemmas I know usually have the approximate solution in space. $$X$$ And the original solution in the same space.

2. Would this problem be easier or not if the problem approximated? $$(1) – (2)$$ It has solid solutions in the sense of PDE, and the original problem. $$(3) – (4)$$ Do you have weak solutions in the sense of PDE?

Your thoughts would be great. And if anyone knows any reference in the literature that deals with this type of problem, write it down. Thanks for the help.

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## beta: How can I clean the disk space on Mac OS Catalina?

Eliminate the disk space in Catalina in the same way you would in other Mac systems. You must move or remove part of the software in your disk drive. If you do not have another backup disk connected, you may be able to delete the applications you purchased from the App Store and reload them once you have loaded the system.

You can run `df -h` from the command line and see what percentage is full on your disk. If you have approximately 50 GB free, that's 20% of your 250 GB unit, so your unit should be only 80%.

You can configure iCloud by going to System Preferences and selecting iCloud. See image below.

Be sure to check the box to the left of iCloud Drive and also click on the radio button. The radio button opens a panel like the one below. Be sure to click on the check box in the red rectangle.

After doing this, wait about 30 minutes and check how much free space you have.

## Will the cost of renting server space for Internet technology in an ICE era decrease?

I am not completely sure that this is the right place for this question, but it is something I am very interested in.