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# Find the AQI values in GEE using Sentinel 5 [closed]

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I'm trying to find the AQI values in GEE using Sentinel 5 for my project but I'm referring someone else code. Can anyone give me the correct code?

``````var collection = ee.ImageCollection("COPERNICUS/S5P/OFFL/L3_NO2");
select
(' tropospheric_NO2_column_number_density ').
filterDate('2020 - 01 - 01 ', '2020 - 06 - 30 ');
var geom = geometry.buffer(500);
var timeSeries2019 = collection2019.map(function (image) {
var date = image.date().format('yyyy - MM - dd ')
var value = image
.clip(geom)
.reduceRegion({
reducer: ee.Reducer.mean(),
scale: 30
}).get(' tropospheric_NO2_column_number_density ')
return ee.Feature(null, { value: value, date: date })
})
// Show rectangle around ROI
var band_viz = {
min: 0,
max: 0.0002,
palette: ['white ', 'blue ', 'purple ', 'cyan ', 'green ', 'yellow ', 'red '],
opacity: 0.3
}
var timeSeries = collection.map(function (image) {
var date = image.date().format('yyyy - MM - dd ')
var value = image
.clip(geom)
.reduceRegion({
reducer: ee.Reducer.mean(),
scale: 30
}).get(' tropospheric_NO2_column_number_density ')
return ee.Feature(null, { value: value, date: date })
})
Export.table.toDrive({
collection: timeSeries,
selectors: 'date, value ',
fileFormat: 'CSV '
});
``````

## What is the relationship between measurable or continuos cross-sections?

Let $$G$$ be a locally compact Polish (or compact) group acting continuously on a locally compact Polish (or compact) space $$X$$, and $$mu$$ a Borel measure on $$X$$. To be sure, continuity of the action means that the map $$(g, x) in G times X mapsto g cdot x in X$$ is continuous with respect to the product topology on $$G times X$$. Let $$X/G$$ denote the orbit space endowed with the quotient topology, and $$pi : X rightarrow X/G$$ denote the orbit map. A cross-section to the orbit map is a map $$s: X/G rightarrow X$$ satisfying $$s circ pi = 1_{X}$$. If $$s$$ and $$t$$ are measurable or continuous cross-sections to the orbit map, then it is known that their images $$s(X/G)$$ and $$t(X/G)$$ are measurable (closed in the case of a continuous cross-section with compact $$G$$ and $$X$$). What is the relationship between $$mu(s(X/G)$$ and $$mu(t(X/G))$$? Is it reasonable to expect $$mu(s(X/G)) = mu(t(X/G))$$?

PS: It is enough for me to consider the case of $$X = G$$, that is, $$X$$ is the underlying topological space of $$G$$, and the action of conjugation, and $$mu$$ Haar measure on $$G$$. Thanks.

## Chromebook dying unexpectedly

My school provides me with a Chromebook.

Today, I closed the lid, then opened it up, expecting to see the lock screen, but instead, I saw where I last left off. I thought it might be because I had used the super zoom (ctrl+alt+brightness) because that usually happens, but instead of working again, it just turned off, and won’t turn back on.

It is charging but should show the low battery error, which it does not.

## Find orthogonal vectors in relation to span

Consider $$R^3$$ as an inner product space in relation to scalarmultiplication. Find all vectors in the subspace

$$Spanbigg(bigg[begin{matrix}1\2\1 end{matrix}bigg],bigg[begin{matrix}3\4\1 end{matrix}bigg]bigg)subseteq R^3,$$

which are orthogonal to the vector $$bigg[begin{matrix}-1\1\1 end{matrix}bigg]$$

Any help will be appreciated. I tried finding the random vector $$v=bigg[begin{matrix}x_1\x_2\x_3 end{matrix}bigg]$$ in the plane which i found to be $${x_3cdotbigg[begin{matrix}1\-1\1 end{matrix}bigg]bigg}$$ but i dont know where to go from here.

## I derived a formula for [x!]’ is it correct?

The starting point was that $$Gamma'(x+1)=Gamma(x+1)psi(x+1)$$ where $$psi(x+1)=-gamma+H_{x}$$ . Hence $$[x!]’ = x!biggl[-gamma+sum_{k=1}^{x}frac{1}{k}biggl]$$ For example $$[4!]’ = 24[-gamma+1+1/2+1/3+1/4]$$ which gives 36.1462 that, put in the tangent equation, gives us exactly the tangent for x=4! Let me know if I made any mistakes in the derivation/generalization!

## command “dir s b” in Windows 10 cmd gives me “File Not Found” error

It is very strange that this file exists, even I copy and paste its address in run and the file opens

https://i.postimg.cc/j2RNkrrx/screenshot-32.png

## An inequality about the 2-Wasserstein distance

Let $$W_2(mu,nu)$$ denote the $$2$$-Wasserstein distance between two given probability measures $$mu$$ and $$nu$$ on $$mathbb R^n$$. For a probability measure $$mu$$ and $$f:mathbb R^nto mathbb R^n$$, let $$f_{#}mu=mucirc f^{-1}$$ denote the push-forward of $$mu$$ under $$f$$, i.e. $$(f_{#}mu)(B)=mu(f^{-1}(B))$$ for every Borel set $$B$$ in $$mathbb R^n$$. Why does the following inequality hold true?
$$W^2_2(f_{#}mu,g_{#}mu)leq int_{mathbb R^n}|f(x)-g(x)|^2,dmu(x)$$
for all $$mu$$-measurable functions $$f,g:mathbb R^ntomathbb R^n$$.

Some comment: the product measure $$f_{#}muotimes g_{#}mu$$ is a so-called transport plan and by definition of the Wasserstein distance
$$W^2_2(f_{#}mu,g_{#}mu)leq int_{mathbb R^ntimes mathbb R^n}|x-y|^2,d(f_{#}muotimes g_{#}mu)(x,y)=int_{mathbb R^ntimes mathbb R^n}|f(x)-g(y)|^2,dmu(x),dmu(y).$$

## Is it possible to set up a task that will trigger only when a file is copied or moved into a specific folder?

My overall goal is to get a notification every time a file is copied or moved into a specific folder. I would like to try and avoid using external tools if possible. In order to achieve that I’ve created a task in task manager. This task should run every time a user copies or moves a file into this folder. I’m using the XML script that you can see below for the trigger.

Here is what ChatGPT spit out after several tries and refining of the request:

``````<QueryList>
<Query Id="0" Path="Security">
<Select Path="Security">
*[System[(EventID=4663 or EventID=4660) and
(EventData/Data[@Name='ObjectType'] = 'File' or
(EventData/Data[@Name='ObjectName'] = 'C:TA Data' or
starts-with(EventData/Data[@Name='ObjectName'], 'C:TA Data\'))]]
</Select>
</Query>
</QueryList>
``````

When I copy or move a file into the folder the task doesn’t run.

## Monoid with torsion elements

I am currently studying construction of the Grothendieck group of a commutative monoid $$M$$. I was looking for an example of a monoid that is torsion, namely, I have the following query.

Does there exist a monoid $$M$$ (written multiicatively with identity element denoted by $$1$$) that is not a group such that $$x in M$$ implies $$x^n = 1$$ for some $$n in mathbb{N}$$?

## paging function for similar posts shows the right links when hovering, but stays on page 1

i show similar posts based on tags:

``````  //similar posts
\$postID = get_queried_object_id();
\$tags = wp_get_post_tags(\$postID);
foreach (\$tags as \$tag) {
//make array \$xtag
\$xtag[] = \$tag->slug;
\$count_tag = \$tag->count;
}

\$paged = ( get_query_var( 'paged' ) ) ? get_query_var( 'paged' ) : 1;
//echo \$paged;
\$args = array(
'exclude'   => \$postID,
'order' => 'ASC',
'orderby' => 'name',
'posts_per_page' => 2,
'paged' => \$paged,
'tax_query'  => array(
array(
'taxonomy'  => 'post_tag',
'field'     => 'slug',
'terms'     =>  \$xtag //apply \$xtag array
)
)
);

\$customPostQuery = new WP_Query(\$args);
//checking the max number of pages
echo \$customPostQuery->max_num_pages;

//etc. printing the posts in a foreach loop
``````

This works. Then i call a paging function, that should show similar posts by page:

``````if (function_exists("similar_post_pagination")) {
similar_post_pagination(\$customPostQuery->max_num_pages);
}
``````

This is the `similar_post_pagination` function. It prints the pagination and when hovering the links also shows the correct links, but stays on page 1. I noticed that `global \$wp_query` is empty. Apperently nothing happens here.

``````function similar_post_pagination(\$pages = "", \$range = 2) {

\$showitems = \$range * 1 + 1;

global \$paged;
if (empty(\$paged)) {
\$paged = 1;
}

if (\$pages == "") {
global \$wp_query;
**//this is empty**
\$pages = \$wp_query->max_num_pages;
echo 'empty \$pages '.\$pages;
if (!\$pages) {
\$pages = 1;
}
}

if (1 != \$pages) {
echo "<div class='archiv-pager'>";

if (\$paged > 2) {
echo "<a class='page-numbers' title='" .
\$first ."' href='" . get_pagenum_link(1) . "'><<</a><span>| </span>";
}

if (\$paged > 1) {
echo "<a class='page-numbers' title='" . \$prev . "' href='" . get_pagenum_link(\$paged - 1) . "'>< </a>";
}

for (\$i = 1; \$i <= \$pages; \$i++) {
\$delimiter = "  ";
if (\$i > 1) {
\$delimiter = "•  ";
} else {
\$delimiter = "";
}
if (
1 != \$pages &&
(!(\$i >= \$paged + \$range + 1 || \$i <= \$paged - \$range - 1) ||
\$pages <= \$showitems)
) {
if (\$paged == \$i) {
echo \$delimiter . "<span class='page-numbers current'>" . \$i . "</span>";
} else {
echo \$delimiter . "<a class='page-numbers inactive' title='" . \$page . \$i . "' href='" . get_pagenum_link(\$i) . "' >" . \$i . "</a>";
}
}
}
if (\$paged < \$pages) {
echo "<a class='page-numbers' title='" . \$next . "' href='" . get_pagenum_link(\$paged + 1) . "'> ></a>";
}
if (\$paged + 1 < \$pages) {
echo "<span>| </span><a class='page-numbers' title='" . \$last . "' href='" . get_pagenum_link(\$pages) . "'>>></a>";
}
echo "</div>";
} else {
echo '<div class="dummy-pager"></div>';
}
}
``````

What do i have to use in this function for the pagination to work? Another query? Is it a scope issue? The same function works for archiv pages, but not for the similar posts.
Sorry about the length of this question and thanks for your interest. gurky

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