## interface – How to group delivery spaces in the payment process?

I am working in the online grocery store, the flexible delivery option is one of its key strengths. This interaction occurs as the step of the payment process.

I am thinking of 2 options.

A. The buttons are aligned similarly to the calendar view in Outlook, the size of the button represents the length of the time interval. Each button has the time and delivery price.

B. The price and the brief description are placed as subtitles at the top of the buttons. The buttons show only the time interval and have a similar size.

Which one would you choose and why?

## csom – SharePoint document library group per page (PnP View Edit)

Therefore, SharePoint document libraries have the "item limit" per page. In the New Experience, when you reach that "Limit", the library loads another page of documents. On the contrary, in the previous experience, I would simply click to go to the next page of results.

Why does the "Group by" control not follow the same behavior? The default value for Group by limit per page is 30. When you scroll through the New experience, it simply stops. (Issue)

I have 150 sites, with two libraries each, with some views that use this group per structure. If Microsoft eventually added Group By Paging, that would solve my problem, but in the meantime I would like to write a PnP script to update the views automatically.

Touring the sites, libraries and views is quite simple. How to use

``````Set-PnPView -List \$list.Title -Identity \$view.Title
``````

To increase the `Number of groups to display per page:` value. I tried to find examples and use U2U to create a CSOM query, but I'm afraid I'm just turning the wheels.

Or if there is any way to do this that I have not thought about, let me know!

Thank you all!

## Optimization – Grouping n points in groups of size m in order to have the shortest travel distance in each group

Assumptions

• There are "n" jobs that are distributed throughout the city.
• The company has "k" workers available.
• Each worker can do "x" jobs per day.
• "x" depends on the skills of the worker and the distance he travels each day, so it is not a constant.
• Workers do not have an initial travel distance.
• "s" is a set that shows that each worker can do how many jobs depending on the distance he travels
• "d" is the number of days it takes the company to do all the work.

Objective: minimize the "d"

I know this problem is probably NP-hard, so I don't need the exact answer. I think it is a variation of the problem of the street vendor that is combined with programming and allocation problems.

My algorithm for this problem is "somehow" to efficiently group (of course, not the most efficient way) jobs according to their travel distance in groups in groups of "m", which is the average of the set "s". Then, after each day, rerun the algorithm for best results.

My question is what is the best way to do that grouping? Anyway, if you know a better algorithm, I would be more than happy to meet you.

## wordpress.com – Does the event publication group in month + year format?

How to print the next events in the following format.

June 2019

Trala
Lala
Wala

May 2019

Trala
Lala
Wala

my array of args is

`````` \$arg = array(
'post_type' => 'events-promotion',
'posts_per_page' => -1,
'post_status' => 'publish',
'meta_key'=>'wpcf-event-date',
'meta_value' => \$curdate,
'meta_compare' => '>=',
'orderby'=>'meta_value',
'order' => 'DESC',
);
``````

## abstract algebra: proves that for a finite group \$ G \$ and Sylow \$ p \$ -subgroup \$ P \$, \$ G = PO ^ p (G) \$

Leave $$G$$ be a finite group and define $$O ^ p (G)$$ be the smallest normal subgroup of $$G$$ such that $$G / O ^ p (G)$$ is a $$p$$-group. I'm trying to prove that yes $$P in text {Syl} _p (G)$$ so $$G = PO ^ p (G)$$.

I think I have the right general idea. The cosets of $$O ^ p (G)$$ divide $$G$$, and from $$O ^ p (G)$$ is generated by the $$p & # 39;$$-elements of $$G$$ any coset $$kO ^ p (G) ne O ^ p (G)$$ have $$k$$ a $$p$$-element that is not a product of $$p & # 39;$$-elements, and this $$k$$ is in some sylow $$p$$-subgroup. However, I am having difficulty starting with a $$P$$ and showing that each coset representative can be chosen from this group. What is the best way to do this?

## java – Error Illegal group reference

There is an error in a replacement I am making.
The chain in question is this:

``````            Valor Contábil (R\$)        1.076,63           Total A (R\$)       1.076,63        Comparativo        <>         Base de Cálculo (R\$)       0,00           Isenta Não Tributada (R\$)      0,00           Outras (R\$)        1.076,63           Imposto Retido ST (R\$)     0,00           Imposto Retido Subs. ST (R\$)       0,00           Outros Impostos (R\$)       0,00           Total B (R\$)       1.076,63
``````

I am sending this script as a parameter to an html template, where I read the html and simply replicate the parameters.

``````Hashtable valuesReplace = new Hashtable();
valuesReplace.put("Tabelacritica",  gb.nullToEmpty(  tabelaCritica ));

Hashtable hashReplace = (Hashtable) valuesReplace;

String templateEmail = gb.getPropertyAplication("Path") + "/" + templateName;

StringBuilder stringBuilder = new StringBuilder();

java.io.File file = new java.io.File(templateEmail);

java.io.FileInputStream fileInputStream = new java.io.FileInputStream( file );

while ( ( row = bufferedReader.readLine() ) != null ) {

row = new String(row.trim().getBytes(), "UTF-8");
stringBuilder.append( row );

}

String contentEmail = stringBuilder.toString();
String str;
java.util.Enumeration keys = hashReplace.keys();

while(keys.hasMoreElements()) {

str = (String) keys.nextElement();

contentEmail = contentEmail.replaceAll("\{" + str + "\}", hashReplace.get(str).toString());

}
``````

If I send any other parameter as a string, it works normally.

## ag algebraic geometry: points in hypereliptic curves that come from an orbit of an algebraic group

Consider a hypereliptic curve $$C_F$$ defined about $$mathbb {P} (1.1, g + 1)$$ by the equation

$$displaystyle C_F: z ^ 2 = F (x, y),$$

where $$F in mathbb {Z} (x, y)$$ it is a non-singular binary form of degree $$2g + 2$$.

It is conjectured (and demonstrated by Caporaso, Harris and Mazur under the conjecture of Bombieri-Lang) that the number of rational points in $$C_F$$ is uniformly bounded when $$g geq 2$$ in the sense that there is a number $$N (g)$$ depending only on $$g geq 2$$ such that for all $$F$$, we have $$| C_F ( mathbb {Q}) | leq N (g)$$. Stoll proved to be so tied with the additional condition that the range $$r$$ of the Mordell-Weil group of the Jacobins of $$C_F$$ satisfies $$r leq g-3$$.

My question is about restricting $$(x, y)$$ to an orbit of a small (but infinite) subgroup of $$text {SL} _2 ( mathbb {Z})$$. In fact, the simplest example would be the subgroup $$G_M$$ generated by some $$M in text {SL} _2 ( mathbb {Z})$$ of infinite order.

For such a group $$G$$, put $$G_0$$ for the orbit of $$(1.0)$$ below $$G$$. Then the counting function can be formed

$$S (F, G) = # {(x, y) in mathbb {Z} ^ 2 cap G_0: text {exists}} mathbb {Z} text {s.t. } z ^ 2 = F (x, y) }.$$

Clearly, $$S (F, G) leq | C_F ( mathbb {Q}) |$$, therefore finite when $$g geq 2$$.

My question is when $$G = G_M$$ for some $$M in text {SL} _2 ( mathbb {Z})$$Can you show that $$S (F, G_M)$$ is uniformly limited in terms of $$M, g$$?

## 2013 – Remove users from the group with javascript

I found a script to add a user to an SP group with a button.
Now I would like to have a second button that does the opposite. -) remove the user from the group.

The first (add) works. The second does not work.
What am I doing wrong?

``````
var user;
var membersGroup;
var clientContext = new SP.ClientContext();
var groupCollection = clientContext.get_web().get_siteGroups();
// Get the members group, assuming its ID is 22.
membersGroup = groupCollection.getById(22);
user = clientContext.get_web().get_currentUser();
var userCollection = membersGroup.get_users();
clientContext.executeQueryAsync(Function.createDelegate(this, this.onQuerySucceeded), Function.createDelegate(this, this.onQueryFailed));
}
function onQuerySucceeded() {
alert(' Congratulations!' + 'n n ' + user.get_title() + ' n n' + ' Has successfully joined the SharePoint Group:' + 'n n ' + membersGroup.get_title());
SP.UI.ModalDialog.RefreshPage(SP.UI.DialogResult.OK);
}
function onQueryFailed(sender, args) {
alert('Request failed. ' + args.get_message() + 'n' + args.get_stackTrace());
}
}

function removeUserFromGroup() {
var clientContext = new SP.ClientContext();
var groupCollection = clientContext.get_web().get_siteGroups();
// Get the members group, assuming its ID is 22.
membersGroup = groupCollection.getById(22);
user = clientContext.get_web().get_currentUser();
var userCollection = membersGroup.get_users();
userCollection.RemoveUser(user);
clientContext.executeQueryAsync(Function.createDelegate(this, this.onQuerySucceeded2), Function.createDelegate(this, this.onQueryFailed2));
}
function onQuerySucceeded2() {
alert(' Congratulations!' + 'n n ' + user.get_title() + ' n n' + ' Has successfully been deleted from the group:' + 'n n ' + membersGroup.get_title());
SP.UI.ModalDialog.RefreshPage(SP.UI.DialogResult.OK);
}
function onQueryFailed2(sender, args) {
alert('Request failed. ' + args.get_message() + 'n' + args.get_stackTrace());
}
function callRemoveUser() {
}

``````

## How to add a custom group badge / banner to user information | NulledTeam UnderGround

He simplified the code and added explanations on how to place and resize the image.
Two options for the mobile view were also added:

Option n. ° 1 for mobile view: delete the background image but leave the group name
Option n. ° 2 for mobile view: keep the background image but change its size

## gr.group theory: sylow subgroups of the orthogonal group

According to Wikipedia, the cardinality of $$O (n, q)$$ It depends on the properties of the field in which we are working. These are the results:

I am considering both $$O ^ +$$ Y $$O ^ –$$. The definitions: suppose $$V$$ it is a vector space in which the orthogonal group $$G$$ acts then $$V = L_1 oplus L_2 oplus dots oplus L_m oplus W$$, with $$L_i$$ hyperbolic lines and $$W le V$$ does not contain singular vectors Yes $$W = 0$$, then $$G$$ It is a plus type. Yes $$dim (W) = 2$$, then $$G$$ It is a negative type. Yes $$W$$ it is one dimensional then $$G$$ It has a strange dimension.

Regarding the question: I am studying the Sylow subgroups of these groups. The cardinalities of a Sylow $$q$$-subgroup of $$O (2n + 1, q)$$ (see photo) would be $$q ^ n2$$ and for the last two $$q ^ n (n-1)}$$.
Now I wonder how the Sylow $$q$$-subgroups of these orthogonal groups Look as, that is, what is its structure? What matrices generate such a subgroup Sylow? Also, I would like to know what normalizers look like.

Note: I don't need lasting tests (not even tests), the results are only enough.