Hello
I have included the following Java code in an HTML page to automatically exchange web images for PNG when the browser is on Safari but does not work.
What's happening
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Hello
I have included the following Java code in an HTML page to automatically exchange web images for PNG when the browser is on Safari but does not work.
What's happening
Name of the operating system Microsoft Windows 10 Pro
Version 10.0.18362 Build 18362
When I open the indexing options based on the very good example shown here.
There are only options that allow me to index folders without making any further adjustments. Eg file extensions.
The reason is that I've redesigned my PC and gotten all sorts of portable apps I can get, placing them in a path this way W: Apps (portable)
and I just want to index for file extension like .exe
, This will prevent other non-essential files from being displayed in searches through the Start menu.
Would there be a place in the registry where changes could be made that only allow this .exe
Search files in the start menus?
The List Coloring Problem (LCP) displays an undirected graph $ G (V, E) $, every vertex $ v in V $ is given a list
Permissible colors, and try to assign colors to vertices so that each vertex is assigned a color from its own list, with adjacent vertices having different colors.
In my problem: given a diagram $ G (V, E) $ an integer $ k $For the grip we take the coloring with natural numbers from 1 to k. Each vertex must be colored with a number. The goal is to minimize the sum of the color numbers of $ v in V $ in the $ G (V, E) $ Two adjacent vertices are colored with the same number.
I want to prove that the above problem (called P1) is $ mathcal {NP} $-Complete.
Answer: Reduce the $ f $Color list color problem to P1.
I now define a decision-version problem (called P2): For an undirected graph $ G (V, E) $ and an integer $ k $ In List Coloring Problem we ask if a $ k $Colors can be found in $ G (V, E) $,
In my opinion, to solve P1 we first have to solve P2 and then determine the minimum sum from the feasible solution sets. Since LCP is a generalization of the Graph Coloring Problem (GCP), i. H. The latter is a special case of the former, and it is known that the $ k $Color problem with GCP is $ mathcal {NP} $-Complete. So we can say that the $ k $Color problem with LCP is too $ mathcal {NP} $completely, d. H. P2 is $ mathcal {NP} $-Complete. It follows that P1 is too $ mathcal {NP} $-Complete. Is this reduction correct?
I would be very happy if someone can make useful suggestions!
I want to calculate the expectation to get the first game, which is not difficult (see Section 5.6, "Average Number of People").
My question is how to prove the Ramanujan formula given there. Is there a good reference?
With this extension, your customers can easily and securely save their shopping carts and share them with friends and relatives. For this purpose, a link will be created on your shopping cart page, which you can share via e-mail, social media, she direct link etc. The extension also allows customers to manually share the link with their own circle.
While sharing on social media, you can enable / disable any of the social media buttons and configure the following options.
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Powerful main functions
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For more information, visit https://www.fmeextensions.com/magento-2-share-cart-save-cart.html
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I want to load the CSS file from the site's style library. I have created the Application Customizer SPFx extension.
The purpose of CSS loading is to change the UI of the Web Parts.
I have used SPComponentLoader
to load the CSS.
public onInit (): promise {
Log.info (LOG_SOURCE, `Initialized $ {strings.Title}`);
SPComponentLoader.loadCss (& # 39; <> /Style%20Library/css/HomePageDesign.css & # 39;);
return Promise.resolve ();
}
The problem is that when I run the extension I load the CSS file that I checked with the Chrome browser debugger tool.
When I make changes to the CSS file in the Chrome debugger, the CSS will be applied successfully as expected.
I think it should be the sequence change when SharePoint renders the web parts and runs the extension.
What should be the solution?
+ Answer on thread
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When I rummaged in old notebooks today, I found a problem long ago that I could never solve. It is a series of positive integers called "self-numbers" and defined as such $ s_n $ is the nth positive integer to which the equation applies
$$ k + text {total of} k = s_n $$
has no solution (that's base 10, by the way). This sequence is A003052 in OEIS.
It seems that this sequence is growing asymptotically linear, and I've tried (but not) to find the asymptotic rate at which it grows:
$$ r = lim_ {n to infty} frac {s_n} {n} $$
Can someone figure out how to calculate $ r $, also in serial or integral form?
A complete analysis of the English standard peg solitaire was carried out. See
Berlekamp, E. R .; Conway, J.H .; Guy, R.K. (2001) [1981], Winning Ways for your Mathematical Plays (2nd ed.), A K Peters / CRC Press, ISBN 978-1568811307.
Consider the English standard version of the game. The center pin adjoins the center pin of the far left column of a $ 3 times $ 3 Grid of pens on the right, the center pen of the rightmost column of a $ 3 times $ 3 Grid of pins on the left side and similar neighborhood in the up and down direction from the center pin. I wonder if a variation of the game was considered, say $ 2n + 1 times 2n + 1 $ Grid in the four directions from the center pin? Many questions could be asked which were thoroughly answered for the standard game $ n = 1 $How can jumps be made so that only one pin is left? If so, how many possibilities are there to win with and without symmetry? Obviously there is $ 4 (2n + 1) ^ 2 -4 + 1 = 16n ^ 2 + 16n + 1 $ Herring in this variant.
Thanks for your time!
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