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The Settlers 7: Paths to a Kingdom. Also known as: Die Siedler 7: Aufbruch der Kulturen Belongs to Series: The Settlers Available on: PC Developer: Blue Byte
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Placing a thumbnail image with a caption over a header in WordPress?

I need to build a WordPress template with a page display that would include two custom post types. One is a portfolio where each portfolio item would have a caption and a thumbnail. The second custom post type would be a gallery where each gallery item would be displayed with a caption and thumbnail.
When I was building this template, I was able to successfully use the page template and customize it in ways I needed. However, when I was placing the image of the portfolio item over a header I noticed that the first image is appearing on the top of the left and the right, and the second image is below and the right. The problem is that the page is in a sidebar, so in a normal position, the thumbnails should be above and below the header.
I am hoping that there is a way to prevent the images from floating left and right, but position them over the header using the id or class of the header.
My understanding is that I would use divs or headers for this, but I am not sure how to translate it to work in WordPress, or if the source code will help.
I am at a loss, so I could really appreciate any help that would be offered.
Many Thanks,
Daniel

A:

I think this can be solved by creating CSS for the page, inside the style.css file.
page.site.default.css
position: absolute;
}

Basically, the ID of the header is a position absolute, this will prevent the image from floating in the header
You can play with this by changing the position and you can play around with the padding and margins if you want.
It also looks like you can use the header id in a css selector with the object after the., which I assume could be the image?

Don
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Using a Poisson random variable as a normal random variable.

A cylinder containing $n$ ping-pong balls is uniformly filled. The balls are deposited on a smooth floor, so that every ball bounces once. In a particular run of this experiment, $k$ balls were just deposited, with $k$ the number of $\mathcal{P}(n)$ random variables. A ball is randomly selected. If it bounces at least once before being withdrawn (or before $k$ balls have been withdrawn), then it is returned to the cylinder.

I’m trying to prove that this experiment will yield a random variable X which is $\mathcal{N}(n,k)$ for $k > 0$ and $\mathcal{N}(0,1)$ if $k=0$.
I think the first part is easy to prove. But I’m confused about the second. And I don’t know if it is true.
Firstly, it is not clear to me why the sample space is $\Omega:=\{0,1,2,\cdots,n\}^{\mathbb{N}}$. It seems like the sample space should be $\Omega:=\{0,1,2,\cdots,n\}$.
Secondly, if we were to assume that $X$ is a $\mathcal{N}(n,k)$ random variable, then there would be probability of selecting an event $A \subset \Omega$ as $Pr(X \in A)=1-(1-\frac{1}{n})^k$.