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New Collection!

Liebling's new Autum/Winter Collection - available now on our webstore

New Collection!

Liebling's new Autum/Winter Collection - available now on our webstore

New Collection!

Liebling's new Autum/Winter Collection - available now on our webstore

New Collection!

Liebling's new Autum/Winter Collection - available now on our webstore

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Beautiful design and highest quality materials. I'm THRILLED. And as always the customer service from Libeling CANNOT be beat. I am a loyal customer and very rarely get shoes anywhere else anymore. Their work is absolutely some of the best out there in materials, construction, design, and comfort. I can't recommend them highly enough. I have friends who have shopped with them since hearing my praise and they all like their work as well.

I can barely walk in these shoes - because someone stops to compliment me on them and ask where I got them every five feet. I cannot go anywhere without other women going crazy for these shoes. They fit like a dream and they make every outfit special. Well worth the price!

Thank you so very much! The first time I ordered shoes online, but very good advice from the team. The shipment arrived in no time and the shoes are stunning! Can't thank you enough!

Beautiful design and highest quality materials. I'm THRILLED. And as always the customer service from Libeling CANNOT be beat. I am a loyal customer and very rarely get shoes anywhere else anymore. Their work is absolutely some of the best out there in materials, construction, design, and comfort. I can't recommend them highly enough. I have friends who have shopped with them since hearing my praise and they all like their work as well.

I can barely walk in these shoes - because someone stops to compliment me on them and ask where I got them every five feet. I cannot go anywhere without other women going crazy for these shoes. They fit like a dream and they make every outfit special. Well worth the price!

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Web pages also have a z-axis: an imaginary line that runs from the surface of your screen, towards your face (or whatever else you like to have in front of the screen). Cheap Sale Pay With Paypal Sale Online Shopping See by Chloé Platform TStrap Sandals w/ Tags Cheap Official Factory Outlet View Qt2z8l9
values affect where positioned elements sit on that axis; positive values move them higher up the stack, and negative values move them lower down the stack. By default, positioned elements all have a z-index of auto , which is effectively 0.

To change the stacking order, try adding the following declaration to your p:nth-of-type(1) rule:

You should now see the finished example, with the green paragraph on top:

Note that z-index only accepts unitless index values; you can't specify that you want one element to be 23 pixels up the Z-axis — it doesn't work like that. Higher values will go above lower values, and it is up to you what values you use. Using 2 and 3 would give the same effect as 300 and 40000.

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).

Let's now look at fixed positioning. This works in exactly the same way as absolutepositioning, with one key difference: whereas absolute positioning fixes an element in place relative to the Aquazzura Glitter Cutout Wedges Pay With Paypal nY0YuKQyN
element or its nearest positioned ancestor, fixed positioning fixes an element in place relative to the browser viewport itself. This means that you can create useful UI items that are fixed in place, like persisting navigation menus.

Let's put together a simple example to show what we mean. First of all, delete the existing p:nth-of-type(1) and .positioned rules from your CSS.

Now, update the body rule to remove the position: relative; declaration and add a fixed height, like so:

Now we're going to give the element position: fixed; , and get it to sit at the top center of the viewport. Add the following rule to your CSS:

The top: 0; is required to make it stick to the top of the screen; we then give the heading the same width as the content column and use the faithful old margin: 0 auto; trick to center it. We then give it a white background and some padding, so the content won't be visible underneath it.

If you save and refresh now, you'll see a fun little effect whereby the heading stays fixed, and the content appears to scroll up and disappear underneath it. But we could improve this more — at the moment some of the content starts off underneath the heading. This is because the positioned heading no longer appears in the document flow, so the rest of the content moves up to the top. We need to move it all down a bit; we can do this by setting some top margin on the first paragraph. Add this now:

You should now see the finished example:

Although this product differs from the tensor product, the kernel of Alt is precisely the ideal I (again, assuming that K has characteristic 0), and there is a canonical isomorphism

Suppose that V has finite dimension n , and that a basis e 1 , ..., e n of V is given. then any alternating tensor t ∈ A r ( V ) ⊂ T r ( V ) can be written in index notation as

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in its indices.

The exterior product of two alternating tensors t and s of ranks r and p is given by

The components of this tensor are precisely the skew part of the components of the tensor product s t , denoted by square brackets on the indices:

The interior product may also be described in index notation as follows. Let t = t i 0 i 1 i r 1 {\displaystyle t=t^{i_{0}i_{1}\cdots i_{r-1}}} be an antisymmetric tensor of rank r . Then, for α V , i α t is an alternating tensor of rank r − 1 , given by

where n is the dimension of V .

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of a matrix . For instance, it is well known that the magnitude of the determinant of a square matrix is equal to the volume of the parallelotope whose sides are the columns of the matrix. This suggests that the determinant can be defined in terms of the exterior product of the column vectors. Likewise, the k × k minors of a matrix can be defined by looking at the exterior products of column vectors chosen k at a time. These ideas can be extended not just to matrices but to linear transformations as well: the magnitude of the determinant of a linear transformation is the factor by which it scales the volume of any given reference parallelotope. So the determinant of a linear transformation can be defined in terms of what the transformation does to the top exterior power. The action of a transformation on the lesser exterior powers gives a basis -independent way to talk about the minors of the transformation.

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