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**On Windows, use Windows Explorer to access the main Photoshop image file directory, so you can open and save images from anywhere.** This is useful for keeping your projects organized. You can also use a text editor or word processor that allows you to save and open documents on your computer. In most word processors, there are templates that simplify the design process.

Photos I Take

Your original photos are stored on a computer. In most cases, the computer is attached to a monitor, and the image appears onscreen. However, you should have a backup copy of your files in a location other than your computer. You can use an external hard drive, portable CD or DVD drive, online cloud storage such as Dropbox or Google Drive, or any other backup device.

Here are some reasons for having a backup:

* **File corruption or hard drive failure:** You can’t be sure that your entire hard drive is going to work the next time you turn on your computer or connect a backup medium. A sudden power interruption can damage your files.
* **Software failure:** Corrupted files can create a fatal problem when you open those files the next time you launch Photoshop. It’s a good idea to back up your files regularly, even if you don’t see any problems.
* **Scary new features:** After you use new features in your photos, you may want a safe copy of your original files. For example, if you ever want to edit your photos in Photoshop Touch, your original files are safe because they’re in Photoshop CS6. However, because of the exclusive look of Photoshop Touch, some people may want to replicate their graphics in Photoshop CS6.

Keeping an extra copy of a file on another device, such as a portable hard drive, ensures that you won’t lose the original image. You may want to change your backup system depending on your needs. For example, if you edit your photos on a small device, such as a smartphone, you probably want to have a backup on your smartphone, and if you edit them on a larger screen, you probably want a larger device such as a tablet or a laptop that keeps the image safely on a hard drive. Of course, if you’re backing up photos on a computer that’s running, you need a backup medium such as a removable hard drive or a large flash drive.

In addition to storing copies of the original files, you may want to create a backup of your Photoshop files.

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Saving JPEGs

You can save a new image in the JPEG file format by pressing Control + Shift + S (C ⌘S). The file name must start with ‘#’ (the file extension can be.jpg).

You can also save a new image to the Camera Raw folder by going to Image ➤ Adjustments ➤ Camera Raw ➤ Open Camera Raw Profile (or press CMD+ Shift+ C). Then you can use the Open dialog to browse your computer for a JPEG file.

Saving PNGs

You can save a new image in the PNG file format by pressing Command + Shift + S (CMD ⌘S). The file name must start with ‘#’ (the file extension can be.png).

Saving TIFFs

You can save a new image in the TIFF file format by pressing Command + Shift + S (CMD ⌘S). The file name must start with ‘#’ (the file extension can be.tiff).

Saving CMYK JPEGs

You can save a new image in the CMYK JPEG file format by pressing Control + Shift + S (C ⌘S). The file name must start with ‘#’ (the file extension can be.jpg).

Saving AVI/TIFFs

You can save a new image in the AVI/TIFF file format by pressing Command +
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if $f(z) = z^2$, $z\in\mathbb{C}$, then $f(0) = 0$

I’m having trouble with this problem:
Let $f:\mathbb{C} \to \mathbb{C}$ be a complex differentiable function such that $f(z) = z^2$, $z\in \mathbb{C}$. Prove that $f(0) = 0$.
If $f(0)=0$, we can conclude that $\frac{\partial{f}}{\partial{x}} (0) = 0$ and $\frac{\partial{f}}{\partial{y}} (0) = 0$. This implies that: $\left( \frac{\partial{f}}{\partial{x}} (0) = \frac{\partial{f}}{\partial{y}} (0)\right) $ and $\left( \frac{\partial^2{f}}{\partial{x^2}}(0) = \frac{\partial^2{f}}{\partial{y^2}}(0)\right) $ since $f$ is twice diffrentiable at $0$. So, if we call $\alpha$ and $\beta$ the real numbers such that $f(0) = (0,\alpha) $, $f$ is twice differentiable at $0$ with: $\displaystyle \frac{\partial{f}}{\partial{x}} (0) = \alpha $ and $\displaystyle \frac{\partial{f}}{\partial{y}} (0) = \beta $. I think this means that $f$ is smooth at $0$, but I’m not sure.
So I need to write $\displaystyle f(z) = f(0) + \alpha z + \beta z^2$ and prove that this function is differentiable at $0$ to conclude that $f(0) = 0$.
I’m not sure how to approach this question since I don’t have any information about the constants $\alpha$ and $\beta$. I’d appreciate some guidance on how to proceed.
Thanks!

So if you have $z^2$, you can use the chain rule to rewrite this as:
$$\frac{\partial{f}}{\partial{z}}(z)=2z$$
Now different

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Download of the Day: GATSBY

Posted By:

Dork Dossier

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A. Scott Cooper’s GATSBY is one of the most anticipated movies of the year. Jay-Z, who stars in the film as the dashing World War I dandy Robbie, has said that its themes are very real. In November, Cooper spoke to Bill Simmons about why he made the movie and how he can’t be an artist when he’s actually making the movie itself.

Here’s the final part of Simmons’ interview with Scott Cooper:Synthesis and crystal structure of the Ca(2+)(H(2)O)(2)NiFe(III) chromophore isolated from the marine green alga Pterygodium simplex.
The chromophoric compound isolated from the green alga Pterygodium simplex is a polynuclear iron complex which crystallizes in the trigonal P3(1)21 space group. The chromophore is composed of a 1,2-diaminopropanol bridging framework which can be formed by oxidation of 1,2-diaminopropane. This bridging framework acts as a secondary ligand in the one-electron oxidation of the Fe(III) centre. Oxidation of the Fe(III) centre induces a migration of Fe(III) to the centre of the molecule and linkage by formation of a Ni-O-Fe-O-Ni bridge. Molecular structures are given for the tri- and polynuclear iron compounds.The Whale on the Hill

The Whale on the Hill or The Whale on the Hill and Its Power () is a novel by the French writer Gaspard-Gustave de Corbigny first published in 1834. It tells the story of a British naval officer who in 1809 disguises himself as a Hindu and travels to India in search of treasures.

References

External links
The Whale on the Hill at Internet Archive (scanned books original editions color illustrated).

Category:1834 French novels
Category:Novels set in India
Category:Éditions de La Librairie Hachette books
Category:Gaspard-Gustave de CorbignyEmotions Override Reason? We’re Science

GANDHINAGAR: An entire episode of the prime-time

System Requirements:

Operating System: Microsoft Windows XP SP3/SP2/SP1/2000/ME/98/95
Internet Browser: Internet Explorer 6.01 or later (32-bit); Netscape Navigator 8.0.1 or later; Mozilla Firefox 2.0 or later
Storage Device: 128 MB or more of RAM
Sound Card: VGA compatible sound card
Processor: Intel Pentium III 700 MHz or higher
Video Card: Nvidia GeForce2 or ATI Radeon 9500 series
DirectX:

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By, darckamm