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The most comprehensive compression utility based on the development toolkit WinRAR. It is compatible with most of archive types, including RAR and ZIP files and also supports self-extracting files. Additionally, you can extract the files and folders from the archive via Explorer context menu, open the compressed items, and extract the archive itself.
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We have a bug in our testing lab where existing users are unable to log in to the WIFI network. We are using the original Oracle software and using the default Oracle design, so we do not know if this is a WIFI modem issue.
We are currently using the following Lenovo IdeaPad model 108H-H420 computer. We have a multi tier VLAN, and this is where the problem exists, we cannot log in to the VLAN network, but we can ping our ARPANET nodes via CLI. Also, in the VLAN settings on the modem, we can see the ARPANET VLAN.

Just installed the latest beta of Malwarebytes and, as usual, running the free updater kept crashing. After some investigation, I found the same problem caused by an AV program. It’s AVG and I remove it and Malwarebytes updates without problems.

Downloaded the latest version but it doesn’t recognize my installation when I’m in the boot menu. Ran some programs from within the boot menu and it recognized it fine after all.

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Is there any first order methods that is provably optimal for optimizing quadratic programs?

Assume that $f(x)$ is a convex function, and there exists a $x^*$ that minimizes $f(x)$. Can we prove that $x^*$ is actually the global minimum of $f(x)$?


Just take $f$ to be the square of the absolute value of some random vector $x$ and $x^* = 0$. Then for any $x$ we have $f(x) = \|x\|^2$.


The Lognormal distribution

I am having some trouble with the properties of the the Lognormal distribution function. I have written the function below.
$\Phi(z) = \frac{2}{\sqrt{2\pi}}\int_{0}^z \exp\left(-\frac{t^2}{2}\right) dt.$
I find it hard to do the integration because when I convert it to polar coordinates, I get a parameter for $r$ but not a parameter for $\theta$ and $z$.
$$\Phi(z) = 2 \int_{0}^{z \sqrt{2\pi}}\exp\left(-\frac{t^2}{2}\right) dt.$$
I cannot seem to find any integration technique to simplify this integral to a simpler form. Do you have any hints or links to online books on how to solve the lognormal distribution?


Just integrate.
$$\Phi(z) = 2 \int_{0}^{z \sqrt{2\pi}}\exp\left(-\frac{t^2}{2}\right) dt = \int_{0}^{z}u\exp\left(-\frac{u^2}{2}\right)du$$
Noting that $$\exp\left(-\frac{u^2}{2}\right) = \frac{\sqrt{2\pi}}{u}\exp\left(-\frac{u^2}{2}\right),$$
it follows that,
$$\Phi(z) = 2 \int_{0}^{z}\frac{\sqrt{2\

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Efrain Solis, 32, an El Paso, Texas, resident, was arrested on Tuesday. It’s unclear why he’s being detained. A law enforcement official said that Solis is a suspect in a homicide in nearby Juarez.

Solis was driving an SUV westbound on Interstate 10 near Canal Road in El Paso when an officer tried to stop him, the official said. The driver failed to stop, according to police records, and a police chase ensued.

At some point during the chase, the SUV hit a guardrail and went off the roadway, according to CBS affiliate KLAS. The SUV flipped over several times before coming to rest in a canal. One of Solis’ passengers was later found dead inside the vehicle, according to a statement from police. The suspected cause of death was a gunshot wound, and there were no signs of trauma, according to the statement.

An autopsy is being conducted on the passenger.

Solis was “verbally abusive” to the arresting officer, according to KLAS. He also has a history of domestic violence, according to the criminal complaint. He was booked for evading arrest and use of a deadly weapon.

The FBI is investigating the case.Josef Gohl

Josef Gohl (born August 21, 1930 in Zofingen, Canton of Schwyz, Switzerland) is a Swiss mathematician working on real algebraic geometry.

In 1997, he received the EMS Prize for his work. He was among the 17 persons named in 2011, by the European Mathematical Society, for having made “particularly important contributions to the development of the discipline of mathematics in Europe” over the past fifty years.


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