pseudorandomized wordpress.com

Pseudorandom Musings An amateurs thoughts on cryptography and mathematics

An amateurs thoughts on cryptography and mathematics
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OVERVIEW

The site pseudorandomized.wordpress.com presently has a traffic classification of zero (the smaller the more users). We have analyzed twelve pages within the web site pseudorandomized.wordpress.com and found one website referencing pseudorandomized.wordpress.com.
Pages Parsed
12
Links to this site
1

PSEUDORANDOMIZED.WORDPRESS.COM TRAFFIC

The site pseudorandomized.wordpress.com is seeing alternating amounts of traffic all through the year.
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LINKS TO WEBSITE

Applied Cryptography Group Stanford University

The Applied Crypto Group is a part of the Security Lab. In the Computer Science Department. Research projects in the group focus on various aspects of network and computer security. In particular the group focuses on applications of cryptography to real-world security problems. For more information follow the links below. Some examples include private location-based services.

WHAT DOES PSEUDORANDOMIZED.WORDPRESS.COM LOOK LIKE?

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PSEUDORANDOMIZED.WORDPRESS.COM SERVER

We found that the main root page on pseudorandomized.wordpress.com took four hundred and twenty-two milliseconds to download. I detected a SSL certificate, so we consider this site secure.
Load time
0.422 sec
SSL
SECURE
IP
192.0.78.12

BROWSER IMAGE

SERVER SOFTWARE

We discovered that pseudorandomized.wordpress.com is weilding the nginx os.

HTML TITLE

Pseudorandom Musings An amateurs thoughts on cryptography and mathematics

DESCRIPTION

An amateurs thoughts on cryptography and mathematics

PARSED CONTENT

The site had the following in the homepage, "An amateurs thoughts on cryptography and mathematics." I noticed that the web site stated " For real, symmetric matrices in." They also stated " The spectral decomposition theorem states that there exist eigenvalues. Is an orthonormal basis for. In this post, we will provide a proof of the spectral theorem for real symmetric matrices and continue to develop a variational characterization of. In our exposition, we will freely use the isomorphism between linear functions over."

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