sigmaone wordpress.com

Adam R. Day

Adam R. Day. March 9, 2014. I am now a lecturer at Victoria University of Wellington. My homepage. April 19, 2013. The standard proof of the recursion theorem is slick but unintuitive. This is my attempt to give a proof that is easier to understand. Is a recursive function, then there exists an. Such that the Turing machine indexed by. Is equivalent to the Turing machine indexed by. Fix a recursive function. Our plan is to build a computable sequence of Turing machines. Note that if machine. Is computabl.

OVERVIEW

The site sigmaone.wordpress.com presently has a traffic classification of zero (the smaller the more users). We have analyzed five pages within the web site sigmaone.wordpress.com and found one website referencing sigmaone.wordpress.com.
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5
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1

SIGMAONE.WORDPRESS.COM TRAFFIC

The site sigmaone.wordpress.com is seeing alternating amounts of traffic all through the year.
Traffic for sigmaone.wordpress.com

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LINKS TO WEBSITE

CLLC CLLC Home

The Centre for Logic, Language and Computation. Was established in February 2001. We have pages listing publications. By CLLC members, and grants and awards. Received by students and staff. On behalf of the Australasian Association for Logic.

WHAT DOES SIGMAONE.WORDPRESS.COM LOOK LIKE?

Desktop Screenshot of sigmaone.wordpress.com Mobile Screenshot of sigmaone.wordpress.com Tablet Screenshot of sigmaone.wordpress.com

SIGMAONE.WORDPRESS.COM SERVER

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

BROWSER IMAGE

SERVER SOFTWARE

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

HTML TITLE

Adam R. Day

DESCRIPTION

Adam R. Day. March 9, 2014. I am now a lecturer at Victoria University of Wellington. My homepage. April 19, 2013. The standard proof of the recursion theorem is slick but unintuitive. This is my attempt to give a proof that is easier to understand. Is a recursive function, then there exists an. Such that the Turing machine indexed by. Is equivalent to the Turing machine indexed by. Fix a recursive function. Our plan is to build a computable sequence of Turing machines. Note that if machine. Is computabl.

PARSED CONTENT

The site had the following in the homepage, "I am now a lecturer at Victoria University of Wellington." I noticed that the web site stated " The standard proof of the recursion theorem is slick but unintuitive." They also stated " This is my attempt to give a proof that is easier to understand. Is a recursive function, then there exists an. Such that the Turing machine indexed by. Is equivalent to the Turing machine indexed by. Our plan is to build a computable sequence of Turing machines."

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