tieknots.how valuation and analysis

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Title Random tie
Description Random tie knots tl;dr: A tie knot generation toy by Mikael Vejdemo-Johansson What’s this all about? In 2000, Cambridge physicists Fink and Mao figured ou
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WebSite tieknots favicontieknots.how
Host IP 99.198.97.250
Location United States
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tieknots.how Valuation
US$829,888
Last updated: 2023-05-18 00:17:32

tieknots.how has Semrush global rank of 12,753,901. tieknots.how has an estimated worth of US$ 829,888, based on its estimated Ads revenue. tieknots.how receives approximately 95,757 unique visitors each day. Its web server is located in United States, with IP address 99.198.97.250. According to SiteAdvisor, tieknots.how is safe to visit.

Traffic & Worth Estimates
Purchase/Sale Value US$829,888
Daily Ads Revenue US$767
Monthly Ads Revenue US$22,982
Yearly Ads Revenue US$275,778
Daily Unique Visitors 6,384
Note: All traffic and earnings values are estimates.
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tieknots.how. A 14400 IP: 99.198.97.250
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tieknots.how. NS 86400 NS Record: chi-ns1.websitehostserver.net.
tieknots.how. MX 14400 MX Record: 0 tieknots.how.
tieknots.how. TXT 14400 TXT Record: v=spf1 +a +mx +ip4:99.198.97.250 ~all
HtmlToTextCheckTime:2023-05-18 00:17:32
Random tie knots tl;dr: A tie knot generation toy by Mikael Vejdemo-Johansson What’s this all about? In 2000, Cambridge physicists Fink and Mao figured out a way to list all possible tie knots. They did it by creating a formal language to describe tie knots. However, they limited their language to fit their idea of a tie knot: tied with the broad blade, and finished with a flat front. In 2012, a series of youtube videos by Alex Krasny went viral online, with instructions to tie tie knots like the Trinity and the Eldredge. These knots are not in the enumeration by Fink and Mao; they don’t have a flat front, by design. During 2013, I have worked out, in collaboration with Anders Sandberg, Meredith L. Patterson and Dan Hirsh, the ramifications of removing Fink and Mao’s restrictions. We have condensed the formal language proposed by Fink and Mao to a language with (almost) no axioms and three symbols: W, T, U. T is a clockwise (turnwise) move of the knot-tying blade, W is a
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tieknots.how Whois Information
Domain Name: tieknots.how
Registry Domain ID: 25E3620A4-HOW
Registrar WHOIS Server: whois.nic.google
Registrar URL: http://www.eurodns.com
Updated Date: 2021-08-07T08:59:40Z
Creation Date: 2015-12-30T22:51:50Z
Registry Expiry Date: 2024-12-30T22:51:50Z
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Registrar Abuse Contact Phone: +352.27220150
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Registrant Country: SE
Name Server: ams-ns1.greengeeks.com
Name Server: chi-ns1.greengeeks.com
Name Server: chi-ns2.greengeeks.com
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