euclid.js.org valuation and analysis

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Title euclid
Description Euclidean geometry in
Keywords N/A
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WebSite euclid faviconeuclid.js.org
Host IP 185.199.108.153
Location -
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euclid.js.org Valuation
US$1,470
Last updated: 2023-05-20 05:57:37

euclid.js.org has Semrush global rank of 0. euclid.js.org has an estimated worth of US$ 1,470, based on its estimated Ads revenue. euclid.js.org receives approximately 169 unique visitors each day. Its web server is located in -, with IP address 185.199.108.153. According to SiteAdvisor, euclid.js.org is safe to visit.

Traffic & Worth Estimates
Purchase/Sale Value US$1,470
Daily Ads Revenue US$1
Monthly Ads Revenue US$40
Yearly Ads Revenue US$488
Daily Unique Visitors 11
Note: All traffic and earnings values are estimates.
DNS Records
Host Type TTL Data
euclid.js.org. A 300 IP: anandthakker.github.io.
anandthakker.github.io. A 3599 IP: 185.199.108.153
anandthakker.github.io. A 3599 IP: 185.199.111.153
anandthakker.github.io. A 3599 IP: 185.199.110.153
anandthakker.github.io. A 3599 IP: 185.199.109.153
euclid.js.org. AAAA 299 IPV6: anandthakker.github.io.
anandthakker.github.io. AAAA 3600 IPV6: 2606:50c0:8001::153
anandthakker.github.io. AAAA 3600 IPV6: 2606:50c0:8000::153
anandthakker.github.io. AAAA 3600 IPV6: 2606:50c0:8002::153
anandthakker.github.io. AAAA 3600 IPV6: 2606:50c0:8003::153
euclid.js.org. NS 299 NS Record: anandthakker.github.io.
euclid.js.org. MX 299 MX Record: anandthakker.github.io.
euclid.js.org. TXT 299 TXT Record: anandthakker.github.io.
HtmlToTextCheckTime:2023-05-20 05:57:37
You are using an outdated browser. Please upgrade your browser to improve your experience. Euclid JS Euclidean geometry in javascript. Basic Example Parsing from a geometry-proof like description. Just for fun: as a dynamic background Source on Github This construction to trisect a line segment comes from Proofs Without Words by Scott Coble, via this page . The code looks like this: scene .point (’A’, width/7*3, height/3) .point (’B’, width/7*5, height/3) .segment (’S’, ’A’, ’B’) .circle (’M’, ’A’, ’B’) .circle (’N’, ’B’, ’A’) .intersection (’C’, ’M’, ’N’, 0) .intersection (’D’, ’M’, ’N’, 1) .line (’T’, ’A’, ’C’) .segment (’U’, ’A’, ’D’) .intersection (’E’, ’T’, ’M’, scene.isnt(’C’)) .segment (’V’, ’E’, ’B’) .intersection (’F’, ’V’, ’U’) .segment (’W’, ’F’, ’C’) .intersection (’W’, ’S’) (The first argument in each case is a label. The third argument to intersection disambiguates if there could be multiple
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