Robot | Path | Permission |
GoogleBot | / | ✔ |
BingBot | / | ✔ |
BaiduSpider | / | ✔ |
YandexBot | / | ✔ |
Title | Hypercubing |
Description | Hypercubing Welcome Initializing search Hypercubers/hypercubing.xyz Hypercubing Hypercubers/hypercubing.xyz Welcome Welcome Table of contents First Steps |
Keywords | N/A |
WebSite | hypercubing.xyz |
Host IP | 185.199.109.153 |
Location | - |
Site | Rank |
US$1,274
Last updated: 2023-05-20 04:26:34
hypercubing.xyz has Semrush global rank of 0. hypercubing.xyz has an estimated worth of US$ 1,274, based on its estimated Ads revenue. hypercubing.xyz receives approximately 147 unique visitors each day. Its web server is located in -, with IP address 185.199.109.153. According to SiteAdvisor, hypercubing.xyz is safe to visit. |
Purchase/Sale Value | US$1,274 |
Daily Ads Revenue | US$1 |
Monthly Ads Revenue | US$35 |
Yearly Ads Revenue | US$423 |
Daily Unique Visitors | 9 |
Note: All traffic and earnings values are estimates. |
Host | Type | TTL | Data |
hypercubing.xyz. | A | 3600 | IP: 185.199.109.153 |
hypercubing.xyz. | A | 3600 | IP: 185.199.110.153 |
hypercubing.xyz. | A | 3600 | IP: 185.199.108.153 |
hypercubing.xyz. | A | 3600 | IP: 185.199.111.153 |
hypercubing.xyz. | NS | 21600 | NS Record: ns-cloud-a2.googledomains.com. |
hypercubing.xyz. | NS | 21600 | NS Record: ns-cloud-a1.googledomains.com. |
hypercubing.xyz. | NS | 21600 | NS Record: ns-cloud-a3.googledomains.com. |
hypercubing.xyz. | NS | 21600 | NS Record: ns-cloud-a4.googledomains.com. |
Hypercubing Welcome Initializing search Hypercubers/hypercubing.xyz Hypercubing Hypercubers/hypercubing.xyz Welcome Welcome Table of contents First Steps Tutorial FAQ Wiki Leaderboards Leaderboards Solvers Table of contents First Steps Hypercubing ¶ Hypercubing is a niche branch of Rubik’s Cubing that focuses on solving higher dimensional twisty puzzles . The ways that twisty puzzles move are mathematically well defined, and can be generalized to higher spatial dimensions. These puzzles can then be visualized and simulated using computer software . The most well known 4D shape is the hypercube (also called the tesseract, 8-cell, octachoron, or 4-cube). It has 8 cubical sides that are called cells. Turning any of the cells involves rotating it like a cube to any of 24 orientations. First Steps ¶ Completely new to hypercubing? Check out our tutorial page and frequently asked questions: Tutorial FAQ The short article Abstracting the Rubik’s Cube introduces a number of the hypercubing |
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