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2. Google Meet - Wikipedia

   en.wikipedia.org/wiki/Google_Meet

   Google Meet is a video communication service developed by Google. It is one of two apps that constitute the replacement for Google Hangouts , the other being Google Chat . [7] It replaced the consumer-facing Google Duo on November 1, 2022, with the Duo mobile app being renamed Meet and the original Meet app set to be phased out.

3. Google Classroom - Wikipedia

   en.wikipedia.org/wiki/Google_Classroom

   Google Classroom is a free blended learning platform developed by Google for educational institutions that aims to simplify creating, distributing, and grading assignments. The primary purpose of Google Classroom is to streamline the process of sharing files between teachers and students. [3] As of 2021, approximately 150 million users use ...

4. GoTo Meeting - Wikipedia

   en.wikipedia.org/wiki/GoTo_Meeting

   GoTo Meeting, previously known as GoToMeeting, is a web conferencing tool developed by GoTo. [2] This software facilitates online meeting, desktop sharing, and video conferencing software package that enables the user to meet with other participants via the Internet in real time. In late 2015, Citrix announced plans to spin off the GoTo Meeting ...

5. Houston's hospital prom night for pediatric patients - AOL

   www.aol.com/news/houstons-hospital-prom-night...

   download the fox 26 houston app by clicking here Before the prom, these beautifully dressed young people participate in a fashion show, showcasing their new looks to family and friends.

6. Google Duo - Wikipedia

   en.wikipedia.org/wiki/Google_Duo

   Video chat mobile app. Website. duo .google .com. Google Duo was a proprietary voice over IP (VoIP) and videotelephony service released in 2016 by Google and merged into its Google Meet product in 2022. It was available for Android, IOS and web browsers.

7. Join and meet - Wikipedia

   en.wikipedia.org/wiki/Join_and_meet

   A partially ordered set that is both a join-semilattice and a meet-semilattice is a lattice. A lattice in which every subset, not just every pair, possesses a meet and a join is a complete lattice. It is also possible to define a partial lattice, in which not all pairs have a meet or join but the operations (when defined) satisfy certain axioms.