Can a Social Platform Transform How We Learn Mathematics and Sciences?

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    Mathematics
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Discussion Overview

The discussion revolves around the potential for a social platform to transform the learning of mathematics and sciences. Participants explore the concept of a collaborative environment where individuals can create, modify, and expand educational materials, drawing comparisons to existing platforms like GitHub and OpenCourseWare.

Discussion Character

  • Exploratory
  • Debate/contested
  • Conceptual clarification

Main Points Raised

  • One participant proposes a platform where users can create and modify educational materials, suggesting that this could lead to a continuously improving body of knowledge.
  • Another participant recalls a previous online collaboration that successfully solved combinatorial problems, advocating for more such initiatives.
  • Some participants draw parallels to existing platforms like Stackexchange and MathOverflow, noting their collaborative features but also their limitations in providing comprehensive definitions.
  • Concerns are raised about the reliability of open contributions, with one participant criticizing Wikipedia's model and expressing skepticism about the value of an unrestricted posting environment.
  • There is a discussion about the potential benefits of social learning platforms, such as enhanced feedback and the ability to gauge progress, contrasted with the risks of misinformation and lack of credibility.

Areas of Agreement / Disagreement

Participants express a mix of enthusiasm for the idea of socializing mathematics and skepticism regarding its feasibility and reliability. There is no consensus on whether such a platform would be beneficial or detrimental to learning.

Contextual Notes

Participants highlight limitations related to the credibility of contributions and the potential for misinformation, as well as the challenges of ensuring quality in an open environment.

OMGCarlos
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First, a definition of what I mean by socializing Mathematics
A platform whereby people can either learn, teach, or advance Math/Physics/etc. either as individuals or groups by directly using, modifying, or expanding others work under the same platform. Think MIT OpenCourseWare meets KhanAcademy meets Wikipedia.

More specifically:
1) An individual should be able to create a Math/Physics/etc article, tutorial, or workbook
2) Anyone should be able to come in and make changes and expand materials, much like a wiki*
3) Anyone can group these materials together, forming either a series of related or progressively harder learning materials. Complete courses can even be built this way.
4) People can "friend" or "follow" other people or projects, collaborate or build teams, and either learn or share ideas.

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* unlike a wiki however, any changes made are not made to the original but instead a completely new copy - or "branch" - of the material is created allowing you to work off of that instead of directly editing the original. You can then "push" those changes back to the original - if the author approves - or branch off the original material into your own, separate version.

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Abstract
I've noticed a growing trend in socializing things - everything from taking photos (InstaGram) to web browsing (StumbleUpon). As a web developer, I find GitHub (a social platform for coding) invaluable - the fact that a single person's idea can explode into a project that is magnitudes more useful than originally intended blows my mind every time I see it happen.

Because social coding consistently pushes the web in particular almost too fast to keep up with, I was wondering if a similar approach could be done with Mathematics (as well as with Physics and other sciences). I couldn't find any existing platforms and only a few failed or abandoned attempts.

The idea is that learning material perpetually gets better with each persons input, forming a sort of super/"perfect"/optimized Lesson. Researchers also get a platform to share and collaborate on ideas, which is in my opinion superior to emailing or collaborating in person.

Questions
1) Do you think Mathematics can even be socialized?
2) Do you know of any existing or work-in-progress websites?
3) "Should" it even be socialized? Would such a platform help students or actually be a set back?
4) Related to 3, would such a platform be a good compliment or even substitute to formal education, or as an aid for home-schooling/self study etc?

My Thoughts
I think it could work. OpenCourseWare has been around for over a decade, whereby a school publishes some of its material freely. However, it is extremely limited because a person is trapped into one specific instructors material/teaching method.

With OpenCourseWare you lose a critical requirement in learning anything...feedback. With a social platform you can set up a virtual classroom or have volunteer mentors - much like KhanAcademy. In the absence of a real human, you can also gauge your own progress by analyzing computer generated reports, graphs, and suggestions.

Unfortunately, credibility gets lost because now even a 6th grader can start their own course, although I don't think this is necessarily a bad thing! Certainly with programming, code is code and as long as it works it doesn't matter - but I'm not sure this applies to learning material for the sciences? The line between teacher and student can begin to blur, and all of a sudden students can be learning from students...which is weird.

The very nature of the "open-ness" means that if a person likes that sixth graders material but sees flaws, they can clone a copy of it and modify/expand it themselves.

What are your thoughts?
 
Mathematics news on Phys.org
Do you think Mathematics can even be socialized?

There was blog a few years back (I can't remember precisely what it was) that hosted an online reader collaboration in that resulted in the solution of a few outstanding problems in combinatorics, which I thought was a wonderful idea. I think things like that should be done more often.
 
There was blog a few years back (I can't remember precisely what it was) that hosted an online reader collaboration in that resulted in the solution of a few outstanding problems in combinatorics, which I thought was a wonderful idea. I think things like that should be done more often.

I know Gowers led something that sounds very similar a few years ago (and I believe that project is in some sense ongoing, or has new iterations).

As to the original question in this thread, what you're describing sounds like a lot like Stackexchange, which isn't really encyclopedic (you can go there and search "groupoid" and find related questions, but probably not a definition, at least not right away) but does incorporate certain Wiki-like functions, e.g. people with sufficient reputation can edit others' posts.

MathOverflow is also like this but at research level.
 
This is what is wrong with wikipedia and it should never be considered a reliable source. Even though they have people constantly trying to catch and correct misinformation and outright vandalism, you never know if what you read is correct or if you go back tomorrow it will be the same. I catch errors on wikipedia all of the time. It's fine as a "starting point", but you need to check for accuracy if accuracy is important. So no, I don't see much value in an "anyone can post" scenario, unless you have a small closed group of pre-approved members that can post.
 

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