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Join TSSFL Technology Stack

Posted: Wed Aug 03, 2016 2:08 pm
by Admin

Summary

TSSFL Technology Stack (formerly known as Open Discussion Forums) is a knowledge base platform comprising a set of interactive forums that facilitate the exchange of valuable information and knowledge between students, scholars, and the general public for the purpose of learning and solving a wide range of real-life problems.

Furthermore, TSSFL Technology Stack is integrated with various digital technologies for teaching, learning, research, data science, and problem-solving that present collaborative and unconstrained opportunities in terms of infrastructure, time, technology, and space.

The integrated technologies can be used at any time and from anywhere, with high accuracy, reliability, speed, and convenience.


Introduction

Welcome to TSSFL Stack, a completely free knowledge & information exchange platform! Register or Log in, choose your favorite forum and start posting or replying to topics. Help others to learn by sharing with them what you have!

TSSFL Stack is a knowledge base forum created with the notion that education must be applied to solve various societal problems. The platform targets to create, archive, and disseminate relevant and meaningful educational information and knowledge to students, scholars, and the general public. We intend to use cutting-edge digital and web-based technologies to make learning attractive, interactive, social, and fun. Membership is free just as for many other internet-based platforms, but we are different in the sense that, we are interested in people who value the knowledge that can impact society for a bright future. We continually build and add up more features into and on top of this cloud application to make it a seamlessly easy to use platform, so that users can relax and conveniently engage into more relevant educational discussions to foster a truly smart generation.

TSSFL Stack, therefore, intends to bring together people with various professions, skills, and knowledge to contribute in chosen areas of their interest. There are however numerous benefits associated with TSSFL Stack membership:


  • Get an opportunity to meet a friendly online community of students, scholars, and pragmatic thinkers who are interested and focused on sharing valuable skills, knowledge, and information.
  • Engage in more meaningful discussions to sharpen your thinking for your own benefit and the community as a whole.
  • TSSFL Stack is a professional platform where you will have an opportunity to stimulate, grow, adjust and apply your education, knowledge, and skills through teaching others and learning from them to impact a lasting change.
  • Inspire knowledge, skills, creativity, and innovation through rational critical thinking outpouring from carefully and scrutinized contributions to create and build a promising smart society!
  • You have an opportunity to market, sell your skills, and work, which in turn can create future meaningful networking with clients and customers.
  • You get an opportunity to apply and exercise your valuable skills to solve a wide range of problems for others, a good way of giving back to the community. At TSSFL Stack, skills and professionalism are what makes it unique! This is a great opportunity to learn how to think like a real problem solver.
  • You have an opportunity to get listened, give sound views, proposals, suggestions, recommendations to positively impact a growing TSSFL Stack community and its infrastructure.
  • You have an opportunity to create more meaningful contact, becoming an advocate, affiliate, partner, or an integral part of Tanzania Students and Scholars Foundation Limited community, with a possibility to fully participate in its future endeavors.
  • Finally, you stand a great chance of becoming a remarkable contributor with a possibility to gain respect, recognition, awards, and appreciation for your legendary and notable contributions.
It's always great to have a new member at TSSFL Stack, and we look forward to seeing your esteemed contributions aboard.

Let's make learning social, interactive, fun, and enjoyable. Together we can build a smart community!

Choose a Forum, make your first post today.

With kind regards,

The TSSFL Stack Team

Mimi mgeni humu

Posted: Fri Feb 03, 2017 2:40 pm
by shamu.peleka
Mimi ni mgeni bado hata sijajua jinsi ya kutumia hii forum, naomba mtu mmoja aje inbox anielekeze.

Re: Mimi mgeni humu

Posted: Fri Feb 03, 2017 7:30 pm
by Eli
shamu.peleka wrote:Mimi ni mgeni bado hata sijajua jinsi ya kutumia hii forum, naomba mtu mmoja aje inbox anielekeze.
How can I help you?

Re: Welcome To Open Discussion Forums

Posted: Thu Mar 07, 2019 10:20 pm
by Eli
Choose a forum and make your first post:

app.php/page/site-map

Re: Welcome To Open Discussion Forums

Posted: Sun Sep 01, 2019 3:34 am
by Eli
Welcome new member @Arzaq. Say hi to our newest member @Falcon Heavy.

Re: Welcome To Open Discussion Forums

Posted: Wed Sep 11, 2019 12:59 pm
by Eli
Hello @Elias Hango and @Belinda, nice to see you here, welcome aboard our newest members!

Re: Welcome To Open Discussion Forums

Posted: Thu Sep 12, 2019 1:16 am
by Belinda
Thank you @Eli, I like this forum, great work!

Re: Welcome To Open Discussion Forums

Posted: Sat Sep 28, 2019 5:23 pm
by Eli

Re: Welcome To Open Discussion Forums

Posted: Wed May 13, 2020 7:54 pm
by Eli
Here is a graphical illustration of some forum's features, functions, and content display that make this forum suitable for teaching and learning:


Re: Welcome To Open Discussion Forums

Posted: Fri Jun 05, 2020 1:58 pm
by Eli
Enjoy maths!
  1. \[\Huge f(a) = \frac{1}{2\pi i} \oint\frac{f(z)}{z-a}dz\]
  2. \[\Huge \frac{1}{\Bigl(\sqrt{\phi \sqrt{5}}-\phi\Bigr) e^{\frac25 \pi}} = 1+\frac{e^{-2\pi}} {1+\frac{e^{-4\pi}} {1+\frac{e^{-6\pi}} {1+\frac{e^{-8\pi}} {1+\cdots} } } }\]
  3. $$\Huge \left( \sum_{k=1}^n a_k b_k \right)^2 \leq \left( \sum_{k=1}^n a_k^2 \right) \left( \sum_{k=1}^n b_k^2 \right)$$

    And finally,
  4. \begin{equation}\Huge
    \begin{split}{1 + \frac{q^2}{(1-q)}+\frac{q^6}{(1-q)(1-q^2)}+\cdots }\\
    = \prod_{j=0}^{\infty}\frac{1}{(1-q^{5j+2})(1-q^{5j+3})}\end{split}\end{equation}