Live as if you were to die tomorrow. Learn as if you were to live forever. - Mahatma Gandhi After a long, hard, but also fruitful journey, I`m now finishing the Masters of Informatics Engineering in the Faculty of Engineering, Oporto`s University. Beyond the quality of this course, and the pride on being part of it, I`m also defined by much more than it. I`m a federate kung fu practicioner (perhaps attracted by the oriental philosophy and lifestyle), and also self-taught pianist. Besides that, usually I`m found devouring an online course or reading a good book, not only on informatics topic, but also (and majorly) on psychology and philosophy. But informatics has a great slice of the pie that is my life. My research fields (mostly to quench my own thirst for knowledge) are diverse: mostly I focus on artificial intelligence, but the complexity of distributed systems logic always fascinated me, not forgetting about programming languages (namely the functional paradigm) and the constant evolution of web development tools. In my workday as a software engineer, I envision the merge of at least some of this areas, so that I develop a special taste about my work, and my chronic perfectionism don`t find barriers to it. In my experience are a year doing research on the prediction of drugs` side effects. This little adventure helped me establish the foundations of me as a professional, as well as alert to the true potential of my abilities. Currently I`m working as a Data Scientist & Engineer at MOG Technologies, developing solutions for the multimedia companies using machine learning. ©

What would be the fate of the Hilbert 16th problem? $$text{Is} ; H(n)< infty?$$ When I was a PHD student, working on limit cycle theory, my supervisor encouraged me to learn the elements and basics of Noncommutative Geometry in order to find some new interpretations for the concept of "The number of limit cycles". I have deep admiration to him, since he was a different supervisor among other mathematicians in Iran. The second part of this note () is an $varepsilon$- try to find a possible new interpretation for this concept, a possible relation to (Fredholm) index theory. In particular I am interested to find a generalisation and an abstract version of the remark 2 and its consecutive example in page 5 of the above note Moreover I am interested in the fate of the following question: I am also interested to know the answers to the questions listed in this post: My email address is "[email protected]" My papers: 1) 2) 3) 4) 5) 6) ©