All people
Browse public community profiles by work, location, or collaboration interests.
Marlen Amanbayev
Connected with DSML. This person's Telegram account has been confirmed through DSML Kazakhstan.@mara
Astana IT University
I'm 19 years old, currently software engineering student. Passionate about machine learning and data science
Nurassyl Beisenbek
Connected with DSML. This person's Telegram account has been confirmed through DSML Kazakhstan.@nurikw3
Aitu
18yo, I am interested in NLP, obsessed with knowledge. Wrote my first code in 7th grade
Nurzhan Amanbayev
Connected with DSML. This person's Telegram account has been confirmed through DSML Kazakhstan.@asd
Data Scientist · Kazakhtelecom
Студент в НУ и по совмесительству работаю дата саентистом. I love math, videogames, cola zero, and lifting weights.
Olzhas Alseitov
Connected with DSML. This person's Telegram account has been confirmed through DSML Kazakhstan.@Hancar
Senior AI Developer · NITEC
I am an AI Engineer focused on applied LLM systems, NLP, RAG, model adaptation, and AI infrastructure for real-world products. I work on building practical AI assistants, evaluation pipelines, and domain-specific solutions for public sector and enterprise use cases.
Rakhat Zhussupkhanov
Connected with DSML. This person's Telegram account has been confirmed through DSML Kazakhstan.@zhussupkhanov
Data Analyst · Tele2 Kazakhstan
Data analyst, ex-Bereke, ex-Beeline, currently at Tele2 Kazakhstan. Nazarbayev University '23 math major. Football, table tennis, and computer games enjoyer
Rustem Takhanov
Connected with DSML. This person's Telegram account has been confirmed through DSML Kazakhstan.@k-nic
Nazarbayev University
Rustem Takhanov is a mathematician at Nazarbayev University whose research spans discrete geometry, combinatorics, optimization, machine learning theory, and theoretical computer science. His recent work focuses on high-dimensional kissing arrangements and sphere packings. In 2026, together with collaborators, he constructed a configuration of 841 spheres kissing a central sphere in 12-dimensional Euclidean space, improving a lower bound that had stood since the work of Leech and Sloane in 1971.
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