Mathematician with Python
Pubblicato il 10-09-2026 - Altro in Bardi
Please submit your CV in English and indicate your level of English proficiency. Mindrift connects specialists with project-based AI opportunities for leading tech companies, focused on testing, evaluating, and improving AI systems. Participation is project-based, not permanent employment.
What This Opportunity Involves
While each project involves unique tasks, contributors may:
Design rigorous mathematics problems reflecting professional practice;
Evaluate AI solutions for correctness, assumptions, and constraints;
Validate calculations or simulations using Python (NumPy, Pandas, SciPy);
Improve AI reasoning to align with industry-standard logic;
Apply structured scoring criteria to multi-step problems
What We Look For
This opportunity is a good fit for mathematicians with an experience in python open to tempo parziale, non-permanent projects. Ideally, contributors will have:
Degree in Mathematics or related fields, e.g. Algebra, Calculus, Number theory, etc.
3+ years of professional mathematics experience
Strong written English (C1/C2)
Strong Python proficiency for numerical validation
Stable internet connection
Professional certifications (e.g., CMME, SAS Certifications, CAP) and experience in international or applied projects are an advantage.
How It Works
Apply → Pass qualification(s) → Join a project → Complete tasks → Get paid
Project time expectations
For this project, tasks are estimated to require around 10-20 hours per week during active phases, based on project requirements. This is an estimate, not a guaranteed workload, and applies only while the project is active.
Payment
Paid contributions, with rates up to $30/hour*
Fixed project rate or individual rates, depending on the project
Some projects include incentive payments
Note: Rates vary based on expertise, skills assessment, location, project needs, and other factors. Higher rates may be offered to highly specialized experts. Lower rates may apply during onboarding or non-core project phases. Payment det