Mathematics SME

About Us:

Soul AI is a pioneering company founded by IIT Bombay and IIM Ahmedabad alumni, with a strong founding team from IITs, NITs, and BITS. We specialize in delivering high-quality human-curated data, AI-first scaled operations services, and more. Based in SF and Hyderabad, we are a young, fast-moving team on a mission to build AI for Good, driving innovation and positive societal impact.

About the Role

We are seeking a Mathematics SME with a strong foundation in advanced mathematics, including Calculus, Linear Algebra, Probability, and Real Analysis. This role requires validating complex mathematical solutions, reviewing symbolic steps, analyzing proofs, and generating high-quality reasoning explanations. You will work on STEM/reasoning datasets, evaluate correctness, detect conceptual or computational errors, and produce clear, gold-standard solution.

Key Responsibilities

• Validate step-by-step solutions for advanced mathematics problems across calculus, algebra, probability, and analysis.
• Evaluate proofs, symbolic derivations, and logical reasoning for correctness and clarity.
• Detect conceptual mistakes, computation errors, notation inconsistencies, or flawed reasoning.
• Produce high-quality annotations, corrected steps, and gold-standard explanations.
• Review solution chains for completeness, rigor, and mathematical soundness.
• Collaborate with dataset and evaluation teams to maintain accuracy and consistency across STEM reasoning tasks.

Skills & Experience Required

• BSc/MSc in Mathematics, Engineering, or related fields

  ; Olympiad or competitive math background preferred.
• Strong knowledge of

  Calculus, Linear Algebra, Probability Theory, Real Analysis

  , and general university-level math.
• Skilled in

  advanced math problem-solving, symbolic reasoning, and proof evaluation

  .
• Ability to detect gaps in reasoning, incorrect assumptions, or logically invalid steps.
• Excellent clarity in mathematical communication, explanation writing, and structured reasoning.
• strong university-level math foundations, familiarity with proofs, symbolic manipulation
• ability to evaluate correctness and clarity of reasoning and explanations.