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    ​Which of the following statements are correct in regard of The Ramanujan Prize for Young Mathematicians 2020.​1. It has been awarded to Carolina Arau
    Question

    Which of the following statements are correct in regard of The Ramanujan Prize for Young Mathematicians 2020.
    1. It has been awarded to Carolina Araujo,
    2. She is the first non-Indian to receive this prize.
    Select the correct answer by using the code mentioned below.

    A.

    Neither 1 nor 2

    B.

    Both 1 and 2

    C.

    Only 1

    D.

    Only 2

    Correct option is B

    The correct answer is: (b) Both 1 and 2

    Explanation:

    • Statement 1 – Correct: Carolina Araujo, a Brazilian mathematician, was awarded the 2020 Ramanujan Prize for Young Mathematicians for her outstanding work in algebraic geometry.
    • Statement 2 – Correct: She is the first non-Indian recipient of this prestigious prize, marking a significant milestone in its history.

    Information Booster:

    • • The Ramanujan Prize is a prestigious award jointly established by the Department of Science & Technology (India), ICTP (International Centre for Theoretical Physics, Trieste), and the International Mathematical Union (IMU).
    • • It recognizes the exceptional contributions made by young mathematicians from developing countries in the field of mathematics.
    • • Carolina Araujo's research is primarily focused on birational geometry, Fano varieties, and algebraic foliations, which has greatly influenced the field.
    • • The prize includes a cash award of US$10,000 or $15,000 and an invitation to ICTP to deliver a lecture.
    • • The prize aims to foster mathematical excellence in environments that are typically challenging, such as those in developing countries.

    Additional Information:

    • Previous Winners (2005–2019): All previous recipients of the Ramanujan Prize were of Indian origin or had strong Indian connections.
    • Carolina Araujo’s Achievement: As the first non-Indian recipient, Araujo's win highlights the expanding global recognition of mathematicians from diverse backgrounds.
    • Encouraging Excellence: The prize is designed to recognize excellence in mathematics under the challenging conditions of developing countries, encouraging young talent in the field.

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