1. Upper bounds for integer partition function

    Upper bounds for integer partition function

    40
    4
  2. Prove titu's lemma and generalization

    Prove titu's lemma and generalization

    26
    3
    2
  3. algebraic geometry: introduction to Varieties (affine varieties) and Zariski topology

    algebraic geometry: introduction to Varieties (affine varieties) and Zariski topology

    27
    4
    1
  4. The localization at a prime ideal is a local ring

    The localization at a prime ideal is a local ring

    34
    7
    1
  5. introduction to Projective Varieties (homogeneous ideal)

    introduction to Projective Varieties (homogeneous ideal)

    28
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  6. two versions of Azuma's inequality state and its proof

    two versions of Azuma's inequality state and its proof

    27
    4
  7. Simple identity involving q Pochhammer symbol

    Simple identity involving q Pochhammer symbol

    24
    5
    5
  8. Properties of nilradical of a ring and show its intersection of prime ideals

    Properties of nilradical of a ring and show its intersection of prime ideals

    43
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    1
  9. affine scheme properties: distinguished open set forms a basis and quasi compact

    affine scheme properties: distinguished open set forms a basis and quasi compact

    37
    5
    1
  10. state and prove Bennett's inequality

    state and prove Bennett's inequality

    36
    7
    3
  11. introduction to Varieties-prime ideal and irreducible set

    introduction to Varieties-prime ideal and irreducible set

    27
    4
    3
  12. Character table of S3, S4, D8, A4

    Character table of S3, S4, D8, A4

    53
    6
    6
  13. Relation between Riemann and Lebesgue integration, Riemann integrable iff discontinuity measure zero

    Relation between Riemann and Lebesgue integration, Riemann integrable iff discontinuity measure zero

    40
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    6
  14. countably additive on Lebesgue measure and absolute inequality

    countably additive on Lebesgue measure and absolute inequality

    33
    6
    1
  15. Algebraic geometry:reduced, irreducible and integral scheme and prove their relationship

    Algebraic geometry:reduced, irreducible and integral scheme and prove their relationship

    24
    2
    7
  16. If there is one perfect square in an arithmetic progression, then there are infinitely many

    If there is one perfect square in an arithmetic progression, then there are infinitely many

    31
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    1
  17. Algebraic geometry: affine local (1) Reduced is an affine local property

    Algebraic geometry: affine local (1) Reduced is an affine local property

    31
    3
    2
  18. Prove Global section and pushforward are left exact functors

    Prove Global section and pushforward are left exact functors

    34
    3
  19. Algebraic geometry equivalent condition for reduced schemes

    Algebraic geometry equivalent condition for reduced schemes

    25
    7
  20. Intersection of open affines can be covered by open sets distinguished in both affines

    Intersection of open affines can be covered by open sets distinguished in both affines

    48
    8
    9
  21. Algebraic geometry: open immersion of scheme is a scheme

    Algebraic geometry: open immersion of scheme is a scheme

    24
    3
    3
  22. Algebraic geometry Non-affine scheme example2 projective line

    Algebraic geometry Non-affine scheme example2 projective line

    22
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    1
  23. Algebraic geometry: Non-affine scheme example3 affine plane minus the origin

    Algebraic geometry: Non-affine scheme example3 affine plane minus the origin

    34
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    8