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Games of Incomplete Information and Myopic Equilibria

Authors
  1. A Ande
  2. A Ande
  3. Anil Kumar
  4. B Saha
  5. C Le Saout
  6. Carole McArthur
  7. CC Chen
  8. CJ McClain
  9. CT Kekwaletswe
  10. D Emilie
  11. D Fuster
  12. DK Sarko
  13. DM Thea
  14. E Bourdonnay
  15. EC Breen
  16. F Arenzana-Seisdedos
  17. F Cocchi
  18. F Momen-Heravi
  19. F Momen-Heravi
  20. G Chander
  21. GC Sampey
  22. GJ Bagby
  23. H Kawaratani
  24. H Louis
  25. H Mehta
  26. H van der Vaart
  27. I Sereti
  28. J Lin
  29. JA Hahn
  30. JC Fisher
  31. JI Cohen
  32. JJ Li
  33. JR Chevillet
  34. JT Parsons
  35. JY Wang
  36. K Johnson
  37. K Kedzierska
  38. K Wu
  39. KA Konadu
  40. KC Hodge-Bell
  41. M Jin
  42. M Lenassi
  43. M Mack
  44. M Nakamura
  45. MJ Miguez-Burbano
  46. MJ Wood
  47. MM Marshall
  48. MN Madison
  49. MS Shiels
  50. N Promadej-Lanier
  51. Namita Sinha
  52. NK Morojele
  53. NR Klatt
  54. O Bagasra
  55. O Bagasra
  56. O Bagasra
  57. P García de Olalla
  58. PS Silverstein
  59. R Dong
  60. R Earla
  61. R Mdodo
  62. R Potula
  63. RL Cook
  64. S Arimilli
  65. S Haque
  66. S Iho
  67. S Kumar
  68. S Kumar
  69. S Kumar
  70. S Kumar
  71. S Samanta
  72. S Sarker
  73. S-Y Teow
  74. Sabina Ranjit
  75. Santosh Kumar
  76. SC Kalichman
  77. Shao-Jun Tang
  78. SK McMaster
  79. SP Singh
  80. Sunitha Kodidela
  81. T Rozmyslowicz
  82. X Wang
  83. Y Persidsky
  84. Y Wang
Publication date
1 January 2018
Publisher
Doi
    View on arXiv

    Abstract

    A new concept of an equilibrium in games is introduced that solves an open question posed by A. Neyman

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