$\tau$ (ns), #coincidences for $\kappa_ext=0$ [To obtain $g^{(2)}$, the data set has been normalised by 67.4] -49998.5, 122. -49997.5, 62. -49996.5, 83. -49995.5, 68. -49994.5, 62. -49993.5, 57. -49992.5, 65. -49991.5, 66. -49990.5, 71. -49989.5, 73. -49988.5, 62. -49987.5, 56. -49986.5, 52. -49985.5, 74. -49984.5, 53. -49983.5, 64. -49982.5, 61. -49981.5, 63. -49980.5, 60. -49979.5, 57. -49978.5, 72. -49977.5, 66. -49976.5, 58. -49975.5, 68. -49974.5, 66. -49973.5, 78. -49972.5, 69. -49971.5, 51. -49970.5, 76. -49969.5, 63. -49968.5, 58. -49967.5, 64. -49966.5, 82. -49965.5, 61. -49964.5, 58. -49963.5, 59. -49962.5, 68. -49961.5, 61. -49960.5, 62. -49959.5, 63. -49958.5, 66. -49957.5, 64. -49956.5, 55. -49955.5, 69. -49954.5, 71. -49953.5, 72. -49952.5, 71. -49951.5, 62. -49950.5, 64. -49949.5, 48. -49948.5, 75. -49947.5, 72. -49946.5, 67. -49945.5, 61. -49944.5, 47. -49943.5, 73. -49942.5, 78. -49941.5, 61. -49940.5, 73. -49939.5, 77. -49938.5, 76. -49937.5, 66. -49936.5, 84. 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