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*<math>\text{P}_\text{0} = 3.2 - 0.2 \times \text{K} - \text{N}</math>（luk≥1&n≥3，p0=0)
*<math>\text{P}_\text{0} = 3.2 - 0.2 \times \text{K} - \text{N}</math>（luk≥1&n≥3，p0=0)
−;n=1
+;N=1
*<math>\text{P}_\text{1} = 1 - \text{P}_\text{0}</math>
*<math>\text{P}_\text{1} = 1 - \text{P}_\text{0}</math>
*<math>\text{P}_\text{2} = 0</math>
*<math>\text{P}_\text{2} = 0</math>
*<math>\text{P}_\text{3} = 0</math>
*<math>\text{P}_\text{3} = 0</math>
−;n=2
+;N=2
*<math>\text{P}_\text{2} = 0.5 \times ( 1 - \text{P}_\text{0} ) \times ( \text{K} + 2 )</math>
*<math>\text{P}_\text{2} = 0.5 \times ( 1 - \text{P}_\text{0} ) \times ( \text{K} + 2 )</math>
*<math>\text{P}_\text{1} = 1 - \text{P}_\text{0} - \text{P}_\text{2}</math>
*<math>\text{P}_\text{1} = 1 - \text{P}_\text{0} - \text{P}_\text{2}</math>
*<math>\text{P}_\text{3} = 0</math>
*<math>\text{P}_\text{3} = 0</math>
−;n>=3
+;N>=3
*<math>\text{P}_\text{3} = (0.04~0.045?) \times \text{K} + 0.15 \times ( \text{N} - 3 )</math>
*<math>\text{P}_\text{3} = (0.04~0.045?) \times \text{K} + 0.15 \times ( \text{N} - 3 )</math>
*<math>\text{P}_\text{2} = mini ( 0.3 ; 1 - \text{P}_\text{3})</math>
*<math>\text{P}_\text{2} = mini ( 0.3 ; 1 - \text{P}_\text{3})</math>