Open Access
表1
16种事件发生逻辑关系式
| 编号 | 关系模式分类 | 逻辑描述 | 事件发生逻辑关系式 | 叠加态 |
| 1 | 0=(0, 0);0=(0, 1);0=(1, 0);0=(1, 1) | Z≡0恒假 | L1(qx, qy)≡0 | |0001〉 |
| 2 | 1=(0, 0);0=(0, 1);0=(1, 0);0=(1, 1) | Z=¬(x∨y)非或 | L2(qx, qy)=1-qx-qy+qxqy | |0101〉 |
| 3 | 1=(0, 0);1/2=(0, 1);1/2=(1, 0);0=(1, 1) | Z=¬(x®y)非平均 | L3(qx, qy)=1-(qx/2+qy/2) | |0011〉 |
| 4 | 0=(0, 0);1=(0, 1);0=(1, 0);0=(1, 1) | Z=¬(y→x)非蕴含2 | L4(qx, qy)=qy-qxqy | |1001〉 |
| 5 | 1=(0, 0);1=(0, 1);0=(1, 0);0=(1, 1) | Z=¬x非x | L5(qx, qy)=1-qx | |1101〉 |
| 6 | 0=(0, 0);0=(0, 1);1=(1, 0);0=(1, 1) | Z=¬(x→y)非蕴含1 | L6(qx, qy)=qx-qxqy | |1011〉 |
| 7 | 1=(0, 0);0=(0, 1);1=(1, 0);0=(1, 1) | Z=¬y非y | L7(qx, qy)=1-qy | |1111〉 |
| 8 | 1=(0, 0);1=(0, 1);1=(1, 0);0=(1, 1) | Z=¬(x∧y)非与 | L8(qx, qy)=1-qxqy | |0111〉 |
| 9 | 1=(0, 0);1=(0, 1);1=(1, 0);1=(1, 1) | Z≡1恒真 | L9(qx, qy)≡1 | |0000〉 |
| 10 | 0=(0, 0);1=(0, 1);1=(1, 0);1=(1, 1) | Z=x∨y或 | L10(qx, qy)=qx+qy-qxqy | |0100〉 |
| 11 | 0=(0, 0);1/2=(0, 1);1/2=(1, 0);1=(1, 1) | Z=x®y平均 | L11(qx, qy)=qx/2+qy/2 | |0010〉 |
| 12 | 1=(0, 0);0=(0, 1);1=(1, 0);1=(1, 1) | Z=y→x蕴含2 | L12(qx, qy)=1-qy+qxqy | |1000〉 |
| 13 | 0=(0, 0);0=(0, 1);1=(1, 0);1=(1, 1) | Z=x指x | L13(qx, qy)=qx | |1100〉 |
| 14 | 1=(0, 0);1=(0, 1);0=(1, 0);1=(1, 1) | Z=x→y蕴含1 | L14(qx, qy)=1-qx+qxqy | |1010〉 |
| 15 | 0=(0, 0);1=(0, 1);0=(1, 0);1=(1, 1) | Z=y指y | L15(qx, qy)=qy | |1110〉 |
| 16 | 0=(0, 0);0=(0, 1);0=(1, 0);1=(1, 1) | Z=x∧y与 | L16(qx, qy)=qxqy | |0110〉 |
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