6. Закон идемпотентности (от латинских слов idem — тот же самый и potens —сильный; дословно — равносильный):
— для логического сложения:
A A = A;
— для логического умножения:
А&А = А.
Закон означает отсутствие показателей степени.
7. Законы исключения констант:
— для логического сложения:
A 1 = 1, A 0=A;
— для логического умножения:
A&l = A, A&0 = 0.
8. Закон противоречия: _
А& = 0.
Невозможно, чтобы противоречащие высказывания были одновременно истинными.
9. Закон исключения третьего:
A![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAWAAAAFACAIAAAANrzEtAAAMzklEQVR4nO3da2iW9f/Acec8YqZiZpmHVFwmlpjUPzG1shTxuDSn5ZzuYPPQtqKWzczsoIkYHdTySdD5gERE2OFRSEWhEYVWFETog4rSilaklv7vX/2wX+Vnbbuue7ey1+tRzuv6fL9QvXfdX+/dtjt69Gib1mfbtm1z5sxJOGTr1q0VFRWp7OeYmpqaBx98sNm379q164ILLkhxP7Ry7XK9gdwoLCzs16/fvn37kgypra2dMmVKnz590trVu+++u2nTpmbfPmrUKHUgXa00EPn5+cuWLVuxYkWSIT/88MPSpUtffPHFVLZ0+PDh8vLyI0eONHvCddddl8pO4JhWGoiMxYsX33nnnT///HOSIS+99NJzzz1XVFSUfD/r1q3bs2dPs2/v2rXrvHnzkm8D/lfrDUT37t2Li4u3bt2acE5VVdUVV1zRs2fPJEM+/vjjtWvXJplw7bXXdunSJckE+KfWG4g2v/+/nTwQ33zzTXV19ZNPPtnsCUePHi0rKzt06FCSbXh9QTa06kCce+65EydOfP311xPOefrppzPfwCdPnty82zdt2vTOO+8k2cBFF100YsSIJBPguFp1IDIy3/yTByKjsrJyz549p5xySlNv3Lt378qVKxOu7vGBLGntgch82y8oKPj0008Tztm3b19tbe2WLVuaemOmLPX19UmW7tat29y5c5NMgEhrD0Sb308ili9fnnzO1q1b582bN3bs2Mbf8tRTT7366qsJ150/f37nzp0TDoHjEog2JSUlt9122/fff59wztGjR8vLyz/88MOOHTs25vpvv/22pqYm4aJtvL4gmwSiTZcuXcrKyjZu3Jh81GeffbZ69ep77723MRdXV1fv378/4YqjR48ePnx4wiEQEYj/yLzEuP/++3/77bfkozKhKSoqGjlyZMOXbd++/Zlnnkm+3OLFi5MPgYhA/MeAAQNmzJjxwgsvJB+VqUxpaemuXbvy8/Oja+rr65csWZJ8re7du6fyJk6ICMR/ZR74UwlExgcffLB+/fq6urroghUrViT8ObE/FBcXd+rUKfkciAjEf40dOzbzuuD9999PZdpdd901a9asc84555+/9fbbbz/88MOprOJ4kmwTiD9lHiIWLlyYyqiDBw+Wl5fv2LEjLy/vf79+6NChzNdT+QyOMWPGDBs2LPkcaIBA/Gnu3Lm33HLL119/ncq0t956a/PmzX97h8Xdd9/9ySefpDLf4wMtQCD+1KFDh8rKyjVr1qQ1sK6ubvr06f379//jl7t3716/fn0qk3v06HH11VenMgoaIBB/kQnEunXrEv5g5TH19fWZ7/OvvPJK5p+PHDlSVlZ2+PDhVCaXlJQ08u1YkIRA/EXv3r2LioqeeOKJtAa+9tprjz/++IIFCx544IGdO3emNdbbH2gZAvF3NTU1KQYi48YbbywoKFi1alVaA8eNGzd06NC0pkEDBOLvRo4ceckll7z55ptpDTxw4MD48ePTenHRxvEkLUggjiPzEJFiINr8/oG0aY3q2bPnrFmz0poGDROI45g5c2b//v337t2b640cx8KFCzt06JDrXdBaCMRxtG3bdvny5bW1tbneyHE4nqQlCcTxVVRUrFmz5qeffsr1Rv7isssuGzJkSK53QSsiEMfXrVu3BQsWpPVDE2lxPEkLE4hQdXX1I488cuL83aW9evUqLCzM9S5oXQQiVFBQMGnSpOSfGZmWRYsWtW/fPte7oHURiIZkHiJOkEDk5eU5nqTlCURDMk8QQ4cOTevnL5OYMGHCoEGDcr0LWh2B+BdVVVVLly7N9S786Sa5IRD/oqSkZOXKld99910O99C7d++ZM2fmcAO0WgLxLzp37lxeXr5hw4Yc7mHRokXt2vk3RQ74z+7fLV++/L777kvlQ/GbIS8vr6KiIidLg0D8u379+hUWFm7bti0nq1955ZUDBw7MydIgEI1SXV2dq0B49yQ5JBCNMmbMmFGjRr333nstvO6ZZ545ffr0Fl4UjhGIxso8RCxYsKCFFy0tLW3gb+iCbBOIxioqKqqtrf3qq69abMW2bds6niS3BKKx2rdvv2TJktWrV7fYipMmTTr2kfmQEwLRBJWVlWvXrj148GDLLOd4kpwTiCbo1avX3LlzH3vssRZY66yzzpo6dWoLLAQNEIimqampaZlAlJWVtW3btgUWggYIRNOMGDFi3LhxO3bsyOoq+fn55eXlWV0CGkMgmizzEJHtQEyePLlv375ZXQIaQyCabPr06WefffYXX3yRvSUcT3KCEIgm++ND8W+66aYsze/Xr1/mCSJLw6FJBKI5ysvL77jjjvr6+iwNdzzJCUIgmuPUU08tKSnZvHlz6pPz8/PLyspSHwvNIxDNVFVVtWXLltQ/FH/q1Kl9+vRJdyY0m0A005AhQyZPnrx9+/Z0xzqe5IQiEM1XXV2dbiAGDBgwadKkFAdCQgLRfFdeeeWwYcM++uijtAaWl5fn5eWlNQ2SE4hEqqqqKisrUxnVrl07x5OcaAQikeLi4rq6ugMHDiQfNW3atDPOOCP5HEiRQCTSuXPnioqK9evXJx/leJITkEAktWzZso0bN/76669JhgwcOHDixIlpbQnSIhBJ9e3b96qrrnr++eeTDPHRcpyYBCIF1dXVSQLRvn370tLSFPcDaRGIFIwePfrCCy/cuXNn826fMWPG6aefnu6WIBUCkY7MQ8T8+fObd6/jSU5YApGOOXPm3HzzzV9++WVTbxw8ePCECROysSVITiDS0a5du6VLl65ataqpNy5evDgb+4FUCERqMq8U7rnnnl9++aXxt3To0GHRokXZ2xIkJBCpOe2006655ppHH3208bcUFhZm7sreliAhgUhTVVVVkwLheJITnECk6fzzz7/00kvfeOONxlxcUFCQuTi7G4JkBCJlNTU1jQyE40lOfAKRsmnTpg0aNOjzzz9v+LKOHTuWlJS0zJag2QQiZXl5eddff/0NN9zQ8GWzZs3q2bNny2wJmk0g0ldaWnr77bf/+OOPDVzjeJKTgkCkr2vXrgsXLnzooYeiC4YOHTp27NiW3BI0j0BkRVVV1aZNm6IPxXc8yclCILJi8ODBU6ZMefnll//5W506dXI8yclCILKlpqbmuIGYPXt2jx49Wn4/0AwCkS2XX3758OHDd+/e/bevO57kJCIQWVRVVfW344Zhw4aNGTMmV/uBphKILJo/f/6tt966f//+Y1/x+MDJRSCyqFOnTpkniHXr1v3xy86dOy9YsCC3W4ImEYjsWrZs2YYNG/74UPw5c+Z069Yt1zuCJhCI7OrTp8/s2bOfffbZNl5fcBISiKyrrq7OBOK88867+OKLc70XaBqByLr/+11xcXGuNwJNJhAtoa6ubvz48bneBTSZQLSEadOm5XoL0BwCAYQEAggJBBASCCAkEEBIIICQQAAhgQBCAgGEBAIICQQQEgggJBBASCCAkEAAIYEAQgIBhAQCCAkEEBIIICQQQEgggJBAACGBAEICAYQEAggJBBASCCAkEEBIIICQQAAhgQBCAgGEBAIICQQQEgggJBBASCCAkEAAIYEAQgIBhAQCCAkEEBIIICQQQEgggJBAACGBAEICAYQEAggJBBASCCAkEEBIIICQQAAhgQBCAgGEBAIICQQQEgggJBBASCCAkEAAIYEAQgIBhAQCCAkEEBIIICQQQEgggJBAACGBAEICAYQEAggJBBASCCAkEEBIIICQQAAhgQBCAgGEBAIICQQQEgggJBBASCCAkEAAIYEAQgIBhAQCCAkEEBIIICQQQEgggJBAACGBAEICAYQEAggJBBASCCAkEEBIIICQQAAhgQBCAgGEBAIICQQQEgggJBBASCCAkEAAIYEAQgIBhAQCCAkEEBIIICQQQEgggJBAACGBAEICAYQEAggJBBASCCAkEEBIIICQQAAhgQBCAgGEBAIICQQQEgggJBBASCCAkEAAIYEAQgIBhAQCCAkEEBIIICQQQEgggJBAACGBAEICAYQEAggJBBASCCAkEEBIIICQQAAhgQBCAgGEBAIICQQQEgggJBBASCCAkEAAIYEAQgIBhAQCCAkEEBIIICQQQEgggJBAACGBAEICAYQEAggJBBASCCAkEEBIIICQQAAhgQBCAgGEBAIICQQQEgggJBBASCCAkEAAIYEAQgIBhAQCCAkEEBIIICQQQEgggJBAACGBAEICAYQEAggJBBASCCAkEEBIIICQQAAhgQBCAgGEBAIICQQQEgggJBBASCCAkEAAIYEAQgIBhAQCCAkEEBIIICQQQEgggJBAACGBAEICAYQEAggJBBASCCAkEEBIIICQQAAhgQBCAgGEBAIICQQQEgggJBBASCCAkEAAIYEAQgIBhP4f/S+D16tA0PsAAAAASUVORK5CYII=) = 1.
Из двух противоречащих высказываний об одном и том же предмете одно всегда истинно, а второе — ложно, третьего не дано.
10. Закон поглощения:
— для логического сложения:
A (A&.B) = А;
— для логического умножения:
A&(A В) = А.
11. Закон исключения (склеивания):
— для логического сложения:
(A&B) ( &В) = В;
— для логического умножения:
(A B)&(![](data:image/png;base64,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) В) = В.
Достарыңызбен бөлісу: |