September 2002
Intermediate to advanced
560 pages
13h 16m
English
Not only the preciseness, but also the conciseness of the logical language is a major advantage, since it enables us to see the essential principles of a certain domain. To take advantage of this feature of logical symbolism, we include in this section the list of assertions and norms we have discussed in their symbolic forms:
| A-(1) | ∀x (O(x) → prio(x) = 255) |
| A-(2) | ∀x (prio(x) = 255 → O(x)) |
| A-(3) | ∀x (O(x) ↔ prio(x) = 255) |
| A-(4) | ∀x (¬O(x) ↔ prio(x) ≠ 255) |
| A-(5) | ∀x ∀y[(O(x) ∧ O(y) )→ x = y] |
| A-(6) | ∀x ∀y[(prio(x) = 255 ∧ prio(y) = 255)→ x = y] |
| A-(7) | ∀x (∃y (O(y) ∧ y t x) → ¬∀z(prio(x) > prio(z) ) |
| A-(8) | ∀x (∃yB(y, x) → O(x) ) |
| A-(9) | ∀x ∀y ∀z ∀w{ [B(x, y) ∧ B(w, z)] → y = z ... |
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