Capítulo 1 Lógica
La lógica nos induce a interpretar la realidad de manera ordenada y estructura, con el objetivo de estructurar mejor, conocimientos y saberes.
Teorema 1.1 (Pythagorean theorem) For a right triangle, if \(c\) denotes the length of the hypotenuse and \(a\) and \(b\) denote the lengths of the other two sides, we have
\[a^2 + b^2 = c^2=\int_1^2\]
Teorema 1.2 (Pythagorean theorem) For a right triangle, if \(c\) denotes the length of the hypotenuse and \(a\) and \(b\) denote the lengths of the other two sides, we have
\[a^2 + b^2 = c^2=\int_1^2\]
Teorema 1.3 (Pythagorean theorem) For a right triangle, if \(c\) denotes the length of the hypotenuse and \(a\) and \(b\) denote the lengths of the other two sides, we have
\[a^2 + b^2 = c^2=\int_1^2\]
1.1 Tabla de los operadores lógicos
| \(p\) | \(q\) | \(p\wedge q\) | \(p\vee q\) | \(p\Longrightarrow q\) | \(p\Longleftrightarrow q\) | \(p\:\Delta\: q\) |
|---|---|---|---|---|---|---|
| V | V | V | V | V | V | F |
| V | F | F | V | F | F | V |
| F | V | F | V | V | F | V |
| F | F | F | F | V | V | F |
Obsérvese en el cuadro 1.1 que \(p\:\Delta\: q\equiv \sim (p\Longleftrightarrow q)\)
1.2 Tabla de los operadores lógicos
| \(p\) | \(q\) | \(p\wedge q\) | \(p\vee q\) | \(p\Longrightarrow q\) | \(p\Longleftrightarrow q\) | \(p\Delta q\equiv \sim (p\Longleftrightarrow q)\) |
|---|---|---|---|---|---|---|
| V | V | V | V | V | V | F |
| V | F | F | V | F | F | V |
| F | V | F | V | V | F | V |
| F | F | F | F | V | V | F |
Figura 1.1: wwwwwwwwww
Figura 1.2: wwwwwwwwww
\[\frac{\sqrt{5}-1}{2}AB=\int_1^2\] \[\frac{\sqrt{5}-1}{2}AB\]
1.3 wwwww
Refiérase al cuadro 1.1