From: Leandro Lucarella Date: Wed, 5 Oct 2005 00:07:08 +0000 (+0000) Subject: Agrega primer draft del informe. X-Git-Tag: Entrega_1~21 X-Git-Url: https://git.llucax.com/z.facultad/75.29/dale.git/commitdiff_plain/6dff9e4ee2e484541c9294a77b8d1be67a1beadd?ds=sidebyside Agrega primer draft del informe. --- diff --git a/doc/informe.rtf b/doc/informe.rtf new file mode 100644 index 0000000..1053c51 --- /dev/null +++ b/doc/informe.rtf @@ -0,0 +1,1215 @@ + + + + + + + + + + + +application/x-abiword +AbiWord + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + +
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Estrategia de resolución

+

Representación de números grandes

+

El número grande es representado por una cola de "doble-fin" (double ended queue o std::deque en C++), que permite operaciones de inserción al frente y al final en O(1), además de acceso aleatorio a cualquier posición del contenedor también O(1) +

The C++ Programming Language, Bjarne Stroustrup, 3ra edición, sección 17.1.2.

+. Esto permite hacer shifts O(pos) siendo pos la cantidad de posiciones a desplazar. Dentro de esta deque se guardan valores de tipo nativo (parametrizable, por omisión se utiliza uin32_t), quedando como primer elemento (llamaremos a partir de ahora a cada elemento de este contenedor chunk) del deque los bits menos significativos del número (podría decirse que es little endian).

+

Supongamos un tipo nativo de 4 bits (para hacer el ejemplo bien simple), el número 159 (0x103 == 0001 0000 0011b) quedaría representado por:

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+ + +

posición

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+ +

0

+
+ +

1

+
+ +

2

+
+ +

valor

+
+ +

0011

+
+ +

0000

+
+ +

0001

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+
+

+

Los número nativos usados son no signados, guardándose el signo por separado en una variable enumerada que puede tomar los valores positive o negative.

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Suma

+

La suma se divide en dos casos particulares:

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Los operandos tienen signo distinto.

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Los operandos tienen el mismo signo.

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En el primer caso, directamente se utiliza el algoritmo de la resta. En el segundo caso, la suma se hace de forma lineal, sumando los dos chunks de la misma posición de cada número entre sí mientras la cantidad de chunks de cada número lo permita. Si un operando tiene más chunks que el otro, se continuará la suma simplemente propagando el carry o sumando los chunks restantes según corresponda. El peor caso es O(n).

+

+

// suma haciendo los cambios en "numero", sería el operador +=

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numero.sumar_inplace(otro)

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{

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fin = max(numero.size(), otro.size())

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carry = 0;

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// Procesa parte en común sumando

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for (i = 0; i < fin; i++)

+

{

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numero[i] = numero[i] + otro[i] + carry;

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if (hubo_carry)

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carry = 1;

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else

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carry = 0;

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}

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// Si "numero" tiene más chunks que "otro", sólo queda

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// propagar el carry.

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if (numero.size() > otro.size())

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{

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if (carry)

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propagar_carry();

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}

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// Si "otro" tiene más chunks que "numero"

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else if (numero.size() < otro.size())

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{

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// Recorre los chunks de "otro" que faltan

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for (i = fin; i < otro.size(); i++)

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{

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// Va haciendo crecer a "numero" con la suma

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numero.insertar_atras(otro[i] + c);

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if (hubo_carry)

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carry = 1;

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else

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carry = 0;

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}

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// Si quedó un carry lo propaga

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if (carry)

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propagar_carry();

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}

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}

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Resta

+

TODO

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Multiplicación ingenua

+

TODO

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Multiplicación Karatsuba-Ofman

+

TODO

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Potenciación ingenua

+

TODO

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Potenciación por división y conquista

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Para diseñar el algoritmo de potenciación por división y conquista se pensó en la potenciación como un arbol ternario, cuyos nodos son el exponente, de manera tal que dos hijos de un exponente son la mitad del exponente (redondeando para abajo) y el tercer hijo, de estar presente, es 1 (y está presente si el padre es impar). Entonces para obtener la potencia indicada por el padre, hay que multiplicar los hijos. Un ejemplo del árbol sería:

+

+

+

Donde X13 podría escribirse como: X6 * X * X6

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X6 se escribiría como: X3 * X3

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Y finalmente X3 sería: X * X * X

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Siendo necesarias sólo 5 multiplicaciones.

+

+

El pseudocódigo del algoritmo es el siguiente:

+

+

potencia(x, n):

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if n == 1:

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return x

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result = potencia(x, n/2) // división entera

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result = result * result

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if n % 2: // si es impar

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result = result * x

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return result

+

+

De donde podemos ver que la ecuación de recursividad sería (evaluando cantidad de multiplicaciones):

+

+

T(N) = T(N/2) + O(1)

+

+

por lo tanto el algortimo es O(log(n)).

+
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