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INSERCIÓN BINARIA.-
El algoritmo de inserción directa se mejora fácilmente al notar que la secuencia destino aj..ai-1, donde debe insertarse el nuevo elemento, ya está ordenada . Por eso puede ser empleado un método más rápido para determinar el punto de inserción . La elección obvia es una búsqueda binaria que prueba la secuencia destino en la mitad y continúa buscando hasta encontrar el punto
de inserción. El algoritmo de clasificación modificado recibe el nombre de inserción binaria.
PROCEDURE InsercionBinaria;
VAR
i,j,m,L,R:index;
x:item;
BEGIN
FOR i=2 TO n DO
x=a[i];
L:=1;
R:=i;
WHILE L<R DO
m:=(L+R) DIV 2;
IF a[m] <=x THEN L:=m+1 ELSE R:=m END
END;
FOR j=i TO R+1 BY -1 DO
a[j]:=a[j-1] (*desplazamiento*)
END;
a[R]:=x(*insercion*)
END
END InserciónBinaria
X a[1] a[2] a[3] a[4] a[5] a[6] a[7] a[8]
i=2
55
44
55
12
42
94
18
06
67
i=3
12
12
44
55
42
94
18
06
67
i=4
42
12
42
44
55
94
18
06
67
i=5
94
12
42
44
55
94
18
06
67
i=6
18
12
18
42
44
55
94
06
67
i=7
06
06
12
18
42
44
55
94
67
i=8
67
06
12
18
42
44
55
67
94
Carácteristicas fundamentales:
1.- La secuencia destino donde debe insertarse el nuevo elemento ya esta ordenada.
2.-Búsqueda Binaria para localizar el lugar de inserción.
3.-Desplazar elementos.
4.-Insertar.
Análisis:
Al realizar la búsqueda binaria se divide una longitud L por la mitad un número determinado de veces.
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Enviado por: El remitente no desea revelar su nombre Idioma: castellanoPaís: España