El Sistema Decimal (Dec)
El sistema decimal es el sistema de numeración que utilizamos normalmente para contar. El nombre "decimal" viene de la utilización de 10 números (decimos que tiene base 10), que no son otros que los números del 0 al 9. Para seguir contando, añadimos nuevos números a la siguiente cifra (08, 09, 10, 11...). Realmente, en decimal, cada cifra (teniendo como primera cifra a la cifra de la derecha, y empezando a contar desde "cifra 0"), tendría un peso de 10 (base del sistema decimal) elevado al número de cifra. Lo veremos mejor gráficamente:
Número: 275
Cifra 0: 5 --> Valor de 5*(10^0)
Cifra 1: 7 --> Valor de 7*(10^1)
Cifra 2: 2 --> Valor de 2*(10^2)
Valor: 2*(10^2) + 7*(10^1) + 5*(10^0) =
= 2*100 + 7*10 + 5*1 = 200 + 70 + 5 = 275
Cifra 0: 5 --> Valor de 5*(10^0)
Cifra 1: 7 --> Valor de 7*(10^1)
Cifra 2: 2 --> Valor de 2*(10^2)
Valor: 2*(10^2) + 7*(10^1) + 5*(10^0) =
= 2*100 + 7*10 + 5*1 = 200 + 70 + 5 = 275
Los Sistemas Hexadecimal (Hex), Octal (Oct) y Binario (Bin)
No obstante, existen otros sistemas de numeración; a saber, el hexadecimal (base 16), el octal (base 8 ) y el binario (base 2). El primero, utiliza los números del 0 al 15, pero los números de 2 cifras se representan con las letras A-F [8, 9, A (10), B (11), ..., F (15)]. El segundo, los números del 0 al 7. Finalmente, el binario (quizá el sistema de numeración más "conocido") utiliza los números 0 y 1. Para conocer el valor de un número en base hexadecimal, octal o binaria, utilizamos el mismo sistema de antes: cada cifra tiene un valor de base ^ cifra. Unos ejemplos:
Base: Hexadecimal (16)
Número: 2A
Valor: 2*(16^1) + A*(16^0) = 2*16 + A*1 = 32+A --> (A=10) --> 42
Base: Octal (
Número: 171
Valor: 1*(8^2) + 7*(8^1) + 1*(8^0) = 1*64 + 7*8 + 1*1 = 64 + 56 + 1 = 121
Base: Binaria (2)
Número: 101
Valor: 1*(2^2) + 0*(2^1) + 1*(2^0) = 1*4 + 0*2 + 1*1 = 4 + 1 = 5
Número: 2A
Valor: 2*(16^1) + A*(16^0) = 2*16 + A*1 = 32+A --> (A=10) --> 42
Base: Octal (
Número: 171
Valor: 1*(8^2) + 7*(8^1) + 1*(8^0) = 1*64 + 7*8 + 1*1 = 64 + 56 + 1 = 121
Base: Binaria (2)
Número: 101
Valor: 1*(2^2) + 0*(2^1) + 1*(2^0) = 1*4 + 0*2 + 1*1 = 4 + 1 = 5
Ahora sabemos que los dálmatas no eran 101, sino 5, pero hablaban en binario y nadie lo sabía. No obstante, ese será nuestro secreto
Código en ActionScript
Ahora que ya sabemos como convertir una base decimal en una base Hex, Oct o Bin de forma manual, vamos al código que lo haría automáticamente:
Código de un conversor hexadecimal
Código :
//Declaración de la función toHex, la cual será la encargada de convertir el número Decimal a Hexadecimal function toHex(num:Number){ //Comprobar si es un número (y no una variable con algún otro tipo de valor) if(isNaN(num)){ return "Número no válido" }else{ //Calcular número de cifras de "num" var cifras:Number = 1 for(intentos = 0;intentos != cifras;intentos ++){ //Se comprueba si el número es mayor que las potencias de 16 en orden (desde 16 elevado a 0) //Para así saber si hay que añadir más cifras o no if(num/Math.pow(16,intentos) >= 16){ cifras ++ } } //Calcular cifras que tendrá el número Hexadecimal //(cada cifra se guardará en una posición del array "pesos_num") var pesos_num:Array = new Array() num_temp = num for(peso = cifras;peso >= 1;peso --){ //Añadir cifra a "pesos_num" pesos_num.push(Math.floor(num_temp/Math.pow(16,peso-1))) //Esto es el código inverso de lo que hacíamos para calcular las cifras del número num_temp -= Math.floor(num_temp/Math.pow(16,peso-1))*Math.pow(16,peso-1) } //Añadir las cifras a una variable del tipo String llamada "num_final", calculando a su vez //las cifras con valor mayor que 9 (las cuales representamos con las letras A-F) var num_final:String = new String("") for(cifrActual = 0;cifrActual < pesos_num.length;cifrActual ++){ if(pesos_num[cifrActual] == 15){ num_final += "F" }else if(pesos_num[cifrActual] == 14){ num_final += "E" }else if(pesos_num[cifrActual] == 13){ num_final += "D" }else if(pesos_num[cifrActual] == 12){ num_final += "C" }else if(pesos_num[cifrActual] == 11){ num_final += "B" }else if(pesos_num[cifrActual] == 10){ num_final += "A" }else{ num_final += pesos_num[cifrActual] } } //Devolver número final return num_final } }
Código de conversores octal y binario
De este código podemos obtener los de Octal y Binario (cambiando 16 por 8 y 2 respectivamente, y quitando la parte de las letras A-F, ya que en Binario y Octal nunca habrá números mayores que 9). Los códigos quedarían así (estos códigos ya no los explico, ya que son derivados del otro):
Código :
//DECIMAL a OCTAL function toOct(num:Number){ if(isNaN(num)){ return "Número no válido" }else{ Calcular número de cifras de "num" var cifras:Number = 1 for(intentos = 0;intentos != cifras;intentos ++){ if(num/Math.pow(8,intentos) >= 8){ cifras ++ } } Calcular cifras en Hexadecimal var pesos_num:Array = new Array() num_temp = num for(peso = cifras;peso >= 1;peso --){ pesos_num.push(Math.floor(num_temp/Math.pow(8,peso-1))) num_temp -= Math.floor(num_temp/Math.pow(8,peso-1))*Math.pow(8,peso-1) } Calcular cifras con letras var num_final:String = new String("") for(cifrActual = 0;cifrActual < pesos_num.length;cifrActual ++){ num_final += pesos_num[cifrActual] } return num_final } }
Código :
//DECIMAL a BINARIO function toBin(num:Number){ if(isNaN(num)){ return "Número no válido" }else{ var cifras:Number = 1 for(intentos = 0;intentos != cifras;intentos ++){ if(num/Math.pow(2,intentos) >= 2){ cifras ++ } } var pesos_num:Array = new Array() num_temp = num for(peso = cifras;peso >= 1;peso --){ pesos_num.push(Math.floor(num_temp/Math.pow(2,peso-1))) num_temp -= Math.floor(num_temp/Math.pow(2,peso-1))*Math.pow(2,peso-1) } var num_final:String = new String("") for(cifrActual = 0;cifrActual < pesos_num.length;cifrActual ++){ num_final += pesos_num[cifrActual] } return num_final } }
La llamada a las funciones es simple, pero a continuación les dejaré un ejemplo con las funciones ya integradas.
Código final de conversión entre bases numéricas
Código :
//Código de las funciones function toHex(num:Number){ if(isNaN(num)){ return "Número no válido" }else{ var cifras:Number = 1 for(intentos = 0;intentos != cifras;intentos ++){ if(num/Math.pow(16,intentos) >= 16){ cifras ++ } } var pesos_num:Array = new Array() num_temp = num for(peso = cifras;peso >= 1;peso --){ pesos_num.push(Math.floor(num_temp/Math.pow(16,peso-1))) num_temp -= Math.floor(num_temp/Math.pow(16,peso-1))*Math.pow(16,peso-1) } var num_final:String = new String("") for(cifrActual = 0;cifrActual < pesos_num.length;cifrActual ++){ if(pesos_num[cifrActual] == 15){ num_final += "F" }else if(pesos_num[cifrActual] == 14){ num_final += "E" }else if(pesos_num[cifrActual] == 13){ num_final += "D" }else if(pesos_num[cifrActual] == 12){ num_final += "C" }else if(pesos_num[cifrActual] == 11){ num_final += "B" }else if(pesos_num[cifrActual] == 10){ num_final += "A" }else{ num_final += pesos_num[cifrActual] } } return num_final } } function toOct(num:Number){ if(isNaN(num)){ return "Número no válido" }else{ var cifras:Number = 1 for(intentos = 0;intentos != cifras;intentos ++){ if(num/Math.pow(8,intentos) >= 8){ cifras ++ } } var pesos_num:Array = new Array() num_temp = num for(peso = cifras;peso >= 1;peso --){ pesos_num.push(Math.floor(num_temp/Math.pow(8,peso-1))) num_temp -= Math.floor(num_temp/Math.pow(8,peso-1))*Math.pow(8,peso-1) } var num_final:String = new String("") for(cifrActual = 0;cifrActual < pesos_num.length;cifrActual ++){ num_final += pesos_num[cifrActual] } return num_final } } function toBin(num:Number){ if(isNaN(num)){ return "Número no válido" }else{ var cifras:Number = 1 for(intentos = 0;intentos != cifras;intentos ++){ if(num/Math.pow(2,intentos) >= 2){ cifras ++ } } var pesos_num:Array = new Array() num_temp = num for(peso = cifras;peso >= 1;peso --){ pesos_num.push(Math.floor(num_temp/Math.pow(2,peso-1))) num_temp -= Math.floor(num_temp/Math.pow(2,peso-1))*Math.pow(2,peso-1) } var num_final:String = new String("") for(cifrActual = 0;cifrActual < pesos_num.length;cifrActual ++){ num_final += pesos_num[cifrActual] } return num_final } } //Ejemplos de uso trace(toHex(42)) //Output: 2A trace(toOct(121)) //Output: 171 trace(toBin(5)) //Output: 101
Espero que les haya gustado este tip, y espero también que alguien haya aprendido algo con lo que he contado, ya que yo no me explico demasiado bien...
¿Sabes SQL? ¿No-SQL? Aprende MySQL, PostgreSQL, MongoDB, Redis y más con el Curso Profesional de Bases de Datos que empieza el martes, en vivo.
Por Freddie el 22 de Julio de 2009
Por jon el 10 de Agosto de 2009
Por nestorrente el 11 de Agosto de 2009
Código :
No obstante, por si alguien quiere la explicación matemática, ahí queda mi tip.
Gracias por el comentario Freddie
Por DAVID el 16 de Agosto de 2009
Por nestorrente el 16 de Agosto de 2009
Por QuieroProgramar el 16 de Agosto de 2009
Por nestorrente el 16 de Agosto de 2009
He de decir que recientemente descubrí la función switch, y me acabo de dar cuenta que hay una parte del código que se podría poner más claro. La parte en cuestión es la que substituye los números por letras (en el conversor hexadecimal):
Código :
Y ponerlo así:
Código :
Para casos así, la función switch me parece mucho mejor, ya que pienso que al tener menos código, es más fácil localizar las cosas
Saludos!
Por nestorrente el 16 de Agosto de 2009
Código :
Por Maximil13 el 20 de Agosto de 2009
Por estefania el 10 de Septiembre de 2009
Por martha el 15 de Septiembre de 2009
y ps no entendi casi nada
pero bueno
Por el bezo el 25 de Septiembre de 2009
Por naruto el 29 de Septiembre de 2009
y te dijo despues va
pro x lo k vi son buenos codigos
Por alex el 03 de Noviembre de 2009
Por karen el 23 de Noviembre de 2009
Por aaron nemesis el 03 de Diciembre de 2009
esta chido el trabajo¡¡¡¡
siguan asi locoss me ayuda a no hacer mi tarea jaja¡¡
Por chikantropo el 03 de Diciembre de 2009
no dejes para mañana lo que puedes hacer hoy...gracias por los codigos de JAVA me van a ayudar 1ch...eschuchen musica de The Rasmus...estan geniales¡¡¡
Por samy blog el 05 de Enero de 2010
graaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaacias
Por Isela Cre Yó el 07 de Enero de 2010
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Por Ecuador el 06 de Mayo de 2010
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MUY BUENO EL CODIGO!..
Por juan carlos el 03 de Agosto de 2010
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Por saul rivas arteaga el 19 de Mayo de 2011
gracias les dice un amigo masssssss......
Por sal el 19 de Mayo de 2011
Por tere el 09 de Julio de 2011
on (release) {
txtSuma=Number(txtNum1.text)+Number(txtNum2.text)+Number(txtNum3.text)+Number(txtNum4.text);
pero como le hago para que se borre la operacion y volver a poner otra cantidad.
}
Por tere el 09 de Julio de 2011
el codigo del boton del sinfo de suma es el siguiente:
on (release) {
txtSuma=Number(txtNum1.text)+Number(txtNum2.text)+Number(txtNum3.text)+Number(txtNum4.text);
}
pero como le hago para que se borre la operacion y volver a poner otra cantidad.
Por tere el 09 de Julio de 2011
Por anaid el 26 de Julio de 2011
Por liliana colin el 26 de Julio de 2011
Por Eduar el 28 de Diciembre de 2011
Por Giselle el 03 de Junio de 2012
Por nestorrente el 05 de Junio de 2012
Tal y como lo estás pensando lo estás haciendo al revés (1100 es 12 y no 3, que sería 0011).
No obstante, la forma de hacerlo (para sacar que 0011 es 3, por ejemplo) es la siguiente:
Código :
Si quisieras hacerlo al revés (que 1100 fuese 3), tendrías que cambiar sólo una linea:
Código :
Si tienes alguna duda, no dudes en preguntar
Por fernando el 18 de Abril de 2013
Por lalalo el 25 de Mayo de 2014
204.125 decimal__________ a hexadecimal
255.875______________________ a hexadecimal
631.25 decimal___________________ a hexadecimal
Por lalalo el 25 de Mayo de 2014
gracias
Por Pfont el 20 de Octubre de 2014
http://informatica-pfont.blogspot.com.es/2011/02/cambio-de-base-de-numeracion.html
Por jaider el 17 de Mayo de 2016
Por José el 31 de Enero de 2018
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