Tasa de cambio del precio de oferta de un mazda 3 a través de los años

Trabajo final Estadística Bayesiana

Introducción

El auge de la compra y venta de los carros de segunda, es decir carros usados o semi nuevos ha tomado un gran impacto en la actualidad; a medida que pasan los años se ha vuelto una de las alternativas más viables para las personas interesadas en un automóvil, dado que manejan precios más favorables (ahorrar y pagar es más accesible) que los carros nuevos y en muchos casos estos pueden ser conseguidos en estados muy óptimos, además que una gran ventaja de comprar un carro usado es que, eventualmente, puedes venderlo en los próximos años por casi la misma cantidad que pagaste por él .

A partir del impacto que se ha destacado en la sociedad que es comprar y vender carros de segunda nace la motivación de plantear un modelo que estudie los precios de los carros través de los años, es decir cual es el precio promedio de una referencia de carro de un año determinado comparado con los demás años (Ej: cuánto aumenta el precio de un carro por ser modelo 2014 comparado con el del año anterior 2013), pero dado que los precios de carros pueden variar mucho de una marca a otra se toma la decisión de concentrarse en un marca en particular de automóvil que es el Mazda 3, el cual es un carro de gama media muy comercial, además de ser un carro que al público en general le atrae por las buenas características que este posee, por otro lado, el mazda 3 lleva muchos años en el mercado y sigue siendo un carro que actualmente sigue actualizando sus modelos.

Para realizar este estudio se decide utilizar técnicas basadas en la estadística Bayesiana, la cual aparte de necesitar una muestra de los precios de carros, realiza la construcción de una distribución a priori de los precios de los carros basados en el conocimiento que un experto en el área tiene frente a este tema que se quiere estudiar.


Marco teórico

¿Por qué se eligió el Mazda 3 para el estudio?

El Mazda 3 es sin lugar a dudas uno de los autos más populares de la marca nipona (Japón). Su diseño, versatilidad, rendimiento y tecnología, lo han convertido en uno de los vehículos favoritos de los conductores. Por estas razones no es sorprendente que muchos conductores busquen a diario en Internet opciones de Mazda 3 usados que puedan adquirir a un precio asequible.

El Mazda 3 de segunda generación que comprende los modelos 2008 a 2012, es uno de los ejemplos de autos usados que puede ser una excelente opción de compra, pese a tener poco más de una década encima, no significa que sea un auto viejo, o peor aún, que no posea un buen rendimiento, aunque claro, eso también dependerá del uso que le haya dado cada dueño.

Es por todos esos atributos que esta generación del Mazda 3 es considerada como una de las mejores ofertas disponibles hoy en día en el mercado de los autos usados o seminuevos, además de aportar la confiabilidad y durabilidad que caracteriza a los productos de Mazda. Ya que el Mazda 3 es un modelo muy comercial, el cual ha ganado varios premios que lo convierte en un carro fácil de reconocer y encontrar en el mercado, sus precios son accesibles y presenta un diseño atractivo, por estas razones se decide estudiar el precio promedio de este vehículo en función del año, por otro lado, el experto confirma que posee un gran conocimiento sobre los mazda 3 (es su carro particular actualmente) y siente bastante gusto por estos.

Lemas dados por la empresa MAZDA:

“El potencial humano y las cosas increíbles que hacen las personas son la fuente de nuestra inspiración, por eso hacemos parte de la grandeza en su camino con un vehículo capaz de encender sus sentidos, con un diseño mundialmente galardonado y creado para darles una experiencia de conducción en perfecta armonía.”

AVANZA CON TU GRANDEZA

“Avanzar: esa es la palabra que le da vida a nuestro propósito de impulsar la grandeza humana kilómetro a kilómetro con tal dedicación que la tecnología, el diseño y la ingeniería se armonizan a la perfección para respaldar tu camino.”


Especificaciones técnicas del carro

Contextualización del mazda 3


El Mazda 3 es un coche perteneciente al segmento C fabricado por la marca japonesa de automóviles Mazda. Se construye desde 2003 , el conocido entonces como Mazda 323 tuvo como sustituto a un vehículo que tomó el nombre del Mazda 3, aunque en otros mercados como Japón se le conoce como Mazda Axela. El mazda 3 se coloca entre el Mazda 2 y el Mazda 6. La primera y la segunda generación están relacionadas tecnológicamente con el Ford Focus y el Volvo S40/V50 pues comparten plataforma.

El Mazda 3 ha sido bien recibido en muchos mercados. En el 2004, como modelo recién estrenado, fue el tercer automóvil mejor vendido en Canadá. El 8 de septiembre de 2006, Mazda anunció a la prensa que había producido 1 millón de unidades del Mazda 3, convirtiéndolo en su modelo más vendido. Es un récord que Mazda lograra esa cifra en tan corto periodo. En Colombia, a pesar de que su producción local cesó para el modelo 2014, siguió estando en la lista de 10 más vendidos en 2017, proveniente de México.

Un Mazda 3 de segunda generación para el año modelo 2009 se presentó a finales de 2008, con el sedán estrenado en el Salón del Automóvil de Los Ángeles y el hatchback en el Salón del Automóvil de Bolonia . Para el año modelo 2012, Mazda comenzó a ofrecer el Mazda 3 con su tecnología Skyactiv recientemente desarrollada, que incluye una carrocería más rígida, un nuevo motor de inyección directa y una nueva transmisión de 6 velocidades.

En enero de 2019 el Mazda 3 se convirtió en el vehículo más rápidamente vendido de Mazda, con unas ventas acumuladas de más de 6 millones de unidades.

El Mazda 3 ha recibido más de 130 premios en su vida comercial entre los que se destacan el galardón de diseño Autobild (2009), uno de los más reconocidos en Europa, que recogió la opinión de 200 mil lectores de la revista en 27 países. Ellos eligieron al Mazda 3 como el modelo más atractivo del segmento de vehículos compactos. Por su parte la revista JD Power lo calificó como el modelo mejor vendido en la encuesta de satisfacción del consumidor en el 2011 después de ser el compacto número 1 en el 2010. Adicional a estos premios, recibió alrededor de 50 títulos como “vehículo del año” en diferentes países alrededor del mundo.


Generaciones de carros del mazda 3

Primera generación (2003-2008)



La primera generación se convirtió en un éxito de ventas en diferentes mercados del mundo en los que obtuvo el primer lugar entre los más vendidos y también recibió múltiples reconocimientos por su diseño. Esto se reflejó en que el 8 de septiembre de 2006, Mazda anuncio la producción de la unidad 1 millón de este modelo, todo un récord en tan corto tiempo.

El Mazda 3 está basado en la plataforma C1 global de Ford, compartida con el Ford Focus europeo y el Volvo S40 de la época. Como se vio inicialmente con el automóvil concepto MX-Sportif, el Mazda 3 estuvo disponible en dos estilos de carrocería, un fastback cuatro puertas sedán, comercializado como un “cuatro puertas cupé” en Europa, y un cinco puertas hatchback, comercializado como versión Sport en Canadá, Japón y en los Estados Unidos.


Segunda generación (2008-2013)



Para 2008 durante el Salón de Los Ángeles se anunció el nacimiento de la segunda generación, que también recibió las mejores críticas en diseño, sus proporciones cambiaron pues era más ancho, más largo y más ligero que la generación anterior, se realizaron ajustes a la gama de motores y se incorporó el 2.5 litros, aunque que en el país siempre han sido a gasolina desde 1.6 y 2 litros, y reportes de consumos económicos al tener una gran reducción en el peso sin disminuir el desempeño en seguridad. Las transmisiones incorporaron un cambio más para el manual y dos para el automático.


Tercera generación (2013-2018)



La tercera generación del Mazda 3, como modelo 2014, se presentó en Australia el 26 de junio de 2013. Ahora se construyó sobre el nuevo chasis SkyActiv y ya no comparte la plataforma C1 de Ford. Fue el tercer vehículo en incorporar el lenguaje de diseño “KODO: Soul of Motion” de Mazda, después del CX-5 y del Mazda 6.

Tiene un coeficiente de arrastre (Cd) de 0.26 en el sedán y ligeramente más alto para el hatchback. Combinado con la tecnología SkyActiv, este tiene un consumo combinado de acuerdo a la EPA de Estados Unidos de 7.8 L/100 km en ciudad y de 5.7 L/100 km en carretera en el sedán 2 litros, y un poco menos para el hatchback 5 puertas.


Cuarta generación (2019-Presente)



Los Mazda 3 hatchback y sedán de cuarta generación fueron revelados en el Salón del Automóvil de Los Ángeles el 28 de noviembre de 2018. Ambos tienen el lenguaje de diseño KODO mejorado basado en los autos concepto Visión; en particular el Concepto Kai.

Con el lanzamiento de esta generación, el nombre “Axela” fue abandonado en el mercado japonés como parte de una nueva estructura de nombres global de Mazda.

Con esta generación se mejoró el nivel de calidad y refinamiento, además de opciones de equipamiento entre las que destacan un nuevo head-up display, un sistema de sonido Bose de 12 bocinas, llave inteligente, faros de LED, quemacocos, monitor de punto ciego, cámara de reversa, cuadro de instrumentos a color y climatización automática de doble zona.


Constructores y distribuidores

Constructores

Los únicos fabricantes del mazda 3 son la empresa oficial y se presenta a continuación:

Mazda Motor Corporation es un fabricante de automóviles japonés, fundada en 1920, con sede principal en Hiroshima, y con plantas en las localidades de Hiroshima (factoría de Ujina), Nishinoura, Nakanoseki (Hofu) y Miyoshi, Japón. En 2010, produjo 1 307 540 automóviles con ventas en China, Japón, Europa, América del Sur y Norteamérica. Actualmente, La compañía de automóviles japonesa está avanzando con seguridad por medio de distintas iniciativas, como la expansión de su infraestructura de producción internacional, la maximización de la eficiencia de producción o un control reforzado sobre los costes fijos dirigido a compensar las fluctuaciones en los tipos de cambio. El desarrollo de la línea de tecnologías SkyActiv, Mazda Connect y Sistema de seguridad i- Activesense continúa siendo un elemento focal central. Al año 2017, Mazda logró posicionarse como una de las compañías más confiables del mundo. El fabricante tiene intención de seguir capitalizando su marca, con el fin de abrir nuevos mercados en países donde está ausente la compañía.

En el año 2018 vende una participación del 5% a la multinacional Toyota.


Distribuidores

A nivel de Colombia los unicos distribuidores son:

MAZDA DE COLOMBIA S.A.S. (“MCOL”) y página virtuales oficiales de mazda si se está hablando de carros nuevos.

Los distribuidores de carros de segunda (autos usados o seminuevos) son demasiados y diversos por lo tanto no hay un registro oficial de todos ellos.


Tipos de usuarios de este vehículo

“Elegante y divertido”

El Mazda 3 es todo lo que esperabas, gracias a sus prestaciones se adapta a tus necesidades, es un vehículo para el trabajo y para sus pasatiempos, con un estilo sofisticado y dinámico, la pasión del Mazda es la emoción que brinda a la hora de conducir.

Está diseñado para personas que quieran un automóvil de gama media pero con características muy parecidas a automóviles de alta gama en especial porque maneja precios muy accesibles combinado con un diseño muy deseable dado que son vehículos fusionan un frontal muy atractivo con líneas laterales que parecen esculpidas por el viento.

Además personas cuyo interés sea tener un carro con eficiencia en el combustible dado que tiene versiones de motor de gasolina económicas, también es un auto con enfoque en turismo, es decir para la familia o los amigos, dado que se compone de 4 puertas para mayor comodidad y un maletero, además de ser uno de los pocos autos con tantas opciones a elegir en cuanto a motores, transmisiones y carrocerías, también se destaca por su brilló, por la calidad de sus materiales y ensambles, haciéndolo uno de los autos más completos ya que ofrece una opción para todo tipo de gusto y necesidad.

además de aportar la confiabilidad y durabilidad que caracteriza a los productos de Mazda.

Además, gracias a su amplio portafolio de modelos, Mazda satisface las necesidades y estilos de vida de sus clientes, por ejemplo, para aquellas personas solteras que buscan un sedán o hatchback, Mazda les recomienda el All-New Mazda 3 o una SUV compacta como Mazda CX-3 o All-New Mazda CX-30, mientras si buscas que tu primer auto sea familiar, se recomienda una camioneta más amplia como la Mazda CX-5 o CX9, de tres filas de asientos.


Especificaciones técnicas del carro

En la actualidad el Mazda 3 dispone de carrocería de dos volúmenes, un hatchback con cinco puertas y también de un sedán de cuatro puertas. La carrocería de cinco puertas está en el entorno de los 1200 kilos mientras que el cuatro puertas tiene un peso unos 35 kilos superior. La longitud de la carrocería de dos volúmenes se sitúa en nada menos que 4,47 metros, ofreciendo un maletero no demasiado amplio de 365 litros.

Mazda 3 en la actualidad

El placer de conducir un Mazda se eleva aún más en el Mazda 3 sedán. La reducción de vibraciones y la excelente insonorización, afectados por todos los ocupantes tengan un viaje más confortable.

El Mazda3 de nueva generación está equipado en todas sus versiones con:

  • Sistema de control G-Vectoring Plus (GVC +)

  • Mazda Connect, muestra información múltiple que se ubica en la parte central del tablero de instrumentos.

  • Computador de abordo, luces delanteras LED Encendido por botón, apagado automático de luces y espejos retrovisores exteriores abatibles eléctricamente de forma automática.

  • Desde las versiones Touring, Mazda3 cuenta con Apertura inteligente de puertas, sensores de parqueo delanteros y traseros.

  • Cámara de reversa

  • Asientos traseros con descansabrazos central

  • Aire acondicionado automático dual y limpiaparabrisas delantero automático (sensor lluvia).

  • Las versiones Grand Touring y Grand Touring LX están disponibles con: Techo corredizo “Sunroof”, sistema de sonido BOSE® con 12 parlantes y Pantalla Activa de Conducción de proyección en el panorámico.


Elección del modelo de carro particular:

Dado que se debe utilizar un carro en particular vamos a concentrar este estudio en el mazda 3 sedán (4 puertas) de caja manual el cual es el más común en el mercado y crea un mayor interés a los investigadores y al experto, además de ello como se realiza el planteamiento de un modelo de regresión lineal simple para la modelación de los precios de oferta solo es necesario tener en cuenta dos años de carros los cuales fueron escogidos el mazda 3 sedán modelo 2012 y modelo 2016, que fueron escogidos por el experto, porque desde su perspectiva son los dos modelos de mazda 3 de segunda más comerciales.


Ficha técnica Mazda 3 modelo 2012


Ficha técnica Mazda 3 modelo 2016



¿Por qué hacemos uso de la estadística Bayesiana para estudiar los precios de los distintos modelos de un mazda 3?

Una de las principales limitaciones de la estadística clásica o frecuentista es que no permite incorporar de manera coherente en el análisis estadístico la información extra-muestral o información previa que provenga de expertos en el área disponible, ya que se apoya únicamente en datos muestrales observados y en muchas casos esta información adicional puede ser de mucha utilidad, ya que viene directamente de personas que tienen una experiencia y experticia en el tema, la cual puede tener una perspectiva más acertada del fenómeno que se está estudiando.

En la práctica, a menudo la incertidumbre o el desconocimiento sobre el tema de interés hace que la toma de decisiones sea en la mayoría de los casos muy compleja, por lo cual es común que las decisiones se apoyan en expertos que proporcionan información en forma de estimaciones de probabilidad con respecto a dichas incertidumbres. Las distribuciones de probabilidad son una de las representaciones más usadas de la incertidumbre que se tiene acerca de un tema de interés. Dichas distribuciones no son más que expresiones formales de lo que piensa o sabe un experto, por lo tanto, no es adecuado juzgarlas como buenas o malas. La transformación mental de conocimiento subjetivo en una distribución de probabilidad es una tarea difícil (van Lenthe, 1993) y se deben tener en cuenta algunas técnicas para la captura de la información, teniendo siempre en mente que es un proceso extremadamente delicado; En este caso puntual vamos a hacer uso de las técnicas popularmente utilizadas en la estadística Bayesiana llamadas elicitaciones.

La elicitación de la cual se hará uso es llamada: “Elicitación gráfica a mano alzada”.

El proceso de elicitación debe enfrentar un protocolo cuidadoso y profesional que le permita al analista documentar el proceso. En general, dicho protocolo no difiere mucho de los principios estándares de recolección de datos, donde se espera que el analista asegure la validez científica de sus datos.

Todo el proceso de elicitación requiere la selección de los expertos, la preparación de las preguntas, el entrenamiento de los expertos, las entrevistas, el análisis, la escritura de las justificaciones, documentación, etc.

Las elicitaciones como tal nos permiten hallar una distribución a priori para un parámetro el cual se está estudiando, de tal manera que mediante una distribución se pueda representar el conocimiento que tiene el experto bajo el problema de estudio, por lo tanto en este estudio los parámetros los cuales se le quiere hallar su distribución a priori son los asociado a un modelo de regresión lineal simple, en donde su variable respuesta (dependiente) es el precio de oferta del vehículo y la covariable(variable independiente) es el año (modelo del vehículo).


El modelo a plantear se presenta a continuación:

\[Y=\text{Precio de oferta},~~X=\text{Año del vehiculo}\]

\[Y = \beta_0 + \beta_1X + Error\]

\[donde~el~Error \sim Normal (0, \sigma^2)\]

Además de hallar una distribución a priori de los parámetros asociados a este modelo también se busca hallar una distribución posteriori de estos, la cual hará uso de la distribución a priori mencionada anteriormente y de una muestra, todo esto con el fin de permitir tener una aproximación más acertada de la verdadera tasa de cambio de los precios de oferta de un mazda 3 dado el año del cual provenga el vehículo.

Regresión lineal simple en la estadística bayesiana

La estimación de los parámetros de un modelo de regresión lineal simple es una tarea común en todas las áreas de las ciencias. Con la idea de obtener distribuciones conjugadas, la estimación Bayesiana de estos parámetros se lleva a cabo usando distribuciones a priori no informativas.

En este documento, se propone un técnica para construir una distribución a priori a partir de un proceso de elicitación llamado elicitación gráfica a mano alzada usando información de expertos. Para luego elicitar de forma indirecta la media y la varianza en cada uno de dichos valores de interés. La propuesta para la construcción de las distribución apriori se realiza mediante dos pasos, el primer paso describe el proceso de elicitación, y el segundo paso muestra un proceso de simulación para estimar los parámetros del modelo.


Metodología

Se pretende desarrollar técnicas que permitan estimar el precio de oferta de los automóviles mazda 3 sedán mediante elicitaciones, con estas se pretenden estimar distintas distribuciones de los parámetros de un modelo de regresión lineal simple que tiene como variable respuesta los precios de oferta y variable explicativa año o modelo del carro; todo el proceso para obtener las estimaciones es implementado mediante el software R. El proceso de elicitación es planificado exhaustivamente siguiendo las pautas que el campo ha establecido como adecuadas de manera que el analista pueda llevar registro de todas estimaciones hechas por el experto y brindarle retroalimentación continua durante todo el proceso. Inicialmente se revisan los enfoques y desarrollos actuales para la cuantificación de la incertidumbre o creencias que un “experto” tiene sobre los parámetros a estudiar. Por medio de un proceso de elicitación de ensayo se prepara a los expertos hasta que tenga un entendimiento completo de cómo se desarrolla un proceso de elicitación y para la preparación de los analistas (facilitadores) se realiza lo que se conoce como una elicitación ficticia dado que la elicitación es un proceso complejo que exige al facilitador una serie de habilidades de entrevista y una comprensión razonable del campo en el que se realice la elicitación, de tal manera que ambas partes estén lo suficientemente aptas para realizar el proceso de elicitación. Después de recolectada la información se desarrolla algoritmos para la estimación de distribuciones apriori, en las cuales se desarrollaron procedimientos como: análisis de la distribuciones de probabilidad dadas por los expertos, sacar muestras mediante simulaciones a partir de estas distribuciones teniendo en cuenta el nivel de experiencia del experto, finalmente obteniendo una distribución de densidad promedio (distribución apriori) para cada uno de los parámetro, el cual nos permite entender los distintos parámetros y llegar a una estimación óptima del precio de oferta de los mazda 3 sedán.


Algoritmo de estimación de los parámetros de un modelo de regresión lineal simple mediante la estadística bayesiana:

Ahora, presentamos nuestra propuesta de tres pasos:

En el primer paso, se realizan elicitaciones gráficas a mano alzada para cada uno de los dos años elegidos para el análisis, con el fin de que el experto forme su distribución que refleje su conocimiento de los precios de oferta que se le brindan para cada año, construyendo estas a partir su nivel de seguridad de dichos precios. En este paso también se obtienen la media, la varianza de cada una de las distribuciones formadas por el experto y el tamaño de muestra equivalente que también es dada por éste.

En el segundo paso, se realiza una simulación mediante la distribución normal (Supuesto bajo el modelo de regresión lineal simple establecido) para generar muestras de la variable de respuesta, considerando sus puntos de diseño correspondientes, con el fin de estimar repetidamente los parámetros del modelo varias veces, para llegar a la estimación de la distribución apriori cuyos parámetros son los del modelo de regresión lineal simple y se pretenden aproximar de la siguiente manera:

\[\xi(\beta_0, \beta_1, \sigma^2) \approx Normal \times Gamma~Inversa\]

Después de obtener de manera correcta la distribución apriori, en el tercer paso se realiza los procedimientos adecuados para obtener la distribución posteriori, la cual necesita una muestra de precios de carros que es extraída de las páginas de internet que venden carros de segunda; se realiza un análisis descriptivo de estos datos y se hace uso del paquete MCMCpack para determinar un modelo bayesiano y mediante los resultados obtenidos se realiza una interpretación y un análisis para ver que tanto concuerda el conocimiento del experto con la información muestral.


Características del estudio

  • El estudio está basado en el precio de oferta de los automoviles mazda 3 sédan de segunda.

  • Se pretende modelar los precios de oferta mediante el año del carro.

  • El estudio esta basado en los precios a nivel de Colombia.

  • La idea es intentar hacer una estimación puntual, distribucional y realizar inferencias sobre la estimación de parametros de un modelo de regresión lineal simple.


Antecedentes y Preparación

Una de las principales dificultades a la hora de obtener conocimiento del experto es seleccionar y formular las preguntas adecuadas de tal manera que los expertos comprendan lo que se está preguntando y proporcionen realmente la información esperada. Para este propósito, se debe preparar cuidadosamente una lista de preguntas. Sin embargo, durante el proceso de elicitación, la estructura de una pregunta podría cambiar ligeramente, siempre que no se altere su significado subyacente. Por lo tanto, se deben examinar todos los métodos de elicitación para identificar el vocabulario apropiado para las preguntas y comparar todas esas características en función de los diferentes parámetros a estimar. En otras palabras, en lugar de utilizar preguntas estructurales en un proceso de elicitación, debemos adaptarlas a cada experto e intentar interactuar con ellos durante el proceso de entrevista / encuesta.

Se tendra en cuenta las siguientes preguntas antes de empezar el proceso de elicitación para tener un vinculo con el experto:

  • ¿Cuántos años de experiencia lleva en el campo?

  • ¿Cómo es el mercado de los carros de segunda?

  • ¿Cuántos carros vende aproximadamente en un mes?

  • ¿Cuáles son los clientes típicos que maneja?

  • ¿Qué ventajas y desventajas tiene un automóvil de segunda?

  • ¿Qué lo motivó a desempeñarse en ese campo?

  • ¿Cuál es su vehículo favorito?

  • ¿Se visualiza futuramente haciendo lo mismo?

  • ¿Por qué recomienda el automóvil el Mazda 3?


Definición de elicitación

En términos de análisis estadístico, elicitación es el proceso de formulación de los conocimientos de un experto sobre una afirmación o un tema en particular como una distribución de probabilidad, cuando los datos científicos no se encuentran, están dispersos o son poco informativos (Garthwaite et al., 2005). Una distribución de probabilidad elicitada es comúnmente usada como distribución apriori en el análisis bayesiano donde ésta representa las creencias iniciales acerca de los parámetros de un modelo. Es común en los procesos de elicitación la participación de un facilitador, quien ayuda al experto en la formulación de los conocimientos en forma probabilística.

El objetivo de la elicitación entonces es producir una distribución apriori útil que capture la opinión del experto y la integración de sus experiencias, dado que, si un “experto” puede ordenar un conjunto completo de acontecimientos en una forma coherente, entonces la opinión de ese “experto” puede ser representada por una función de probabilidad.

Dado que el fin de la elicitación es representar la opinión del experto que está siendo elicitado, cualquier intento de validación deberá utilizar como datos únicamente otras declaraciones de fe por ese experto, pues el conocimiento se encuentra en la cabeza del experto, y no puede ser medido fácilmente. Ahora, más allá de estas componentes, el principal criterio para validar un proceso de elicitación es el sentido práctico. Estos métodos se diferencian de otros, al no tratar de especificar que las estimaciones hechas por el experto son “correctas”. Todas las estimaciones auto consistentes o coherentes son admisibles siempre y cuando el experto sienta que correspondan con sus juicios, entonces toda vez que el método cumpla los criterios matemáticos básicos de coherencia e involucre algunas pruebas de fiabilidad, es un buen método, obviamente sin perder de vista que lo deseable en un proceso de elicitación es que sea lo más fácil posible para los expertos expresar sus creencias en términos probabilísticos, reduciendo al mismo tiempo el conocimiento que éste deba tener acerca de la teoría de probabilidad (Kadane y Wolfson, 1998).


Tipo de elicitación a utilizar

Elicitación gráfica a mano alzada Está basada en una gráfica que contiene expresiones verbales que miden el grado de incertidumbre que el experto tiene sobre un determinado valor. Es decir, en el “eje x” se le plantean valores posibles que puede tomar el parámetro a estudiar y en el “eje y” se presentan expresiones verbales las cuales entre más alto generan mayor nivel de seguridad de tal manera que el experto para cada valor en el “eje x” le debe asignar una expresión verbal del “eje y” y mediante esto construir una distribución del respectivo parámetro bajo estudio.

Recordar: Los años elegidos para el estudio del precio de oferta mediante un proceso de elicitación son el 2012 y 2016.


Elicitación gráfica a mano alzada de los precios de oferta de automóviles mazda 3 sedán modelo 2012 y 2016:

Los valores para el “eje x” es decir los valores que representan los precios de oferta toman valores de 0 a 150 millones (avanzando de 5 millones de manera equiespaciada) los cuales fueron considerados después de realizar una investigación y de analizar que fuera un rango de valores los cuales consideraran los valores que los expertos pensaban.

Las expresiones del “Eje y” fueron consideradas por los analistas que están trabajando este estudio como las expresiones más adecuadas y fueron acomodadas a una altura que de verdad trasmitiera el nivel de seguridad correspondiente, este proceso fue realizado varias veces de tal manera que al final quedo de la manera más acertada para que cualquier persona lo asimilara correctamente.

Altura Expresión
0 Totalmente imposible
5 Me parece muy improbable
15 Me parece un poco improbable
20 No me genera seguridad
35 Es más bien algo incierto
50 Ni acuerdo ni en contra(50-50)
60 Pudiera ser, pero…
75 Me parece algo posible
90 Me parece demasiado viable
95 Estoy casi seguro
100 Absolutamente seguro


Plantilla de elicitación para los precios de oferta de automóviles mazda 3 sedán modelo 2012


Plantilla de elicitación para los precios de oferta de automóviles mazda 3 sedán modelo 2016


Identificación y Contratación del experto

El perfil del experto debe ser una persona que actualmente se dedica a la compra y venta de carros de segunda.

El experto seleccionado es alguien conocido por uno de los investigadores, el cual de antemano se tenía conocimiento de la larga experiencia que tiene en el campo, por lo tanto sin lugar a dudas era el experto indicado y fue contactado por redes sociales por los investigadores el cual accedio muy amablemente a colaborar con el estudio.

Biografia del experto

El experto tiene aproximadamente 30 años de edad, con una experiencia en el mundo de compra y venta de carros de segunda de más de 5 años, su amor por el oficio es algo que nació desde niño, ya que siempre ha tenido un gusto por los carros y las motos, además, cabe aclarar que su negocio actualmente consiste en la compra y venta no solo de carros, sino también de camionetas (en especial toyotas) y de motos. El negocio empezó, cuando éste le dieron una moto en forma de pago de un dinero que le debían, pero como ya disponía de otra moto y no necesitaba dos, su salida era vender la moto que le habían acabado de dar, lo cual se le hizo fácil venderla y considero que fue un buen negocio, lo que lo llevó a pensar que no era una mala idea y con esto analizo que realmente era un negocio rentable. Hasta el día de hoy su negocio consiste principalmente en comprar un vehículo, organizarlo, dejarlo en las mejores condiciones posibles y venderlo, con el fin de que el precio de este aumente de manera razonable. Realmente al experto le gusta dedicarse a esto, es algo que de verdad lo motiva, lo proyecta para su vida a largo plazo y de alguna manera u otra es gracias a esto que tiene una economía muy estable, dado que es el único oficio al que se ha dedicado a lo largo de su vida, además, él considera que tiene una alta experiencia en el tema, que es algo en lo que se desenvuelve bien y espera seguir mejorando, incluso, es un oficio del cual ha aprendido mucho, como examinar correctamente el estado de un vehículo, además, de que el mismo realiza todo el proceso de traspaso de papeles del vehículo y demás aspecto que se deban tener en cuenta a la hora de realizar una compra o venta de un carro de segunda.

Además, el experto constantemente cambia de vehículo y se debe al gusto que tiene por estos y por la sensación de descubrir cada vez mejores automóviles, además de que el experto tiene una gran familia conformada por una niña de aproximadamente 3 años de edad, su esposa y un bebé que está en camino y mediante esto destaca su gusto por pasear, salir con su familia incluyendo sus padres, de ahí nace el interés de tener un muy buen automóvil y que mejor que hacerlo cuando sabe tanto del negocio y puede darse el lujo de aprovechar grandes oportunidades y adquirir su propio medio de transporte, el cual esté en las mejores condiciones posibles para su gusto; incluso destaca que en estos momentos desea un carro más grande dado que su familia está aumentando y quiere seguir disfrutando de lo que le gusta que es pasear con su familia en su propio medio de transporte y por esto y muchas cosas más es que destaca el amor del experto por lo que hace.


Diseño y validación de preguntas

Las preguntas que se le plantearon al experto durante el proceso de elicitación:

Al inicio se plantean preguntas para la construcción mental de la distribución, como:

  • ¿Cual es el precio promedio de un mazda 3 modelo 2012 y modelo 2016?

  • ¿Cual es el precio del mazda 3 modelo 2012 y modelo 2016 más economico que ha vendido?

  • ¿Cual es el precio del mazda 3 modelo 2012 y modelo 2016 más costoso que ha vendido?

Luego durante el proceso de elicitación se le pregunta más puntualmente:

  1. ¿Considera que un precio determinado es el adecuado para un mazda 3 sédan modelo 2012?

  2. ¿Considera que un precio determinado es el adecuado para un mazda 3 sédan modelo 2016?


Recomendaciones que se tuvieron en cuenta a la hora de elicitar

  • La opinión del experto es la más valiosa para elicitar.

  • Al experto se les debe pedir que expresen su opinión sobre cantidades observables.

  • Al experto no se le debe pedir estimaciones de los momentos de una distribución.

  • Hay que proporcionarle retroalimentación frecuentemente durante el proceso de elicitación.

  • El objetivo es elicitar una distribución que represente el conocimiento presente del experto, y es útil tener un resumen sobre cuál es la justificación de este conocimiento.

  • Cualquier interés personal o financiero que el experto pueda tener en las inferencias o decisiones que dependerían (aun marginalmente) en la distribución del experto, debe ser declarado.

  • Debe proporcionarse un entrenamiento para familiarizar al experto con las interpretaciones probabilísticas y tanto con sus conceptos y propiedades que se requieran en la elicitación.

  • Es útil correr un ejercicio de elicitación ficticia para proporcionar práctica en el protocolo que el facilitador se propone utilizar.

  • Un registro debe llevarse de la elicitación. Este debe idealmente contener todas las preguntas que fueron realizadas por el facilitador junto con las respuestas del experto, también como el proceso con el que se ajustó la distribución de probabilidad con estas respuestas.

  • Se tuvieron en cuenta una serie de mejores prácticas a través de las cuales se puede obtener información tan rigurosa y científica como sea posible para minimizar los sesgos cognitivos que tienden a tener los expertos al hacer juicios probabilísticos las cuales son presentadas por O’Hagan (2019).

  • Es más fácil para los expertos dar su opinión sobre un valor central que sobre cualquier otro valor en el rango de valores posibles de una variable. Este argumento se basa en el hecho de que a las personas les resulta más fácil describir los eventos que ocurren con más frecuencia que los que son raros. Por ello, se recomienda establecer como puntos de diseño valores cercanos a la media de la variable explicativa (fue tenida en cuenta para escoger los años a elicitar).


Roles en el proceso de elicitación

  • Para realizar este proceso hay que tener en cuenta los dos roles que se presentan que son de facilitador y experto:

Facilitadores: En este caso son los analistas que van a preguntar y guiar en el proceso de elicitación.

Expertos: Especialistas en el campo, es decir, comprador y vendedor de automoviles de segunda escogido para diligenciar las plantillas de elicitaciones.


Elicitación ficticia

Teniendo en cuenta los roles descritos anteriormente se procede con una de las recomendaciones:

Es útil correr un ejercicio de elicitación ficticia para proporcionar práctica en el protocolo que el facilitador se propone utilizar.

Mediante esta recomendación los dos facilitadores encargados de la investigación proceden a hacer una elicitación ficticia, en la cual uno de los analistas desempeña el rol de facilitador y el otro el rol de experto y realizan las dos elicitaciones planteadas para este caso de estudio, esta fue registrada mediante un video.

Elicitación ficticia de los precios de oferta de los mazda 3

Mediante esta elicitación ficticia se pretende preparar a los dos analistas para desempeñar un buen rol de facilitador, prepararse en las preguntas que se le van a proporcionar a el experto, la información que se le va a otorgar y correcciones que se deban hacer en el proceso de elicitación, como mejorar las plantillas de elicitación y demás anormalidades que se perciban en la prueba ficticia.

Los aspectos a mejorar después de realizar la elicitación ficticia son:

  • Hay que entablar preguntas inicialmente que permitan un vinculo con el experto.

  • Dar claridad al experto del cambio de opinión que puede tener durante el proceso de elicitación y posterior a este.

  • Mejoramiento de la forma de dirigirse a los expertos, para darse a entender de una manera más acertada ya que tienen muy poco conocimiento estadístico, por lo tanto, es necesario el uso de terminología más generales.

  • No volver el proceso de elicitación tan mécanico o repetitivo para no cansar al experto, intentar el uso de diferentes terminologias que lleven a la misma idea.


Aplicación del Método de Elicitación

Momento de elicitar a nuestro experto

Experto

Este fue elicitado por ambos facilitadores:

Jennifer Salazar Galvis y Juan Esteban Sanchez Pulgarin

A este experto se acudió hasta su casa, en el cual se le pidió la colaboración en el proceso de elicitación, muy amablemente, el experto ofreció gran parte de su tiempo para realizar bien este proceso.

A el experto se le explico cómo debía realizar cada uno de los procesos de elicitación, se le dieron las pautas y toda la información necesaria para ayudar a guiarlo en su proceso de estimación, los facilitadores lo estuvo acompañando aproximadamente 3 horas en las que el experto estuvo analizando con mucha calma todo, luego de eso, se comenzó a la realización del proceso de elicitación el cual fue grabado para que los facilitadores después pudieran hacer uso de este recurso y utilizarlo en su análisis.

Proceso de Elicitación a un Experto en compra y venta de carros de segunda


Las plantillas de elicitación realizadas por este experto se presentan a continuación:

Elicitación para el mazda 3 sedán modelo 2012


Elicitación para el mazda 3 sedán modelo 2016


Cambios de opinión

Al experto durante el proceso de elicitación se le aclaro constantemente que en cualquier momento si cambia de opinión lo puede comunicar sin problema alguno, ya que esto hacia parte del proceso e incluso era una buena práctica, además de esto, dias posterior al proceso de elicitación hubo una comunicación con el experto preguntandole si preferia cambiar o se sentia inseguro de algunas de las estimaciones que nos habia dado durante el proceso de elicitación, pero este reiteraba que se sentia seguro de las estimaciones dadas, particularmente porque antes de realizar el proceso de elicitación le dimos un tiempo muy prudente para pensar y lo habia hecho de manera correcta desde su perspectiva.


Creación de la distribución Apriori

Todos los precios dados durante el proceso de elicitación estan dados en millones de pesos.

Datos de las elicitaciones sobre el sobre los precios de oferta de un mazda 3 modelo 2012 y 2016
Precio modelo_2012 modelo_2016
0 0 0
5 0 0
10 0 0
15 15 0
20 20 0
25 60 15
30 95 20
35 100 35
40 50 75
45 5 95
50 0 100
55 0 90
60 0 60
65 0 5
70 0 0
75 0 0
80 0 0
85 0 0
90 0 0
95 0 0
100 0 0
105 0 0
110 0 0
115 0 0
120 0 0
125 0 0
130 0 0
135 0 0
140 0 0
145 0 0
150 0 0


Gráfico de las distribuciones dadas por el experto del precio de oferta del Mazda 3 modelo 2012 y 2016

Distribución del precio Mazda 3 modelo 2012


Promedio y varianza de la distribución del precio Mazda 3 modelo 2012

Medidas de resumen de la distribucón del precio de oferta mazda 3 modelo 2012
media varianza desviacion
31.01449 43.89834 6.625582
  • Según el experto el precio promedio del mazda 3 modelo 2012 es aproximadamente de 31 millones con una desviación estándar de aproximadamente 6.6 millones.


Distribución del precio Mazda 3 modelo 2016


Promedio y varianza de la distribución del precio Mazda 3 modelo 2016

Medidas de resumen de la distribucón del precio de oferta mazda 3 modelo 2016
media varianza desviacion
47.17172 81.89981 9.049851
  • Según el experto el precio promedio del mazda 3 modelo 2016 es aproximadamente de 47 millones con una desviación estándar de aproximadamente 9 millones.


Simulación para la obtención de la distribución apriori

Con la media y la varianza obtenidas anteriormente de las distribuciones de los precios de oferta de automoviles mazda 3 modelo 2012 y modelo 2016 se procede a extrar una muestra de tamaño n equivalente de una distribución normal con las medias y varianzas respectivas, esto se debe a que estamos bajo el supuesto de que los precios siguen una distribución normal, planteado en el modelo de regresión lineal simple.

el n equivalente es dado por el experto, de acuerdo al nivel de experticie del experto en cada una de las distribuciones estimadas:

De tal manera que:

  • Para la estimación de la distribución de los precios de oferta del mazda 3 modelo 2012 el tamaño de muestra equivalente es de 15 dado que el experto tiene un buen conocimiento en el tema.

  • Para la estimación de la distribución de los precios de oferta del mazda 3 modelo 2016 el tamaño de muestra equivalente es de 15 dado que el experto tiene un buen conocimiento en el tema.

Simulación de la primera muestra

Pasos:

  1. Con la media y varianza obtenida de la distribución de los precios de oferta del mazda 3 modelo 2012 se extrae una muestra de tamaño 15 de una distribución normal mediante simulación:

Haciendo uso de la función de rnorm()

set.seed(2021)
muestra_2012 <- rnorm(n=15,mean = media_2012, sd=sd_2012)

La muestra para el modelo 2012 es presentada a continuación:

muestra del precio de oferta para un mazda 3 modelo 2012
muestra_2012
30.20312
34.67484
33.32450
33.39727
36.96462
18.27635
32.74870
37.08065
31.10574
42.47651
23.84426
29.20687
32.22032
41.00946
41.64504


  1. Con la media y varianza obtenida de la distribución de los precios de oferta del mazda 3 modelo 2016 se extrae una muestra de tamaño 15 de una distribución normal mediante simulación:

Haciendo uso de la función de rnorm()

set.seed(2021)
muestra_2016 <- rnorm(n=15,mean = media_2016, sd=sd_2016)

La muestra para el modelo 2016 es presentada a continuación:

muestra del precio de oferta para un mazda 3 modelo 2016
muestra_2016
46.06347
52.17137
50.32694
50.42634
55.29897
29.77275
49.54046
55.45746
47.29635
62.82763
37.37792
44.70269
48.81875
60.82380
61.69193


Con las dos muestra de tamaño 15 obtenidas anteriormente se procede a ajustar un modelo de regresión lineal simple en donde la variable respuesta es el precio y la variable explicativa es el año del modelo del carro, del cual hace uso del conjunto de datos presentado a continuación:

Conjunto de datos para el ajuste del modelo de regresión lineal simple
Precio Año
30.20312 2012
34.67484 2012
33.32450 2012
33.39727 2012
36.96462 2012
18.27635 2012
32.74870 2012
37.08065 2012
31.10574 2012
42.47651 2012
23.84426 2012
29.20687 2012
32.22032 2012
41.00946 2012
41.64504 2012
46.06347 2016
52.17137 2016
50.32694 2016
50.42634 2016
55.29897 2016
29.77275 2016
49.54046 2016
55.45746 2016
47.29635 2016
62.82763 2016
37.37792 2016
44.70269 2016
48.81875 2016
60.82380 2016
61.69193 2016


Ajuste del modelo de regresión lineal simple

Este proceso se realiza con el interés de obtener los parámetros del modelo de regresión lineal simple \(\beta_0,~\beta_1,~ \sigma^2\)

En donde para los datos anteriores se obtuvo el siguiente modelo estimado:

\[\hat{Precio} = \hat{\beta}_0 + \hat{\beta}_1*\text{Año}\]

\[\hat{Precio} = -8498.29 + 4.24*\text{Año}\]

Por tanto los parametros obtenidos son:

\[\begin{array}{| c | c | c |} \hline \hat{\beta}_0&\hat{\beta}_1&\hat{\sigma}^2\\ \hline -8498.29&4.24 & 60.44\\ \hline \end{array}\]


Todo el procedimiento anteriormente descrito se realiza 1000 veces, es decir:

Se realiza 1000 veces la extracción de las muestras de tamaño 15 mediante una distribución normal teniendo en cuenta media y varianza obtenidas de la distribuciones dada por el experto tanto para el modelo 2012 como para el modelo 2016, con ambas muestra se calcula un modelo de regresión lineal simple en donde obtenemos los parámetros de los modelos por lo tanto, después de realizar las 1000 simulaciones obtendremos 1000 estimaciones de cada uno de los parámetros de un modelo de regresión lineal simple, los cuales son presentados a continuación:


Tabla de parámetros estimados dados por la distribución apriori

Parametros estimados del modelo de regresión lineal simple obtenidos mediante simulación
Beta 0 Beta 1 Varianza
1 -8498.290 4.240000 60.44000
2 -8146.807 4.065371 98.14351
3 -7476.933 3.730957 43.77865
4 -9048.830 4.514298 40.72046
5 -9604.835 4.788603 63.62979
6 -9234.590 4.605454 91.93241
7 -7165.986 3.578929 69.53618
8 -10214.267 5.090822 79.74797
9 -8502.324 4.241281 77.74772
10 -5777.947 2.886816 45.05361
11 -8482.591 4.230004 27.93390
12 -10751.193 5.357268 40.08125
13 -7350.702 3.669221 67.94396
14 -7570.780 3.780056 59.04032
15 -8412.659 4.197241 44.37681
16 -7938.847 3.962246 65.17597
17 -7752.910 3.870214 36.24543
18 -6484.543 3.238470 82.35601
19 -8489.331 4.235012 54.21811
20 -7760.198 3.871358 63.55216
21 -7500.184 3.743282 62.42215
22 -6477.829 3.235885 63.11590
23 -6855.108 3.423641 41.54930
24 -7874.492 3.928628 33.92463
25 -9956.048 4.962270 73.02609
26 -6064.236 3.030342 87.33414
27 -4799.472 2.401563 74.43245
28 -8356.366 4.167740 60.13863
29 -7933.972 3.959341 69.77777
30 -7353.044 3.669064 61.13202
31 -8390.083 4.185332 53.65573
32 -8473.244 4.227383 38.42261
33 -8041.376 4.012486 49.37960
34 -7165.247 3.576996 70.76369
35 -9921.430 4.947253 61.42012
36 -8375.608 4.178561 70.04031
37 -4646.656 2.325819 76.15473
38 -8959.680 4.467925 37.53567
39 -7604.697 3.794658 37.06543
40 -9212.867 4.593466 79.24261
41 -7830.192 3.908080 86.99910
42 -4899.224 2.452011 98.47515
43 -8416.452 4.197900 61.27316
44 -10796.837 5.380038 87.44929
45 -8184.609 4.083424 81.43494
46 -6723.262 3.357852 50.57561
47 -6614.085 3.302035 62.78259
48 -6817.825 3.405369 82.27707
49 -11165.203 5.564409 84.97364
50 -8683.197 4.330603 60.15625
51 -7843.674 3.913511 61.56295
52 -8635.446 4.307152 57.48628
53 -6761.102 3.376039 53.86938
54 -6157.964 3.077197 71.35556
55 -11532.236 5.745927 66.53827
56 -9577.131 4.775312 29.72334
57 -6738.134 3.365216 118.58189
58 -7415.754 3.700724 57.52779
59 -7417.039 3.702553 61.84103
60 -10094.485 5.032145 56.93344
61 -9062.454 4.518961 49.46485
62 -8671.263 4.324905 74.89774
63 -9892.118 4.931390 55.16549
64 -8092.623 4.036916 63.75478
65 -8325.875 4.152472 92.79434
66 -8152.985 4.067035 49.18039
67 -7548.610 3.766858 70.82496
68 -7813.319 3.899518 66.34186
69 -9644.368 4.807839 59.46880
70 -8366.951 4.173576 47.90514
71 -7637.551 3.810707 60.58568
72 -7882.638 3.934281 48.20614
73 -6569.479 3.282120 65.99821
74 -8203.671 4.092296 58.02824
75 -5943.085 2.970073 45.44702
76 -9421.712 4.697353 38.79468
77 -9879.815 4.926066 83.78435
78 -6508.246 3.249590 69.58023
79 -7632.250 3.807753 77.82312
80 -9761.744 4.866993 67.67445
81 -7972.803 3.978035 56.75635
82 -9712.374 4.841779 47.68130
83 -8776.066 4.377842 77.96339
84 -9169.506 4.572234 47.63192
85 -10328.576 5.146543 58.29563
86 -8598.090 4.288955 37.58212
87 -8718.604 4.347569 69.88261
88 -6590.740 3.291246 54.88899
89 -8901.364 4.438840 89.07555
90 -7218.435 3.604127 44.77588
91 -7013.324 3.501698 81.44666
92 -8453.813 4.216416 75.03181
93 -5778.575 2.889238 44.66231
94 -7035.391 3.512179 66.86176
95 -7599.994 3.792799 107.84001
96 -7101.737 3.545602 80.79481
97 -8734.323 4.356642 74.06261
98 -6122.139 3.058072 55.80562
99 -9669.043 4.819857 59.57323
100 -8007.330 3.995348 37.12288
101 -6338.678 3.166269 43.69189
102 -6470.677 3.233010 74.63437
103 -8848.829 4.413008 52.91198
104 -5013.365 2.508093 39.12714
105 -7575.259 3.780192 48.83134
106 -7812.826 3.898687 44.88883
107 -8608.668 4.293859 52.41756
108 -8763.843 4.371378 24.97829
109 -8717.100 4.348187 94.96428
110 -4967.328 2.486508 78.52592
111 -8610.256 4.293937 71.32772
112 -9419.599 4.697014 72.46407
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599 -8827.435 4.402588 63.23303
600 -11229.426 5.595073 44.59467
601 -7784.446 3.883784 41.24829
602 -9473.179 4.722386 78.25578
603 -6080.561 3.039243 72.21881
604 -6627.648 3.310707 54.22706
605 -7867.314 3.925387 86.52032
606 -10162.069 5.065674 76.11841
607 -8315.994 4.148560 57.42773
608 -8171.554 4.076816 72.24709
609 -8986.542 4.480354 64.91928
610 -9781.911 4.875997 78.95490
611 -6007.490 2.999987 43.07216
612 -7898.698 3.941051 57.05735
613 -5461.373 2.730304 84.92684
614 -7626.433 3.804995 90.21522
615 -8651.820 4.315093 84.44787
616 -7504.620 3.746079 49.94574
617 -2376.917 1.198183 54.54060
618 -8740.654 4.358702 81.57222
619 -7473.013 3.729751 59.09707
620 -11528.264 5.743942 48.31445
621 -8741.494 4.360152 61.94808
622 -6919.304 3.454770 80.79018
623 -6563.477 3.278309 30.05064
624 -6473.421 3.232355 84.21806
625 -9305.168 4.640744 48.24525
626 -9788.183 4.879700 68.88351
627 -7960.682 3.971376 65.93770
628 -7338.942 3.663676 33.70772
629 -6901.946 3.446058 46.25339
630 -9112.530 4.545240 71.68228
631 -10957.067 5.461074 70.78130
632 -9743.202 4.857145 65.99842
633 -6140.379 3.067400 77.87136
634 -6802.348 3.397254 55.76902
635 -8213.351 4.098286 75.29998
636 -7126.067 3.557219 85.43832
637 -5579.906 2.789000 82.48258
638 -7929.094 3.957453 48.68835
639 -8113.342 4.047960 80.09936
640 -9216.782 4.596106 77.41307
641 -6071.660 3.033802 52.45422
642 -6180.286 3.087570 67.91492
643 -8137.390 4.060383 96.67040
644 -7229.514 3.609463 59.17343
645 -10208.642 5.087637 60.36804
646 -9137.122 4.556190 67.21898
647 -10681.668 5.324598 77.83399
648 -9450.147 4.712126 57.81064
649 -8115.142 4.049034 51.12096
650 -6759.126 3.375913 69.59732
651 -7736.291 3.861818 46.24257
652 -5286.572 2.644130 69.11111
653 -6313.577 3.154295 72.24470
654 -8122.290 4.052349 31.45214
655 -9150.803 4.563590 46.41438
656 -6567.064 3.280579 96.81108
657 -10548.152 5.257517 89.50966
658 -7568.562 3.777838 75.59486
659 -5984.007 2.991197 54.93151
660 -8358.808 4.170177 49.13535
661 -8175.221 4.079165 52.76682
662 -7835.291 3.910049 52.45464
663 -6823.549 3.406728 63.25975
664 -5900.374 2.948642 37.64036
665 -7528.134 3.757585 73.77821
666 -6463.327 3.227518 84.85361
667 -7246.783 3.617703 59.15238
668 -6722.200 3.356484 62.58982
669 -7955.696 3.968536 81.97826
670 -6865.579 3.427585 77.93184
671 -9405.197 4.689466 73.61860
672 -8232.178 4.107145 44.18301
673 -6357.822 3.174496 100.05872
674 -8615.597 4.297523 108.52985
675 -7630.893 3.806675 60.92975
676 -4859.020 2.431550 33.36005
677 -5602.085 2.800720 70.85617
678 -7710.060 3.846727 56.54965
679 -8544.116 4.262094 50.68585
680 -6646.003 3.319667 96.52859
681 -9873.540 4.921146 56.22171
682 -10307.174 5.138533 51.81665
683 -10187.099 5.078392 87.35764
684 -5592.533 2.795532 83.86170
685 -9171.302 4.574202 46.92698
686 -7902.409 3.942153 83.04142
687 -7107.175 3.549403 61.52158
688 -7244.146 3.615430 35.01281
689 -9935.228 4.951858 66.74660
690 -7756.330 3.870455 84.27876
691 -9702.904 4.837221 86.49962
692 -10743.200 5.354041 48.75202
693 -8258.541 4.120194 48.82736
694 -6308.693 3.151825 37.16508
695 -7715.759 3.850507 44.23619
696 -12014.768 5.985943 70.17636
697 -8020.444 4.001722 92.55114
698 -5336.888 2.668709 63.42360
699 -9394.916 4.684610 55.76850
700 -9677.948 4.824695 46.36817
701 -7248.108 3.617519 73.85601
702 -9040.457 4.507947 55.40021
703 -8396.972 4.187533 39.03919
704 -9071.933 4.524641 81.55378
705 -8034.168 4.009341 59.60228
706 -6348.041 3.170895 87.27095
707 -9228.133 4.602245 64.63159
708 -6334.545 3.164368 76.61512
709 -10138.395 5.055258 66.79612
710 -7260.665 3.624416 50.36698
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714 -7792.182 3.889539 67.69387
715 -7060.183 3.525372 56.43303
716 -6519.001 3.256166 57.56383
717 -6734.498 3.363167 48.43519
718 -9057.480 4.517731 49.57370
719 -9685.947 4.829775 53.75218
720 -9462.846 4.717169 64.36139
721 -7731.814 3.857895 75.40507
722 -6048.393 3.022867 57.36485
723 -9612.136 4.791092 84.20096
724 -5266.822 2.634072 53.18889
725 -6480.957 3.236634 52.96339
726 -9664.426 4.817494 60.54870
727 -7435.556 3.712268 51.05413
728 -11452.819 5.705870 31.00642
729 -7717.687 3.850908 62.73022
730 -8337.219 4.158964 58.82474
731 -6151.931 3.074073 93.51518
732 -8187.975 4.086462 89.46659
733 -8891.308 4.435052 62.90503
734 -9581.529 4.776789 82.05386
735 -7283.697 3.636611 66.30387
736 -6510.482 3.251841 81.73257
737 -8923.839 4.450353 52.04609
738 -9898.157 4.934649 72.24841
739 -9289.035 4.631415 65.08413
740 -8089.688 4.036794 57.49617
741 -7690.691 3.838054 56.59953
742 -9084.366 4.531220 58.01418
743 -8051.980 4.018130 66.61809
744 -7049.743 3.520336 50.39839
745 -7184.318 3.585790 60.56555
746 -7447.080 3.717618 70.46622
747 -10272.124 5.120350 57.07337
748 -10545.329 5.256149 47.33171
749 -8484.366 4.232913 55.82040
750 -5936.095 2.966281 76.11425
751 -8697.442 4.336537 52.17985
752 -9711.403 4.840975 65.17185
753 -10260.538 5.114674 53.76457
754 -8658.773 4.318575 66.69321
755 -9811.568 4.890707 103.86087
756 -6681.672 3.337057 69.03294
757 -9566.508 4.769344 49.74935
758 -9344.053 4.660146 51.74988
759 -10171.842 5.070026 55.32983
760 -6879.196 3.434612 54.10604
761 -7149.177 3.568300 66.77116
762 -8809.117 4.393144 54.29569
763 -7172.374 3.580788 53.80405
764 -8547.054 4.263504 72.97607
765 -7794.577 3.889279 65.95596
766 -5664.294 2.831812 42.41963
767 -8698.387 4.339317 59.33152
768 -7050.048 3.519468 62.91469
769 -8687.014 4.331661 52.27143
770 -5452.320 2.726538 95.23895
771 -7154.448 3.570878 47.99984
772 -9546.017 4.758600 68.24693
773 -6544.876 3.268447 69.11242
774 -7970.772 3.977198 89.92047
775 -9046.715 4.511028 75.46522
776 -5543.963 2.771539 53.26257
777 -7146.231 3.567952 71.17837
778 -6171.130 3.084070 49.65638
779 -8026.213 4.004315 78.04125
780 -10588.613 5.276842 61.18254
781 -5160.809 2.581035 41.71098
782 -7576.019 3.780400 56.16820
783 -9075.940 4.526001 52.76180
784 -9612.958 4.793342 56.80409
785 -7227.065 3.607547 63.36609
786 -10616.695 5.291412 71.69464
787 -6478.833 3.236276 74.86745
788 -5577.211 2.788119 79.11755
789 -7997.163 3.989122 30.75056
790 -8209.756 4.096961 48.18607
791 -7379.314 3.682865 49.68048
792 -8248.345 4.113952 120.37715
793 -7570.674 3.778220 59.07649
794 -9083.369 4.529231 29.14877
795 -6460.592 3.226128 62.54567
796 -9602.653 4.788743 78.19117
797 -7880.911 3.932164 59.97055
798 -7719.916 3.853446 88.31021
799 -5202.667 2.601773 34.21342
800 -9338.830 4.656455 60.23190
801 -10841.669 5.403340 68.65476
802 -7240.798 3.615182 27.82827
803 -7131.816 3.560013 69.52173
804 -6741.495 3.366550 99.09957
805 -9512.701 4.742559 55.65125
806 -7878.723 3.931023 87.73764
807 -9207.071 4.590585 76.45741
808 -7920.198 3.952055 57.19182
809 -6794.432 3.391883 93.96048
810 -9618.930 4.795807 79.16317
811 -9630.031 4.801533 70.41826
812 -6023.384 3.008479 80.21007
813 -8615.804 4.298053 80.57733
814 -7979.858 3.981822 47.67204
815 -7318.235 3.652117 81.06124
816 -7736.493 3.860531 47.03596
817 -6935.363 3.463789 55.70378
818 -7831.159 3.907135 51.48798
819 -7090.819 3.540045 71.87625
820 -9986.882 4.977041 64.34025
821 -8762.939 4.371281 71.69850
822 -7427.231 3.706329 48.99484
823 -6974.402 3.481389 68.66865
824 -8027.945 4.006940 42.20385
825 -7600.819 3.793055 84.03231
826 -10024.658 4.995501 69.92459
827 -8647.185 4.312569 48.61969
828 -7791.452 3.888373 89.10926
829 -9177.514 4.576049 57.57911
830 -6026.399 3.012313 92.92947
831 -8014.040 3.998920 87.58118
832 -6462.147 3.227612 48.03804
833 -8474.419 4.228360 62.12247
834 -7585.068 3.785754 62.55775
835 -7961.653 3.973123 55.16582
836 -7109.328 3.549579 34.77214
837 -9629.184 4.800760 59.47015
838 -7572.902 3.779411 35.61356
839 -6682.793 3.336545 64.72421
840 -10555.124 5.260458 73.99753
841 -8003.383 3.992751 42.87114
842 -6549.489 3.271439 67.74576
843 -9258.727 4.615918 63.32952
844 -6125.238 3.061060 53.16094
845 -9014.744 4.495265 60.08555
846 -6976.682 3.484923 99.06294
847 -7480.850 3.734359 42.04011
848 -9060.238 4.518790 50.93057
849 -8969.820 4.474097 91.50804
850 -7624.424 3.805549 98.42824
851 -8248.523 4.115882 97.04925
852 -8557.747 4.268145 55.50058
853 -8129.097 4.054695 62.42712
854 -7779.580 3.883240 46.57276
855 -6779.453 3.385694 59.65863
856 -10210.418 5.089136 42.26278
857 -8540.677 4.260460 83.01243
858 -7797.152 3.891204 38.42759
859 -7015.125 3.502667 55.86377
860 -7820.911 3.901791 83.33945
861 -6798.358 3.394576 48.69455
862 -7380.206 3.683777 92.68781
863 -8082.901 4.033348 54.70646
864 -5636.044 2.818330 61.15114
865 -7359.297 3.673574 61.12082
866 -8417.591 4.199613 93.81369
867 -8483.539 4.232147 73.16458
868 -10661.709 5.313680 58.16776
869 -9526.766 4.749706 56.70072
870 -10538.596 5.252249 88.97128
871 -4601.518 2.302949 37.20126
872 -8582.264 4.281225 55.39643
873 -8302.674 4.140211 48.24892
874 -10100.485 5.033532 66.94154
875 -7490.201 3.737830 72.99289
876 -6939.287 3.465388 42.49549
877 -7252.683 3.620294 92.57298
878 -8636.896 4.308487 56.87566
879 -6807.735 3.400412 32.03090
880 -8147.272 4.064675 44.35692
881 -10340.748 5.154304 47.69196
882 -11134.148 5.547956 64.21334
883 -9153.948 4.564388 59.62464
884 -6918.136 3.455162 43.20804
885 -7928.938 3.955861 66.13044
886 -7872.365 3.928723 60.84305
887 -6082.429 3.039112 76.59712
888 -8600.832 4.289686 82.70041
889 -8688.354 4.334050 67.59384
890 -6253.945 3.125228 66.90326
891 -10489.025 5.228361 73.60612
892 -8153.139 4.067708 76.15521
893 -8347.394 4.162737 78.26635
894 -8816.612 4.395372 56.36465
895 -9960.396 4.965950 69.85529
896 -7375.129 3.680358 77.97928
897 -6129.695 3.062368 62.66271
898 -8358.522 4.169838 64.89012
899 -9122.543 4.548902 67.37335
900 -11017.178 5.488247 60.70520
901 -8330.444 4.155988 56.54981
902 -9423.040 4.699026 75.40574
903 -7921.276 3.952956 96.87808
904 -7277.028 3.632545 30.31378
905 -4168.530 2.087914 83.66252
906 -10356.687 5.160938 81.75247
907 -6222.264 3.107662 52.24308
908 -7955.205 3.969633 42.88318
909 -9904.148 4.938285 103.41519
910 -7578.759 3.781630 49.67980
911 -7871.300 3.928575 84.41299
912 -9432.971 4.704221 82.90817
913 -5750.168 2.873940 51.92917
914 -6249.564 3.121851 75.58934
915 -9239.277 4.606862 63.13178
916 -7747.786 3.865724 34.97579
917 -9387.100 4.680475 82.24614
918 -8299.051 4.140170 83.77000
919 -7826.745 3.905241 66.75951
920 -5491.751 2.745862 77.13527
921 -6879.662 3.435372 41.99092
922 -7919.077 3.951428 53.59350
923 -8034.735 4.008645 46.17824
924 -11083.445 5.523582 77.96100
925 -9705.349 4.837256 68.09646
926 -8008.646 3.995538 70.36207
927 -11384.338 5.670784 83.47046
928 -8701.340 4.340543 69.62516
929 -9448.292 4.710585 92.08255
930 -9817.048 4.894006 66.41480
931 -10460.127 5.213105 74.44941
932 -8337.569 4.159787 54.47099
933 -9296.637 4.634979 52.53460
934 -6727.083 3.357970 52.99662
935 -9649.290 4.810339 54.00741
936 -8815.523 4.396537 93.07325
937 -7794.981 3.888910 43.79073
938 -6590.841 3.291491 48.89978
939 -5923.665 2.960707 50.10965
940 -7795.420 3.889975 44.88965
941 -8631.964 4.305775 65.30701
942 -7569.477 3.777165 44.85096
943 -9152.028 4.562907 52.19089
944 -8357.032 4.168693 59.70393
945 -9545.005 4.759247 61.01095
946 -6742.117 3.366353 49.06024
947 -8375.619 4.177014 92.32214
948 -7652.387 3.819265 80.87288
949 -8698.296 4.337864 95.88694
950 -7538.628 3.761594 51.87050
951 -7763.836 3.873909 55.08193
952 -10214.634 5.091042 63.16483
953 -11439.140 5.699183 62.64009
954 -7314.929 3.651612 73.75568
955 -7002.837 3.494991 45.30823
956 -7223.900 3.605848 78.35759
957 -14165.488 7.053426 79.49013
958 -6757.352 3.375610 55.63938
959 -8740.317 4.359231 50.71408
960 -10052.595 5.011285 71.52015
961 -11004.892 5.484406 83.78546
962 -8537.657 4.258057 82.07755
963 -4626.984 2.316908 39.27211
964 -11745.337 5.851429 66.23563
965 -7253.211 3.620197 99.10327
966 -7251.722 3.619692 66.31765
967 -8214.037 4.097367 46.45684
968 -8666.748 4.322566 96.23902
969 -9977.199 4.972631 61.69629
970 -10060.555 5.015278 67.73089
971 -8990.206 4.483729 55.87310
972 -9888.527 4.929601 56.73430
973 -7828.894 3.904709 53.04029
974 -8206.160 4.093012 41.70419
975 -8675.364 4.326648 76.49055
976 -8074.956 4.029917 85.75036
977 -8198.054 4.090925 39.53583
978 -7114.792 3.551922 102.50092
979 -8452.113 4.216224 32.79267
980 -6867.069 3.428726 59.28993
981 -6740.603 3.366013 43.48613
982 -4651.129 2.327953 53.22582
983 -8080.370 4.032603 47.87263
984 -9329.440 4.652291 52.23207
985 -5277.587 2.639568 44.63587
986 -8699.522 4.339642 62.55894
987 -7307.366 3.646883 54.28084
988 -7345.047 3.666251 74.93504
989 -8289.773 4.135281 51.22702
990 -9099.069 4.539259 74.23447
991 -7645.143 3.815587 99.24482
992 -8425.208 4.203000 72.21525
993 -8741.998 4.359527 73.87250
994 -6210.989 3.102047 60.10230
995 -6278.819 3.136695 82.72345
996 -7978.894 3.981111 61.78947
997 -6665.932 3.328781 87.56657
998 -8915.876 4.446608 47.26829
999 -6604.442 3.297265 55.25370
1000 -9958.519 4.963624 66.78935


Gráfica de la distribución de beta 0


Gráfica de la distribución de beta 1


Gráfica de la distribución de la Varianza


Cálculo de la distribución apriori

Se intenta aproximar la distribución apriori del experto a un modelo teórico:

\[\xi(\beta_0, \beta_1, \sigma^2) \approx Normal \times Gamma~Inversa\]

Al vector de parámetros \(\beta=(\beta_0, \beta_1)\) se le ajusta una distribución normal bivariada por lo tanto se procede a calcular el vector de medias y la matriz de varianza y covarianzas (también su inversa) de los \(\beta\), las cuales se usarán como parámetros para la estimación de la distribución normal bivariada, por otro lado, a la varianza \(\sigma^2\) se le ajusta una gamma inversa, mediante el vector de varianzas estimados, se calculan los parámetros de forma y escala asociados a la gamma inversa.

Media de los \(\beta\)

\[b0=\hat{\mu}_\beta= \begin{bmatrix} -8104.0959585 \\ 4.0432839 \\ \end{bmatrix}\]

La tasa de cambio del precio de oferta de un mazda 3 aumenta aproximadamente 4 millones por cada año que aumenta el modelo del carro.

Ejemplo: Se espera que un carro que sea del año 2015 tenga un precio de aproximadamente 43 millones de pesos colombianos:

\[Precio = -8104.095958+4.043284 \times 2015 = 43.121302 \approx 43~millones\]

Matriz de varianzas y covarianzas asociada a los \(\beta\)

\[\hat{\Sigma}_\beta= \begin{bmatrix} 2.2151875\times 10^{6} & -1100.2004176\\ -1100.2004176 & 0.5464287\\ \end{bmatrix}\]

Matriz de varianzas y covarianzas inversa o matriz de precisión asociada a los \(\beta\)

\[B0=\hat{\Sigma}^{-1}_\beta= \begin{bmatrix} 0.5147 & 1036.3166223\\ 1036.3166223 & 2.0865613\times 10^{6}\\ \end{bmatrix}\]


Estimación parametros Gamma Inversa como apriori para \(\sigma^2\)

Parámetro de forma

\[c0=\hat{\alpha}_0 = 15.4172202\]

Parámetro de escala

\[d0=\hat{\gamma}_0 = 909.8376409\]


Distribución apriori de los precios de oferta del mazda 3

La distribución apriori es una función de que tiene como argumentos los parámetros hallados a partir de los modelo de regresión lineal simple \((\beta_0, \beta_1, \sigma^2)\):

\[\xi(\beta, \sigma^2) = \xi(\beta|\sigma^2)\xi(\sigma^2)=N(\mu_{\beta}, \sigma^2 \Sigma_{\beta})\times IG(\alpha_0, \gamma_0)\]

\[Apriori = f(\beta_0, \beta_1, \sigma^2)=Normal(\beta_0,\beta_1 |b0,B0)\times GammaInv(sigma^2|c0,d0)\]

La cuál es una distribución que esta en tres dimensiones determinada por los tres parámetros que la conforman.



Extracción de la muestra

Se realiza una búsqueda en páginas de internet en donde se realizan ventas de carros de segunda (usados) en donde cada dueño coloca el respectivo precio de oferta que considera adecuado para su automóvil, se extrae una muestra de precios del Mazda 3 modelo 2012 y modelo 2016, cada una de las muestras son de tamaño 15 y son presentadas a continuación:

Muestra extraida a partir de internet
Año Precio
2012 34800000
2012 33800000
2012 33300000
2012 38000000
2012 38900000
2012 33000000
2012 32900000
2012 34000000
2012 37000000
2012 36500000
2012 29900000
2012 32500000
2012 30000000
2012 33200000
2012 34400000
2016 56900000
2016 45700000
2016 53450000
2016 48500000
2016 52900000
2016 54500000
2016 51500000
2016 53490000
2016 53800000
2016 51000000
2016 54000000
2016 57900000
2016 54500000
2016 54900000
2016 45200000


Análisis descriptivo de la muestra

Promedio de los precios de oferta obtenidos mediante las muestras extraidas a partir de internet tanto para el modelo 2012 y modelo 2016

Promedio en millones de pesos de los precios de oferta extraidos de la muestra de internet
Promedio modelo 2012 Promedio modelo 2016
34.14667 52.54933
  • El precio de oferta promedio de un mazda 3 modelo 2012 dado por la muestra es de 34 millones aproximadamente el cual comparado con el precio promedio dado por el experto, lo supera en 3 millones (el del experto era de aproximadamente 31 millones) los cuales no difieren mucho.

  • El precio de oferta promedio de un mazda 3 modelo 2016 dado por la muestra es de 52.5 millones aproximadamente el cual comparado con el precio promedio dado por el experto, lo supera en 5.5 millones (el del experto era de aproximadamente 47 millones) los cuales no difieren pero no tanto.


Desviación estándar de los precios de oferta obtenidos mediante las muestras extraídas a partir de internet tanto para el modelo 2012 y modelo 2016

Desviacion en millones de pesos de los precios de oferta extraidos de la muestra de internet
Desviacion modelo 2012 desviacion modelo 2016
2.593637 3.654802
  • La desviación estándar de los precios de oferta para el año 2012 según la muestra es de aproximadamente 2.6 millones de pesos, la cual comparada con la desviación dada por el experto es menor por 4 millones (la del experto es de aproximadamente 6.6 millones) lo que indica que la muestra es más precisa o menos dispersa que las estimaciones dadas por el experto.

  • La desviación estándar de los precios de oferta para el año 2016 según la muestra es de aproximadamente 3.7 millones de pesos, la cual comparada con la desviación dada por el experto es menor por 5.3 millones (la del experto es de aproximadamente 9 millones) lo que indica que la muestra es más precisa o menos dispersa que las estimaciones dadas por el experto.

  • En general las estimaciones de la muestra son más precisa o menos dispersas que las dadas por el experto aunque se considera que ambas dispersiones no son grandes.

  • Hay mayor dispersión en los precios de oferta del modelo 2016 que del modelo 2012.


Cuantiles de los precios de oferta obtenidos mediante las muestras extraidas a partir de internet tanto para el modelo 2012 y modelo 2016

Cuantil de los precios de oferta extraidos de la muestra de internet
Cuantil modelo 2012 Cuantil modelo 2016
Min. :29900000 Min. :45200000
1st Qu.:32950000 1st Qu.:51250000
Median :33800000 Median :53490000
Mean :34146667 Mean :52549333
3rd Qu.:35650000 3rd Qu.:54500000
Max. :38900000 Max. :57900000
  • Para los precios de oferta del modelo 2012 extraido mediante la muestra se tiene que:

    • el precio minimo es de 29.9 millones
    • el precio maximo es de 39.9 millones
    • el 50% tiene un precio inferior a 33.8 millones
  • Para los precios de oferta del modelo 2016 extraido mediante la muestra se tiene que:

    • el precio minimo es de 45.2 millones
    • el precio maximo es de 57.9 millones
    • el 50% tiene un precio inferior a 53.49 millones


Distribución de los precios de oferta para el mazda 3 modelo 2012 y 2016 extraido a partir de la muestra de internet

  • La mayor frecuencia de precios de oferta modelo 2012 está entre los 32 y 34 millones.

  • La mayor frecuencia de precios de oferta modelo 2016 está entre los 52 y 54 millones.

  • Se observa una falta de precios de oferta entre los 30 y 32 millones para el modelo 2012.

  • Se observa una falta de precios de oferta entre los 46 y 48 millones para el modelo 2016.

  • La distribución de los precios de oferta para el modelo 2012 parecen ser más simétricos que los del modelo 2016.

  • Los precios de oferta de ambos modelos de Mazda 3 no se traslapan.


Modelo de regresión asociado a la muestra extraida de internet:

  • Se observa una relación positiva entre el precio de oferta y el año, el cual era de esperarse

  • La tasa de cambio del precio de oferta respecto al año es de aproximadamente 4.6 millones, es decir, se espera que al aumentar el modelo del mazda 3 en un año, el precio promedio deberia aumentar 4.6 millones aproximadamente.


Construcción del modelo bayesiano

Este hace uso de la distribución apriori y de la muestra de internet para la contrucción del modelo de regresión lineal simple bayesiano o distribución posteriori.

Para el ajuste, se hace uso de la función del R llamada MCMCregress del paquete MCMCpack

require(MCMCpack)
modelo <- MCMCregress(Precio~Año, data=muestra, b0=media, B0=precision, c0=alfa, c1=beta)

Modelo de regresión lineal bayesiano

\[Precio = -8088 + 4.035 * Año\]


A continuación se realiza el mismo análisis de los parámetros obtenidos mediante la distribución posterior:

Tabla de parámetros estimados dados por la distribución posterior

Parametros de modelo de regresión lineal simple obtenidos via MCMC
Beta 0 Beta 1 Varianza
-9003.649 4.489977 9.395701e+14
-7573.817 3.780476 1.401595e+15
-9398.087 4.686910 2.061355e+15
-7084.347 3.536185 1.530984e+15
-6846.590 3.416809 1.357419e+15
-8417.749 4.197913 1.343294e+15
-6574.437 3.284408 1.404592e+15
-6110.437 3.052789 1.357347e+15
-7425.474 3.706869 1.726991e+15
-8424.879 4.203546 1.205802e+15
-7524.798 3.754940 1.954948e+15
-9502.613 4.737112 1.148335e+15
-7460.170 3.723588 9.328620e+14
-8824.160 4.400897 9.751341e+14
-7188.712 3.588485 1.655170e+15
-9635.984 4.803935 1.076134e+15
-5503.194 2.751901 9.272745e+14
-11168.654 5.564756 1.253457e+15
-8335.146 4.157067 1.121108e+15
-9767.215 4.869075 1.416416e+15
-8988.378 4.483271 1.270869e+15
-5306.765 2.653853 1.870654e+15
-8884.351 4.431081 1.470237e+15
-5947.690 2.972807 1.244367e+15
-7287.922 3.637432 1.197169e+15
-8221.257 4.101562 1.308283e+15
-10135.681 5.051192 1.792229e+15
-8888.034 4.432611 1.103267e+15
-6648.429 3.321555 1.679453e+15
-9141.180 4.557960 1.273381e+15
-7932.533 3.959077 1.689187e+15
-9060.570 4.518205 1.401014e+15
-8568.966 4.275108 1.387143e+15
-8719.271 4.349347 1.040461e+15
-8215.196 4.098709 9.120683e+14
-8852.081 4.415735 9.714089e+14
-7910.141 3.947028 1.405812e+15
-7437.325 3.713041 1.219299e+15
-7069.639 3.530364 1.444972e+15
-9713.975 4.843467 1.201406e+15
-8378.939 4.179475 1.110526e+15
-8130.338 4.056217 1.623753e+15
-6836.483 3.413303 1.446782e+15
-11132.332 5.546160 1.564094e+15
-7485.524 3.736095 1.613925e+15
-8916.105 4.446306 1.646007e+15
-8350.749 4.166035 1.524701e+15
-6073.524 3.034879 1.325119e+15
-7284.288 3.636527 1.225672e+15
-7581.793 3.785229 1.367098e+15
-5112.750 2.558468 1.081249e+15
-7080.361 3.535285 9.983217e+14
-6275.406 3.134588 1.660549e+15
-9756.295 4.863913 1.674470e+15
-7559.130 3.773577 1.454622e+15
-9356.638 4.665873 1.431216e+15
-8508.967 4.244471 1.111632e+15
-7791.605 3.889677 1.051809e+15
-8392.825 4.187304 1.274848e+15
-6949.146 3.468967 1.413425e+15
-8467.015 4.224194 1.420557e+15
-8445.760 4.215031 1.573177e+15
-6799.025 3.395331 1.199253e+15
-6387.041 3.188928 1.345397e+15
-7090.373 3.539984 1.442782e+15
-7134.954 3.560999 1.393325e+15
-10400.777 5.182959 1.490959e+15
-8734.713 4.356532 1.247367e+15
-7603.456 3.794408 1.401564e+15
-7965.012 3.974720 1.420448e+15
-6138.731 3.067223 1.061272e+15
-11132.073 5.545741 1.274505e+15
-7358.297 3.673778 1.241094e+15
-9212.982 4.594263 1.447527e+15
-7094.790 3.542408 1.244625e+15
-11230.769 5.595811 1.244068e+15
-10973.234 5.468668 1.870550e+15
-8463.560 4.221263 1.094338e+15
-8124.598 4.052502 1.392811e+15
-6965.405 3.478629 1.392654e+15
-5672.311 2.834782 1.123813e+15
-7505.806 3.746228 1.289697e+15
-7867.832 3.926493 1.506259e+15
-6519.273 3.257449 1.488242e+15
-9141.753 4.559099 9.565496e+14
-5894.966 2.946882 9.676949e+14
-8561.622 4.271081 1.346948e+15
-6738.982 3.365835 1.295728e+15
-6290.026 3.141528 1.236926e+15
-8998.086 4.486524 1.361887e+15
-9393.892 4.684291 9.091655e+14
-9593.312 4.783276 1.868620e+15
-7226.151 3.607070 1.127927e+15
-6621.987 3.308241 1.202385e+15
-8155.684 4.069069 9.662710e+14
-7571.626 3.778377 1.531502e+15
-9914.919 4.942894 9.651560e+14
-9277.424 4.627994 1.667046e+15
-7552.639 3.769101 7.817679e+14
-9014.963 4.496154 1.401772e+15
-9995.357 4.982627 1.218838e+15
-7659.379 3.822701 8.531575e+14
-7453.621 3.719847 2.416837e+15
-8338.232 4.159842 1.492247e+15
-5789.114 2.892658 1.291280e+15
-9369.128 4.670694 1.408126e+15
-7113.050 3.551171 1.806858e+15
-7959.106 3.971459 1.457050e+15
-6532.665 3.263579 7.887135e+14
-6871.241 3.432165 1.022579e+15
-9027.633 4.501600 1.717470e+15
-6757.420 3.374009 1.355360e+15
-7250.923 3.618749 1.353250e+15
-6581.342 3.287102 9.891264e+14
-6797.805 3.395937 1.134462e+15
-7997.545 3.990682 1.199544e+15
-10546.157 5.256339 1.033106e+15
-7381.394 3.684041 1.172226e+15
-7872.614 3.928136 1.037514e+15
-9953.336 4.963197 1.118539e+15
-8986.517 4.481206 8.815486e+14
-6861.110 3.426172 1.054197e+15
-6316.053 3.155506 9.783287e+14
-7159.541 3.573354 1.200027e+15
-9227.966 4.602514 1.096085e+15
-5598.646 2.798908 1.258627e+15
-9837.032 4.904079 1.263454e+15
-6967.411 3.477811 1.438044e+15
-9149.987 4.561722 1.762033e+15
-8170.575 4.076790 1.229287e+15
-7446.664 3.715522 1.489445e+15
-7680.543 3.831542 1.125508e+15
-6873.774 3.433343 1.412429e+15
-8355.687 4.167982 1.353668e+15
-6895.092 3.441533 1.806285e+15
-8685.595 4.330866 1.650638e+15
-5624.827 2.812003 1.305283e+15
-7663.609 3.823225 1.800662e+15
-8984.098 4.479838 1.022511e+15
-10487.278 5.227917 1.450667e+15
-8313.708 4.147760 1.353500e+15
-8733.101 4.355895 1.195580e+15
-6776.986 3.385200 1.569687e+15
-7230.621 3.609649 1.540243e+15
-5590.617 2.795568 1.237996e+15
-6446.518 3.219550 1.519716e+15
-8359.302 4.169429 1.750950e+15
-6894.282 3.441544 9.906878e+14
-6653.054 3.322443 1.618799e+15
-10084.035 5.026519 1.387922e+15
-10214.860 5.091384 1.065845e+15
-7328.691 3.658794 1.223897e+15
-6710.528 3.350515 1.512637e+15
-8803.049 4.391768 1.137211e+15
-8442.560 4.211927 1.353346e+15
-9213.490 4.593564 1.269292e+15
-10079.555 5.024125 1.043538e+15
-4754.972 2.380900 1.419075e+15
-9318.705 4.647607 1.323758e+15
-8013.649 3.997702 1.484716e+15
-8218.237 4.100114 1.099527e+15
-9633.339 4.803184 1.308745e+15
-7799.908 3.892031 1.235444e+15
-9972.364 4.971333 1.140843e+15
-8460.879 4.220824 1.391962e+15
-7198.336 3.594114 1.032358e+15
-6298.198 3.146206 1.098807e+15
-10533.176 5.250081 1.298713e+15
-8495.466 4.236879 1.580165e+15
-7734.815 3.859692 1.242069e+15
-7757.597 3.870779 1.260868e+15
-8275.093 4.128700 1.356309e+15
-5218.624 2.610986 1.317422e+15
-8071.346 4.027133 1.560298e+15
-8998.044 4.487867 1.547312e+15
-9960.805 4.965159 1.354140e+15
-8130.090 4.055353 1.545731e+15
-7474.250 3.730052 1.799958e+15
-8391.160 4.186886 2.182656e+15
-8280.558 4.130471 1.097235e+15
-11236.477 5.599765 9.844558e+14
-7860.617 3.922468 1.198112e+15
-7648.103 3.816459 1.020217e+15
-11441.590 5.700968 9.704948e+14
-7727.011 3.856988 1.006042e+15
-9517.175 4.743616 1.865290e+15
-6464.588 3.229496 1.713909e+15
-10349.587 5.160181 9.688495e+14
-5891.259 2.945029 1.217714e+15
-7889.813 3.936035 1.022397e+15
-10497.030 5.233735 1.382491e+15
-9254.871 4.614314 1.404086e+15
-8737.164 4.356861 1.465972e+15
-8835.274 4.406674 1.121639e+15
-8937.920 4.457673 1.313033e+15
-8757.968 4.368354 1.773370e+15
-9523.950 4.750141 1.342791e+15
-7587.624 3.786690 1.598478e+15
-6247.696 3.121095 1.988236e+15
-7325.270 3.656303 1.583750e+15
-6643.231 3.317153 1.614826e+15
-8086.819 4.035576 7.571922e+14
-8509.884 4.244879 1.366966e+15
-6929.662 3.460070 1.143636e+15
-9158.337 4.566717 1.425897e+15
-6789.971 3.391195 1.027198e+15
-10297.578 5.131856 1.540860e+15
-6915.326 3.452521 1.220854e+15
-7827.233 3.905681 1.090897e+15
-8352.011 4.166744 9.225914e+14
-7374.107 3.680759 1.102443e+15
-8791.932 4.384494 8.350908e+14
-9412.100 4.693997 8.726656e+14
-9018.129 4.497428 1.708920e+15
-9647.841 4.810067 9.507048e+14
-10048.988 5.008800 1.333942e+15
-9711.940 4.841435 1.420701e+15
-8188.894 4.085136 1.378327e+15
-8123.323 4.052195 1.333323e+15
-8266.718 4.123852 1.234716e+15
-9483.449 4.728633 1.793031e+15
-7331.751 3.660543 1.300195e+15
-5381.954 2.691269 1.330784e+15
-8611.621 4.295954 1.629619e+15
-8429.881 4.205538 1.327433e+15
-7260.061 3.624466 9.472981e+14
-7247.105 3.617706 1.347078e+15
-8715.490 4.347299 1.137286e+15
-5657.157 2.828664 1.211029e+15
-8247.535 4.113364 8.584378e+14
-9224.140 4.599000 9.114734e+14
-8446.451 4.213195 1.911767e+15
-6582.965 3.288294 1.169735e+15
-10843.791 5.403522 1.622968e+15
-6038.508 3.016468 1.387843e+15
-9772.160 4.872417 1.037659e+15
-9001.832 4.489401 1.126747e+15
-6064.333 3.028453 1.035202e+15
-8366.354 4.173510 1.313717e+15
-7934.327 3.959011 7.861176e+14
-9115.333 4.545896 1.526840e+15
-7012.746 3.503555 1.326995e+15
-7814.753 3.899357 1.066899e+15
-8569.340 4.274002 1.433296e+15
-9656.726 4.814298 1.727056e+15
-6057.522 3.026629 1.103309e+15
-9161.606 4.568916 1.250575e+15
-10170.702 5.070067 1.477807e+15
-7143.262 3.566324 1.893544e+15
-8304.458 4.141960 1.201280e+15
-9613.183 4.793562 1.371560e+15
-8008.307 3.994966 8.715920e+14
-9226.812 4.600621 1.432575e+15
-9062.957 4.519002 1.292153e+15
-8854.598 4.414775 2.437868e+15
-8360.949 4.169891 1.034120e+15
-6653.100 3.322050 1.146102e+15
-5867.881 2.932847 1.451047e+15
-7540.681 3.763342 1.149022e+15
-7722.801 3.854072 1.351183e+15
-7406.614 3.698414 1.018197e+15
-7977.512 3.980625 1.115739e+15
-7699.074 3.842500 1.486360e+15
-5724.854 2.861044 1.454282e+15
-9197.531 4.586056 1.076326e+15
-6676.365 3.333382 1.469648e+15
-9088.266 4.531675 1.320331e+15
-6544.032 3.269447 1.144190e+15
-7426.580 3.707063 1.264598e+15
-9624.153 4.797604 1.453691e+15
-7838.120 3.911969 1.125511e+15
-6643.805 3.318044 1.141740e+15
-9046.919 4.510605 1.938691e+15
-8295.988 4.137293 1.438627e+15
-6969.482 3.480451 1.412235e+15
-12741.486 6.346337 1.329666e+15
-9846.706 4.908313 1.706635e+15
-5740.086 2.868095 1.434068e+15
-8029.381 4.006700 1.246902e+15
-10439.685 5.204531 1.311580e+15
-9917.099 4.944445 9.543003e+14
-6199.826 3.096654 1.328651e+15
-9278.802 4.625755 1.083806e+15
-8273.769 4.127971 1.057745e+15
-6816.544 3.404085 1.695649e+15
-6787.700 3.389180 1.191309e+15
-5684.490 2.841570 1.868318e+15
-9256.314 4.616029 9.553919e+14
-7376.345 3.682029 1.449024e+15
-8153.806 4.067864 1.432860e+15
-7976.052 3.980809 1.067951e+15
-7578.831 3.782659 1.071224e+15
-10676.657 5.321365 1.191969e+15
-8054.083 4.018614 1.192356e+15
-7795.617 3.889955 9.954364e+14
-8819.982 4.399104 1.179680e+15
-6481.966 3.238280 1.312155e+15
-7074.115 3.530146 1.449321e+15
-8620.716 4.299953 1.597274e+15
-10093.719 5.031262 1.048111e+15
-9038.547 4.506597 1.231959e+15
-7172.319 3.581021 1.414329e+15
-7564.313 3.776128 1.911735e+15
-8731.420 4.355209 1.660114e+15
-8306.643 4.143981 1.480675e+15
-6394.130 3.193464 1.248601e+15
-9148.180 4.561899 9.640315e+14
-6061.155 3.028452 1.914019e+15
-8446.529 4.212744 1.282662e+15
-8913.331 4.444921 1.405233e+15
-10047.764 5.009000 2.510668e+15
-6714.482 3.354444 1.505181e+15
-8857.569 4.417276 1.241311e+15
-9267.933 4.622205 1.318084e+15
-7745.893 3.866613 8.932898e+14
-7716.044 3.850267 1.459493e+15
-7815.133 3.898918 1.223251e+15
-6972.336 3.481325 1.221793e+15
-12471.281 6.212012 1.055948e+15
-7814.506 3.898981 1.686786e+15
-7830.962 3.908792 9.862178e+14
-8387.748 4.183465 9.878210e+14
-8171.586 4.077277 1.324467e+15
-8650.526 4.313785 1.444242e+15
-6390.402 3.191332 1.221500e+15
-9786.376 4.878666 1.394770e+15
-7594.647 3.790247 1.254138e+15
-8322.639 4.152328 1.216050e+15
-9015.079 4.495615 1.098085e+15
-7397.760 3.692126 1.718711e+15
-6844.160 3.418066 1.167990e+15
-8249.839 4.114635 1.184077e+15
-8604.589 4.291373 9.650534e+14
-6224.868 3.108683 1.002669e+15
-8728.328 4.353256 1.441175e+15
-5666.204 2.833745 1.533117e+15
-6027.204 3.012662 1.616434e+15
-8433.847 4.207063 1.475021e+15
-8988.933 4.482978 1.403343e+15
-8315.430 4.147610 1.152425e+15
-8343.759 4.162271 1.020906e+15
-7720.592 3.853576 1.063114e+15
-5954.375 2.975583 8.740024e+14
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-9735.961 4.853048 1.405892e+15


Gráfica de la distribución de beta 0


Gráfica de la distribución de beta 1


Gráfica de la distribución de la Varianza


Gráficos comparativos de las distribuciones de los parámetros del modelo de regresión lineal simple dado por el experto y el obtenido mediante el análisis bayesiano

Gráfica de la distribución de los \(\beta\)

  • Mediante los gráficos se puede notar la gran similaridad entre las estimaciones de los parámetros de los modelos de regresión lineal simple, dado por el experto como distribución apriori y el cálculado como distribución posteriori.



Parámetros de la distribución posteriori

Media de los \(\beta\)

\[b1=\hat{\mu}_\beta= \begin{bmatrix} -8088.0426319 \\ 4.0353089 \\ \end{bmatrix}\]

La tasa de cambio del precio de oferta de un mazda 3 aumenta aproximadamente 4 millones por cada año que aumenta el modelo del carro.

Ejemplo: Se espera que un carro que sea del año 2015 tenga un precio de aproximadamente 43 millones de pesos colombianos:

\[Precio = -8088.042632+ 4.035309 \times 2015 = 43.105 \approx 43~millones\]


Matriz de varianzas y covarianzas inversa o matriz de precisión asociada a los \(\beta\)

\[B1=\hat{\Sigma}^{-1}_\beta= \begin{bmatrix} 0.5097499 & 1026.3433281\\ 1026.3433281 & 2.0664675\times 10^{6}\\ \end{bmatrix}\]


Estimación parametros Gamma Inversa como apriori para \(\sigma^2\)

Parámetro de forma

\[c1=\hat{\alpha}_1 = 22.6470272\]

Parámetro de escala

\[d1=\hat{\gamma}_1 = 2.9561259\times 10^{16}\]


Comparación de los parámetros de la distribución apriori con la distribución posteriori

Parametros del modelo de regresión lineal Mediante la distribución apriori y la distribución posteriori
ß0 ß1 Var(ß0) Var(ß1) Cov(ß0, ß1) c (forma) d (escala)
Apriori -8104.096 4.043284 2215188 0.5464287 -1100.200 15.41722 9.098376e+02
Posteriori -8088.043 4.035309 2210776 0.5453474 -1098.016 22.64703 2.956126e+16


Todos los parámetros presentados en la tabla anterior fueron los calculados para la aproximación de la distribución apriori y la distribución posterior, la idea es comparar la gran similaridad que hay entre estos, indicando que la información del experto es acertada respecto a la realidad de los precios de oferta del mazda 3 sedán.

Conclusión: En base al resultado del promedio del \(\beta_0\) y en especial del \(\beta_1\) que es la tasa de cambio del precio de oferta de los mazda 3 dado el año hallado a partir de la distribución dada por el experto (distribución apriori) y a partir de la obtenida mediante la muestra y la distribución apriori (distribución posteriori) se ve la gran similaridad entre estas, en ambas la tasa de cambio del precio de oferta es de aproximadamente 4 millones, lo que denota que la estimación de los precios de oferta dados por el experto son demasiado similares a los extraidas en la muestra de internet, lo que indica que el conocimiento del experto da confiabilidad; realmente el cambio se ve en es la varianza que se estima en los modelos de regresión mediante la información dada por el experto y la extraida de internet y esto se nota en las diferencias de los parámetros de escala y forma.


Gráfico de la distribución conjunta entre \(\beta_0\) y \(\beta_1\)

Densidad de tipo no parámetrica: como es de esperarse, se parece a los contornos proveniente de una normal bivariada.

Conclusiones y Recomendaciones

  • Se logra obtener una buena estimacicón de un modelo del precio de oferta de un mazda 3 a tráves de los años y con todo el análisis se destaca que se puede construir un buen modelo desde el conocimiento de un experto en el tema y la muestra nos permitio corroborar esto.

  • Los modelos bayesianos son de gran utilidad ya que nos permiten valorar tanto el conocimiento de un experto en el tema como la muestra y en el caso que estos difieran, crear un balance entre estos.

  • El proceso de elicitación es una tarea la cual requiere una buena comunicación con el experto, ya que este se debe sentir cómodo con las preguntas que se le realizan, debe comprender lo importante que es para la investigación y que de verdad exprese su conocimiento o perspectiva frente al tema que se está estudiando.

  • Es de suma importancia después de un tiempo prudente preguntarle al experto si sigue teniendo la misma perspectiva o la ha cambiado y hacer un registro de ello, de tal manera que las estimaciones de verdad reflejen el pensamiento y conocimiento del experto.

  • Es muy recomendable realizar el proceso de elicitación ficticia ya que este permite tener una preparación de cuál es la comunicación más acertada que se debe tener con el experto.

  • Algo muy positivo a resaltar de este estudio es que el experto genero una gran seguridad en sus estimaciones, realmente notamos su gran conocimiento en el tema, por lo tanto se concluye que el proceso de elicitación fue exitoso.

  • Una de las dificultades es buscar al experto, ya que este problema bajo estudio requeria un experto en la compra y venta de carros de segunda y este oficio particularmente no es común encontrar personas que lo ejerzan, además de que es un poco incomodo pedir tanta disponibilidad de tiempo por parte del experto.

  • El proceso de elicitación es una muy buena herramienta para sacar estimaciones de problemas de estudio que mediante otras técnicas generan gran dificultad y además de ello son costosos, porque el proceso de elicitación no requiere muchos datos y además valora a expertos en el tema, lo cual debería ser más acertado.

  • Una técnica utilizada en este estudio y que es de suma utilidad son las simulaciones ya que estos nos permitieron obtener unas buenas distribuciones dando peso respecto a la experiencia o conocimiento que el experto tenia frente al tema.



Referencias

  • Flórez Rivera, A. (2014). ELICITACIÓN DE UNA DISTRIBUCIÓN SUBJETIVA DEL VECTOR DE PARÁMETROS PI DE LA DISTRIBUCIÓN MULTINOMIAL (Magister en Estadística). Universidad Nacional de Colombia.

  • Garthwaite P., Kadene J. y O’Hagan A., 2005, Statistical Methods for Eliciting Probability Distribu-tions,Journal of the American Statistical Association,Vol. 100, 680-700, No.470.

  • James, A., Choy, S. L. & Mengersen, K. (2010), ‘Elicitator: An expert elicitation tool for regression in ecology’, Environmental Modelling & Software 25, 129–145.

  • Kadane J., Wolfson L., 1998, Experiencies in Elicitation,The Statistician,Vol. 47, 3-19, No. 1.

  • O’Hagan, A. (2019), ‘Expert knowledge elicitation: Subjective but scientific’, The American Statistician 73(sup1), 69–81.

  • Seynaeve, D., Varewyck, M. & Verbeke, T. (2019), ‘Extension of the montecarlo web application and expert knowledge elicitation web application’, EFSA Supporting Publications 16(6), 1630E.

  • Van Lenthe J., 1993, A blueprint of ELI: A new method for eliciting subjective probability distributions,Behavior Research Methods, Instruments, & Computers,Vol 25, 425-433, No. 4.



Códigos de R utilizados

Códigos para hacer las plantillas de elicitación

  • Plantilla 1:

Año 2012

library(ggplot2)
x <- seq(0, 100000, by=1000)
y <- seq(0, 100, by=1)
datos <- data.frame(x,y)
par(pty="s")
ggplot(datos, aes(x,y))+ 
  scale_y_continuous(breaks=c(0,5,15,20,35,50,60,75,90,95,100), labels = c("Totalmente imposible", "Me parece muy improbable", "Me parece un poco improbable", "No me genera seguridad", "Es más bien algo incierto", "Ni acuerdo ni en contra(50-50)", "Pudiera ser, pero...", "Me parece algo posible", "Me parece demasiado viable", "Estoy casi seguro", "Absolutamente seguro"), name=" ") +
  scale_x_continuous(breaks=seq(0, 150, 5), name=" ")+
  theme(axis.text.x = element_text(angle = 90, vjust = 0.5, hjust=1))+
  geom_vline(xintercept=seq(0, 150, 5), color="gray")+
  geom_hline(yintercept=c(0,5,15,20,35,50,60,75,90,95,100), color="gray")+
  ggtitle ("Precio de un mazda 3 modelo 2012 en millones de pesos")+
  theme(plot.title = element_text(hjust = 0.5))

  • Plantilla 2:

Año 2016

library(ggplot2)
x <- seq(0, 100000, by=1000)
y <- seq(0, 100, by=1)
datos <- data.frame(x,y)
par(pty="s")
ggplot(datos, aes(x,y))+ 
  scale_y_continuous(breaks=c(0,5,15,20,35,50,60,75,90,95,100), labels = c("Totalmente imposible", "Me parece muy improbable", "Me parece un poco improbable", "No me genera seguridad", "Es más bien algo incierto", "Ni acuerdo ni en contra(50-50)", "Pudiera ser, pero...", "Me parece algo posible", "Me parece demasiado viable", "Estoy casi seguro", "Absolutamente seguro"), name=" ") +
  scale_x_continuous(breaks=seq(0, 150, 5), name=" ")+
  theme(axis.text.x = element_text(angle = 90, vjust = 0.5, hjust=1))+
  geom_vline(xintercept=seq(0, 150, 5), color="gray")+
  geom_hline(yintercept=c(0,5,15,20,35,50,60,75,90,95,100), color="gray")+
  ggtitle ("Precio de un mazda 3 modelo 2016 en millones de pesos")+
  theme(plot.title = element_text(hjust = 0.5))

Lectura del conjunto de datos de las estimaciones del experto:

# Lectura de la base de datos
library(readxl)
Datos_experto <- read_excel("Datos_experto.xlsx")


Codigo que imprime el conjunto de datos

library(kableExtra)
kable(Datos_experto, caption = "Datos de las elicitaciones sobre el sobre los precios de oferta de un mazda 3 modelo 2012 y 2016") %>%
  kable_paper() %>%
  scroll_box(width = "100%", height = "200px")
Datos de las elicitaciones sobre el sobre los precios de oferta de un mazda 3 modelo 2012 y 2016
Precio modelo_2012 modelo_2016
0 0 0
5 0 0
10 0 0
15 15 0
20 20 0
25 60 15
30 95 20
35 100 35
40 50 75
45 5 95
50 0 100
55 0 90
60 0 60
65 0 5
70 0 0
75 0 0
80 0 0
85 0 0
90 0 0
95 0 0
100 0 0
105 0 0
110 0 0
115 0 0
120 0 0
125 0 0
130 0 0
135 0 0
140 0 0
145 0 0
150 0 0


Gráfico de la distribución del precio Mazda 3 modelo 2012 dado por el experto

plot(Datos_experto$Precio, Datos_experto$modelo_2012, type='l',ylab='Densidad',xlab='Precio del Mazda 3 en millones de pesos', pch=19, main="Distribución del precio Mazda 3 modelo 2012", lwd=2, col = "deepskyblue3")
grid()

Calculo del promedio y varianza de la distribución del precio Mazda 3 modelo 2012 dado por el experto

media_2012 <- sum(Datos_experto$Precio*Datos_experto$modelo_2012)/sum(Datos_experto$modelo_2012)

var_2012 <- (sum(((Datos_experto$Precio-media_2012)^2)*Datos_experto$modelo_2012))/sum(Datos_experto$modelo_2012)

sd_2012 <- sqrt(var_2012)

df_2012 <- data.frame(media = media_2012, varianza = var_2012, desviacion = sd_2012)

Codigo que presenta la tabla con la media, la varianza y desviación (2012):

kable(df_2012, row.names = F, caption = "Medidas de resumen de la distribucón del precio de oferta mazda 3 modelo 2012") %>%
  kable_paper("striped", full_width = F) %>%
  row_spec(0, bold = T, color = "white", background = "#039794")
Medidas de resumen de la distribucón del precio de oferta mazda 3 modelo 2012
media varianza desviacion
31.01449 43.89834 6.625582

Gráfico de la distribución del precio Mazda 3 modelo 2016 dado por el experto

plot(Datos_experto$Precio, Datos_experto$modelo_2016, type='l',ylab='Densidad',xlab='Precio del Mazda 3 en millones de pesos', pch=19, col="firebrick", main="Distribución del precio Mazda 3 modelo 2016", lwd=2)
grid()


Calculo del promedio y varianza de la distribución del precio Mazda 3 modelo 2016 dado por el experto

media_2016 <- sum(Datos_experto$Precio*Datos_experto$modelo_2016)/sum(Datos_experto$modelo_2016)

var_2016 <- (sum(((Datos_experto$Precio-media_2016)^2)*Datos_experto$modelo_2016))/sum(Datos_experto$modelo_2016)

sd_2016 <- sqrt(var_2016)

df_2016 <- data.frame(media = media_2016, varianza = var_2016, desviacion = sd_2016)

Codigo que presenta la tabla con la media, la varianza y desviación (2016):

kable(df_2016, row.names = F, caption = "Medidas de resumen de la distribucón del precio de oferta mazda 3 modelo 2016") %>%
  kable_paper("striped", full_width = F) %>%
  row_spec(0, bold = T, color = "white", background = "#039794")
Medidas de resumen de la distribucón del precio de oferta mazda 3 modelo 2016
media varianza desviacion
47.17172 81.89981 9.049851

Simulación mediante la distribución normal de la muestra de tamaño 15 de la información dada por el experto para el año 2012

set.seed(2021)
muestra_2012 <- rnorm(n=15,mean = media_2012, sd=sd_2012)

Tabla de la muestra para el modelo 2012:

df_muestra_2012 <- data.frame(muestra_2012)

kable(df_muestra_2012, row.names = F, caption = "muestra del precio de oferta para un mazda 3 modelo 2012") %>%
  kable_paper("striped", full_width = F) %>%
  row_spec(0, bold = T, color = "white", background = "#039794")
muestra del precio de oferta para un mazda 3 modelo 2012
muestra_2012
30.20312
34.67484
33.32450
33.39727
36.96462
18.27635
32.74870
37.08065
31.10574
42.47651
23.84426
29.20687
32.22032
41.00946
41.64504

Simulación mediante la distribución normal de la muestra de tamaño 15 de la información dada por el experto para el año 2016

set.seed(2021)
muestra_2016 <- rnorm(n=15,mean = media_2016, sd=sd_2016)

Tabla de la muestra para el modelo 2016:

df_muestra_2016 <- data.frame(muestra_2016)

kable(df_muestra_2016, row.names = F, caption = "muestra del precio de oferta para un mazda 3 modelo 2016") %>%
  kable_paper("striped", full_width = F) %>%
  row_spec(0, bold = T, color = "white", background = "#039794")
muestra del precio de oferta para un mazda 3 modelo 2016
muestra_2016
46.06347
52.17137
50.32694
50.42634
55.29897
29.77275
49.54046
55.45746
47.29635
62.82763
37.37792
44.70269
48.81875
60.82380
61.69193

Conjunto de datos utilizado para el ajuste del modelo de regresión lineal simple

df_muestra1 <- data.frame(Precio=c(muestra_2012, muestra_2016), Año = c(rep(2012, 15), rep(2016, 15)))

kable(df_muestra1, row.names = F, caption = "Conjunto de datos para el ajuste del modelo de regresión lineal simple") %>%
  kable_paper() %>%
  row_spec(0, bold = T, color = "white", background = "#039794")  %>%
  scroll_box(width = "100%", height = "200px")
Conjunto de datos para el ajuste del modelo de regresión lineal simple
Precio Año
30.20312 2012
34.67484 2012
33.32450 2012
33.39727 2012
36.96462 2012
18.27635 2012
32.74870 2012
37.08065 2012
31.10574 2012
42.47651 2012
23.84426 2012
29.20687 2012
32.22032 2012
41.00946 2012
41.64504 2012
46.06347 2016
52.17137 2016
50.32694 2016
50.42634 2016
55.29897 2016
29.77275 2016
49.54046 2016
55.45746 2016
47.29635 2016
62.82763 2016
37.37792 2016
44.70269 2016
48.81875 2016
60.82380 2016
61.69193 2016


Ajuste del modelo y extracción de los parámetros de dicho modelo

modelo1 <- lm(Precio~Año, data=df_muestra1)
beta_0 <- round(coef(modelo1)[1],2)
beta_1 <- round(coef(modelo1)[2],2)
sigma_2 <- round(summary(modelo1)$sigma^2,2)

Simulación de 1000 muestras para el ajuste de 1000 modelos de regresión lineal simple e inclusión de los parámetros de estos a un data.frame

df_parametros <- data.frame(beta_0 = beta_0 , beta_1 = beta_1, sigma_2 = sigma_2)

for(i in 2:1000){
  set.seed(i)
  muestra_2012 <- rnorm(n=15,mean = media_2012, sd=sd_2012)
  muestra_2016 <- rnorm(n=15,mean = media_2016, sd=sd_2016)
  
  
  df_muestras <- data.frame(Precio=c(muestra_2012, muestra_2016), Año = c(rep(2012, 15), rep(2016, 15)))
  
  modelo <- lm(Precio~Año, data=df_muestras)
  beta_0 <- coef(modelo)[1]
  beta_1 <- coef(modelo)[2]
  sigma_2 <- summary(modelo)$sigma^2
  
  parametros <- c(beta_0, beta_1, sigma_2)
  
  df_parametros <- rbind(df_parametros, parametros)
}


row.names(df_parametros) <- NULL

Tabla que muestra los parametros de los 1000 modelos simulados

kable(df_parametros, col.names = c("Beta 0", "Beta 1", "Varianza"), caption = "Parametros estimados del modelo de regresión lineal simple obtenidos mediante simulación",row.names = TRUE) %>%
  kable_paper() %>%
  row_spec(0, bold = T, color = "white", background = "#039794")  %>%
  scroll_box(width = "100%", height = "200px")
Parametros estimados del modelo de regresión lineal simple obtenidos mediante simulación
Beta 0 Beta 1 Varianza
1 -8498.290 4.240000 60.44000
2 -8146.807 4.065371 98.14351
3 -7476.933 3.730957 43.77865
4 -9048.830 4.514298 40.72046
5 -9604.835 4.788603 63.62979
6 -9234.590 4.605454 91.93241
7 -7165.986 3.578929 69.53618
8 -10214.267 5.090822 79.74797
9 -8502.324 4.241281 77.74772
10 -5777.947 2.886816 45.05361
11 -8482.591 4.230004 27.93390
12 -10751.193 5.357268 40.08125
13 -7350.702 3.669221 67.94396
14 -7570.780 3.780056 59.04032
15 -8412.659 4.197241 44.37681
16 -7938.847 3.962246 65.17597
17 -7752.910 3.870214 36.24543
18 -6484.543 3.238470 82.35601
19 -8489.331 4.235012 54.21811
20 -7760.198 3.871358 63.55216
21 -7500.184 3.743282 62.42215
22 -6477.829 3.235885 63.11590
23 -6855.108 3.423641 41.54930
24 -7874.492 3.928628 33.92463
25 -9956.048 4.962270 73.02609
26 -6064.236 3.030342 87.33414
27 -4799.472 2.401563 74.43245
28 -8356.366 4.167740 60.13863
29 -7933.972 3.959341 69.77777
30 -7353.044 3.669064 61.13202
31 -8390.083 4.185332 53.65573
32 -8473.244 4.227383 38.42261
33 -8041.376 4.012486 49.37960
34 -7165.247 3.576996 70.76369
35 -9921.430 4.947253 61.42012
36 -8375.608 4.178561 70.04031
37 -4646.656 2.325819 76.15473
38 -8959.680 4.467925 37.53567
39 -7604.697 3.794658 37.06543
40 -9212.867 4.593466 79.24261
41 -7830.192 3.908080 86.99910
42 -4899.224 2.452011 98.47515
43 -8416.452 4.197900 61.27316
44 -10796.837 5.380038 87.44929
45 -8184.609 4.083424 81.43494
46 -6723.262 3.357852 50.57561
47 -6614.085 3.302035 62.78259
48 -6817.825 3.405369 82.27707
49 -11165.203 5.564409 84.97364
50 -8683.197 4.330603 60.15625
51 -7843.674 3.913511 61.56295
52 -8635.446 4.307152 57.48628
53 -6761.102 3.376039 53.86938
54 -6157.964 3.077197 71.35556
55 -11532.236 5.745927 66.53827
56 -9577.131 4.775312 29.72334
57 -6738.134 3.365216 118.58189
58 -7415.754 3.700724 57.52779
59 -7417.039 3.702553 61.84103
60 -10094.485 5.032145 56.93344
61 -9062.454 4.518961 49.46485
62 -8671.263 4.324905 74.89774
63 -9892.118 4.931390 55.16549
64 -8092.623 4.036916 63.75478
65 -8325.875 4.152472 92.79434
66 -8152.985 4.067035 49.18039
67 -7548.610 3.766858 70.82496
68 -7813.319 3.899518 66.34186
69 -9644.368 4.807839 59.46880
70 -8366.951 4.173576 47.90514
71 -7637.551 3.810707 60.58568
72 -7882.638 3.934281 48.20614
73 -6569.479 3.282120 65.99821
74 -8203.671 4.092296 58.02824
75 -5943.085 2.970073 45.44702
76 -9421.712 4.697353 38.79468
77 -9879.815 4.926066 83.78435
78 -6508.246 3.249590 69.58023
79 -7632.250 3.807753 77.82312
80 -9761.744 4.866993 67.67445
81 -7972.803 3.978035 56.75635
82 -9712.374 4.841779 47.68130
83 -8776.066 4.377842 77.96339
84 -9169.506 4.572234 47.63192
85 -10328.576 5.146543 58.29563
86 -8598.090 4.288955 37.58212
87 -8718.604 4.347569 69.88261
88 -6590.740 3.291246 54.88899
89 -8901.364 4.438840 89.07555
90 -7218.435 3.604127 44.77588
91 -7013.324 3.501698 81.44666
92 -8453.813 4.216416 75.03181
93 -5778.575 2.889238 44.66231
94 -7035.391 3.512179 66.86176
95 -7599.994 3.792799 107.84001
96 -7101.737 3.545602 80.79481
97 -8734.323 4.356642 74.06261
98 -6122.139 3.058072 55.80562
99 -9669.043 4.819857 59.57323
100 -8007.330 3.995348 37.12288
101 -6338.678 3.166269 43.69189
102 -6470.677 3.233010 74.63437
103 -8848.829 4.413008 52.91198
104 -5013.365 2.508093 39.12714
105 -7575.259 3.780192 48.83134
106 -7812.826 3.898687 44.88883
107 -8608.668 4.293859 52.41756
108 -8763.843 4.371378 24.97829
109 -8717.100 4.348187 94.96428
110 -4967.328 2.486508 78.52592
111 -8610.256 4.293937 71.32772
112 -9419.599 4.697014 72.46407
113 -10380.756 5.174562 62.71510
114 -7761.803 3.872992 74.21247
115 -8808.543 4.393635 35.75707
116 -5877.387 2.937788 65.99828
117 -9744.353 4.858067 68.36542
118 -10902.520 5.433451 38.74215
119 -7745.646 3.864374 81.39332
120 -7043.071 3.516600 79.10126
121 -7788.405 3.886605 46.81731
122 -10435.950 5.201134 69.21378
123 -6464.709 3.228992 64.56724
124 -6273.713 3.134132 43.87666
125 -9225.504 4.600796 65.21560
126 -7374.509 3.680732 23.92395
127 -6990.059 3.489899 55.65291
128 -6458.252 3.226565 79.19090
129 -8453.075 4.216516 86.61451
130 -7501.240 3.743774 53.61143
131 -6303.854 3.148791 47.34454
132 -8030.818 4.007042 46.84533
133 -7435.279 3.711358 42.44457
134 -6693.186 3.343040 76.74683
135 -6289.311 3.141837 38.46759
136 -6271.575 3.132441 47.55089
137 -5239.065 2.620961 37.16388
138 -9233.085 4.603817 70.51099
139 -9130.339 4.552553 90.32251
140 -6965.335 3.479404 66.37155
141 -7972.800 3.978195 50.19975
142 -5966.526 2.982107 70.91071
143 -7153.545 3.572335 94.09376
144 -9158.229 4.565885 48.21642
145 -6273.862 3.135247 59.48275
146 -7759.553 3.870703 68.76489
147 -9632.158 4.802342 49.65314
148 -7936.757 3.960774 85.70607
149 -11086.542 5.523303 46.30638
150 -12009.520 5.983168 73.46615
151 -7668.308 3.826235 61.76394
152 -9050.725 4.513101 74.76239
153 -9118.164 4.546559 68.02239
154 -8457.417 4.218919 64.46328
155 -7718.189 3.851522 62.75363
156 -9796.655 4.884324 36.70290
157 -8071.059 4.028643 76.20290
158 -9000.055 4.487435 68.85268
159 -9183.060 4.578125 68.01358
160 -8280.698 4.131776 84.69136
161 -3625.326 1.819319 77.59432
162 -6188.388 3.090803 50.34476
163 -7653.658 3.819410 84.75952
164 -7233.852 3.611821 60.01559
165 -7714.465 3.849764 63.31647
166 -7517.097 3.752229 79.46888
167 -9377.798 4.675354 46.89501
168 -8981.661 4.480134 51.40116
169 -9727.764 4.850335 68.59005
170 -7415.710 3.702531 83.14698
171 -6008.789 3.002316 79.77852
172 -7200.680 3.595026 42.82150
173 -7603.117 3.796171 64.36749
174 -5703.352 2.852141 72.71089
175 -6650.574 3.322311 34.88805
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662 -7835.291 3.910049 52.45464
663 -6823.549 3.406728 63.25975
664 -5900.374 2.948642 37.64036
665 -7528.134 3.757585 73.77821
666 -6463.327 3.227518 84.85361
667 -7246.783 3.617703 59.15238
668 -6722.200 3.356484 62.58982
669 -7955.696 3.968536 81.97826
670 -6865.579 3.427585 77.93184
671 -9405.197 4.689466 73.61860
672 -8232.178 4.107145 44.18301
673 -6357.822 3.174496 100.05872
674 -8615.597 4.297523 108.52985
675 -7630.893 3.806675 60.92975
676 -4859.020 2.431550 33.36005
677 -5602.085 2.800720 70.85617
678 -7710.060 3.846727 56.54965
679 -8544.116 4.262094 50.68585
680 -6646.003 3.319667 96.52859
681 -9873.540 4.921146 56.22171
682 -10307.174 5.138533 51.81665
683 -10187.099 5.078392 87.35764
684 -5592.533 2.795532 83.86170
685 -9171.302 4.574202 46.92698
686 -7902.409 3.942153 83.04142
687 -7107.175 3.549403 61.52158
688 -7244.146 3.615430 35.01281
689 -9935.228 4.951858 66.74660
690 -7756.330 3.870455 84.27876
691 -9702.904 4.837221 86.49962
692 -10743.200 5.354041 48.75202
693 -8258.541 4.120194 48.82736
694 -6308.693 3.151825 37.16508
695 -7715.759 3.850507 44.23619
696 -12014.768 5.985943 70.17636
697 -8020.444 4.001722 92.55114
698 -5336.888 2.668709 63.42360
699 -9394.916 4.684610 55.76850
700 -9677.948 4.824695 46.36817
701 -7248.108 3.617519 73.85601
702 -9040.457 4.507947 55.40021
703 -8396.972 4.187533 39.03919
704 -9071.933 4.524641 81.55378
705 -8034.168 4.009341 59.60228
706 -6348.041 3.170895 87.27095
707 -9228.133 4.602245 64.63159
708 -6334.545 3.164368 76.61512
709 -10138.395 5.055258 66.79612
710 -7260.665 3.624416 50.36698
711 -10131.163 5.050509 51.82524
712 -6309.068 3.151131 65.08558
713 -9590.748 4.780843 83.67984
714 -7792.182 3.889539 67.69387
715 -7060.183 3.525372 56.43303
716 -6519.001 3.256166 57.56383
717 -6734.498 3.363167 48.43519
718 -9057.480 4.517731 49.57370
719 -9685.947 4.829775 53.75218
720 -9462.846 4.717169 64.36139
721 -7731.814 3.857895 75.40507
722 -6048.393 3.022867 57.36485
723 -9612.136 4.791092 84.20096
724 -5266.822 2.634072 53.18889
725 -6480.957 3.236634 52.96339
726 -9664.426 4.817494 60.54870
727 -7435.556 3.712268 51.05413
728 -11452.819 5.705870 31.00642
729 -7717.687 3.850908 62.73022
730 -8337.219 4.158964 58.82474
731 -6151.931 3.074073 93.51518
732 -8187.975 4.086462 89.46659
733 -8891.308 4.435052 62.90503
734 -9581.529 4.776789 82.05386
735 -7283.697 3.636611 66.30387
736 -6510.482 3.251841 81.73257
737 -8923.839 4.450353 52.04609
738 -9898.157 4.934649 72.24841
739 -9289.035 4.631415 65.08413
740 -8089.688 4.036794 57.49617
741 -7690.691 3.838054 56.59953
742 -9084.366 4.531220 58.01418
743 -8051.980 4.018130 66.61809
744 -7049.743 3.520336 50.39839
745 -7184.318 3.585790 60.56555
746 -7447.080 3.717618 70.46622
747 -10272.124 5.120350 57.07337
748 -10545.329 5.256149 47.33171
749 -8484.366 4.232913 55.82040
750 -5936.095 2.966281 76.11425
751 -8697.442 4.336537 52.17985
752 -9711.403 4.840975 65.17185
753 -10260.538 5.114674 53.76457
754 -8658.773 4.318575 66.69321
755 -9811.568 4.890707 103.86087
756 -6681.672 3.337057 69.03294
757 -9566.508 4.769344 49.74935
758 -9344.053 4.660146 51.74988
759 -10171.842 5.070026 55.32983
760 -6879.196 3.434612 54.10604
761 -7149.177 3.568300 66.77116
762 -8809.117 4.393144 54.29569
763 -7172.374 3.580788 53.80405
764 -8547.054 4.263504 72.97607
765 -7794.577 3.889279 65.95596
766 -5664.294 2.831812 42.41963
767 -8698.387 4.339317 59.33152
768 -7050.048 3.519468 62.91469
769 -8687.014 4.331661 52.27143
770 -5452.320 2.726538 95.23895
771 -7154.448 3.570878 47.99984
772 -9546.017 4.758600 68.24693
773 -6544.876 3.268447 69.11242
774 -7970.772 3.977198 89.92047
775 -9046.715 4.511028 75.46522
776 -5543.963 2.771539 53.26257
777 -7146.231 3.567952 71.17837
778 -6171.130 3.084070 49.65638
779 -8026.213 4.004315 78.04125
780 -10588.613 5.276842 61.18254
781 -5160.809 2.581035 41.71098
782 -7576.019 3.780400 56.16820
783 -9075.940 4.526001 52.76180
784 -9612.958 4.793342 56.80409
785 -7227.065 3.607547 63.36609
786 -10616.695 5.291412 71.69464
787 -6478.833 3.236276 74.86745
788 -5577.211 2.788119 79.11755
789 -7997.163 3.989122 30.75056
790 -8209.756 4.096961 48.18607
791 -7379.314 3.682865 49.68048
792 -8248.345 4.113952 120.37715
793 -7570.674 3.778220 59.07649
794 -9083.369 4.529231 29.14877
795 -6460.592 3.226128 62.54567
796 -9602.653 4.788743 78.19117
797 -7880.911 3.932164 59.97055
798 -7719.916 3.853446 88.31021
799 -5202.667 2.601773 34.21342
800 -9338.830 4.656455 60.23190
801 -10841.669 5.403340 68.65476
802 -7240.798 3.615182 27.82827
803 -7131.816 3.560013 69.52173
804 -6741.495 3.366550 99.09957
805 -9512.701 4.742559 55.65125
806 -7878.723 3.931023 87.73764
807 -9207.071 4.590585 76.45741
808 -7920.198 3.952055 57.19182
809 -6794.432 3.391883 93.96048
810 -9618.930 4.795807 79.16317
811 -9630.031 4.801533 70.41826
812 -6023.384 3.008479 80.21007
813 -8615.804 4.298053 80.57733
814 -7979.858 3.981822 47.67204
815 -7318.235 3.652117 81.06124
816 -7736.493 3.860531 47.03596
817 -6935.363 3.463789 55.70378
818 -7831.159 3.907135 51.48798
819 -7090.819 3.540045 71.87625
820 -9986.882 4.977041 64.34025
821 -8762.939 4.371281 71.69850
822 -7427.231 3.706329 48.99484
823 -6974.402 3.481389 68.66865
824 -8027.945 4.006940 42.20385
825 -7600.819 3.793055 84.03231
826 -10024.658 4.995501 69.92459
827 -8647.185 4.312569 48.61969
828 -7791.452 3.888373 89.10926
829 -9177.514 4.576049 57.57911
830 -6026.399 3.012313 92.92947
831 -8014.040 3.998920 87.58118
832 -6462.147 3.227612 48.03804
833 -8474.419 4.228360 62.12247
834 -7585.068 3.785754 62.55775
835 -7961.653 3.973123 55.16582
836 -7109.328 3.549579 34.77214
837 -9629.184 4.800760 59.47015
838 -7572.902 3.779411 35.61356
839 -6682.793 3.336545 64.72421
840 -10555.124 5.260458 73.99753
841 -8003.383 3.992751 42.87114
842 -6549.489 3.271439 67.74576
843 -9258.727 4.615918 63.32952
844 -6125.238 3.061060 53.16094
845 -9014.744 4.495265 60.08555
846 -6976.682 3.484923 99.06294
847 -7480.850 3.734359 42.04011
848 -9060.238 4.518790 50.93057
849 -8969.820 4.474097 91.50804
850 -7624.424 3.805549 98.42824
851 -8248.523 4.115882 97.04925
852 -8557.747 4.268145 55.50058
853 -8129.097 4.054695 62.42712
854 -7779.580 3.883240 46.57276
855 -6779.453 3.385694 59.65863
856 -10210.418 5.089136 42.26278
857 -8540.677 4.260460 83.01243
858 -7797.152 3.891204 38.42759
859 -7015.125 3.502667 55.86377
860 -7820.911 3.901791 83.33945
861 -6798.358 3.394576 48.69455
862 -7380.206 3.683777 92.68781
863 -8082.901 4.033348 54.70646
864 -5636.044 2.818330 61.15114
865 -7359.297 3.673574 61.12082
866 -8417.591 4.199613 93.81369
867 -8483.539 4.232147 73.16458
868 -10661.709 5.313680 58.16776
869 -9526.766 4.749706 56.70072
870 -10538.596 5.252249 88.97128
871 -4601.518 2.302949 37.20126
872 -8582.264 4.281225 55.39643
873 -8302.674 4.140211 48.24892
874 -10100.485 5.033532 66.94154
875 -7490.201 3.737830 72.99289
876 -6939.287 3.465388 42.49549
877 -7252.683 3.620294 92.57298
878 -8636.896 4.308487 56.87566
879 -6807.735 3.400412 32.03090
880 -8147.272 4.064675 44.35692
881 -10340.748 5.154304 47.69196
882 -11134.148 5.547956 64.21334
883 -9153.948 4.564388 59.62464
884 -6918.136 3.455162 43.20804
885 -7928.938 3.955861 66.13044
886 -7872.365 3.928723 60.84305
887 -6082.429 3.039112 76.59712
888 -8600.832 4.289686 82.70041
889 -8688.354 4.334050 67.59384
890 -6253.945 3.125228 66.90326
891 -10489.025 5.228361 73.60612
892 -8153.139 4.067708 76.15521
893 -8347.394 4.162737 78.26635
894 -8816.612 4.395372 56.36465
895 -9960.396 4.965950 69.85529
896 -7375.129 3.680358 77.97928
897 -6129.695 3.062368 62.66271
898 -8358.522 4.169838 64.89012
899 -9122.543 4.548902 67.37335
900 -11017.178 5.488247 60.70520
901 -8330.444 4.155988 56.54981
902 -9423.040 4.699026 75.40574
903 -7921.276 3.952956 96.87808
904 -7277.028 3.632545 30.31378
905 -4168.530 2.087914 83.66252
906 -10356.687 5.160938 81.75247
907 -6222.264 3.107662 52.24308
908 -7955.205 3.969633 42.88318
909 -9904.148 4.938285 103.41519
910 -7578.759 3.781630 49.67980
911 -7871.300 3.928575 84.41299
912 -9432.971 4.704221 82.90817
913 -5750.168 2.873940 51.92917
914 -6249.564 3.121851 75.58934
915 -9239.277 4.606862 63.13178
916 -7747.786 3.865724 34.97579
917 -9387.100 4.680475 82.24614
918 -8299.051 4.140170 83.77000
919 -7826.745 3.905241 66.75951
920 -5491.751 2.745862 77.13527
921 -6879.662 3.435372 41.99092
922 -7919.077 3.951428 53.59350
923 -8034.735 4.008645 46.17824
924 -11083.445 5.523582 77.96100
925 -9705.349 4.837256 68.09646
926 -8008.646 3.995538 70.36207
927 -11384.338 5.670784 83.47046
928 -8701.340 4.340543 69.62516
929 -9448.292 4.710585 92.08255
930 -9817.048 4.894006 66.41480
931 -10460.127 5.213105 74.44941
932 -8337.569 4.159787 54.47099
933 -9296.637 4.634979 52.53460
934 -6727.083 3.357970 52.99662
935 -9649.290 4.810339 54.00741
936 -8815.523 4.396537 93.07325
937 -7794.981 3.888910 43.79073
938 -6590.841 3.291491 48.89978
939 -5923.665 2.960707 50.10965
940 -7795.420 3.889975 44.88965
941 -8631.964 4.305775 65.30701
942 -7569.477 3.777165 44.85096
943 -9152.028 4.562907 52.19089
944 -8357.032 4.168693 59.70393
945 -9545.005 4.759247 61.01095
946 -6742.117 3.366353 49.06024
947 -8375.619 4.177014 92.32214
948 -7652.387 3.819265 80.87288
949 -8698.296 4.337864 95.88694
950 -7538.628 3.761594 51.87050
951 -7763.836 3.873909 55.08193
952 -10214.634 5.091042 63.16483
953 -11439.140 5.699183 62.64009
954 -7314.929 3.651612 73.75568
955 -7002.837 3.494991 45.30823
956 -7223.900 3.605848 78.35759
957 -14165.488 7.053426 79.49013
958 -6757.352 3.375610 55.63938
959 -8740.317 4.359231 50.71408
960 -10052.595 5.011285 71.52015
961 -11004.892 5.484406 83.78546
962 -8537.657 4.258057 82.07755
963 -4626.984 2.316908 39.27211
964 -11745.337 5.851429 66.23563
965 -7253.211 3.620197 99.10327
966 -7251.722 3.619692 66.31765
967 -8214.037 4.097367 46.45684
968 -8666.748 4.322566 96.23902
969 -9977.199 4.972631 61.69629
970 -10060.555 5.015278 67.73089
971 -8990.206 4.483729 55.87310
972 -9888.527 4.929601 56.73430
973 -7828.894 3.904709 53.04029
974 -8206.160 4.093012 41.70419
975 -8675.364 4.326648 76.49055
976 -8074.956 4.029917 85.75036
977 -8198.054 4.090925 39.53583
978 -7114.792 3.551922 102.50092
979 -8452.113 4.216224 32.79267
980 -6867.069 3.428726 59.28993
981 -6740.603 3.366013 43.48613
982 -4651.129 2.327953 53.22582
983 -8080.370 4.032603 47.87263
984 -9329.440 4.652291 52.23207
985 -5277.587 2.639568 44.63587
986 -8699.522 4.339642 62.55894
987 -7307.366 3.646883 54.28084
988 -7345.047 3.666251 74.93504
989 -8289.773 4.135281 51.22702
990 -9099.069 4.539259 74.23447
991 -7645.143 3.815587 99.24482
992 -8425.208 4.203000 72.21525
993 -8741.998 4.359527 73.87250
994 -6210.989 3.102047 60.10230
995 -6278.819 3.136695 82.72345
996 -7978.894 3.981111 61.78947
997 -6665.932 3.328781 87.56657
998 -8915.876 4.446608 47.26829
999 -6604.442 3.297265 55.25370
1000 -9958.519 4.963624 66.78935


Gráfica de la distribución de beta 0 (Apriori)

hist(df_parametros$beta_0, xlab='Beta 0', ylab='Densidad', main = expression(paste("Distribución de ", beta[0], " estimado")), col="cyan3", freq = FALSE, ylim = c(0,0.0003))
lines(density(df_parametros$beta_0), lwd=1.5)
grid()


Gráfica de la distribución de beta 1 (Apriori)

hist(df_parametros$beta_1, xlab='Beta 1', ylab='Densidad', main=expression(paste("Distribución de ", beta[1], " estimado")), col="cyan3", freq = FALSE, ylim = c(0, 0.60))
lines(density(df_parametros$beta_1), lwd=1.5)
grid()


Gráfica de la distribución de la Varianza (Apriori)

hist(df_parametros$sigma_2, xlab='Varianza', ylab='Densidad', main=expression(paste("Distribución de ", sigma^2, " estimado")), col="cyan3", freq = FALSE)
lines(density(df_parametros$sigma_2), lwd=1.5)
grid()

Calculo del vector de medias de los betas (Apriori)

media <- colMeans(df_parametros[,-3])

Calculo de la matriz de varianza y covarianzas de los betas (Apriori)

var <- var(df_parametros[,-3])

Calculo de la matriz de varianzas y covarianzas inversa o matriz de presición de los betas (Apriori)

precision <- solve(var(df_parametros[,-3]))

Calculo de los parámetros de la gamma inversa (Apriori)

m<-mean(df_parametros[,3])
v<-var(df_parametros[,3])
alfa<-m^2/v+2
beta<-m*(m^2/v+1)

Lectura del conjunto de datos de la muestra extraida de internet

library(readxl)
muestra <- read_excel("muestra.xlsx")
kable(muestra, row.names = F, caption = "Muestra extraida a partir de internet") %>%
  kable_paper() %>%
  row_spec(0, bold = T, color = "white", background = "#039794")  %>%
  scroll_box(width = "100%", height = "200px")
Muestra extraida a partir de internet
Año Precio
2012 34800000
2012 33800000
2012 33300000
2012 38000000
2012 38900000
2012 33000000
2012 32900000
2012 34000000
2012 37000000
2012 36500000
2012 29900000
2012 32500000
2012 30000000
2012 33200000
2012 34400000
2016 56900000
2016 45700000
2016 53450000
2016 48500000
2016 52900000
2016 54500000
2016 51500000
2016 53490000
2016 53800000
2016 51000000
2016 54000000
2016 57900000
2016 54500000
2016 54900000
2016 45200000


Separación de la muestra del 2012 y 2016 para el análisis descriptivo

precios_2012 <- data.frame(muestra[muestra$Año==2012,])
precios_2016 <- data.frame(muestra[muestra$Año==2016,])

Promedios de las muestras extraidas de internet

promedio_2012 <- mean(precios_2012[,2])
promedio_2016 <- mean(precios_2016[,2])

promedio <- data.frame(promedio_2012/1000000, promedio_2016/1000000)
  
kable(promedio, row.names = F, col.names = c("Promedio modelo 2012", "Promedio modelo 2016"),caption = "Promedio en millones de pesos de los precios de oferta extraidos de la muestra de internet") %>%
  kable_paper("striped", full_width = F) %>%
  row_spec(0, bold = T, color = "white", background = "#039794")
Promedio en millones de pesos de los precios de oferta extraidos de la muestra de internet
Promedio modelo 2012 Promedio modelo 2016
34.14667 52.54933

Desviación de las muestras extraidas de internet

desviacion_2012 <- sd(precios_2012[,2])
desviacion_2016 <- sd(precios_2016[,2])

desviacion <- data.frame(desviacion_2012/1000000, desviacion_2016/1000000)
  
kable(desviacion, row.names = F, col.names = c("Desviacion modelo 2012", "desviacion modelo 2016"),caption = "Desviacion en millones de pesos de los precios de oferta extraidos de la muestra de internet") %>%
  kable_paper("striped", full_width = F) %>%
  row_spec(0, bold = T, color = "white", background = "#039794")
Desviacion en millones de pesos de los precios de oferta extraidos de la muestra de internet
Desviacion modelo 2012 desviacion modelo 2016
2.593637 3.654802

Cuantiles de las muestras extraidas de internet

cuantil_2012 <- summary(precios_2012)[,2]
cuantil_2016 <- summary(precios_2016)[,2]

cuantil <- data.frame(cuantil_2012, cuantil_2016)
  
kable(cuantil, row.names = F, col.names = c("Cuantil modelo 2012", "Cuantil modelo 2016"),caption = "Cuantil de los precios de oferta extraidos de la muestra de internet") %>%
  kable_paper("striped", full_width = F) %>%
  row_spec(0, bold = T, color = "white", background = "#039794")
Cuantil de los precios de oferta extraidos de la muestra de internet
Cuantil modelo 2012 Cuantil modelo 2016
Min. :29900000 Min. :45200000
1st Qu.:32950000 1st Qu.:51250000
Median :33800000 Median :53490000
Mean :34146667 Mean :52549333
3rd Qu.:35650000 3rd Qu.:54500000
Max. :38900000 Max. :57900000

Densidad de las muestras extraidas de internet

par(mfrow=c(1,2))
hist(precios_2012[,2]/1000000, xlab='Precios', ylab='Densidad', main="Distribución de los precios de oferta en millones \n de pesos modelo 2012 (muestra)", col="cyan3", freq = FALSE, cex.main=0.7)
lines(density(precios_2012[,2]/1000000), lwd=1.5)
grid()

hist(precios_2016[,2]/1000000, xlab='Precios', ylab='Densidad', main="Distribución de los precios de oferta en millones \n de pesos modelo 2016 (muestra)", col="cyan3", freq = FALSE, cex.main=0.7)
lines(density(precios_2016[,2]/1000000), lwd=1.5)
grid()

Ajuste y gráfica del modelo de regresión lineal simple de la muestra extraida de internet

modelo_muestra <- lm(Precio~Año, data=muestra)

library(latex2exp)
plot(muestra$Año, muestra$Precio/1000000, xlab="Año", ylab="Precio en millones de pesos", pch=19, col="cyan4", main="Modelo de regresión lineal asociado a la muestra de internet")
abline(coef(modelo_muestra)/1000000, col="purple")
legend('topleft', legend="Precio = -9222.394667 + 4.600667xAño", col="purple")
grid()

Ajuste del modelo bayesiano (distribución posteriori) el cual tiene en cuenta la muestra y la información de la distribución apriori

require(MCMCpack)
modelo <- MCMCregress(Precio~Año, data=muestra, b0=media, B0=precision, c0=alfa, c1=beta)
summary(modelo)
## 
## Iterations = 1001:11000
## Thinning interval = 1 
## Number of chains = 1 
## Sample size per chain = 10000 
## 
## 1. Empirical mean and standard deviation for each variable,
##    plus standard error of the mean:
## 
##                   Mean        SD  Naive SE Time-series SE
## (Intercept) -8.088e+03 1.487e+03 1.487e+01      1.487e+01
## Año          4.035e+00 7.385e-01 7.385e-03      7.385e-03
## sigma2       1.366e+15 3.005e+14 3.005e+12      3.005e+12
## 
## 2. Quantiles for each variable:
## 
##                   2.5%        25%        50%        75%      97.5%
## (Intercept) -1.102e+04 -9.080e+03 -8.070e+03 -7.086e+03 -5.166e+03
## Año          2.584e+00  3.538e+00  4.026e+00  4.528e+00  5.493e+00
## sigma2       8.974e+14  1.149e+15  1.327e+15  1.535e+15  2.060e+15

Tabla de parámetros estimados dados por la distribución posterior

require(kableExtra)
kable(modelo, col.names = c("Beta 0", "Beta 1", "Varianza"), caption = "Parametros de modelo de regresión lineal simple obtenidos via MCMC") %>%
  kable_paper() %>%
  row_spec(0, bold = T, color = "white", background = "#039794")  %>%
  scroll_box(width = "100%", height = "200px")
Parametros de modelo de regresión lineal simple obtenidos via MCMC
Beta 0 Beta 1 Varianza
-9003.649 4.489977 9.395701e+14
-7573.817 3.780476 1.401595e+15
-9398.087 4.686910 2.061355e+15
-7084.347 3.536185 1.530984e+15
-6846.590 3.416809 1.357419e+15
-8417.749 4.197913 1.343294e+15
-6574.437 3.284408 1.404592e+15
-6110.437 3.052789 1.357347e+15
-7425.474 3.706869 1.726991e+15
-8424.879 4.203546 1.205802e+15
-7524.798 3.754940 1.954948e+15
-9502.613 4.737112 1.148335e+15
-7460.170 3.723588 9.328620e+14
-8824.160 4.400897 9.751341e+14
-7188.712 3.588485 1.655170e+15
-9635.984 4.803935 1.076134e+15
-5503.194 2.751901 9.272745e+14
-11168.654 5.564756 1.253457e+15
-8335.146 4.157067 1.121108e+15
-9767.215 4.869075 1.416416e+15
-8988.378 4.483271 1.270869e+15
-5306.765 2.653853 1.870654e+15
-8884.351 4.431081 1.470237e+15
-5947.690 2.972807 1.244367e+15
-7287.922 3.637432 1.197169e+15
-8221.257 4.101562 1.308283e+15
-10135.681 5.051192 1.792229e+15
-8888.034 4.432611 1.103267e+15
-6648.429 3.321555 1.679453e+15
-9141.180 4.557960 1.273381e+15
-7932.533 3.959077 1.689187e+15
-9060.570 4.518205 1.401014e+15
-8568.966 4.275108 1.387143e+15
-8719.271 4.349347 1.040461e+15
-8215.196 4.098709 9.120683e+14
-8852.081 4.415735 9.714089e+14
-7910.141 3.947028 1.405812e+15
-7437.325 3.713041 1.219299e+15
-7069.639 3.530364 1.444972e+15
-9713.975 4.843467 1.201406e+15
-8378.939 4.179475 1.110526e+15
-8130.338 4.056217 1.623753e+15
-6836.483 3.413303 1.446782e+15
-11132.332 5.546160 1.564094e+15
-7485.524 3.736095 1.613925e+15
-8916.105 4.446306 1.646007e+15
-8350.749 4.166035 1.524701e+15
-6073.524 3.034879 1.325119e+15
-7284.288 3.636527 1.225672e+15
-7581.793 3.785229 1.367098e+15
-5112.750 2.558468 1.081249e+15
-7080.361 3.535285 9.983217e+14
-6275.406 3.134588 1.660549e+15
-9756.295 4.863913 1.674470e+15
-7559.130 3.773577 1.454622e+15
-9356.638 4.665873 1.431216e+15
-8508.967 4.244471 1.111632e+15
-7791.605 3.889677 1.051809e+15
-8392.825 4.187304 1.274848e+15
-6949.146 3.468967 1.413425e+15
-8467.015 4.224194 1.420557e+15
-8445.760 4.215031 1.573177e+15
-6799.025 3.395331 1.199253e+15
-6387.041 3.188928 1.345397e+15
-7090.373 3.539984 1.442782e+15
-7134.954 3.560999 1.393325e+15
-10400.777 5.182959 1.490959e+15
-8734.713 4.356532 1.247367e+15
-7603.456 3.794408 1.401564e+15
-7965.012 3.974720 1.420448e+15
-6138.731 3.067223 1.061272e+15
-11132.073 5.545741 1.274505e+15
-7358.297 3.673778 1.241094e+15
-9212.982 4.594263 1.447527e+15
-7094.790 3.542408 1.244625e+15
-11230.769 5.595811 1.244068e+15
-10973.234 5.468668 1.870550e+15
-8463.560 4.221263 1.094338e+15
-8124.598 4.052502 1.392811e+15
-6965.405 3.478629 1.392654e+15
-5672.311 2.834782 1.123813e+15
-7505.806 3.746228 1.289697e+15
-7867.832 3.926493 1.506259e+15
-6519.273 3.257449 1.488242e+15
-9141.753 4.559099 9.565496e+14
-5894.966 2.946882 9.676949e+14
-8561.622 4.271081 1.346948e+15
-6738.982 3.365835 1.295728e+15
-6290.026 3.141528 1.236926e+15
-8998.086 4.486524 1.361887e+15
-9393.892 4.684291 9.091655e+14
-9593.312 4.783276 1.868620e+15
-7226.151 3.607070 1.127927e+15
-6621.987 3.308241 1.202385e+15
-8155.684 4.069069 9.662710e+14
-7571.626 3.778377 1.531502e+15
-9914.919 4.942894 9.651560e+14
-9277.424 4.627994 1.667046e+15
-7552.639 3.769101 7.817679e+14
-9014.963 4.496154 1.401772e+15
-9995.357 4.982627 1.218838e+15
-7659.379 3.822701 8.531575e+14
-7453.621 3.719847 2.416837e+15
-8338.232 4.159842 1.492247e+15
-5789.114 2.892658 1.291280e+15
-9369.128 4.670694 1.408126e+15
-7113.050 3.551171 1.806858e+15
-7959.106 3.971459 1.457050e+15
-6532.665 3.263579 7.887135e+14
-6871.241 3.432165 1.022579e+15
-9027.633 4.501600 1.717470e+15
-6757.420 3.374009 1.355360e+15
-7250.923 3.618749 1.353250e+15
-6581.342 3.287102 9.891264e+14
-6797.805 3.395937 1.134462e+15
-7997.545 3.990682 1.199544e+15
-10546.157 5.256339 1.033106e+15
-7381.394 3.684041 1.172226e+15
-7872.614 3.928136 1.037514e+15
-9953.336 4.963197 1.118539e+15
-8986.517 4.481206 8.815486e+14
-6861.110 3.426172 1.054197e+15
-6316.053 3.155506 9.783287e+14
-7159.541 3.573354 1.200027e+15
-9227.966 4.602514 1.096085e+15
-5598.646 2.798908 1.258627e+15
-9837.032 4.904079 1.263454e+15
-6967.411 3.477811 1.438044e+15
-9149.987 4.561722 1.762033e+15
-8170.575 4.076790 1.229287e+15
-7446.664 3.715522 1.489445e+15
-7680.543 3.831542 1.125508e+15
-6873.774 3.433343 1.412429e+15
-8355.687 4.167982 1.353668e+15
-6895.092 3.441533 1.806285e+15
-8685.595 4.330866 1.650638e+15
-5624.827 2.812003 1.305283e+15
-7663.609 3.823225 1.800662e+15
-8984.098 4.479838 1.022511e+15
-10487.278 5.227917 1.450667e+15
-8313.708 4.147760 1.353500e+15
-8733.101 4.355895 1.195580e+15
-6776.986 3.385200 1.569687e+15
-7230.621 3.609649 1.540243e+15
-5590.617 2.795568 1.237996e+15
-6446.518 3.219550 1.519716e+15
-8359.302 4.169429 1.750950e+15
-6894.282 3.441544 9.906878e+14
-6653.054 3.322443 1.618799e+15
-10084.035 5.026519 1.387922e+15
-10214.860 5.091384 1.065845e+15
-7328.691 3.658794 1.223897e+15
-6710.528 3.350515 1.512637e+15
-8803.049 4.391768 1.137211e+15
-8442.560 4.211927 1.353346e+15
-9213.490 4.593564 1.269292e+15
-10079.555 5.024125 1.043538e+15
-4754.972 2.380900 1.419075e+15
-9318.705 4.647607 1.323758e+15
-8013.649 3.997702 1.484716e+15
-8218.237 4.100114 1.099527e+15
-9633.339 4.803184 1.308745e+15
-7799.908 3.892031 1.235444e+15
-9972.364 4.971333 1.140843e+15
-8460.879 4.220824 1.391962e+15
-7198.336 3.594114 1.032358e+15
-6298.198 3.146206 1.098807e+15
-10533.176 5.250081 1.298713e+15
-8495.466 4.236879 1.580165e+15
-7734.815 3.859692 1.242069e+15
-7757.597 3.870779 1.260868e+15
-8275.093 4.128700 1.356309e+15
-5218.624 2.610986 1.317422e+15
-8071.346 4.027133 1.560298e+15
-8998.044 4.487867 1.547312e+15
-9960.805 4.965159 1.354140e+15
-8130.090 4.055353 1.545731e+15
-7474.250 3.730052 1.799958e+15
-8391.160 4.186886 2.182656e+15
-8280.558 4.130471 1.097235e+15
-11236.477 5.599765 9.844558e+14
-7860.617 3.922468 1.198112e+15
-7648.103 3.816459 1.020217e+15
-11441.590 5.700968 9.704948e+14
-7727.011 3.856988 1.006042e+15
-9517.175 4.743616 1.865290e+15
-6464.588 3.229496 1.713909e+15
-10349.587 5.160181 9.688495e+14
-5891.259 2.945029 1.217714e+15
-7889.813 3.936035 1.022397e+15
-10497.030 5.233735 1.382491e+15
-9254.871 4.614314 1.404086e+15
-8737.164 4.356861 1.465972e+15
-8835.274 4.406674 1.121639e+15
-8937.920 4.457673 1.313033e+15
-8757.968 4.368354 1.773370e+15
-9523.950 4.750141 1.342791e+15
-7587.624 3.786690 1.598478e+15
-6247.696 3.121095 1.988236e+15
-7325.270 3.656303 1.583750e+15
-6643.231 3.317153 1.614826e+15
-8086.819 4.035576 7.571922e+14
-8509.884 4.244879 1.366966e+15
-6929.662 3.460070 1.143636e+15
-9158.337 4.566717 1.425897e+15
-6789.971 3.391195 1.027198e+15
-10297.578 5.131856 1.540860e+15
-6915.326 3.452521 1.220854e+15
-7827.233 3.905681 1.090897e+15
-8352.011 4.166744 9.225914e+14
-7374.107 3.680759 1.102443e+15
-8791.932 4.384494 8.350908e+14
-9412.100 4.693997 8.726656e+14
-9018.129 4.497428 1.708920e+15
-9647.841 4.810067 9.507048e+14
-10048.988 5.008800 1.333942e+15
-9711.940 4.841435 1.420701e+15
-8188.894 4.085136 1.378327e+15
-8123.323 4.052195 1.333323e+15
-8266.718 4.123852 1.234716e+15
-9483.449 4.728633 1.793031e+15
-7331.751 3.660543 1.300195e+15
-5381.954 2.691269 1.330784e+15
-8611.621 4.295954 1.629619e+15
-8429.881 4.205538 1.327433e+15
-7260.061 3.624466 9.472981e+14
-7247.105 3.617706 1.347078e+15
-8715.490 4.347299 1.137286e+15
-5657.157 2.828664 1.211029e+15
-8247.535 4.113364 8.584378e+14
-9224.140 4.599000 9.114734e+14
-8446.451 4.213195 1.911767e+15
-6582.965 3.288294 1.169735e+15
-10843.791 5.403522 1.622968e+15
-6038.508 3.016468 1.387843e+15
-9772.160 4.872417 1.037659e+15
-9001.832 4.489401 1.126747e+15
-6064.333 3.028453 1.035202e+15
-8366.354 4.173510 1.313717e+15
-7934.327 3.959011 7.861176e+14
-9115.333 4.545896 1.526840e+15
-7012.746 3.503555 1.326995e+15
-7814.753 3.899357 1.066899e+15
-8569.340 4.274002 1.433296e+15
-9656.726 4.814298 1.727056e+15
-6057.522 3.026629 1.103309e+15
-9161.606 4.568916 1.250575e+15
-10170.702 5.070067 1.477807e+15
-7143.262 3.566324 1.893544e+15
-8304.458 4.141960 1.201280e+15
-9613.183 4.793562 1.371560e+15
-8008.307 3.994966 8.715920e+14
-9226.812 4.600621 1.432575e+15
-9062.957 4.519002 1.292153e+15
-8854.598 4.414775 2.437868e+15
-8360.949 4.169891 1.034120e+15
-6653.100 3.322050 1.146102e+15
-5867.881 2.932847 1.451047e+15
-7540.681 3.763342 1.149022e+15
-7722.801 3.854072 1.351183e+15
-7406.614 3.698414 1.018197e+15
-7977.512 3.980625 1.115739e+15
-7699.074 3.842500 1.486360e+15
-5724.854 2.861044 1.454282e+15
-9197.531 4.586056 1.076326e+15
-6676.365 3.333382 1.469648e+15
-9088.266 4.531675 1.320331e+15
-6544.032 3.269447 1.144190e+15
-7426.580 3.707063 1.264598e+15
-9624.153 4.797604 1.453691e+15
-7838.120 3.911969 1.125511e+15
-6643.805 3.318044 1.141740e+15
-9046.919 4.510605 1.938691e+15
-8295.988 4.137293 1.438627e+15
-6969.482 3.480451 1.412235e+15
-12741.486 6.346337 1.329666e+15
-9846.706 4.908313 1.706635e+15
-5740.086 2.868095 1.434068e+15
-8029.381 4.006700 1.246902e+15
-10439.685 5.204531 1.311580e+15
-9917.099 4.944445 9.543003e+14
-6199.826 3.096654 1.328651e+15
-9278.802 4.625755 1.083806e+15
-8273.769 4.127971 1.057745e+15
-6816.544 3.404085 1.695649e+15
-6787.700 3.389180 1.191309e+15
-5684.490 2.841570 1.868318e+15
-9256.314 4.616029 9.553919e+14
-7376.345 3.682029 1.449024e+15
-8153.806 4.067864 1.432860e+15
-7976.052 3.980809 1.067951e+15
-7578.831 3.782659 1.071224e+15
-10676.657 5.321365 1.191969e+15
-8054.083 4.018614 1.192356e+15
-7795.617 3.889955 9.954364e+14
-8819.982 4.399104 1.179680e+15
-6481.966 3.238280 1.312155e+15
-7074.115 3.530146 1.449321e+15
-8620.716 4.299953 1.597274e+15
-10093.719 5.031262 1.048111e+15
-9038.547 4.506597 1.231959e+15
-7172.319 3.581021 1.414329e+15
-7564.313 3.776128 1.911735e+15
-8731.420 4.355209 1.660114e+15
-8306.643 4.143981 1.480675e+15
-6394.130 3.193464 1.248601e+15
-9148.180 4.561899 9.640315e+14
-6061.155 3.028452 1.914019e+15
-8446.529 4.212744 1.282662e+15
-8913.331 4.444921 1.405233e+15
-10047.764 5.009000 2.510668e+15
-6714.482 3.354444 1.505181e+15
-8857.569 4.417276 1.241311e+15
-9267.933 4.622205 1.318084e+15
-7745.893 3.866613 8.932898e+14
-7716.044 3.850267 1.459493e+15
-7815.133 3.898918 1.223251e+15
-6972.336 3.481325 1.221793e+15
-12471.281 6.212012 1.055948e+15
-7814.506 3.898981 1.686786e+15
-7830.962 3.908792 9.862178e+14
-8387.748 4.183465 9.878210e+14
-8171.586 4.077277 1.324467e+15
-8650.526 4.313785 1.444242e+15
-6390.402 3.191332 1.221500e+15
-9786.376 4.878666 1.394770e+15
-7594.647 3.790247 1.254138e+15
-8322.639 4.152328 1.216050e+15
-9015.079 4.495615 1.098085e+15
-7397.760 3.692126 1.718711e+15
-6844.160 3.418066 1.167990e+15
-8249.839 4.114635 1.184077e+15
-8604.589 4.291373 9.650534e+14
-6224.868 3.108683 1.002669e+15
-8728.328 4.353256 1.441175e+15
-5666.204 2.833745 1.533117e+15
-6027.204 3.012662 1.616434e+15
-8433.847 4.207063 1.475021e+15
-8988.933 4.482978 1.403343e+15
-8315.430 4.147610 1.152425e+15
-8343.759 4.162271 1.020906e+15
-7720.592 3.853576 1.063114e+15
-5954.375 2.975583 8.740024e+14
-6855.663 3.423007 1.252629e+15
-8778.769 4.377763 1.315155e+15
-8436.509 4.208277 1.130328e+15
-6291.186 3.143068 1.721519e+15
-6290.222 3.141601 1.396873e+15
-8547.695 4.263718 1.512536e+15
-8857.139 4.417523 1.572681e+15
-7151.458 3.569592 1.018077e+15
-7138.653 3.563746 9.512602e+14
-6584.585 3.289328 1.595873e+15
-10302.836 5.135592 1.400005e+15
-7914.790 3.949101 2.065694e+15
-7611.870 3.798259 1.870282e+15
-9505.128 4.739987 1.196323e+15
-11500.703 5.728822 1.201483e+15
-7295.329 3.641078 1.859996e+15
-7468.355 3.727817 1.453436e+15
-8093.721 4.038997 1.491352e+15
-7462.361 3.725024 1.553547e+15
-9744.524 4.857280 9.719896e+14
-8025.445 4.004179 1.465409e+15
-5577.468 2.787711 1.627445e+15
-8682.957 4.330989 2.011280e+15
-10666.928 5.316719 1.650263e+15
-7891.848 3.937119 1.229072e+15
-6529.612 3.261614 1.028559e+15
-7740.431 3.862850 2.301724e+15
-9242.850 4.608398 1.330263e+15
-8606.677 4.293715 1.875689e+15
-10254.730 5.111182 1.224195e+15
-6486.426 3.239809 1.194244e+15
-8259.995 4.120806 1.186098e+15
-10292.867 5.130751 1.339379e+15
-8626.452 4.303609 1.195082e+15
-6720.375 3.356268 1.469355e+15
-7766.113 3.875743 7.310561e+14
-8479.520 4.229783 1.001468e+15
-10792.334 5.378655 1.293368e+15
-9277.005 4.625854 1.610175e+15
-8719.147 4.349402 9.538110e+14
-7781.950 3.882910 1.176332e+15
-4766.846 2.385210 1.332929e+15
-8394.120 4.187151 1.477283e+15
-6353.221 3.173179 1.217778e+15
-9091.680 4.533418 1.192783e+15
-7206.637 3.597635 1.161263e+15
-8826.313 4.402085 1.131247e+15
-8344.444 4.162814 1.214599e+15
-7255.797 3.621510 1.851360e+15
-8806.143 4.390919 1.362373e+15
-7899.444 3.942276 1.622301e+15
-5938.927 2.968588 1.371252e+15
-8155.653 4.069766 9.045370e+14
-8302.899 4.141881 1.458168e+15
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Gráfica de la distribución de beta 0 (Posteriori)

hist(modelo[,1], xlab='Beta 0', ylab='Densidad', main = expression(paste("Distribucion de ", beta[0], " estimado")), col="cyan3", freq = FALSE, ylim = c(0,0.0003))
lines(density(modelo[,1]), lwd=1.5)
grid()


Gráfica de la distribución de beta 1 (Posteriori)

hist(modelo[,2], xlab='Beta 1', ylab='Densidad', main=expression(paste("Distribucion de ", beta[1], " estimado")), col="cyan3", freq = FALSE, ylim = c(0, 0.60))
lines(density(modelo[,2]), lwd=1.5)
grid()


Gráfica de la distribución de la Varianza (Posteriori)

hist(modelo[,3], xlab='Varianza', ylab='Densidad', main=expression(paste("Distribucion de ", sigma^2, " estimado")), col="cyan3", freq = FALSE)
lines(density(modelo[,3]), lwd=1.5)
grid()

Gráfico comparativo de los parametros de las distribuciones apriori y posteriori

par(mfrow=c(1,2))
plot(density(df_parametros$beta_0, add = TRUE), col = "cyan4", main="Gráfico comparativo de beta 0", xlab="Beta 0", lwd=2)
lines(density(modelo[,1], add = TRUE), col = "blue",lwd=2)
legend("topright", legend=c("Apriori", "posteriori"),col=c("cyan4", "blue"),lwd=2, bty = "n", cex=0.8)
grid()

plot(density(df_parametros$beta_1, add = TRUE), col = "cyan4", main="Gráfico comparativo de beta 1", xlab="Beta 1", lwd=2)
lines(density(modelo[,2], add = TRUE), col = "blue", lwd=2)
legend("topright", legend=c("Apriori", "posteriori"),col=c("cyan4", "blue"),lwd=2, bty = "n", cex=0.8)
grid()

Vector de medias de los betas (Posteriori)

b1<-colMeans(modelo[,1:2])

Matriz de varianzas y covarianza e inversa de los betas (Posteriori)

var_pos <- var(modelo[,1:2])
B1<-solve(var(modelo[,1:2]))

Calculo de los parámetros de la gamma inversa (Posteriori)

m.var1<-mean(modelo[,3])
v.var1<-var(modelo[,3])

c1<-m.var1^2/v.var1+2
d1<-m.var1*(c1-1)

Comparación de los parámetros de la distribución apriori con la distribución posteriori

parametros <- data.frame(beta_0 = c(media[1], b1[1]), beta_1=c(media[2], b1[2]),  var_b0 = c(var[1,1], var_pos[1,1]), var_b1 = c(var[2,2], var_pos[2,2]), cov_b0_b1 = c(var[1,2], var_pos[1,2]),alfa = c(alfa, c1), beta=c(beta, d1), row.names = c("Apriori", "Posteriori"))
kable(parametros, col.names = c("β₀", "β₁", "Var(β₀)", "Var(β₁)","Cov(β₀, β₁)","c (forma)", "d (escala)"), caption = "Parametros del modelo de regresión lineal Mediante la distribución apriori y la distribución posteriori", row.names = T) %>%
  kable_paper() %>%
  row_spec(0, bold = T, color = "white", background = "#039794")
Parametros del modelo de regresión lineal Mediante la distribución apriori y la distribución posteriori
ß0 ß1 Var(ß0) Var(ß1) Cov(ß0, ß1) c (forma) d (escala)
Apriori -8104.096 4.043284 2215188 0.5464287 -1100.200 15.41722 9.098376e+02
Posteriori -8088.043 4.035309 2210776 0.5453474 -1098.016 22.64703 2.956126e+16


Gráfico de la distribución conjunta entre los betas

library(ash)
ab <- matrix( c(0,-13000,8,-3000), 2, 2)
nbin <- c( 20, 20) # 400 bins
bins <- bin2(modelo[,c(2,1)], ab, nbin)
m <- c(5,5)
f <- ash2(bins,m)
image(f$x,f$y,f$z, xlab="beta 1", ylab="beta 0")
contour(f$x,f$y,f$z,add=TRUE)