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Objetivos

01

What’s a Rich Text element?

The rich text element allows you to create and format headings, paragraphs, blockquotes, images, and video all in one place instead of having to add and format them individually. Just double-click and easily create content.

Static and dynamic content editing

A rich text element can be used with static or dynamic content. For static content, just drop it into any page and begin editing. For dynamic content, add a rich text field to any collection and then connect a rich text element to that field in the settings panel. Voila!

How to customize formatting for each rich text

Headings, paragraphs, blockquotes, figures, images, and figure captions can all be styled after a class is added to the rich text element using the "When inside of" nested selector system.

02

What’s a Rich Text element?

The rich text element allows you to create and format headings, paragraphs, blockquotes, images, and video all in one place instead of having to add and format them individually. Just double-click and easily create content.

Static and dynamic content editing

A rich text element can be used with static or dynamic content. For static content, just drop it into any page and begin editing. For dynamic content, add a rich text field to any collection and then connect a rich text element to that field in the settings panel. Voila!

How to customize formatting for each rich text

Headings, paragraphs, blockquotes, figures, images, and figure captions can all be styled after a class is added to the rich text element using the "When inside of" nested selector system.

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Temario

What’s a Rich Text element?

The rich text element allows you to create and format headings, paragraphs, blockquotes, images, and video all in one place instead of having to add and format them individually. Just double-click and easily create content.

Static and dynamic content editing

A rich text element can be used with static or dynamic content. For static content, just drop it into any page and begin editing. For dynamic content, add a rich text field to any collection and then connect a rich text element to that field in the settings panel. Voila!

How to customize formatting for each rich text

Headings, paragraphs, blockquotes, figures, images, and figure captions can all be styled after a class is added to the rich text element using the "When inside of" nested selector system.

Evaluación y proyectos

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Bourbaki Finanzas Logo

Bourbaki Finanzas

Fundamentos matemáticos para el análisis financiero

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Estudiar los fundamentos matemáticos necesarios para comprender con detalle los principales aspectos del análisis financiero formal

Familiarizar al estudiante con las principales aplicaciones de un razonamiento matemático riguroso al cálculo del riesgo desde distintos modelos.

Invitar al estudiante al mundo de las aplicaciones tanto del cálculo estocástico aplicado como de la teoría de los valores extremos, con énfasis en la interpretación financiera.

Bloque 1

Elementos de la teoría de la probabilidad

  • Axiomas de Kolmogorov
  • Independencia estadística
  • Variables aleatorias y momentos
  • Ley de los grandes números y el método Monte Carlo
  • Intervalos de confianza y desigualdad de Chebychev
  • Teorema límite central

Rudimentos del análisis financiero del riesgo

  • Motivación
  • Value-at-risk
  • Volatilidad
  • Teoría moderna del manejo de porfafolios

Procesos estocásticos y principios de series de tiempo

  • Repaso sobre las regresiones lineales
  • Cadenas de Markov y primeros ejemplos
  • Método Monte Carlo Para Cadenas de Markov
  • Ruido Blanco
  • Exponential smoothing y Holt-Winters
  • Modelos auto-regresivos y ARIMA

Bloque 2

Modelos autoregresivos con heterocedasticidad

  • Volatilidad revisitada
  • ARCH
  • Comparación con ARIMA
  • Interpretación y procesos estocásticos

Extreme Value Theory

  • Colas largas en finanzas
  • Distribuciones de Pareto y exponenciales
  • Teorema límite central de EVT
  • Aplicaciones en VaR

Invitación al cálculo estocástico y al manejo de productos derivados

  • Esperanza condicional
  • Martingalas
  • Urnas de Polya
  • Desigualdad de Doob
  • Productos derivados discretos
  • Invitación a la fórmula de Black-Scholes

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