Cuestionario vinculado a una guía · Medio Nivel
Prueba de transformaciones Log y Box-Cox
Compare las transformaciones logarítmicas, de Box-Cox y Yeo-Johnson, incluidas las restricciones de dominio, las fugas, las predicciones inversas y la interpretación de escalas.
Pregunta 1 de 8
¿Qué efecto puede tener un logaritmo sobre una variable positiva fuertemente sesgada a la derecha?
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Las respuestas y explicaciones aparecen a medida que realiza el cuestionario.
- ¿Qué efecto puede tener un logaritmo sobre una variable positiva fuertemente sesgada a la derecha?
- Adds the same constant to every large value
- Guarantees a normal distribution for every sample
- Compresses large values relative to small ones
- Converts every signed value to a positive value without changing its meaning
- What input restriction applies to the standard Box-Cox transformation?
- All inputs must be nonnegative, including zero
- Inputs must be strictly positive
- Inputs must already follow a normal distribution
- Inputs must lie between zero and one
- ¿Qué familia de transformaciones puede acomodar valores cero y negativos sin un cambio arbitrario?
- Standard Box-Cox
- Plain natural logarithm
- Square root of every signed value
- Yeo-Johnson
- ¿Por qué una transformación aprendida debe encajar sólo en cada pliegue de entrenamiento?
- To prevent validation or test data from influencing fitted parameters
- To guarantee identical distributions in every evaluation fold
- To force every model family to use the same input representation
- To permit new fitted mappings at inference without a model update
- ¿Qué debería pasar con las predicciones de un modelo entrenado en objetivos transformados logarítmicamente?
- Treat log predictions directly as original-unit amounts
- Round log predictions before applying every inverse
- Apply a justified inverse mapping to recover original units
- Assume exponentiation always returns the original-scale conditional mean
- ¿Por qué la exponencialización de una predicción logarítmica media puede no igualar la media condicional de la escala original?
- The exponential function is linear on prediction ranges
- Nonlinear inverse transformations do not preserve averages
- Every log-scale mean equals the original-scale mean
- Transforming the target removes all variation around its conditional mean
- Which statement about a more Gaussian-looking feature is sound?
- It guarantees unbiased estimates for every estimator
- It proves extreme observations were removed
- It guarantees the same gain for trees and linear models
- It does not guarantee improved held-out prediction
- Which issue is introduced by adding an arbitrary constant before taking logs?
- The transformed scale and interpretation depend on that choice
- The transform becomes the standard Box-Cox family
- All negative values become meaningfully comparable
- It guarantees an unbiased original-scale mean