Model Uncertainty Flashcards

Unknown

1
Q

Define uncertainty/ignorance

A

A lack of knowledge or the unknown

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2
Q

What are the four types of uncertainty?

A

Observation error, parameter uncertainty, prediction uncertainty, structural/model error

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3
Q

Describe observation error

A

Calibrate to data but data is not exact
Measurement is done wrong.

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4
Q

Describe parameter uncertainty

A

Many models (parameters) can fit the same data. This results in uncertainty because it is unknown which set of parameters should be used.

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5
Q

Describe prediction uncertainty

A

Many models means that there are many predictions. Use histogram to minimise uncertainty.

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6
Q

Describe structural/model error

A

Fundamental wrongness in model formulation. Known unknowns (assumptions, etc), unknown unknowns (lack of knowledge).

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7
Q

What is an ensemble and why is it useful in modelling?

A

A collection of models. It can help identify percentiles and means of models with different parameter values

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8
Q

What is the difference between a prior and posterior?

A

A prior distribution uses user knowledge about the parameters. A posterior distribution uses the data to decide which parameters are likely.

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9
Q

Why is it not enough to find and use a single ‘best fitting’ model?

A

The ‘best fitting’ model is not robust. It is possible that it is sensitive to small changes in parameters - use an ensemble.

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10
Q

Describe how an inappropriate assumption can be described as structural error

A

It is a known unknown. An assumption that a process does not affect the model, when it does, is an error within the model and will have an impact on the reliability of the output.

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11
Q

Can we account for structural uncertainty by constructing a posterior parameter or prediction distribution?

A

No it deals with parameter uncertainty not invalid assumptions etc

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12
Q

How are parameter distributions related to prediction distributions?

A

Parameter distributions help identifying likely sets of parameters based on the minimised objective function. These probabilistic parameter combinations are then fed into the model to create prediction distributions

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13
Q

In uncertainty analysis, how should we account for the situation that some observations have larger errors than others?

A

Penalise larger errors by using Lp norms to help reduce the noise of the model

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14
Q

What is the role of the misfit function in constructing a posterior distribution?

A

As the misfit increases the probability decreases. Exponential to the power of the misfit function/2

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15
Q

How should you express an uncertain prediction from a model?

A

With error bars and a disclaimer

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