locally fidele models: "fidele" is unknown word? And I can't find this in the paper mentioned.
328-th row: “For globally non-linear associations, we also find that we prefer a small kernel which however also produces stable coefficients.”
However,
339-th row: The neighborhood problem can be described briefly by the following.
A (too) small kernel width creates unstable coefficients whilst a too large kernel width fits a global surrogate model. (problematic?? Conflict ??)
469-th row: At the same time, our study agrees with @alvarez2018robustness who find that local explanations are highly unstable. (problematic?? Conflict ??)
locally fidele models: "fidele" is unknown word? And I can't find this in the paper mentioned.
328-th row: “For globally non-linear associations, we also find that we prefer a small kernel which however also produces stable coefficients.” However, 339-th row: The neighborhood problem can be described briefly by the following.
A (too) small kernel width creates unstable coefficients whilst a too large kernel width fits a global surrogate model. (problematic?? Conflict ??)
469-th row: At the same time, our study agrees with @alvarez2018robustness who find that local explanations are highly unstable. (problematic?? Conflict ??)