Research Article

Ensemble of Temporal Weighting, Causal Inference, and Hierarchical Attribution towards SHAP Optimization

DOI:

10.3791/69125

November 18th, 2025

In This Article

Summary

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This article aims to assess the impact of temporal weighting, causal inference, and hierarchical attribution on interpretability optimization.

Abstract

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During the past few years, the need for transparency and interpretability has been intensified owing to significant advancements in data-driven models, leading to the emergence of Explainable Artificial Intelligence (XAI). Several traditional XAI approaches are prevalent; however, these have limited competence in interpreting dynamic relations. The current research aims to address this limitation by proposing a novel Ensemble SHapley Additive exPlanations (SHAP) framework that focuses on temporal weighting, causal inference, hierarchical attribution, and interpretability optimization referred to as TCHSHAP. TCHSHAP prioritizes current information over historical information by temporal weighting through exponential decay. Further, causal inference separates correlation from causality to gain practical insights. Additionally, hierarchical attribution allows insights at granular (region level) and aggregated levels (feature-group impacts). These approaches are integrated to achieve a more interpretable and explainable model. To validate the efficacy of the proposed model, we carry out an experiment on the crop yield dataset collected from Kaggle. Ahead of experimental evaluation, data preprocessing is performed using one-hot encoding. Data normalization is done by min-max scaling, and outliers are removed through the Interquartile range. For the sake of experimental evaluation, the authors used the SHAP XAI model for Random Forest. When assessing the efficacy of the proposed TCHSHAP model, it is observed that while the average prediction for traditional SHAP is 161.137, it escalates to 161.506 after incorporating temporal weighting and causal inference, advocating the effectiveness of employing temporal and causal significance. Additionally, during hierarchical attribution, it is observed that agricultural features have the strongest dominance over the target variable. This dominance is followed by geographical and environmental factors in order. Thus, the obtained results authorize the efficacy of the proposed approach towards enhancing the global and local interpretability, strengthening the user's trust in model predictions. The current work offers ways to improve transparency and interpretability without affecting model performance. The suggested model also enables interpretable and efficient regression modelling in complex, data-driven applications, enabling its widespread application in real-world settings.

Introduction

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Regression plays a major role in predictive analytics, encompassing several domains including climate modelling, financial forecasting, healthcare diagnostics, and agricultural yield estimation1,2. However, the unexplained results of regression models, especially non-linear and high-capacity models like Gradient Boosting Machines (GBMs), Random Forests, and Deep Neural Networks (DNNs), pose significant challenges, particularly for applications requiring transparency and actionable insights. This interpretability gap can be bridged by employing Explainable Artificial Intelligence (XAI), a technique that is still in its infancy. Currently, conventional XAI frameworks like SHAP and Local Interpretable Model Agnostic Explanation (LIME) give only static feature explanations3. These XAI techniques presently fail to explain the intricacies of regression tasks involving temporal dependencies, hierarchical feature structures, and causalities, creating an avenue of research4,5. Due to the non-consideration of these factors, XAI may sometimes derive incorrect conclusions. For instance, traditional SHAP only considers the correlation of attributes with the target variable without considering the causality. Let us consider a dataset with two input binary features, namely tobacco consumption and stained teeth. The target variable in this dataset is the probability of cancer. In such a scenario, if correlation is obtained between input features and the target variable, cancer will be highly correlated with both features (tobacco consumption and stained teeth). Now it is quite misleading to conclude that stained teeth cause cancer, as it is caused by regular tobacco consumption. Thus, it can be summarized that despite significant progress in the domain of XAI, the prime issues that need to be addressed in regression contexts include:

Inability to consider temporal dependencies leads to only static explanations that may not work in contexts with dynamic data.

Non-inclusion of causal inference in traditional SHAP adaptations causes false correlations rather than valuable causal insights.

Lack of attention towards hierarchical interpretation leads to insufficient higher-level aggregated explanations.

In order to address these issues, current research work aims to propose a novel XAI framework, TCHSHAP, that encompasses temporal weighting, causal inference, and hierarchical attribution with an aim to enhance the interpretability and computational efficiency of current XAI models. For the same, the proposed framework considers a temporal weighting factor wt which assigns higher weights to the recent feature contribution in comparison to past values. This weighting factor aims to ensure that the interpretability aligns with the temporal significance of crucial features in dynamic regression problems such as yield forecasting and sales prediction. Further, traditional regression models fail to exhibit causal relationships, leading to ambiguous attributions6. To address this challenge, the proposed framework adopts Structural Causal Models (SCMs) to assess the causal impact of a feature Fi on the output. Additionally, the real-time datasets often demonstrate hierarchical relations (spatial or categorical) among features, which are seldom showcased in existing XAI frameworks4,5,6. On the contrary, the suggested XAI framework aggregates individual features (Fi) to obtain higher-level features (Hj), to achieve granularity of the explanations.

Apart from incorporating temporal, causal, and hierarchical significance, the proposed ensemble also aims to enhance interpretability and explainability. Such an objective is an effort towards establishing the trade-off between interpretability and accuracy, ensuring that the explanations obtained from TCHSHAP are accurate and interpretable4. The suggested XAI framework can be mathematically described as follows, while the description of the used variables is given in Table 1. The traditional SHAP value for the feature is calculated as equation (1)5,6.

Shapley value equation, ΣM⊆S(M!(T−M−1)!/FT!) (P(M∪{i})−P(M)), mathematical formula.   (1)

This traditional SHAP formulation adds up contributions without considering temporal, causal, or hierarchical adjustments.

VariableDefinition
FiFeature whose Shap value is being calculated
ShapiShap value of the Feature 
SSet of total Features
MSubset of all features
FTTotal number of Features
P(M)Model Prediction when only features in M are used
λ > 0decay rate
TReference Prediction Time
YOutput

Table 1: Description of variables used. This table describes the significance of various variables used.

This traditional SHAP formulation is modified to handle dynamic dependencies by including temporal weighting. This temporal weighting is incorporated by introducing the weighting coefficient wt = e-λ |t - T| where λ represents decay factor (λ > 0) . As discussed earlier, this exponential weighting gives more weight to recent values compared to past values. This exponential decay is included with an understanding that recent feature values have higher significance than past values. The modified SHAP value (after incorporating temporal significance) is given in equation (2).

Temporal Shapley value equation, Σ calculation, mathematical formula for statistical analysis.  (2)

This temporal information is important for dynamic regression tasks like predicting yields or stocks.

Further, in order to make the explanations more robust, SCM is applied to assess the causal impact of the feature Fi on the output Y. The mathematical formulation for causal SHAP is given in equation (3)

Causal Shapley value equation, Σ notation, formula diagram, used in data analysis methods. (3)

Here do(Fi) represents the feature that has contributed to the change. By using this, the model achieves the competence to explain the causality rather than the correlation. It is worth noting that SCM-based computation of causal effects ensures that only features with direct causal influence are given credit, eliminating false correlations.

Further, the hierarchy is proposed in the suggested model to aggregate attributes across various levels. The mathematical formulation for the hierarchical SHAP is given in equation (4).

Hierarchical Shapley value equation, Σj∈Hj; formula for causal inference in statistical analysis.  (4)

Incorporation of hierarchy in the suggested model ensures the achievement of granularity of the explanations. The suggested framework is depicted in Figure 1.

Machine learning process diagram; data prep, model evaluation, XAI models (SHAP, LIME), ensemble SHAP.
Figure 1: Pictorial illustration of various elements in the proposed framework. This figure gives a pictorial illustration of various elements in the proposed framework TCHSHAP that include temporal weighting, causal inference, and hierarchical attribution. Please click here to view a larger version of this figure.

The novelty of the proposed model TCHSHAP lies in handling these three inconsistencies by employing temporal weighting (to give more weight to current information), Structural Causal Models (SCM; to assess causal effects), and hierarchical aggregation of SHAP values (to gain multi-level insights). Thus, the proposed ensemble expands SHAP beyond its static constraints, providing a regression-optimized explanatory framework.

Proposed TCHSHAP has the potential to achieve great significance for real-time applications in scenarios requiring better decision-making, as it identifies the detailed explanations of the output in regression models, seamlessly connecting modelling with decision-making. In summary, the prime contribution of this manuscript is to design a novel framework that combines temporal weighting, causal inference, and hierarchical relations to enhance the actionable explanations of the traditional SHAP model.

Related work

XAI incorporates different methodologies specially designed for enhancing the transparency and interpretability of different machine learning models. These XAI strategies establish confidence in the results by providing the required insights from the results. For instance, notable XAI methodologies such as LIME and SHAP enhance the interpretability and transparency of otherwise black box models across various domains, namely finance, education, and the healthcare sector7. Also, XAI techniques are applied in tasks related to software analytics, clone detection, and Just-in-Time defect prediction8. Additionally, Awal and Roy also highlighted the discrepancies and demonstrated lesser reliability in generating the explanations8. Here, the authors applied Granular Level Evaluation Metrics for reducing consistency in evaluation. XAI has also been widely employed in the medical domain to understand the most prominent factors affecting the results of the classification task and hence fostering the faith among health practitioners to use AI-based diagnostics9,10,11,12. Further, in sectors like Belgian residential rent prediction, XAI approaches facilitate the interpretation of intricate models, hence enhancing quality control and minimizing production errors13. Bommer et al. demonstrated that integration of XAI methods with gradients enhances the performance of XAI methods in terms of robustness, faithfulness, complexity, and randomization in climate science14. A lot of researchers have attempted to create ensemble and hybrid techniques. In addition to proposing ensemble techniques, researchers also demonstrated the effectiveness of these hybrid techniques towards providing comprehensive insight for complex models15,16. A detailed review of the techniques, optimizations, and the various applications are tabulated in Table 2, which clearly indicates that the most widely applied techniques are LIME and SHAP. The future research direction points towards exploring optimization in these methods to enhance the interpretability of these models. Continuing the line of research, authors in current research work focus on SHAP optimization by adding causal inference, hierarchical attribution, and temporal weighting.

CitationXAI TechniquesOptimizationInsightsApplicationsFuture Research Directions
(Anushree et al., 2024)LIMENot providedEnhancement of interpretability and transparency of black box models across various applications in Finance, education and healthcare sector.· Trade-off between Accuracy and Interpretability in Finance, Education and healthcare sector· Need to develop a list of detailed metrics for evaluating various XAI models
SHAP
Perturbation mechanisms
Attention-based mechanisms
(Awal & Roy, 2024)PyExplainerGranular Level Evaluation Metrics for reducing consistency in evaluation.Highlights the discrepancies and demonstrates lesser reliability in generating the explanations.· Tasks related to Software Analytics· Advance research methods are required for enhancing the reliability of XAI models for tasks related to software analytics
LIME· clone detection
· Just in Time Defect Prediction
(Bommer et al., 2024)Integrated GradientsIntegration of XAI methods with GradientsIntegration of XAI methods with gradients enhances the performance in terms of robustness, faithfulness, complexity, and randomization in climate science.· Climate Science Prediction· Focus on task specific evaluation of climate science.
layer-wise relevance propagation· Annual mean Temperature maps prediction
input times gradients
sensitivity methods like gradient, SmoothGrad, NoiseGrad, and FusionGrad
(Bhatnagar & Agrawal, 2024)LIMEEnsemble of XAI TechniquesEnsemble provides comprehensive insight and enhance interpretability and explainability of complex models.· Applied on Moral dataset to enhance the interpretability of the results· Explore hybrid XAI methods by combining multiple techniques
SHAP· Customizing various XAI algorithms for specific models catering to different needs of the users
(Dias, 2024)LIMEIntegration of XAI TechniquesImproved Interpretability and Accuracy· Toxic Comment Classification· Enhancing the strength for classification purpose.
Eli5
(Hajare et al. ,2024)SHAPNot ProvidedSHAP offers detailed insights into the risk factors in predicting the Acute Coronary Syndrome.· Acute Coronary Syndrome (ACS)· To find out novel risk factors in ACS prediction.
(Hamida et al., 2024)Comprehensive review of various XAI TechniquesNot ProvidedProvides insights on XAI applications XAI in the healthcare sector emphasizing the importance of explainability of AI decisions to understand the results provides by AI.· Actionable Insights in Healthcare sector· Enhancement of XAI components namely comprehensibility, transparency, interpretability, and explainability.
· Custom XAI techniques for healthcare sector for detail insights for healthcare domain
(Ihongbe et al., 2024)Grad-CAM (Gradient-weighted Class Activation Mapping)Gradient-weighted Class Activation MappingBetter accuracy for Pneumonia and COVID-19 diagnosis.· Improved Accuracy for medical diagnosisTo increase the awareness of the usability of XAI techniques for real life applications
(Lenaers, & De Moor, 2023).6 XAI TechniquesEnsemble of 6 XAI Techniques on CatBoost ModelMultiple techniques enhance the interpretability of XAI for rent prediction.· Belgian residential rent predictionXAI can be utilized for decision making
(Makumbura et al., 2024)SHAPEnsemble of RF, LightGBM, XGBoost with SHAPSHAP reveals the various factors responsible for assessing and predicting the water quality.· Assessment and prediction of water qualityCan be employed for decision making
(Schlegel & Keim, 2023).XAI Techniques with Perturbation AnalysisPerturbation AnalysisCan be effectively employed for classification tasks of Time Series Data· Time Series Data of Finance, Healthcare, Climate scienceTo combine multiple XAI techniques for enhanced interpretability.
(Silva & Keller, 2023)XAINot ProvidedXAI models have a limitation to explain the results in case of correlated features. Can be employed for Earth and atmospheric sciences.· Atmospheric sciencesXAI need to be optimized for correlated features to avoid false explanations.
Biomolecular Reaction Rate· Atmospheric Chemistry
(Y, S., & Challa, M. 2023)SHAPNot ProvidedHere, XAI models are compared with respect to interpretability and understanding important features and concluded that SHAP and LIME are the most effective.· Medical ApplicationsTo enhance interpretability for advanced medical applications
LIME
PDP
GAM

Table 2: Comprehensive review of various optimizations done on XAI techniques. This table presents a comprehensive review of different optimization techniques suggested by various researchers.

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Protocol

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NOTE: This section discusses the proposed ensemble method, including all the proposed amendments as illustrated in Figure 1.

Data preparation

In order to validate the effectiveness of the proposed framework, the authors carried out an experiment on the crop yield dataset collected from Kaggle17. This dataset consists of Indian agricultural data for various crops from 1997 to 2020 and was accessed in March 2025. This dataset comprises numerous features, namely season, crop_year, fertilizer, pesticide, crop, and yield (target variable), etc. The considered dataset is pre-processed for enhanced efficiency using one-hot encoding to handle categorical values. The categorical features like season, crop, and state are one-hot encoded. MinMax scaling is also employed to scale the numerical features such as area, production, annual_rainfall, fertilizer, and pesticide to the [0,1] range. In order to handle the outliers, we used the Interquartile Range rule with a threshold Q1 - 1.5 • IQR17. A random seed of 42 was applied across all preprocessing steps in order to get the reproducibility of the results. Further, the dataset was split into a training (80%) and a testing dataset (20%) after preprocessing.

Experimental setup

The experiment was carried out using Python 3.10 on an A100 GPU Server with CPU: Dual AMD Rome 7742, 128 cores, 1TB RAM. Libraries imported for simulation are scikit-learn 1.3.0, XGBoost 1.7.6, TensorFlow 2.13, SHAP 0.41.0, LIME 0.2.0.1, and ELI5 0.13.0.

Evaluation of ML models

Here, authors have used various regression models namely LinearRegression(), Ridge(alpha=1,random_state=42), Lasso(alpha=0.1,randomstate = 42), Decision TreeRegressor(max_depth = 10, random_state = 42), RandomForestRegressor(max_depth = 15random_state = 42), GradientBoostingRegressor(n_estimators = 200, learning_rate = 0.1, random_state = 42),  XGBoost, and CNN to determine the impact of various variables on the target variable yield18. XGBoost uses 300 estimators and a learning rate of 0.05. In the CNN model, two hidden layers, ReLU activations, and Adam optimizer are used with a learning rate of 0.001. The efficiency of these models is compared using different performance metrics. These models also perform hyperparameter tuning. For instance, Ridge regression and Lasso regression are trained with alpha equals 1.0 and alpha equals 0.1, respectively. In Decision Tree and Random Forest, the maximum depth was set to 10 and 15, respectively. Gradient Boosting uses 200 estimators and a learning rate of 0.1. The performance of these models was evaluated using 5-fold cross-validation in terms of Mean Squared Error (MSE) and R2 square.

Evaluation of XAI models

As discussed, the current work uses various XAI models to compare the results. Here, the authors use shap.TreeExplainer(model,data = crop_yield) for tree-based models (Random Forest, Gradient Boosting, and XGBoost). A background dataset of 100 randomly selected cases was chosen from the training dataset to stabilize attributions. Further, shap.KernelExplainer()  was used for non-tree models (Linear, Ridge, Lasso, and CNN) with 1000 perturbations to get close to SHAP values. Tabular explainer (lime.lime_tabular.LimeTabularExplainer) was used with 5000 perturbations per instance to run LIME on the same background dataset to ensure that local explanations are stable. The kernel width was set based on characteristics, and the model's prediction function was used to infer explanations. Local explanations were generated by calling explainer.explain_instance(x,model.predict). ELI5 was utilized as permutation importance with 10 repetitions on the validation split to avoid overfitting of the test data, and was simulated using eli5.sklearn.PermutationImportance(estimator,random_state = 42). The significance of mean and variance among repeats was exhibited during the experiment. Finally, the fitted model was used for the validation split to obtain Partial Dependence Plots (PDPs), which were implemented using PartialDependencyDisplay.from_estimator (model,X_val,features = [feature]),

Set up of the TCHSHAP framework

Subsequently, TCHSHAP was implemented by applying various steps in sequence. The first step in the sequence was temporal weighting that uses an exponential decay function with a decay rate of λ = 0.85, which was selected based on an ablation study across λ Static equilibrium equations ΣFx=0 diagram; physics balance analysis. [0.7.0.95]. The reference time (T_current) was selected as the recent crop year in the dataset. This ensures that the model explanations consider the dynamics of the agricultural output forecast, where recent features (rainfall, fertilizer use, or pesticide) carry more significance for making decisions. Temporal weighting was followed by SCM to adopt causal inferences. The suggested methodology uses the dot operator to simulate interventions and calculate the Average Causal Effect. The causal inference was applied using python doWhy 0.13 library. This helps to alleviate misleading connections due to correlated inputs like production and area, achieving real cause-and-effect links. The final step in the pipeline was hierarchical attribution, where features were organized into higher-level domains. For the current dataset, there are 3 hierarchical features, namely Agricultural Inputs (Fertiliser, Pesticide), Geographical Factors (State, Area, Crop_Year), and Environmental Factors (Annual_Rainfall, Season). By using normalised summation to group SHAP data, explanations at both levels (detailed and general) can be obtained.

In summary, the TCHSHAP pipeline combines three steps-temporal adjustment, causal attribution, and hierarchical grouping into a single process. Here, baseline SHAP first makes explanations, followed by the addition of three improvements. This structured pipeline ensures that TCHSHAP's outputs are consistent, can be reproduced, and give both local and global explanations. The step-by-step description of the proposed framework is given in the pseudocode below.

Input: 
X: Dataset with features X1,X2,X3,........,Xn.
t: temporal variable in the dataset 
Tcurrent: Reference time 
λ: Decay rate
G: Feature Groups
Compute Temporal Weights
For each instance, iStatic equilibrium equations ΣFx=0 diagram; physics balance analysis. X, evaluate w= e-λ|t-T|,
Calculate Shap Values Shapi
    Calculate ShapTempral Shap* wt
Compute Causal Inference
    For each Feature, XStatic equilibrium equations ΣFx=0 diagram; physics balance analysis. X 
Calculate ShapCausal Shap* Causal Effect(Xj →Y)   
Hierarchical Attribution
    For each Feature, XStatic equilibrium equations ΣFx=0 diagram; physics balance analysis. X 
Calculate Shap Values Shapi
For each Gi Static equilibrium equations ΣFx=0 diagram; physics balance analysis. G
Hierarchical SHAP formula, Σ for SHAP values, equation representation in data analysis.

Output: Set of Hierarchically aggregated SHAP values 

The quantitative checkpoint for facilitating troubleshooting is given below: Random Forest yielding the lowest MSE and highest R2 across all ML models. The feature importance obtained was Area > Pesticide > Fertilizer, with Season and Crop_Year as minimal. The global baseline SHAP prediction was 161.137. Further, after applying λ = 0.85, the contribution of Crop_year and Season increases. Group-level contributions follow the order Agricultural Inputs>Geographical Factors> Environmental Factors.

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Results

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This section discusses the results obtained by applying various methods used during the experiment study, comprising various subsections as follows:

Data collection and preprocessing

In order to perform an experimental evaluation of the proposed framework, a dataset regarding crop yield was collected from Kaggle19. The collected...

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Discussion

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The prime objective of the current study is to incorporate temporal weighting, causal inference, and hierarchical significance in the traditional SHAP model, yielding the TCHSHAP model. The motive behind including these components in XAI techniques is to enhance the interpretability of the results. For temporal weighting, we have considered an exponential decaying technique, which gives more weightage to recent values in comparison to old values. In causal significance, authors try to assess the direct impact of various ...

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Disclosures

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The authors declare that there are no conflicts of interest.

Acknowledgements

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This work is funded by national funds through FCT – Fundação para a Ciência e a Tecnologia, I.P., under the Programme Contract UID/05105/2025.

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Materials

List of materials used in this article
NameCompanyCatalog NumberComments
ELI50.13.0PyPI
LIME0.2.0.1PyPI
Nvidia DGX A100 GPU ServerCPU Dual AMD Rome 7742, 128 cores totalNvidia
System Memory 1TB
Python3.1Python
SHAP0.41.0PyPI
scikit-learn1.3.0PyPI
TensorFlow2.13Tensor Flow
XGBoost1.7.6PyPI

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Tags

Explainable AISHAP OptimizationTemporal WeightingCausal InferenceHierarchical AttributionModel InterpretabilityFeature AttributionRandom ForestRegression ModellingData Normalization

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