Predicted Aligned Error (PAE) is a 2D confidence metric output by AlphaFold2 and related models that quantifies the expected error in the relative position of residue i when the predicted and true structures are aligned on residue j. Unlike per-residue metrics such as pLDDT, PAE captures inter-domain uncertainty, revealing whether the model is confident about the relative orientation of distinct structural modules even when local geometry is well-predicted.
Glossary
PAE (Predicted Aligned Error)

What is PAE (Predicted Aligned Error)?
Predicted Aligned Error (PAE) is a pairwise confidence metric that estimates the expected positional error between any two residues in a predicted protein structure, used to assess domain packing and relative domain orientation accuracy.
A low PAE value (typically <5 Ångströms) between two residues indicates high confidence in their relative positioning, while high PAE between domains signals ambiguity in their docking arrangement. The PAE matrix is visualized as a heatmap, where diagonal blocks of low error define rigid domains and off-diagonal regions assess domain-domain confidence, making it an essential tool for evaluating quaternary structure predictions and protein-protein interaction interfaces.
Key Characteristics of PAE
Predicted Aligned Error (PAE) is a pairwise confidence metric that estimates the expected positional error between any two residues in a predicted protein structure. It is essential for assessing domain packing quality and relative domain orientation accuracy.
Pairwise Error Estimation
PAE provides a distance error estimate in Ångströms for every pair of residues (i, j) in a predicted structure. The output is a 2D heatmap where the value at position (i, j) represents AlphaFold's expected error in the position of residue i if the predicted and true structures were aligned on residue j.
- Low PAE (< 5 Å): High confidence in the relative position of the two residues
- High PAE (> 15 Å): Low confidence; the relative orientation is uncertain
- The matrix is asymmetric—PAE(i,j) is not necessarily equal to PAE(j,i)
Domain Packing Assessment
PAE is the primary diagnostic tool for evaluating inter-domain accuracy in multi-domain proteins. While pLDDT reports per-residue confidence, it does not reveal whether two well-predicted domains are correctly oriented relative to each other.
- Low inter-domain PAE: Indicates the model is confident about the relative orientation and packing of the two domains
- High inter-domain PAE: Suggests the domains may be folded correctly individually but their relative position is uncertain
- Look for distinct PAE blocks along the diagonal to identify domain boundaries
Interpretation via PAE Plot
The PAE plot is a color-coded 2D matrix where both axes represent the residue index. Dark green regions indicate low predicted error, while white or light regions indicate high uncertainty.
- Diagonal blocks: Well-predicted domains appear as dark green squares along the diagonal
- Off-diagonal signals: The color between two diagonal blocks reveals the confidence in their relative orientation
- Deep green off-diagonal: The two domains have a confidently predicted relative pose
- White or pale off-diagonal: The relative domain orientation is essentially unconstrained by the model
PAE vs. pLDDT
PAE and pLDDT (predicted Local Distance Difference Test) serve complementary roles in structure quality assessment. Understanding their distinction is critical for proper model evaluation.
- pLDDT: Per-residue confidence in local backbone geometry; high pLDDT means the local fold is correct
- PAE: Pairwise confidence in relative positions; low PAE means the spatial relationship between two residues is reliable
- A residue can have high pLDDT but high PAE relative to residues in another domain—the local structure is correct, but the domain's position in space is uncertain
- Always examine both metrics before drawing biological conclusions from a predicted structure
Computational Origin
PAE is produced by a dedicated structure module head within AlphaFold2's architecture. During training, the model learns to predict the error it would make when aligning the predicted structure to the ground truth.
- The PAE head outputs a probability distribution over distance bins for each residue pair
- The reported PAE value is the expected distance error computed from this distribution
- This mechanism is trained end-to-end with the rest of the network, providing a calibrated uncertainty estimate rather than a post-hoc heuristic
- The recycling mechanism iteratively refines both the structure and the PAE estimates across multiple passes
Practical Applications
PAE guides critical decisions in structural biology workflows and computational pipelines:
- Domain segmentation: Use PAE matrices to automatically identify structurally independent domains for modular analysis
- Docking validation: Assess whether predicted protein-protein interfaces have confident relative orientations before investing in experimental validation
- Cryo-EM model building: Cross-reference PAE with experimental density maps to identify regions where the prediction is reliable enough to guide manual model building
- Filtering predictions: In high-throughput structure prediction projects, PAE thresholds can automatically flag low-confidence models for exclusion or further refinement
Frequently Asked Questions
Clear, technical answers to the most common questions about interpreting and applying the Predicted Aligned Error metric in protein structure prediction workflows.
The Predicted Aligned Error (PAE) is a pairwise confidence metric that estimates the expected positional error between any two residues in a predicted protein structure, measured in Ångströms. Unlike per-residue metrics such as pLDDT, PAE evaluates the relative orientation of residue pairs. The model outputs an N×N matrix where position (i, j) represents the predicted error in residue i's position if the predicted and true structures were aligned on residue j. A low PAE value (e.g., <5 Å) indicates high confidence in the relative domain orientation, while high PAE values (e.g., >15 Å) suggest uncertainty in the relative positioning. This metric is particularly valuable for assessing domain packing accuracy and identifying structurally confident regions within multi-domain proteins.
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PAE vs. pLDDT vs. RMSD
A comparison of the three primary metrics used to assess the quality and reliability of predicted protein structures, distinguishing between confidence estimates and accuracy measurements.
| Feature | PAE | pLDDT | RMSD |
|---|---|---|---|
Full Name | Predicted Aligned Error | Predicted Local Distance Difference Test | Root Mean Square Deviation |
Metric Type | Pairwise confidence estimate | Per-residue confidence estimate | Global accuracy measurement |
Requires Experimental Reference | |||
Output Range | 0 to ~30+ Ångströms | 0 to 100 (unitless score) | 0 to ∞ Ångströms |
Primary Use Case | Assess domain packing and relative orientation | Assess local backbone reliability | Validate against known crystal/NMR structures |
Granularity | Residue pair (N×N matrix) | Single residue (1D vector) | Global superposition (single value) |
Interpretation of Ideal Value | Low values (< 5 Å) indicate high confidence in relative position | High values (> 90) indicate high local accuracy | Low values (< 2 Å) indicate near-identical backbone geometry |
Related Terms
Understanding PAE requires familiarity with the broader ecosystem of confidence metrics, validation tools, and structural comparison methods used to assess the quality and reliability of predicted protein structures.

About the author
Prasad Kumkar
CEO & MD, Inference Systems
Prasad Kumkar is the CEO & MD of Inference Systems and writes about AI systems architecture, LLM infrastructure, model serving, evaluation, and production deployment. Over 5+ years, he has worked across computer vision models, L5 autonomous vehicle systems, and LLM research, with a focus on taking complex AI ideas into real-world engineering systems.
His work and writing cover AI systems, large language models, AI agents, multimodal systems, autonomous systems, inference optimization, RAG, evaluation, and production AI engineering.
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