FAILURE MAP

Understand the failure.
Verify the repair.

Small, reproducible software failures. The broken implementation, the fix that didn’t work, and the one that passed—preserved together.

Explore the cases ↓How results are verified ↗
100840Executable case variants
20168Distinct failure mechanisms
302520Executed implementations
20168Open-access cases

WHAT THE ARCHIVE CONTAINS

100840 executable cases. 20168 are open.

Every case records the implementation that fails, the fix that did not work, and the repair that passed its checks—with recorded outputs and source hashes. This release adds 100840 cases across 20168 failure mechanisms and 254 domains.

The open tier gives you the failure and the unsuccessful fix for one case in every mechanism. The remaining 80672 cases, 5 variants per mechanism, are member-only: the verified repair, its recorded checks, and the full fixture suite are held in the member archive. Read the methodology ↗

A RECORD OF WHAT WENT WRONG

Browse the archive / 100840

Python · Standard library
REFERENCEFAILURE MECHANISMDOMAINACCESS
FA-88701

Euler-Poincare check ignores inner rings · case 01

Any solid with a ring loop is flagged as broken.

Mesh topology invariants● Open access↗
FA-88702

Euler-Poincare check ignores inner rings · case 02

Any solid with a ring loop is flagged as broken.

Mesh topology invariants◈ Members↗
FA-88703

Euler-Poincare check ignores inner rings · case 03

Any solid with a ring loop is flagged as broken.

Mesh topology invariants◈ Members↗
FA-88704

Euler-Poincare check ignores inner rings · case 04

Any solid with a ring loop is flagged as broken.

Mesh topology invariants◈ Members↗
FA-88705

Euler-Poincare check ignores inner rings · case 05

Any solid with a ring loop is flagged as broken.

Mesh topology invariants◈ Members↗
FA-88706

Operator sequence may leave a face without a loop · case 01

Sequences that give a face no bounding loop are accepted.

Mesh topology invariants● Open access↗
FA-88707

Operator sequence may leave a face without a loop · case 02

Sequences that give a face no bounding loop are accepted.

Mesh topology invariants◈ Members↗
FA-88708

Operator sequence may leave a face without a loop · case 03

Sequences that give a face no bounding loop are accepted.

Mesh topology invariants◈ Members↗
FA-88709

Operator sequence may leave a face without a loop · case 04

Sequences that give a face no bounding loop are accepted.

Mesh topology invariants◈ Members↗
FA-88710

Operator sequence may leave a face without a loop · case 05

Sequences that give a face no bounding loop are accepted.

Mesh topology invariants◈ Members↗
FA-88711

Invalid operator is reported one position late · case 01

The error points at the operator after the offending one.

Mesh topology invariants● Open access↗
FA-88712

Invalid operator is reported one position late · case 02

The error points at the operator after the offending one.

Mesh topology invariants◈ Members↗
FA-88713

Invalid operator is reported one position late · case 03

The error points at the operator after the offending one.

Mesh topology invariants◈ Members↗
FA-88714

Invalid operator is reported one position late · case 04

The error points at the operator after the offending one.

Mesh topology invariants◈ Members↗
FA-88715

Invalid operator is reported one position late · case 05

The error points at the operator after the offending one.

Mesh topology invariants◈ Members↗
FA-88716

Unknown Euler operators are skipped silently · case 01

Misspelled operators disappear and later counts are wrong without an error.

Mesh topology invariants● Open access↗
FA-88717

Unknown Euler operators are skipped silently · case 02

Misspelled operators disappear and later counts are wrong without an error.

Mesh topology invariants◈ Members↗
FA-88718

Unknown Euler operators are skipped silently · case 03

Misspelled operators disappear and later counts are wrong without an error.

Mesh topology invariants◈ Members↗
FA-88719

Unknown Euler operators are skipped silently · case 04

Misspelled operators disappear and later counts are wrong without an error.

Mesh topology invariants◈ Members↗
FA-88720

Unknown Euler operators are skipped silently · case 05

Misspelled operators disappear and later counts are wrong without an error.

Mesh topology invariants◈ Members↗
FA-88721

Tetrahedral boundary faces have mixed winding · case 01

Two of the four faces of each tet point inward in the extracted surface.

Mesh topology invariants● Open access↗
FA-88722

Tetrahedral boundary faces have mixed winding · case 02

Two of the four faces of each tet point inward in the extracted surface.

Mesh topology invariants◈ Members↗
FA-88723

Tetrahedral boundary faces have mixed winding · case 03

Two of the four faces of each tet point inward in the extracted surface.

Mesh topology invariants◈ Members↗
FA-88724

Tetrahedral boundary faces have mixed winding · case 04

Two of the four faces of each tet point inward in the extracted surface.

Mesh topology invariants◈ Members↗
FA-88725

Tetrahedral boundary faces have mixed winding · case 05

Two of the four faces of each tet point inward in the extracted surface.

Mesh topology invariants◈ Members↗
FA-88726

Tetrahedral faces are matched by oriented tuple · case 01

Internal faces, which appear with opposite orientation, are never matched and all appear on the boundary.

Mesh topology invariants● Open access↗
FA-88727

Tetrahedral faces are matched by oriented tuple · case 02

Internal faces, which appear with opposite orientation, are never matched and all appear on the boundary.

Mesh topology invariants◈ Members↗
FA-88728

Tetrahedral faces are matched by oriented tuple · case 03

Internal faces, which appear with opposite orientation, are never matched and all appear on the boundary.

Mesh topology invariants◈ Members↗
FA-88729

Tetrahedral faces are matched by oriented tuple · case 04

Internal faces, which appear with opposite orientation, are never matched and all appear on the boundary.

Mesh topology invariants◈ Members↗
FA-88730

Tetrahedral faces are matched by oriented tuple · case 05

Internal faces, which appear with opposite orientation, are never matched and all appear on the boundary.

Mesh topology invariants◈ Members↗
FA-88731

Boundary face is emitted without canonical rotation · case 01

Output faces start at an arbitrary corner.

Mesh topology invariants● Open access↗
FA-88732

Boundary face is emitted without canonical rotation · case 02

Output faces start at an arbitrary corner.

Mesh topology invariants◈ Members↗
FA-88733

Boundary face is emitted without canonical rotation · case 03

Output faces start at an arbitrary corner.

Mesh topology invariants◈ Members↗
FA-88734

Boundary face is emitted without canonical rotation · case 04

Output faces start at an arbitrary corner.

Mesh topology invariants◈ Members↗
FA-88735

Boundary face is emitted without canonical rotation · case 05

Output faces start at an arbitrary corner.

Mesh topology invariants◈ Members↗
FA-88736

Faces shared by three tetrahedra are silently dropped · case 01

A non-manifold tet mesh produces a surface with a missing fin.

Mesh topology invariants● Open access↗
FA-88737

Faces shared by three tetrahedra are silently dropped · case 02

A non-manifold tet mesh produces a surface with a missing fin.

Mesh topology invariants◈ Members↗
FA-88738

Faces shared by three tetrahedra are silently dropped · case 03

A non-manifold tet mesh produces a surface with a missing fin.

Mesh topology invariants◈ Members↗
FA-88739

Faces shared by three tetrahedra are silently dropped · case 04

A non-manifold tet mesh produces a surface with a missing fin.

Mesh topology invariants◈ Members↗
FA-88740

Faces shared by three tetrahedra are silently dropped · case 05

A non-manifold tet mesh produces a surface with a missing fin.

Mesh topology invariants◈ Members↗
FA-88741

Boundary faces are emitted in discovery order · case 01

The face list order depends on tet order.

Mesh topology invariants● Open access↗
FA-88742

Boundary faces are emitted in discovery order · case 02

The face list order depends on tet order.

Mesh topology invariants◈ Members↗
FA-88743

Boundary faces are emitted in discovery order · case 03

The face list order depends on tet order.

Mesh topology invariants◈ Members↗
FA-88744

Boundary faces are emitted in discovery order · case 04

The face list order depends on tet order.

Mesh topology invariants◈ Members↗
FA-88745

Boundary faces are emitted in discovery order · case 05

The face list order depends on tet order.

Mesh topology invariants◈ Members↗
FA-88746

Degenerate tetrahedra are processed · case 01

Tets with repeated vertices produce collapsed boundary faces.

Mesh topology invariants● Open access↗
FA-88747

Degenerate tetrahedra are processed · case 02

Tets with repeated vertices produce collapsed boundary faces.

Mesh topology invariants◈ Members↗
FA-88748

Degenerate tetrahedra are processed · case 03

Tets with repeated vertices produce collapsed boundary faces.

Mesh topology invariants◈ Members↗
FA-88749

Degenerate tetrahedra are processed · case 04

Tets with repeated vertices produce collapsed boundary faces.

Mesh topology invariants◈ Members↗
FA-88750

Degenerate tetrahedra are processed · case 05

Tets with repeated vertices produce collapsed boundary faces.

Mesh topology invariants◈ Members↗
FA-88751

UV seam test compares edge UVs in traversal order · case 01

Every interior edge is reported as a seam because neighbours traverse it in opposite directions.

Mesh topology invariants● Open access↗
FA-88752

UV seam test compares edge UVs in traversal order · case 02

Every interior edge is reported as a seam because neighbours traverse it in opposite directions.

Mesh topology invariants◈ Members↗
FA-88753

UV seam test compares edge UVs in traversal order · case 03

Every interior edge is reported as a seam because neighbours traverse it in opposite directions.

Mesh topology invariants◈ Members↗
FA-88754

UV seam test compares edge UVs in traversal order · case 04

Every interior edge is reported as a seam because neighbours traverse it in opposite directions.

Mesh topology invariants◈ Members↗
FA-88755

UV seam test compares edge UVs in traversal order · case 05

Every interior edge is reported as a seam because neighbours traverse it in opposite directions.

Mesh topology invariants◈ Members↗
FA-88756

UV seam requires both endpoints to differ · case 01

Edges whose UV splits at only one endpoint are not marked as seams.

Mesh topology invariants● Open access↗
FA-88757

UV seam requires both endpoints to differ · case 02

Edges whose UV splits at only one endpoint are not marked as seams.

Mesh topology invariants◈ Members↗
FA-88758

UV seam requires both endpoints to differ · case 03

Edges whose UV splits at only one endpoint are not marked as seams.

Mesh topology invariants◈ Members↗
FA-88759

UV seam requires both endpoints to differ · case 04

Edges whose UV splits at only one endpoint are not marked as seams.

Mesh topology invariants◈ Members↗
FA-88760

UV seam requires both endpoints to differ · case 05

Edges whose UV splits at only one endpoint are not marked as seams.

Mesh topology invariants◈ Members↗
FA-88761

UV face lists of the wrong length are paired silently · case 01

A short UV list is wrapped around the face and invents seams.

Mesh topology invariants● Open access↗
FA-88762

UV face lists of the wrong length are paired silently · case 02

A short UV list is wrapped around the face and invents seams.

Mesh topology invariants◈ Members↗
FA-88763

UV face lists of the wrong length are paired silently · case 03

A short UV list is wrapped around the face and invents seams.

Mesh topology invariants◈ Members↗
FA-88764

UV face lists of the wrong length are paired silently · case 04

A short UV list is wrapped around the face and invents seams.

Mesh topology invariants◈ Members↗
FA-88765

UV face lists of the wrong length are paired silently · case 05

A short UV list is wrapped around the face and invents seams.

Mesh topology invariants◈ Members↗
FA-88766

UV seams are keyed by directed geometric edges · case 01

The two faces on an edge never meet in the table, so no seam is ever reported.

Mesh topology invariants● Open access↗
FA-88767

UV seams are keyed by directed geometric edges · case 02

The two faces on an edge never meet in the table, so no seam is ever reported.

Mesh topology invariants◈ Members↗
FA-88768

UV seams are keyed by directed geometric edges · case 03

The two faces on an edge never meet in the table, so no seam is ever reported.

Mesh topology invariants◈ Members↗
FA-88769

UV seams are keyed by directed geometric edges · case 04

The two faces on an edge never meet in the table, so no seam is ever reported.

Mesh topology invariants◈ Members↗
FA-88770

UV seams are keyed by directed geometric edges · case 05

The two faces on an edge never meet in the table, so no seam is ever reported.

Mesh topology invariants◈ Members↗
FA-88771

Split vertex id reuses an existing index · case 01

With index gaps the inserted vertex aliases a vertex that already exists.

Mesh topology invariants● Open access↗
FA-88772

Split vertex id reuses an existing index · case 02

With index gaps the inserted vertex aliases a vertex that already exists.

Mesh topology invariants◈ Members↗
FA-88773

Split vertex id reuses an existing index · case 03

With index gaps the inserted vertex aliases a vertex that already exists.

Mesh topology invariants◈ Members↗
FA-88774

Split vertex id reuses an existing index · case 04

With index gaps the inserted vertex aliases a vertex that already exists.

Mesh topology invariants◈ Members↗
FA-88775

Split vertex id reuses an existing index · case 05

With index gaps the inserted vertex aliases a vertex that already exists.

Mesh topology invariants◈ Members↗
FA-88776

Split triangles reverse winding · case 01

The two children of each split face point the opposite way.

Mesh topology invariants● Open access↗
FA-88777

Split triangles reverse winding · case 02

The two children of each split face point the opposite way.

Mesh topology invariants◈ Members↗
FA-88778

Split triangles reverse winding · case 03

The two children of each split face point the opposite way.

Mesh topology invariants◈ Members↗
FA-88779

Split triangles reverse winding · case 04

The two children of each split face point the opposite way.

Mesh topology invariants◈ Members↗
FA-88780

Split triangles reverse winding · case 05

The two children of each split face point the opposite way.

Mesh topology invariants◈ Members↗
FA-88781

Edge split only splits the face storing a->b · case 01

The neighbour across the edge keeps a T-junction.

Mesh topology invariants● Open access↗
FA-88782

Edge split only splits the face storing a->b · case 02

The neighbour across the edge keeps a T-junction.

Mesh topology invariants◈ Members↗
FA-88783

Edge split only splits the face storing a->b · case 03

The neighbour across the edge keeps a T-junction.

Mesh topology invariants◈ Members↗
FA-88784

Edge split only splits the face storing a->b · case 04

The neighbour across the edge keeps a T-junction.

Mesh topology invariants◈ Members↗
FA-88785

Edge split only splits the face storing a->b · case 05

The neighbour across the edge keeps a T-junction.

Mesh topology invariants◈ Members↗
FA-88786

Edge split processes polygons as triangles · case 01

Quads are split along a false diagonal and lose a corner.

Mesh topology invariants● Open access↗
FA-88787

Edge split processes polygons as triangles · case 02

Quads are split along a false diagonal and lose a corner.

Mesh topology invariants◈ Members↗
FA-88788

Edge split processes polygons as triangles · case 03

Quads are split along a false diagonal and lose a corner.

Mesh topology invariants◈ Members↗
FA-88789

Edge split processes polygons as triangles · case 04

Quads are split along a false diagonal and lose a corner.

Mesh topology invariants◈ Members↗
FA-88790

Edge split processes polygons as triangles · case 05

Quads are split along a false diagonal and lose a corner.

Mesh topology invariants◈ Members↗
FA-88791

Edge split reports success when the edge is absent · case 01

Requests for a non-existent edge return the unchanged mesh with a new vertex id.

Mesh topology invariants● Open access↗
FA-88792

Edge split reports success when the edge is absent · case 02

Requests for a non-existent edge return the unchanged mesh with a new vertex id.

Mesh topology invariants◈ Members↗
FA-88793

Edge split reports success when the edge is absent · case 03

Requests for a non-existent edge return the unchanged mesh with a new vertex id.

Mesh topology invariants◈ Members↗
FA-88794

Edge split reports success when the edge is absent · case 04

Requests for a non-existent edge return the unchanged mesh with a new vertex id.

Mesh topology invariants◈ Members↗
FA-88795

Edge split reports success when the edge is absent · case 05

Requests for a non-existent edge return the unchanged mesh with a new vertex id.

Mesh topology invariants◈ Members↗
FA-88796

Split children are appended after the untouched faces · case 01

Face indices shift, breaking per-face attribute arrays.

Mesh topology invariants● Open access↗
FA-88797

Split children are appended after the untouched faces · case 02

Face indices shift, breaking per-face attribute arrays.

Mesh topology invariants◈ Members↗
FA-88798

Split children are appended after the untouched faces · case 03

Face indices shift, breaking per-face attribute arrays.

Mesh topology invariants◈ Members↗
FA-88799

Split children are appended after the untouched faces · case 04

Face indices shift, breaking per-face attribute arrays.

Mesh topology invariants◈ Members↗
FA-88800

Split children are appended after the untouched faces · case 05

Face indices shift, breaking per-face attribute arrays.

Mesh topology invariants◈ Members↗

INSPECTABLE BY DESIGN

Every result has a runnable source.

Runnable implementations with recorded outputs, source hashes, and explicit contracts. Related variants share a failure mechanism and belong together in evaluation splits.

Read the methodology ↗