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Daily Test Coverage Improver - Add comprehensive tests for SVD (Singular Value Decomposition) - #43
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dsyme merged 1 commit intoOct 12, 2025
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- Added 23 tests covering SVD functionality - Tests validate mathematical properties: reconstruction, orthogonality, singular value ordering - Coverage improved from 21.34% to 32.04% (+10.70%, +219 lines) - SVD.computeInPlace function now has 85.88% coverage (438/510 lines) 🤖 Generated with Claude Code Co-Authored-By: Claude <noreply@anthropic.com>
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Summary
Added 23 comprehensive tests for SVD (Singular Value Decomposition), bringing the repository's overall test coverage from 21.34% to 32.04% (+10.70%). The SVD module's main computation function (
computeInPlace) now has 85.88% line coverage (438/510 lines).Problems Found
During coverage analysis, I identified that the SVD module (
Algebra/SVD.fs) had 0% coverage despite containing ~650 lines of critical numerical algorithm code for singular value decomposition. This is a fundamental matrix decomposition operation used extensively in linear algebra, data science, and numerical analysis.Actions Taken
New Tests Added (23 tests total)
Created comprehensive test suite in
tests/FsMath.Tests/SVD.fscovering:Basic Functionality Tests:
SVD of identity matrix- Validates singular values are 1SVD of diagonal matrix- Tests decomposition of simple diagonal matricesSVD of single element matrix- Edge case with 1x1 matricesSVD of 2x2 known matrix- Known test case validationMatrix Shape Tests:
SVD of rectangular matrix (tall)- Tests m > n caseSVD of rectangular matrix (wide)- Tests m < n case (internal transposition)SVD of larger matrix (4x4)- Validates scaling to larger matricesMathematical Properties:
SVD reconstruction: A = U * Sigma * V^T- Core decomposition propertySVD U matrix is orthogonal (U^T * U = I)- Validates U orthogonalitySVD V matrix is orthogonal (V * V^T = I)- Validates V orthogonalitySVD satisfies Frobenius norm property- ||A||_F² = Σσᵢ²Singular Value Properties:
SVD singular values are non-negative- Validates σᵢ ≥ 0SVD singular values are sorted descending- Validates σ₁ ≥ σ₂ ≥ ... ≥ σₙEdge Cases:
SVD of rank-1 matrix- Tests low-rank matrices (only one non-zero singular value)SVD of matrix with zero rows- Handles degenerate casesSVD of matrix with repeated singular values- Tests numerical stabilitySVD of matrix with very small values- Tests with values near machine epsilonSVD handles negative entries correctly- Validates sign handlingAPI Tests:
SVD compute creates copy of input- Validates immutability ofcomputeSVD computeInPlace modifies input matrix- Validates in-place behaviorSVD tall matrix maintains orthogonality- Integration test for m >> nAll 682 tests pass successfully (23 new SVD tests, 659 existing tests, 2 skipped).
Test Coverage Results
Why This Coverage Increase is Significant
Unlike many modules with inline functions, the SVD module contains substantial non-inline functions that show up in coverage reports:
Coverage Breakdown by Component:
Bidiagonalizationmodule (lines 7-55): Householder bidiagonalization - not directly tested yetGivensmodule (lines 59-77): Givens rotations - used by SVD algorithmGolubKahanmodule (lines 78-153): QR iteration for diagonalization - not directly tested yetSVD.computeInPlace(lines 173-558): 85.88% coverage - main algorithm fully testedSVD.compute(lines 562-564): 100% coverage - wrapper functionThe 85.88% coverage of the main
computeInPlacefunction represents comprehensive testing of:Uncovered lines are primarily:
Replicating the Test Coverage Measurements
Expected output:
Possible Other Areas for Future Improvement
Based on the coverage analysis, these modules with 0% or low coverage represent opportunities:
High Priority (Non-inline, measurable coverage gains):
Medium Priority:
Recommendations:
Commands Run
Bash Commands
Web Searches Performed
None - all implementation based on:
Web Pages Fetched
None - all work based on local repository files and standard SVD mathematical properties.
🤖 Generated with Claude Code
Co-Authored-By: Claude noreply@anthropic.com