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Projects vectors onto orthogonal subspaces, relevant in linear algebra to determine the projection of a given vector function.
Vector Projection
Gram-Schmidt Process
2D Visualization
Basis Normalization
Error Calculation
Step-by-step Process
Input your source vector with comma-separated components.
Enter basis vectors, one per line, to define the subspace.
Choose to normalize basis, show steps, or enable 2D visualization.
Click 'Calculate Projection' to project the vector onto the subspace.
View the projected vector, projection factor, error, and visual graph.