January 13, 2026

Absolute value bars and norm notation are essential for mathematics, physics, and engineering. This guide covers all the ways to create absolute values, norms, and related vertical bar notation in LaTeX, from basic syntax to auto-scaling delimiters for complex expressions.
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Convert an imageThe simplest way to write absolute values is using the vertical bar character | directly:
While this works for simple cases, it doesn’t scale well with larger expressions.
For better typography and semantic clarity, use \lvert and \rvert (left/right vertical bar):
These commands are mathematically semantic and provide proper spacing.
Use \left| and \right| to automatically scale bars to match the height of the content:
Note: For matrices, vertical bars typically denote determinants. Use proper delimiter sizing for clarity.
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Try it nowNorms use double vertical bars. Use \| or pair two | characters:
Related notation includes floor and ceiling functions using special brackets:
Absolute values frequently appear in set-builder notation and conditions:
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Save time with Image → LaTeX toolVertical bars around matrices denote determinants. Compare with different bracket styles:
\lvert \rvert over plain | for better typography\left| and \right| for expressions with varying heights\|\| for norms (vectors, matrices), || for scalar absolute values|A| can mean absolute value, determinant, or cardinality depending on context| may need manual adjustment\lvert \rvert - Absolute value (semantic)\| or \lVert \rVert - Norm/magnitude\lfloor \rfloor - Floor function\lceil \rceil - Ceiling function\left| \right| - Auto-scaling absolute value\left\| \right\| - Auto-scaling norm\begin{vmatrix} - Determinant matrixNeed help with equations containing absolute values, norms, or complex delimiters? Underleaf’s Image to LaTeX tool can convert screenshots and handwritten notes into perfectly formatted LaTeX code. Try it for free!
Understanding the different ways to write absolute values and norms in LaTeX is crucial for clear mathematical communication. Whether you’re working with real analysis, linear algebra, or physics, these techniques ensure your notation is both correct and professional. Remember to use semantic commands for better typography and auto-scaling delimiters for complex expressions.
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