³

Superscript Three

ASCII Code: 179Category: numbers

The superscript three (³) denotes cubed values, volume measurements, and third-order mathematical relationships, essential for three-dimensional calculations and advanced mathematics.

Technical Details

ASCII Code
179
HTML Entity
³
Hexadecimal
0xB3
Binary
10110011
Octal
263

Usage & Examples

Programming

char symbol = '³'; // ASCII 179

HTML/Web

³ or ³

Common Uses

superscriptthreecubevolumeexponentmathematicsgeometry

How to Type This Character

Windows

Alt Code:
Hold Alt and type179 on numeric keypad
Character Map:
Search "Character Map" in Start menu

Mac

Character Viewer:
Press Ctrl +Cmd +Space
Copy & Paste:
Easiest method - copy from this page!

💡 Pro tip: The fastest way is to bookmark this page or copy the character from our ASCII library!

About the Superscript Three

Volume Measurements

Fundamental for expressing volume in cubic units (m³, ft³, cm³), enabling precise three-dimensional measurement in engineering, architecture, manufacturing, and scientific research. Essential for capacity, storage, and material calculations.

Cubic Relationships

Central to cubic equations (x³ + ax² + bx + c), polynomial mathematics, and advanced algebraic expressions. The symbol enables complex mathematical modeling in calculus, differential equations, and engineering mathematics.

Scientific Applications

Critical for density calculations (kg/m³), fluid dynamics, thermodynamics, and chemical concentrations. Appears in gas laws, material science, and environmental measurements.

Engineering Design

Essential for structural calculations, material volumes, and three-dimensional modeling in CAD systems. Enables precise engineering specifications and manufacturing requirements.

History of the Superscript Three

1500s

Renaissance Mathematics

Italian mathematicians like Cardano and Tartaglia developed methods for solving cubic equations, establishing the mathematical importance of third-power relationships.

1637

Analytical Geometry

Descartes' work on coordinate geometry included three-dimensional spaces and cubic relationships, formalizing the mathematical notation for cubed quantities.

1750s

Engineering Applications

Industrial Revolution engineering required precise volume calculations for steam engines, machinery, and construction, popularizing cubic measurement notation.

1875

Metric Standardization

International metric system formalized cubic meter (m³) as the standard volume unit, establishing global measurement conventions using superscript three.

1900s

Modern Physics

Einstein's relativity and quantum mechanics extensively used cubic terms in space-time calculations and three-dimensional mathematical models.

Cultural Impact

The cubic symbol represents humanity's mastery of three-dimensional thinking and measurement, enabling architectural achievements, engineering marvels, and scientific understanding of the physical world.

Usage Examples

Volume Measurements

Example
Water tank: 1,500 m³, Shipping container: 67.7 m³

Industrial capacity and storage calculations

Mathematical Equations

Example
Cubic equation: x³ - 6x² + 11x - 6 = 0, Sum of cubes: a³ + b³

Advanced algebra and polynomial mathematics

Scientific Measurements

Example
Density: 7,850 kg/m³ (steel), Gas flow: 150 m³/hour

Material properties and fluid dynamics

Construction & Engineering

Example
Concrete needed: 45 m³, Room volume: 180 m³

Building specifications and architectural planning

Loading privacy settings...