Python Numeric Types Explained: Integers, Floats, Fractions & Py2 vs Py3 Division Differences
This tutorial covers Python's built-in numeric types including integers, floats, complex numbers, booleans, and fractions, with detailed examples of division behavior differences between Python 2 and 3, floor division, modulo operations, and the fractions module for precise rational arithmetic.
Python is an object-oriented language where everything is an object. Built-in objects are classified into simple types (numeric data) and container types (sequences, tuples, mappings like dict). This article focuses on simple numeric types.
Numeric Constants
Python supports multiple numeric constant formats:
Decimal integers and floats
Scientific notation (e.g., 1.2e-3 or 1.2E-3 for 1.2×10⁻³)
Binary ( 0b prefix), octal ( 0 prefix), hexadecimal ( 0x prefix)
Complex numbers and fractions
Division Differences: Python 2 vs Python 3
The article illustrates a key difference using interactive session screenshots:
Python 2: Integer division truncates toward zero (floor for positive). Example: 3/2 yields 1. If either operand is a float, Python coerces the other to float, so 3/2.0 yields 1.5.
Python 3: Division always returns a float. 3/2 yields 1.5. Both operands are implicitly converted to float before division.
Floor Division and Modulo
The // operator performs floor division (returns the largest integer ≤ quotient). The % operator returns the remainder. Examples shown: 5//2 →
2 5%2→ 1 Works consistently across Python 2 and 3.
Fractions with the fractions Module
Import Fraction from fractions to create exact rational numbers: Fraction(3, 4) represents 3/4. Fractions support arithmetic operations and can be constructed from floats or strings (e.g., Fraction('0.75')). The article demonstrates fraction creation and arithmetic via screenshots.
Boolean Type
Booleans have two values: True and False. Empty containers, zero, and None evaluate to False in boolean contexts. Booleans are primarily used as conditions in branching and loops.
Complex Numbers
Complex numbers consist of a real part (optional) and an imaginary part (required, suffixed with j or J). Example: 3+4j. They support standard arithmetic; results remain complex. Screenshots show addition, subtraction, multiplication, and division of complex numbers.
The article concludes by emphasizing that numeric types are fundamental in any language, and highlights the Python 2 vs 3 division difference as a common interview topic.
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