Python provides various numerical types to represent numbers, and one of the most fundamental types among them is the float type. Floats in Python represent real numbers, which are numbers that can contain a decimal point. They are essential in scientific computing, mathematical calculations, financial operations, and any application that involves measurements or approximate values.
The float type in Python is used to represent decimal or fractional numbers. These numbers are specified using a decimal point or using exponential notation. Unlike integers, floats can represent non-whole numbers and can even approximate very large or very small values using scientific notation.
a = 3.14
b = -0.00025
c = 1.5e2 # 1.5 × 10² = 150.0
d = -2.4E-3 # -2.4 × 10⁻³ = -0.0024
All of the above values are of float type, even if they are expressed in scientific notation.
You can create float values in various ways:
x = 7.5
y = -13.0
float_from_int = float(10) # Result: 10.0
float_from_string = float("3.1415") # Result: 3.1415
Note: Passing an invalid string to float will raise a ValueError.
result = 5 / 2 # Result: 2.5
To verify if a value is a float, use the type() function or isinstance() function:
type(3.14) # Returns:
isinstance(3.14, float) # Returns: True
Floating-point arithmetic involves operations with decimal values. These operations include addition, subtraction, multiplication, division, and more.
a = 4.5
b = 2.0
add = a + b # 6.5
sub = a - b # 2.5
mul = a * b # 9.0
div = a / b # 2.25
floor_div = a // b # 2.0
mod = a % b # 0.5
exp = a ** b # 20.25
Floating-point numbers are represented in computer hardware as binary fractions, which can lead to small rounding errors. This is not a bug in Python but rather a characteristic of how computers handle floating point arithmetic.
x = 0.1 + 0.2
print(x) # Output: 0.30000000000000004
To compare float numbers, it is better to use a tolerance approach rather than using `==`.
import math
math.isclose(0.1 + 0.2, 0.3) # Returns: True
Python provides built-in tools to round floats.
round(3.14159, 2) # 3.14
format(3.14159, ".2f") # '3.14'
value = 3.14159
f"{value:.2f}" # '3.14'
Python recognizes special float values like Infinity, Negative Infinity, and NaN (Not a Number).
pos_inf = float("inf")
neg_inf = float("-inf")
nan = float("nan")
math.isinf(pos_inf) # True
math.isnan(nan) # True
a = 5 # int
b = 2.0 # float
result = a + b # Result is 7.0 (float)
int(4.7) # 4 (truncates decimal)
str(3.14159) # "3.14159"
float("2.718") # 2.718
float_list = [1.0, 2.5, 3.75]
float_dict = {"pi": 3.14159, "e": 2.71828}
float_set = {1.1, 2.2, 3.3}
Floats can be formatted for display using string interpolation or formatting functions.
value = 123.4567
f"{value:.2f}" # '123.46'
format(123.4567, ".2f") # '123.46'
Python’s math module provides several functions for operating on floats:
import math
value = 2.7
math.floor(value) # 2
math.ceil(value) # 3
math.sqrt(16.0) # 4.0
Floating-point numbers are not always accurate. Do not use them for money calculations.
Avoid using == to compare floats directly. Use math.isclose instead.
Extremely large or small floats can lead to infinity or zero due to the limits of floating-point representation.
The decimal module offers a way to perform arithmetic with exact decimal representation, which is useful in financial applications.
from decimal import Decimal
a = Decimal('0.1')
b = Decimal('0.2')
c = a + b # Exact: 0.3
Scientific notation is useful for very large or very small numbers. Python supports it natively.
large = 1.2e10 # 1.2 × 10^10 = 12000000000.0
small = 4.5e-6 # 4.5 × 10^-6 = 0.0000045
def area_of_circle(radius):
pi = 3.14159
return pi * radius * radius
area = area_of_circle(5.5) # 95.0332225
Python floats are based on the IEEE 754 standard (64-bit binary format double precision).
import sys
sys.float_info.max # Largest representable float
sys.float_info.min # Smallest positive float
Floats are an essential part of programming in Python, allowing you to work with real-world numerical values. Understanding how floats work, their limitations, and how to mitigate floating point errors is vital for writing reliable and accurate Python programs. For most typical uses, Python floats are sufficient. For more precise decimal arithmetic, the decimal module is a better choice. Always remember to use float comparisons with caution, and format your float values appropriately for clarity in output and logs.
Python is commonly used for developing websites and software, task automation, data analysis, and data visualisation. Since it's relatively easy to learn, Python has been adopted by many non-programmers, such as accountants and scientists, for a variety of everyday tasks, like organising finances.
Learning Curve: Python is generally considered easier to learn for beginners due to its simplicity, while Java is more complex but provides a deeper understanding of how programming works.
The point is that Java is more complicated to learn than Python. It doesn't matter the order. You will have to do some things in Java that you don't in Python. The general programming skills you learn from using either language will transfer to another.
Read on for tips on how to maximize your learning. In general, it takes around two to six months to learn the fundamentals of Python. But you can learn enough to write your first short program in a matter of minutes. Developing mastery of Python's vast array of libraries can take months or years.
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The following is a step-by-step guide for beginners interested in learning Python using Windows.
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Write your first Python programStart by writing a simple Python program, such as a classic "Hello, World!" script. This process will help you understand the syntax and structure of Python code.
The average salary for Python Developer is ₹5,55,000 per year in the India. The average additional cash compensation for a Python Developer is within a range from ₹3,000 - ₹1,20,000.
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