1664233020
TypeSortedCollections provides the TypeSortedCollection
type, which can be used to store type-heterogeneous data in a way that allows operations on the data to be performed in a type-stable manner. It does so by sorting a type-heterogeneous input collection by type upon construction, and storing these elements in a Tuple
of concretely typed Vector
s, one for each type. TypeSortedCollections provides type stable methods for map!
, foreach
, broadcast!
, and mapreduce
that take at least one TypeSortedCollection
.
An example:
julia> using TypeSortedCollections
julia> f(x::Int64, y::Float64) = x * y
f (generic function with 2 methods)
julia> f(x::Float64, y::Float64) = round(Int64, -x * y)
f (generic function with 2 methods)
julia> xs = Number[1.; 2; 3];
julia> sortedxs = TypeSortedCollection(xs);
julia> ys = [1.; 2.; 3.];
julia> results = Vector{Int64}(length(xs));
julia> map!(f, results, sortedxs, ys)
3-element Array{Int64,1}:
-1
4
9
julia> @allocated map!(f, results, sortedxs, ys)
0
Use cases
TypeSortedCollection
s are appropriate when the number of different types in a heterogeneous collection is (much) smaller than the number of elements of the collection. If the number of types is approximately the same as the number of elements, a plain Tuple
may be a better choice.
Note that construction of a TypeSortedCollection
is of course not type stable, so the intended usage is not to construct TypeSortedCollection
s in tight loops.
See also FunctionWrappers.jl for a solution to the related problem of storing and calling multiple callables in a type-stable manner, and Unrolled.jl for a macro-based solution.
Iteration order
By default, TypeSortedCollection
s do not preserve iteration order, in the sense that the order in which elements are processed in map!
, foreach
, broadcast!
, and mapreduce
will not be the same as if these functions were called on the original type-heterogeneous vector:
julia> xs = Number[1.; 2; 3.];
julia> sortedxs = TypeSortedCollection(xs);
julia> foreach(println, sortedxs)
1.0
3.0
2
If this is not desired, a TypeSortedCollection
that does preserve iteration order can be constructed by passing in an additional constructor argument:
julia> xs = Number[1.; 2; 3.];
julia> sortedxs = TypeSortedCollection(xs, true);
julia> foreach(println, sortedxs)
1.0
2
3.0
The cost of preserving iteration order is that the number of Vector
s stored in the TypeSortedCollection
becomes equal to the number of contiguous subsequences of the input collection that have the same type, as opposed to simply the number of different types in the input collection. Note that calls to map!
and foreach
with both TypeSortedCollection
and AbstractVector
arguments are correctly indexed, regardless of whether iteration order is preserved:
julia> xs = Number[1.; 2; 3.];
julia> sortedxs = TypeSortedCollection(xs); # doesn't preserve iteration order
julia> results = similar(xs);
julia> map!(identity, results, sortedxs) # results of applying `identity` end up in the right location
3-element Array{Number,1}:
1.0
2
3.0
Working with multiple TypeSortedCollections
Consider the following example:
julia> xs = Number[Float32(1); 2; 3.; 4.];
julia> ys = Number[1.; 2.; 3; 4];
julia> results = Vector{Float64}(length(xs));
julia> sortedxs = TypeSortedCollection(xs);
julia> sortedys = TypeSortedCollection(ys);
julia> map!(*, results, sortedxs, sortedys) # Error!
The error happens because xs
and ys
don't have the same number of different element types. This problem can be solved by aligning the indices of sortedys
with those of sortedxs
:
julia> sortedys = TypeSortedCollection(ys, TypeSortedCollections.indices(sortedxs));
julia> map!(*, results, sortedxs, sortedys)
4-element Array{Float64,1}:
1.0
4.0
9.0
16.0
Broadcasting
Broadcasting (in place) is implemented for AbstractVector
return types:
julia> x = 4;
julia> ys = Number[1.; 2; 3];
julia> sortedys = TypeSortedCollection(ys);
julia> results = similar(ys, Float64);
julia> results .= x .* sortedys
3-element Array{Float64,1}:
4.0
8.0
12.0
julia> @allocated results .= x .* sortedys
0
Author: Tkoolen
Source Code: https://github.com/tkoolen/TypeSortedCollections.jl
License: View license
1621559580
This article will be looking into one of the most popular questions in Java Language – What is Collection in Java? Also, what do you mean by Collections in Java? Are Collection and Collections the same or different in Java?
#full stack development #collection #collection vs collections in java #collections in java #difference between collection and collections in java
1619565060
What is a ternary operator: The ternary operator is a conditional expression that means this is a comparison operator and results come on a true or false condition and it is the shortest way to writing an if-else statement. It is a condition in a single line replacing the multiline if-else code.
syntax : condition ? value_if_true : value_if_false
condition: A boolean expression evaluates true or false
value_if_true: a value to be assigned if the expression is evaluated to true.
value_if_false: A value to be assigned if the expression is evaluated to false.
How to use ternary operator in python here are some examples of Python ternary operator if-else.
Brief description of examples we have to take two variables a and b. The value of a is 10 and b is 20. find the minimum number using a ternary operator with one line of code. ( **min = a if a < b else b ) **. if a less than b then print a otherwise print b and second examples are the same as first and the third example is check number is even or odd.
#python #python ternary operator #ternary operator #ternary operator in if-else #ternary operator in python #ternary operator with dict #ternary operator with lambda
1664233020
TypeSortedCollections provides the TypeSortedCollection
type, which can be used to store type-heterogeneous data in a way that allows operations on the data to be performed in a type-stable manner. It does so by sorting a type-heterogeneous input collection by type upon construction, and storing these elements in a Tuple
of concretely typed Vector
s, one for each type. TypeSortedCollections provides type stable methods for map!
, foreach
, broadcast!
, and mapreduce
that take at least one TypeSortedCollection
.
An example:
julia> using TypeSortedCollections
julia> f(x::Int64, y::Float64) = x * y
f (generic function with 2 methods)
julia> f(x::Float64, y::Float64) = round(Int64, -x * y)
f (generic function with 2 methods)
julia> xs = Number[1.; 2; 3];
julia> sortedxs = TypeSortedCollection(xs);
julia> ys = [1.; 2.; 3.];
julia> results = Vector{Int64}(length(xs));
julia> map!(f, results, sortedxs, ys)
3-element Array{Int64,1}:
-1
4
9
julia> @allocated map!(f, results, sortedxs, ys)
0
Use cases
TypeSortedCollection
s are appropriate when the number of different types in a heterogeneous collection is (much) smaller than the number of elements of the collection. If the number of types is approximately the same as the number of elements, a plain Tuple
may be a better choice.
Note that construction of a TypeSortedCollection
is of course not type stable, so the intended usage is not to construct TypeSortedCollection
s in tight loops.
See also FunctionWrappers.jl for a solution to the related problem of storing and calling multiple callables in a type-stable manner, and Unrolled.jl for a macro-based solution.
Iteration order
By default, TypeSortedCollection
s do not preserve iteration order, in the sense that the order in which elements are processed in map!
, foreach
, broadcast!
, and mapreduce
will not be the same as if these functions were called on the original type-heterogeneous vector:
julia> xs = Number[1.; 2; 3.];
julia> sortedxs = TypeSortedCollection(xs);
julia> foreach(println, sortedxs)
1.0
3.0
2
If this is not desired, a TypeSortedCollection
that does preserve iteration order can be constructed by passing in an additional constructor argument:
julia> xs = Number[1.; 2; 3.];
julia> sortedxs = TypeSortedCollection(xs, true);
julia> foreach(println, sortedxs)
1.0
2
3.0
The cost of preserving iteration order is that the number of Vector
s stored in the TypeSortedCollection
becomes equal to the number of contiguous subsequences of the input collection that have the same type, as opposed to simply the number of different types in the input collection. Note that calls to map!
and foreach
with both TypeSortedCollection
and AbstractVector
arguments are correctly indexed, regardless of whether iteration order is preserved:
julia> xs = Number[1.; 2; 3.];
julia> sortedxs = TypeSortedCollection(xs); # doesn't preserve iteration order
julia> results = similar(xs);
julia> map!(identity, results, sortedxs) # results of applying `identity` end up in the right location
3-element Array{Number,1}:
1.0
2
3.0
Working with multiple TypeSortedCollections
Consider the following example:
julia> xs = Number[Float32(1); 2; 3.; 4.];
julia> ys = Number[1.; 2.; 3; 4];
julia> results = Vector{Float64}(length(xs));
julia> sortedxs = TypeSortedCollection(xs);
julia> sortedys = TypeSortedCollection(ys);
julia> map!(*, results, sortedxs, sortedys) # Error!
The error happens because xs
and ys
don't have the same number of different element types. This problem can be solved by aligning the indices of sortedys
with those of sortedxs
:
julia> sortedys = TypeSortedCollection(ys, TypeSortedCollections.indices(sortedxs));
julia> map!(*, results, sortedxs, sortedys)
4-element Array{Float64,1}:
1.0
4.0
9.0
16.0
Broadcasting
Broadcasting (in place) is implemented for AbstractVector
return types:
julia> x = 4;
julia> ys = Number[1.; 2; 3];
julia> sortedys = TypeSortedCollection(ys);
julia> results = similar(ys, Float64);
julia> results .= x .* sortedys
3-element Array{Float64,1}:
4.0
8.0
12.0
julia> @allocated results .= x .* sortedys
0
Author: Tkoolen
Source Code: https://github.com/tkoolen/TypeSortedCollections.jl
License: View license
1593156510
At the end of 2019, Python is one of the fastest-growing programming languages. More than 10% of developers have opted for Python development.
In the programming world, Data types play an important role. Each Variable is stored in different data types and responsible for various functions. Python had two different objects, and They are mutable and immutable objects.
Table of Contents hide
III Built-in data types in Python
The Size and declared value and its sequence of the object can able to be modified called mutable objects.
Mutable Data Types are list, dict, set, byte array
The Size and declared value and its sequence of the object can able to be modified.
Immutable data types are int, float, complex, String, tuples, bytes, and frozen sets.
id() and type() is used to know the Identity and data type of the object
a**=25+**85j
type**(a)**
output**:<class’complex’>**
b**={1:10,2:“Pinky”****}**
id**(b)**
output**:**238989244168
a**=str(“Hello python world”)****#str**
b**=int(18)****#int**
c**=float(20482.5)****#float**
d**=complex(5+85j)****#complex**
e**=list((“python”,“fast”,“growing”,“in”,2018))****#list**
f**=tuple((“python”,“easy”,“learning”))****#tuple**
g**=range(10)****#range**
h**=dict(name=“Vidu”,age=36)****#dict**
i**=set((“python”,“fast”,“growing”,“in”,2018))****#set**
j**=frozenset((“python”,“fast”,“growing”,“in”,2018))****#frozenset**
k**=bool(18)****#bool**
l**=bytes(8)****#bytes**
m**=bytearray(8)****#bytearray**
n**=memoryview(bytes(18))****#memoryview**
Numbers are stored in numeric Types. when a number is assigned to a variable, Python creates Number objects.
#signed interger
age**=**18
print**(age)**
Output**:**18
Python supports 3 types of numeric data.
int (signed integers like 20, 2, 225, etc.)
float (float is used to store floating-point numbers like 9.8, 3.1444, 89.52, etc.)
complex (complex numbers like 8.94j, 4.0 + 7.3j, etc.)
A complex number contains an ordered pair, i.e., a + ib where a and b denote the real and imaginary parts respectively).
The string can be represented as the sequence of characters in the quotation marks. In python, to define strings we can use single, double, or triple quotes.
# String Handling
‘Hello Python’
#single (') Quoted String
“Hello Python”
# Double (") Quoted String
“”“Hello Python”“”
‘’‘Hello Python’‘’
# triple (‘’') (“”") Quoted String
In python, string handling is a straightforward task, and python provides various built-in functions and operators for representing strings.
The operator “+” is used to concatenate strings and “*” is used to repeat the string.
“Hello”+“python”
output**:****‘Hello python’**
"python "*****2
'Output : Python python ’
#python web development #data types in python #list of all python data types #python data types #python datatypes #python types #python variable type
1624934525
This blog is part of a series of tutorials called Data in Day. Follow these tutorials to create your first end-to-end data science project in just one day. This is a fun easy project that will teach you the basics of setting up your computer for a data science project and introduce you to some of the most popular tools available. It is a great way to get acquainted with the data science workflow.
Created by Dutch programmer Guido van Rossum at Centrum Wiskunde & Informatica, Python made its debut in 1991. Over thirty years it has gained popularity earned a reputation of being the “Swiss army knife of programming languages.” Here are a few reasons why:
In emerging fields like data science, artificial intelligence, and machine learning, a robust community, plenty of packages, paradigm flexibility, and syntactical simplicity, allow beginners and professionals to focus on insights and innovation.
#python3 #variables-in-python #data-types-in-python #operators-in-python #python #python i: data types and operators, variable assignment, and print()