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== LabPlot/ComputationalNotebooks ==
== LabPlot/ComputationalNotebooks ==


LabPlot's Computational Notebooks offer an interactive and animated interface to powerful mathematics and statistics packages as well as programming languages. These include Maxima, Octave, R, Scilab, Sage, KAlgebra, Qalculate!, Python, Julia, and Lua. This integration enables seamless execution of computations and immediate visualization of results within the same environment, providing a user-friendly interface for complex calculations and data analysis.
=== Introduction ===
LabPlot's Computational Notebooks offer an interactive interface to various open-source mathematics and statistics packages as well as programming languages. These include Maxima, Octave, R, Scilab, Sage, KAlgebra, Qalculate!, Python, Julia, and Lua. This integration enables execution of computations and immediate visualization of results within the same environment, providing a user-friendly interface for complex calculations and data analysis.


=== Key Features ===
Some of the key features are:
* '''Multiple Notebooks and Languages''': multiple notebooks and different languages can be used in the same project file.
* '''Extensive Editing Capabilities'''
* '''Syntax Highlighting'''
* '''Plotting Support''': the results of the visualizations are embedded directly in the notebook or shown in an external window, different output formats supported.
* '''Markdown and LaTeX Syntax''': Markdown and LaTeX syntax can be utilized within the notebooks to create richly formatted text, equations, and documentation alongside their computations and visualizations.
* '''Support for Jupyter and Cantor Projects''': LabPlot can read Jupyter and Cantor projects, allowing users to import and work with notebooks created in these environments.
* '''Integrated Help and Documentation''': LabPlot shows the output of the integrated help system for environments that provide this feature (Maxima and R) and allows to download the product documentations and to show them directly in the project.
* '''Variables as the Data Source''': LabPlot recognizes notebook variables containing array-like data (e.g., Maxima lists, Python lists and tuples, etc.) and allows to select them as sources for interactive plots and analysis functions.


* '''Multi-Language and CAS Support''': LabPlot supports a wide range of programming languages and CAS, empowering users to utilize the computational capabilities of Maxima, Octave, R, Scilab, Sage, KAlgebra, Qalculate!, Python, Julia, and Lua within the same notebook.
As a brief introduction, see the video on how to use Computational Notebooks in LabPlot.
* '''Simultaneous Notebooks and Languages''': Users can work with multiple notebooks and languages simultaneously, facilitating a flexible workflow adaptable to various computational requirements.
* '''Array-like Data as Plot Sources''': LabPlot recognizes notebook variables containing array-like data (e.g., Maxima lists, Python lists and tuples, Julia vectors and tuples) and permits selecting them as sources for interactive plots, simplifying plot creation by utilizing computation outputs directly.
* '''Extensive Edition Capabilities''': The notebook interface offers extensive editing capabilities, enabling users to perform complex manipulations and analyses on their data directly within the notebook.
* '''Plotting Support''': LabPlot provides robust support for plotting, enabling users to create a wide range of plots and charts directly within the notebook interface.
* '''Markdown and LaTeX Syntax''': Users can utilize Markdown and LaTeX syntax within the notebooks to create richly formatted text, equations, and documentation alongside their computations and visualizations.
* '''Compatibility with Jupyter and Cantor Projects''': LabPlot can read Jupyter and Cantor projects, allowing users to import and work with notebooks created in these environments.
* '''Syntax Highlighting''': The notebook interface features syntax highlighting, enhancing code readability and writability by distinguishing different parts of the code syntax.
* '''Integrated Help''': LabPlot offers integrated help for CAS systems and programming languages, including features for downloading, searching, and navigating documentation, facilitating user learning and utilization of underlying system features.


=== Working with Computational Notebooks ===
{{#ev:youtube|8lDQStVDevw|800|center}}
 
=== Prerequisites ===
To make use of the notebook interface for a specific language, it needs to be installed first. For systems like Maxima, Octave, Sage and Scilab, the communication is happening with the executable of this system and it's enough to provide its location in the application settings if it's was not determined automatically:
 
For R, Python and Julia the interpreter is embedded into LabPlot's process and only those versions of these languages can be used that were used on the build system during the build time of LabPlot. For which versions to use we refer to the [https://userbase.kde.org/LabPlot/FAQ#Which_version_of_Python_do_I_need_to_install_to_work_with_in_in_LabPlot? FAQ]


* '''Launching a Notebook''': To begin, users select the desired programming language or CAS from within LabPlot, opening a new notebook interface where they can write and execute code.
On Windows and on macOS (starting with LabPlot 2.12) all languages mentioned above are supported except of R, Lua, Julia and Qalculate!. On Linux, the support for the different languages is determined by the build and package step of the distribution in use.
* '''Executing Code''': Code execution is straightforward; users can select code and press the execution button or use a keyboard shortcut to run the code. The computation results are displayed directly below the executed code, facilitating immediate visualization and analysis.
* '''Visualizing Data''': After performing calculations, users can select the output variables as sources for plots within the notebook interface. LabPlot automatically recognizes array-like data structures from supported languages, simplifying plot creation.
* '''Data Manipulation''': Within the notebook, users can manipulate data using the syntax and functions of the chosen programming language. This includes filtering, sorting, aggregating, and transforming data before visualization.
* '''Saving and Sharing''': Notebooks can be saved in the LabPlot project file format, facilitating easy sharing and collaboration. Users can also export notebooks to various formats for use in other applications or for sharing with others.


=== LabPlot as a Frontend to CAS ===
=== Basic Concepts ===
To begin, create a new notebook from the "Add New" menu:
[[File:LabPlot notebook add new.png |500px|thumb|center]]


LabPlot can be used as a frontend to different open-source computer algebra systems (CAS) like Maxima, Octave, R, Scilab, and Sage or programming languages providing similar capabilities like Python and Julia. LabPlot recognizes different CAS variables holding array-like data and allows selecting them as a source for curves. So, instead of providing columns of a spreadsheet as the source for x- and y-data, the user provides the names of the corresponding CAS-variables. Currently supported CAS data containers are:
On default a "command entry" is created which accepts the actual code of the used language. To execute the code, hit the button "Evaluate Entry" or use the shortcut "Shift+Enter". To create cells of a different type, select the corresponding item from the context menu:
* Maxima lists
[[File:LabPlot notebook insert entry.png |500px|thumb|center]]
* Python lists, tuples and NumPy arrays
* Julia vectors and tuples


With this, powerful calculations carried out inside of different CAS environments can be combined with the user-friendly visualization and editing capabilities of LabPlot.
=== LaTeX Typesetting ===


=== Example Scenarios ===
=== Properties Panels ===


* '''Scientific Computations''': Users can define mathematical models, solve differential equations, and visualize solutions as curves or surfaces directly within the notebook interface.
==== General ====
* '''Data Analysis''': Users can load datasets, perform statistical analysis, and visualize results, such as creating histograms, scatter plots, or time series analysis.
* '''Live Data Processing''': For real-time data analysis, users can write code to read data from sensors or external sources, perform calculations in real-time, and dynamically update plots as new data arrives.


=== Image Descriptions ===
==== Table of Contents ====


===== Maxima Session: Chaotic Dynamics of the Duffing Oscillator =====
==== Help ====
[[File:Labplot2 appdata 03.png|frameless|center|upright=3.0]]


This image illustrates a Maxima session exploring the chaotic dynamics of the Duffing oscillator. The forced oscillator's differential equation is solved using Maxima, and the results are visualized using LabPlot. Plots include the oscillator's trajectory, phase space, and Poincaré map, showcasing the system's complex behavior.
==== Variables ====


===== Python Session: Effect of Blackman Windowing on the Fourier Transform =====
==== Documentation ====


[[File:Python session.png|frameless|center|upright=3.0]]
=== Visualization in LabPlot ===
While it is possible to visualize the data directly in the notebooks for most of the supported systems, sometimes it is desired to visualize the results of computations that were performed in a notebook directly in LabPlot's [[Special:myLanguage/LabPlot/Worksheet|Worksheet]]. This is useful for example when the results need to be visualized together with other data imported into LabPlot or when the more advanced and interactive styling and navigation capabilities are required.


This image depicts a Python session analyzing the effect of Blackman windowing on the Fourier transform. It demonstrates how windowing can enhance the clarity of frequency components in signal processing, with plots showing the Fourier transform before and after applying the Blackman window.
To enable this, LabPlot recognizes the creation of variables holding array-like data and allows to select them as a data source for plots and analysis functions similarly to the columns in a [[Special:myLanguage/LabPlot/DataContainers/Spreadsheet|Spreadsheet]]. The currently supported data containers are:
* '''Maxima''' lists
* '''Octave''' column and row vectors
* '''Python''' lists, tuples, sets, NumPy arrays, columns from Pandas dataframes
* '''Julia''' vectors and tuples


=== See Also ===
The examples below show how powerful calculations carried out inside of different environments can be combined with the user-friendly visualization and editing capabilities of LabPlot. In the first example, a Maxima session exploring the chaotic dynamics of the Duffing oscillator is shown. The forced oscillator's differential equation is solved using Maxima, and the results are visualized using LabPlot. Plots include the oscillator's trajectory, phase space, and Poincaré map, showcasing the system's complex behavior.
[[File:Labplot2 appdata 03.png|frameless|center|upright=3.0]]


See the video on how to use Computational Notebooks in LabPlot.


{{#ev:youtube|8lDQStVDevw|800|center}}
In a second example, Python session analyzing the effect of Blackman windowing on the Fourier transform is shown. It demonstrates how windowing can enhance the clarity of frequency components in signal processing, with plots showing the Fourier transform before and after applying the Blackman window.
[[File:Python session.png|frameless|center|upright=3.0]]

Latest revision as of 18:13, 24 November 2024

LabPlot/ComputationalNotebooks

Introduction

LabPlot's Computational Notebooks offer an interactive interface to various open-source mathematics and statistics packages as well as programming languages. These include Maxima, Octave, R, Scilab, Sage, KAlgebra, Qalculate!, Python, Julia, and Lua. This integration enables execution of computations and immediate visualization of results within the same environment, providing a user-friendly interface for complex calculations and data analysis.

Some of the key features are:

  • Multiple Notebooks and Languages: multiple notebooks and different languages can be used in the same project file.
  • Extensive Editing Capabilities
  • Syntax Highlighting
  • Plotting Support: the results of the visualizations are embedded directly in the notebook or shown in an external window, different output formats supported.
  • Markdown and LaTeX Syntax: Markdown and LaTeX syntax can be utilized within the notebooks to create richly formatted text, equations, and documentation alongside their computations and visualizations.
  • Support for Jupyter and Cantor Projects: LabPlot can read Jupyter and Cantor projects, allowing users to import and work with notebooks created in these environments.
  • Integrated Help and Documentation: LabPlot shows the output of the integrated help system for environments that provide this feature (Maxima and R) and allows to download the product documentations and to show them directly in the project.
  • Variables as the Data Source: LabPlot recognizes notebook variables containing array-like data (e.g., Maxima lists, Python lists and tuples, etc.) and allows to select them as sources for interactive plots and analysis functions.

As a brief introduction, see the video on how to use Computational Notebooks in LabPlot.

{{#ev:youtube|8lDQStVDevw|800|center}}

Prerequisites

To make use of the notebook interface for a specific language, it needs to be installed first. For systems like Maxima, Octave, Sage and Scilab, the communication is happening with the executable of this system and it's enough to provide its location in the application settings if it's was not determined automatically:

For R, Python and Julia the interpreter is embedded into LabPlot's process and only those versions of these languages can be used that were used on the build system during the build time of LabPlot. For which versions to use we refer to the FAQ

On Windows and on macOS (starting with LabPlot 2.12) all languages mentioned above are supported except of R, Lua, Julia and Qalculate!. On Linux, the support for the different languages is determined by the build and package step of the distribution in use.

Basic Concepts

To begin, create a new notebook from the "Add New" menu:

On default a "command entry" is created which accepts the actual code of the used language. To execute the code, hit the button "Evaluate Entry" or use the shortcut "Shift+Enter". To create cells of a different type, select the corresponding item from the context menu:

LaTeX Typesetting

Properties Panels

General

Table of Contents

Help

Variables

Documentation

Visualization in LabPlot

While it is possible to visualize the data directly in the notebooks for most of the supported systems, sometimes it is desired to visualize the results of computations that were performed in a notebook directly in LabPlot's Worksheet. This is useful for example when the results need to be visualized together with other data imported into LabPlot or when the more advanced and interactive styling and navigation capabilities are required.

To enable this, LabPlot recognizes the creation of variables holding array-like data and allows to select them as a data source for plots and analysis functions similarly to the columns in a Spreadsheet. The currently supported data containers are:

  • Maxima lists
  • Octave column and row vectors
  • Python lists, tuples, sets, NumPy arrays, columns from Pandas dataframes
  • Julia vectors and tuples

The examples below show how powerful calculations carried out inside of different environments can be combined with the user-friendly visualization and editing capabilities of LabPlot. In the first example, a Maxima session exploring the chaotic dynamics of the Duffing oscillator is shown. The forced oscillator's differential equation is solved using Maxima, and the results are visualized using LabPlot. Plots include the oscillator's trajectory, phase space, and Poincaré map, showcasing the system's complex behavior.


In a second example, Python session analyzing the effect of Blackman windowing on the Fourier transform is shown. It demonstrates how windowing can enhance the clarity of frequency components in signal processing, with plots showing the Fourier transform before and after applying the Blackman window.