Mathematica 11 0 1 – Advanced Mathematics Visualization And More



Research with Mathematica. Rather than requiring different toolkits for different jobs, Mathematica integrates the world's largest collection of algorithms, high-performance computing capabilities, and a powerful visualization engine in one coherent system, making it ideal for.

  • A list of key new features since 10, including features experimental in 11.
  • Not Just Numbers, Not Just Math—But Everything. Building on three decades of development, Mathematica excels across all areas of technical computing—including neural networks, machine learning, image processing, geometry, data science, visualizations, and much more.
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GRaph INterface (GRIN)- graph theory program for use with Win9X/NT that you can use to create, edit, print and explore graphs, and more.(Free download) Graphing Calculator 2.0- 2D & 3D math visualization for Windows and Macintosh. This is the second version of the graphing calculator bundled on. Start Mathematica on your machine. Select “Other ways to activate”. Select “Activate manually”. The MathID appears in the last line of the paragraph beginning with “Step 1”. Finding the MathID inside Mathematica after Activating. Evaluate the following in a Mathematica notebook or Wolfram Language kernel to get the MathID for that.

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For three decades, Mathematica has defined the state of the art in technical computing—and provided the principal computation environment for millions of innovators, educators, students, and others around the world.

Widely admired for both its technical prowess and elegant ease of use, Mathematica provides a single integrated, continually expanding system that covers the breadth and depth of technical computing—and seamlessly available in the cloud through any web browser, as well as natively on all modern desktop systems.

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For Modern Technical Computing,
There's No Other Choice

With energetic development and consistent vision for three decades, Mathematica stands alone in a huge range of dimensions, unique in its support for today's technical computing environments and workflows.

A Vast System, All Integrated

Mathematica has nearly 5,000 built-in functions covering all areas of technical computing—all carefully integrated so they work perfectly together, and all included in the fully integrated Mathematica system.

Not Just Numbers, Not Just Math—But Everything

Building on three decades of development, Mathematica excels across all areas of technical computing—including neural networks, machine learning, image processing, geometry, data science, visualizations, and much more.

Unimaginable Algorithm Power

Mathematica builds in unprecedentedly powerful algorithms across all areas—many of them created at Wolfram using unique development methodologies and the unique capabilities of the Wolfram Language.

Higher Level Than Ever Before

Superfunctions, meta-algorithms.. Mathematica provides a progressively higher-level environment in which as much as possible is automated—so you can work as efficiently as possible.

Everything Is Industrial Strength

Mathematica is built to provide industrial-strength capabilities—with robust, efficient algorithms across all areas, capable of handling large-scale problems, with parallelism, GPU computing, and more.

Powerful Ease of Use

Mathematica draws on its algorithmic power—as well as the careful design of the Wolfram Language—to create a system that's uniquely easy to use, with predictive suggestions, natural language input, and more.

Documents As Well As Code

Mathematica uses the Wolfram Notebook Interface, which allows you to organize everything you do in rich documents that include text, runnable code, dynamic graphics, user interfaces, and more.

The Code Makes Sense

With its intuitive English-like function names and coherent design, the Wolfram Language is uniquely easy to read, write, and learn.

Make Your Results Look Their Best

With sophisticated computational aesthetics and award-winning design, Mathematica presents your results beautifully—instantly creating top-of-the-line interactive visualizations and publication-quality documents.

150,000+ Examples

Get started with almost any project with help from 150,000+ examples in the Documentation Center, over 10,000 open-code Demonstrations in the Wolfram Demonstrations Project—and a host of other resources.

Instant Real-World Data

More

Mathematica has access to the vast Wolfram Knowledgebase, which includes up-to-the-minute real-world data across thousands of domains.

Seamless Cloud Integration

Mathematica is now seamlessly integrated with the cloud—allowing sharing, cloud computing, and more in a unique and powerful hybrid cloud/desktop environment

Connected to Everything

Mathematica is built to be connected to everything: file formats (180+), other languages, Wolfram Data Drop, APIs, databases, programs, the Internet of Things, devices—and even distributed instances of itself.

Coverage

Mathematica is based on the breakthrough Wolfram Language.

The Mathematica Trajectory
It's Come a Long Way in Three Decades

The 500+ functions from Mathematica 1 are still in Mathematica 12—but there are now nearly 6,000, as well as a huge range of important new ideas that dramatically extend the vision and scope of the system.

The 1988 Revolution

When Mathematica first appeared in 1988, it revolutionized technical computing—and every year since then it's kept going, introducing new functions, new algorithms and new ideas.

Far, Far Beyond Math

Math was Mathematica's first great application area—and building on that success, Mathematica has systematically expanded into a vast range of areas, covering all forms of technical computing and beyond.

The Innovation Gets Even Faster

Mathematica has followed a remarkable trajectory of accelerating innovation for three decades—made possible at every stage by systematically building on its increasingly large capabilities so far.

Serious New Ideas in Every Version

Versions of Mathematica aren't just incremental software updates; each successive one is a serious achievement that extends the paradigm of computation in new directions and introduces important new ideas.

What You Learned in Version 1 Still Works

If you're one of the lucky people who used Mathematica 1, the code you wrote over three decades ago will still work—and you'll recognize the core ideas of Mathematica 1 in the vast system that is Mathematica today.

Always Moving Forward, for three decades

Mathematica has always stayed true to its core principles and careful design disciplines, letting it continually move forward and integrate new functionality and methodologies without ever having to backtrack.

Mathematica in the Wolfram Product Universe

Mathematica is Wolfram's original, flagship product—primarily aimed at technical computing for R&D and education. Based on the Wolfram Language, Mathematica is 100% compatible with other core Wolfram products.

Mathematica

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You can reference Mathematica in your published work just as you would reference a book or any other publication.

The standard citation elements are:

Mathematica 12.0

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 12.0
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2019

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 12.0, Champaign, IL (2019).

A sample BibTeX implementation using the “plain” bibliography style would be:

@misc{Mathematica,
author = {Wolfram Research{,} Inc.},
title = {Mathematica, {V}ersion 12.0},
note = {Champaign, IL, 2019}
}

Mathematica 11.3

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 11.3
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2018

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 11.3, Champaign, IL (2018).

A sample BibTeX implementation using the “plain” bibliography style would be:

@misc{Mathematica,
author = {Wolfram Research{,} Inc.},
title = {Mathematica, {V}ersion 11.3},
note = {Champaign, IL, 2018}
}

Mathematica 11.2

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 11.2
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2017

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 11.2, Champaign, IL (2017).

Mathematica 11.1

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 11.1
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2017

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 11.1, Champaign, IL (2017).

Mathematica 11.0

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 11.0
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2016

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 11.0, Champaign, IL (2016).

Mathematica 10.4

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 10.4
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2016

A sample citation of this form would be:

Home key on apple keyboard. Wolfram Research, Inc., Mathematica, Version 10.4, Champaign, IL (2016).

Mathematica 10.3

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 10.3
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2015

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 10.3, Champaign, IL (2015).

Mathematica 10.2

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 10.2
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2015

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 10.2, Champaign, IL (2015).

Mathematica 10.1

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 10.1
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2015

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 10.1, Champaign, IL (2015).

Mathematica 10.0

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 10.0
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2014

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 10.0, Champaign, IL (2014).

Mathematica 9.0

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 9.0
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2012

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 9.0, Champaign, IL (2012).

Mathematica 8.0

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 8.0
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2010

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 8.0, Champaign, IL (2010).

Mathematica 7.0

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 7.0
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2008

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 7.0, Champaign, IL (2008).

Mathematica 6.0

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 6.0
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2007

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 6.0, Champaign, IL (2007).

Mathematica 5.2

Mac bettertouchtool. Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 5.2
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2005

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 5.2, Champaign, IL (2005).

Mathematica 5.1

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 5.1
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2004

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 5.1, Champaign, IL (2004).

Mathematica 5.0

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 5.0
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2003

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 5.0, Champaign, IL (2003).

If you are citing The Mathematica Book for 5.0, 5.1 or 5.2, you would use:

Wolfram, Stephen: The Mathematica Book, Fifth Edition. Wolfram Media/Cambridge University Press, 2003.

Mathematica 4.2

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 4.2
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2002

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 4.2, Champaign, IL (2002).

Mathematica 4.1

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 4.1
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 2001

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 4.1, Champaign, IL (2001).

Mathematica 4.0

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 4.0
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 1999

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 4.0, Champaign, IL (1999).

If you are citing The Mathematica Book for 4.0, 4.1 or 4.2, you would use:

Wolfram, Stephen: The Mathematica Book, Fourth Edition. Wolfram Media/Cambridge University Press, 1999.

Mathematica 3.0

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 3.0
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 1996

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 3.0, Champaign, IL (1996).

If you are citing The Mathematica Book, you would use:

Wolfram, Stephen: The Mathematica Book, Third Edition. Wolfram Media/Cambridge University Press, 1996.

Mathematica 2.2

Author: Wolfram Research, Inc.
Title: Mathematica
Edition: Version 2.2
Publisher: Wolfram Research, Inc.
Place of publication: Champaign, Illinois
Date of publication: 1993 Caesars mobile app.

A sample citation of this form would be:

Wolfram Research, Inc., Mathematica, Version 2.2, Champaign, IL (1993).

If you are citing The Mathematica Book, you would use:

Wolfram, Stephen: Mathematica: A System for Doing Mathematics by Computer, Second Edition. Redwood City: Addison-Wesley, 1991.


is an option for plotting and related functions that specifies styles in which objects are to be drawn.

  • PlotStyle->g specifies that a graphics directive g should be used to draw all the main objects in a plot.
  • PlotStyle->{g1,g2,…} specifies that successive directives gi should be used cyclically for successive objects.
  • The directives that can be given include:
  • Dashing[{w1,…}]dashing specification
    Directive[g1,g2,…]composite graphics directive
    EdgeForm[g]edge-drawing specification
    FaceForm[g]face-drawing specification
    Glow[c]glow color
    GrayLevel[i]intensity
    Hue[h]hue
    Opacity[a]opacity
    PointSize[d]point size
    Red,Blue, etc.named colors
    RGBColor[r,g,b]RGB color
    Specularity[s]surface specularity
    Thickness[w]line thickness
  • For individual gi, a list of directives is equivalent to Directive[…]. For a single g, a list of directives must be given as {list}.
  • PlotStyle can apply to points, lines and surfaces.
  • PlotStyle->None specifies that the main objects in a plot should not be drawn explicitly, though mesh and filling are not affected.
  • If an explicit setting is given for ColorFunction, MeshShading or ContourShading, it is used in preference to the setting for PlotStyle.

Basic Examples(5)

Plot and related functions will automatically style multiple curves:

Explicitly style different curves:

Add specularity to a surface:

Use transparency to show hidden features:

Use transparency to show overlapping regions:

PlotMarkersFillingStyleMeshStyleBoundaryStyleColorFunctionJoined

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Introduced in 1988
|
Updated in 2007