Use as a direction in Limit :. I is represented as a complex number with vanishing real part:. I is an exact number:. Use ComplexExpand to extract real and imaginary parts:. Use ExpToTrig to convert exponentials containing I into trigonometric form:. Simplify expressions containing I :. I is an algebraic number:. Trigonometric functions with purely imaginary arguments evaluate to simpler forms:.
Obtain I in solutions of polynomial equations:. Use Chop to remove small imaginary parts:. Use I as limits of integration:.
Real and imaginary parts of complex numbers can have different precisions:. The overall precision of a complex number depends on both real and imaginary parts:. La original mide x y pesa 84KB. Un eficiente mecanismo de carga bajo demanda pone cientos de gigabytes de datos, continuamente actualizados.
Mathematica 6 introduce. Etiquetas: Software. Saint Seiya Lost Canvas. Parte 5. Etiquetas: Anime. Suscribirse a: Entradas Atom. Visitas Estadisticas blog. Bienvenidos Espero que esta pagina sea de mucha ayuda para ustedes si quieren algo mas de lo que se muestra, solamente den click en los comentarios y atendere su propuesta. En que ligas tienen mas interes. Links xtorquemadax Visual. Archivo del Blog Archivo del Blog febrero 1 octubre 1 septiembre 13 agosto 27 octubre 1 septiembre 1 mayo 4 noviembre 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.
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.
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. 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.
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.
With its intuitive English-like function names and coherent design, the Wolfram Language is uniquely easy to read, write and learn. 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.
Mathematica has access to the vast Wolfram Knowledgebase , which includes up-to-the-minute real-world data across thousands of domains. The unique knowledge-based symbolic language that grew out of Mathematica, and now powers the Mathematica system.
The world's largest integrated web of algorithms, providing broad and deep built-in capabilities for Mathematica. The uniquely flexible document-based interface that lets you mix executable code, richly formatted text, dynamic graphics and interactive interfaces in Mathematica. Introduced in Wolfram Alpha and now fully integrated into the Wolfram technology stack, NLU is a key enabler in a wide range of Wolfram products and services.
The uniquely broad, continuously updated knowledgebase that powers Wolfram Alpha and supplies computable real-world data for use in Wolfram products. When Mathematica first appeared in , it revolutionized technical computing—and every year since then it's kept going, introducing new functions, new algorithms and new ideas. 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.
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.
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. 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. 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.
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