Buen tutorial para conexión de matlab con bases de datos

Buen tutorial para conexión de matlab con bases de datos

http://es.scribd.com/doc/142666407/TUTORIAL-Matlab-Conexion-a-Bases-de-Datos-Access

LCD con FPGA Spartan 3e VHDL

El codigo de esta pagina ya lo ensaye y funciona bn
http://www.cosmiac.org/tutorial_6.html

SPARTAN 3E TUTORIALS

Tutorial 6

Tutorial 6 shows how to create a design that utilizes the LCD display on the Spartan-3E starter board. Readers will learn how to adjust the timing of certain components in order to meet the requirements of the LCD display. For this tutorial the design will display "FPGA" on the LCD. The tutorial uses Xilinx ISE 10.1 and the Spartan-3E starter board. This project was done with ISE 9.2 and ModelsimXE simulator Click here for the Word file for the project Click here to download the entire project as a .zip file. This project was done with ISE 10.1 and the ISE simulator Click here for the Word file for the project Click here for the pdf file for the project Click here for the open office file for the project Click here to download the entire project as a .zip file.

Web page Editor para diseño de paginas Web APTANA

http://www.aptana.com/

Se le asocia el ftp del sitio a configurar y editar

Aptana Studio 3

The world’s most powerful open-source web development IDE just got better. Rebuilt from the ground-up. It's now much faster, customizable and includes new features to help you be more productive. Learn more.

Yo Amo a Mis Hijos Alan y Dylan

Yo amo a Mis Hijos Alan y Dylan

Programa para renombrar bloques o listas de archivos o carpetas por batch o lotes

Advanced Renamer - Batch rename utility

http://www.advancedrenamer.com/download

Programas para Hacer Animaciones GIF con fotos jpg o imagenes

Hay varios buenos:
Beneton Movie Gif
http://www.benetonsoftware.com/Beneton_Movie_GIF.php


Easy GIF Animator



http://123videomagicpro-greensoftwarefullversion.webs.com/easy%20gif%20animator%205%20license%20key.zip

Para activarlo
 Como Activar
Easy Gif Animator
1. Instale el programa
2. Deshabilite Internet
3. Abra el Keygen
4. EScoger para Easy ...
5. Generate
6. Abrir Easy....
7. Boton Activate
7. Pega el serial


GiftedMotion
http://www.onyxbits.de/sites/default/files/upload_cck/node/525/giftedmotion-1.23.jar

e^{x} = \sum^{\infin}_{n=0} \frac{x^n}{n!} = 1 + x + \frac{x^2}{2!} + \frac{x^3}{3!} + \cdots\quad\text{ for all } x\! \log(1-x) = - \sum^{\infin}_{n=1} \frac{x^n}n\quad\text{ for } |x| < 1 \log(1+x) = \sum^\infin_{n=1} (-1)^{n+1}\frac{x^n}n\quad\text{ for } |x| < 1 \frac{1}{1-x} = \sum^\infin_{n=0} x^n\quad\text{ for }|x| < 1\! (1+x)^\alpha = \sum_{n=0}^\infty {\alpha \choose n} x^n\quad\text{ for all }|x| < 1 \text{ and all complex } \alpha\! {\alpha\choose n} = \prod_{k=1}^n \frac{\alpha-k+1}k = \frac{\alpha(\alpha-1)\cdots(\alpha-n+1)}{n!} \sin x = \sum^{\infty}_{n=0} \frac{(-1)^n}{(2n+1)!} x^{2n+1} = x - \frac{x^3}{3!} + \frac{x^5}{5!} - \cdots\quad\text{ for all } x\! \cos x = \sum^{\infin}_{n=0} \frac{(-1)^n}{(2n)!} x^{2n} = 1 - \frac{x^2}{2!} + \frac{x^4}{4!} - \cdots\quad\text{ for all } x\! \tan x = \sum^{\infin}_{n=1} \frac{B_{2n} (-4)^n (1-4^n)}{(2n)!} x^{2n-1} = x + \frac{x^3}{3} + \frac{2 x^5}{15} + \cdots\quad\text{ for }|x| < \frac{\pi}{2}\! \sec x = \sum^{\infin}_{n=0} \frac{(-1)^n E_{2n}}{(2n)!} x^{2n}\quad\text{ for }|x| < \frac{\pi}{2}\! \arcsin x = \sum^{\infin}_{n=0} \frac{(2n)!}{4^n (n!)^2 (2n+1)} x^{2n+1}\quad\text{ for }|x| \le 1\! \arccos x ={\pi\over 2}-\arcsin x={\pi\over 2}- \sum^{\infin}_{n=0} \frac{(2n)!}{4^n (n!)^2 (2n+1)} x^{2n+1}\quad\text{ for }|x| \le 1\! \arctan x = \sum^{\infin}_{n=0} \frac{(-1)^n}{2n+1} x^{2n+1}\quad\text{ for }|x| \le 1, x\not=\pm i\! \sinh x = \sum^{\infin}_{n=0} \frac{x^{2n+1}}{(2n+1)!} = x + \frac{x^3}{3!} + \frac{x^5}{5!} + \cdots\quad\text{ for all } x\! \cosh x = \sum^{\infin}_{n=0} \frac{x^{2n}}{(2n)!} = 1 + \frac{x^2}{2!} + \frac{x^4}{4!} + \cdots\quad\text{ for all } x\! \tanh x = \sum^{\infin}_{n=1} \frac{B_{2n} 4^n (4^n-1)}{(2n)!} x^{2n-1} = x-\frac{1}{3}x^3+\frac{2}{15}x^5-\frac{17}{315}x^7+\cdots \quad\text{ for }|x| < \frac{\pi}{2}\! \mathrm{arcsinh} (x) = \sum^{\infin}_{n=0} \frac{(-1)^n (2n)!}{4^n (n!)^2 (2n+1)} x^{2n+1}\quad\text{ for }|x| \le 1\! \mathrm{arctanh} (x) = \sum^{\infin}_{n=0} \frac{x^{2n+1}}{2n+1} \quad\text{ for }|x| \le 1, x\not=\pm 1\!