tag:blogger.com,1999:blog-54295799587335727452024-03-12T23:31:11.838-07:00Electrónica digital y microprogramableBlog sobre electrónica y demásAnonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.comBlogger26125tag:blogger.com,1999:blog-5429579958733572745.post-79632436543374189962014-05-26T02:58:00.005-07:002014-05-26T03:00:04.183-07:00Preguntas examen EDM<a href="https://docs.google.com/forms/d/1YJxze8Uy66leM">test</a>Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-14862806116403302162014-05-08T15:24:00.003-07:002014-05-08T15:24:33.133-07:00Memorias<span style="color: #674ea7;"><span style="font-size: large;"><b><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"> INTRODUCCIÓN.</span></b></span></span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Las memorias son componentes que se usan para guardar información, que al final va a ser unos y ceros.</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Uno de los parámetros más importantes de las memorias, es la capadidad, es decir, la cantidad de información que se puede guardar, esta capacidad se mide en bits que a su vez forman bytes (8 bits) etc.</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Otro parámetro muy importante de las memorias es el tiempo de acceso; el tiempo que tarda desde que le solicitas ciertos datos hasta que están disponibles, es lo que va a determinar la velocidad de dicha memoria.</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<span style="color: #674ea7;"><span style="font-size: large;"><b><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">TIPOS.</span></b></span></span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Podemos encontrar dos grandes tipos de memorias, volátiles y no volátiles:</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Las <b>RAM</b>, son memorias a las que cuando se les retira la alimentación dejan de guardar la información que almacenaban (volátiles).</span></li>
</ul>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Las <b>ROM</b> por el contrario conservan la información incluso sin alimentación (no volátiles). </span></li>
</ul>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"> </span> <br /><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"></span><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Las <b>RAM</b> (<i>Memorias de Acceso Aleatorio</i>), son de acceso aleatorio porque pueden acceder a un dato sin tener que leer otro antes, lo hacen directamente.</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">A su vez las memorias RAM se pueden clasificar en:</span><br />
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b>Estáticas</b>, éste tipo de memorias</span> están formadas por biestables (flip-flops), los biestables guardan la informacíon hasta que se les cambie por otra. </li>
</ul>
<ul>
<li><b>Dinámicas</b>, éstas por su parte están formadas por condensadores, pequeños condensadores, que apenas tienen pérdidas, la ventaja de que sean condensadores es el alto nivel de integración, ya que no ocupan mucho, además de ser barato, las desventajas son que necesitan una señal de "refresco" para que no se pierda la información y que al ser tantos, muchos tienen que multiplexarse para reducir el patillaje (pines).</li>
</ul>
<br />
Las <b>ROM</b> se consideran de solo lectura ya que solo pueden ser grabadas una vez. También se pueden subdividir:<br />
<br />
<ul>
<li><b>PROM</b>, (<i>Programmable Read-Only Memory</i>) son memorias no volátiles que pueden ser grabadas por el usuario, tienen fusibles que cuando se graba se rompen y se queda configurado así para siempre.</li>
<li><b>EPROM</b>, (<i><span class="st">Erasable Programmable Read-Only Memory</span></i>) son memorias borrables, mediante luz ultravioleta.</li>
</ul>
<br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgGfUXiKfp8bkzUuhlnERtzjSj3FvBtyUaH_D9YjfYVRtlj5QlyH2kXllJa_XFjfFxs1atzOQxethpoVzpG5azrZB8lv8YKUqAAnNST1pu7XTqBnXnZIDap7GhnxowV7gw9UgJiJ4z_zQ/s1600/EPROM.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgGfUXiKfp8bkzUuhlnERtzjSj3FvBtyUaH_D9YjfYVRtlj5QlyH2kXllJa_XFjfFxs1atzOQxethpoVzpG5azrZB8lv8YKUqAAnNST1pu7XTqBnXnZIDap7GhnxowV7gw9UgJiJ4z_zQ/s1600/EPROM.jpg" height="278" width="320" /></a></div>
<div style="text-align: center;">
<br /></div>
<ul>
<li><b>EEPROM</b>, (<i><span class="st">Electrically Erasable Programmable Read<wbr></wbr>-Only Memory</span></i>) borrables pero eléctricamente.</li>
</ul>
<br />
Todas estas memorias se encuentran integradas directamente en los ordenadores, microcontroladores etc o se pueden encontrar en circuitos integrados directamente a nivel de menos integración de la electrónica.<br />
<br />
En este enlace se explica lo que es un controlador y sus partes, incluyendo las memorias:<br />
<a href="http://www.monografias.com/trabajos17/microcontroladores/microcontroladores.shtml">microcontroladores</a><br />
<br />
<span style="font-size: large;"><b><span style="color: #674ea7;">FUENTES. </span></b></span><br />
<ul>
<li><a href="http://es.wikipedia.org/wiki/Memoria_de_acceso_aleatorio">Wikipedia.</a></li>
<li><a href="http://www.monografias.com/">monografias.</a></li>
<li>Libro de clase.</li>
</ul>
<br />
<br />
Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-80267035446810737182014-05-06T04:51:00.001-07:002014-05-06T04:51:07.944-07:00video FPGA CPLD<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif; font-size: large;">FPGA:</span><br />
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif; font-size: large;"><br /></span>
<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/OIyI8KaPdwk?feature=player_embedded' frameborder='0'></iframe></div>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><br /></span>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">En este vídeo podemos apreciar un circuito fpga que actúa sobre una matriz de leds, creando un bonito perro y después unas imágenes psicodélicas.</span><br />
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><br /></span>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif; font-size: large;"><b>CPLD:</b></span><br />
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif; font-size: large;"><b><br /></b></span>
<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/0zIejq-sRH4?feature=player_embedded' frameborder='0'></iframe></div>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif; font-size: large;"><b><br /></b></span>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><br /></span>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><br /></span>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><br /></span>Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-16505254555838208092014-04-29T02:53:00.001-07:002014-04-29T02:53:08.920-07:00PLD (Programmable Logic Device)<b><span style="color: #674ea7; font-family: Helvetica Neue, Arial, Helvetica, sans-serif; font-size: large;">Definición:</span></b><br />
<b><span style="color: #674ea7; font-family: Helvetica Neue, Arial, Helvetica, sans-serif; font-size: large;"><br /></span></b>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Un PLD es un dispositivo lógico programable, es decir, un dispositivo que se puede configurar por el usuario .</span><br />
<br />
<br />
<ul>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><span style="background-color: white;">PAL o PLA (Array Lógico Programable) es un PLD que puede ejecutar una función más compleja, más entradas y más salidas.</span></span></li>
</ul>
<br />
<span style="color: #674ea7; font-family: Helvetica Neue, Arial, Helvetica, sans-serif; font-size: large;"><span style="background-color: white;"><b>Fuentes de información:</b></span></span><br />
<br />
<ul>
<li><a href="http://www.uhu.es/rafael.lopezahumada/Cursos_anteriores/fund97_98/plds.pdf">PDF</a> </li>
<li><a href="http://wiki-pita.blogspot.com/2012/08/plds.html">Blog</a></li>
</ul>
Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-81906133053939996612014-04-14T11:04:00.003-07:002014-04-14T11:04:30.637-07:00Pregunticas para el control de EDM<a href="https://docs.google.com/forms/d/1UyE2TEBFER7oOtd1-gFSCEkvJu223pagJ7KuJkODh-8/viewform">Preguntas</a>Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-14675877648198843642014-04-09T04:38:00.004-07:002014-04-09T04:38:30.172-07:00Formulario preguntas calidad examen clase<a href="https://docs.google.com/forms/d/1o42-2Uo8zG6DFTrsteZ3bPw2geCVPjHddRYX_A9sDQk/viewform">formulario</a>Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-25463803516367567092014-04-07T10:30:00.003-07:002014-04-07T10:35:07.999-07:00ALU<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Una <b>Alu </b>(Unidad aritmético lógica), es un circuito que se encarga de realizar operaciones aritméticas (sumas, restas, multiplicaciones y divisiones) y operaciones lógicas (OR, AND, NOT, etc).</span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Podemos encontrar desde las más potentes, las que llevan los microprocesadores hasta las más básicas que simplemente le suman '1' al tiempo en un reloj.</span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">ALU en un Micro:</span><br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgQ5x0lceehyOqq84JbPo1a-4L4TVa2b0BlGmGAaD6SgQeh1oZLfw4xLTWqYY9QRJb9_boaI2kRnr8XAVzZaa0rDhOdKYdDA0d09dZAAjrKJ5BVaWuc52oH3KptQhJ-iCh0VCWLFtTCZQ/s1600/alus.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><br /></a></div>
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<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhfmL0WO7JfupQPkzFfuA13vstIZ8ofshMtKeLBki3b1f9an3eNL0z_lSJCwNK-KR4nfKJhfNx1QYbtreBlEw00OfGSkI05Paj5bjylkO68-6AyZdpYcdO0cwJPplk-DMNCjCiJQwgxLw/s1600/micro.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhfmL0WO7JfupQPkzFfuA13vstIZ8ofshMtKeLBki3b1f9an3eNL0z_lSJCwNK-KR4nfKJhfNx1QYbtreBlEw00OfGSkI05Paj5bjylkO68-6AyZdpYcdO0cwJPplk-DMNCjCiJQwgxLw/s1600/micro.jpg" height="384" width="640" /></a></div>
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Esquema de una ALU:</span><br />
<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjCKvFOugkeM44riqJsLcxz5u32Pq9q6wseLirttN9H8G9t_KJW7DRctEuZM6sX0IIhSBtcqQHxD0lvSBT5xhtVi189bjq_aZim1Kh6VtTCtLzD31WoANkJA3XVXURyzMQaEye2Xu1MoA/s1600/aluuu.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjCKvFOugkeM44riqJsLcxz5u32Pq9q6wseLirttN9H8G9t_KJW7DRctEuZM6sX0IIhSBtcqQHxD0lvSBT5xhtVi189bjq_aZim1Kh6VtTCtLzD31WoANkJA3XVXURyzMQaEye2Xu1MoA/s1600/aluuu.jpg" height="363" width="400" /></a></div>
<div style="text-align: left;">
<br /></div>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">A y B: entradas de datos.</span></li>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">R: salida.</span></li>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">F: unidad de control.</span></li>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">D: estado de la salida.</span></li>
</ul>
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">En este nivel de electrónica nos vale con ALUs menos potentes, como el circuito integrado 74LS181.</span><br />
<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhfIlTI5kvhgxVR7UiA3ZUh0syu83w3lxHJ8CIkHXQPqLAJ2g7sxzFvYs2FpMvu5aZ64KgrlMz4ksX8sUK4p1DDZsOiSLYlxdvT91fcCSDF3SpAZ6Ogp80A6Q2S3GbCQYexaRVi2GUkGA/s1600/alus.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhfIlTI5kvhgxVR7UiA3ZUh0syu83w3lxHJ8CIkHXQPqLAJ2g7sxzFvYs2FpMvu5aZ64KgrlMz4ksX8sUK4p1DDZsOiSLYlxdvT91fcCSDF3SpAZ6Ogp80A6Q2S3GbCQYexaRVi2GUkGA/s1600/alus.bmp" height="490" width="640" /></a></div>
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<br />
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b>A</b> y <b>B</b>: son las entradas activas a nivel bajo.</span></li>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Patillas--> 1, 2, 18, 19, 20, 21, 22, 23.</span></li>
</ul>
</ul>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b>F</b>: son las salidas.</span></li>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Patillas--> 9, 10, 11, 12, 13.</span></li>
</ul>
</ul>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b>M</b>: linea de control que permite elegir entre operaciones lógicas o aritméticas.</span></li>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Patilla--> 8.</span></li>
</ul>
</ul>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"> <b>Cn</b>: entrada de acarreo.</span></li>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Patilla--> 7.</span></li>
</ul>
</ul>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b>A=B</b>: salida de colector abierto, indica cuando las cuatro salidas están a nivel alto, en el caso de la resta, se activa cuando los números son iguales.</span></li>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Patilla--> 14. </span></li>
</ul>
</ul>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b> G</b>: salida de generación de acarreo, en la suma se activa cuando el resusltado es mayor que 16 y en la resta cuando es menor que 0.</span></li>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Patilla--> 17.</span></li>
</ul>
</ul>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"> <b>P</b>: es una salida de propagación de acarreo, indica en la suma cuando el resultado es 15 o mayor y en la resta que es 0 o menor.</span></li>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Patilla--> 15.</span></li>
</ul>
</ul>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Las dos salidas anteriores se utilizan para acoplar varios integrados 74LS181.</span></li>
</ul>
<br />
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"> <b>Cn4</b>: salida de acarreo.</span></li>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Patilla--> 16.</span></li>
</ul>
</ul>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b>S</b>: líneas de control para elegir las operaciones. </span></li>
<ul>
<li>Patillas--> 3, 4, 5, 6, 7, 8.</li>
</ul>
</ul>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiStKignzvG5bMkNNARO8LKXKm3Ql7ECCN_28GZEt8S1THb0vxngyoyb83dNUFX0-L5fuF-L3Xo-dEPuBSvAdCvyFqH44nTYeE1R6o2tcD-p5ElOClQ9OF1ExvHoQFXH4ePHvon_9VQ7A/s1600/alus2.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiStKignzvG5bMkNNARO8LKXKm3Ql7ECCN_28GZEt8S1THb0vxngyoyb83dNUFX0-L5fuF-L3Xo-dEPuBSvAdCvyFqH44nTYeE1R6o2tcD-p5ElOClQ9OF1ExvHoQFXH4ePHvon_9VQ7A/s1600/alus2.bmp" height="640" width="420" /></a></div>
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Video:<br />
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<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/FILAGp0aE-U?feature=player_embedded' frameborder='0'></iframe></div>
<br />
<br />
Fuentes de información:<br />
<ul>
<li><a href="http://es.wikipedia.org/wiki/Unidad_aritm%C3%A9tico_l%C3%B3gica">wikipedia (ALU)</a>.</li>
<li>YouTube.</li>
<li>Libro (Paraninfo).</li>
<li><a href="http://www.datasheetcatalog.com/datasheets_pdf/7/4/L/S/74LS181.shtml">DatasheetCatalog.com</a></li>
</ul>
Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-28566150203452478432014-04-06T14:36:00.000-07:002014-04-06T14:37:37.878-07:00Resta binaria<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">En la entrada anterior expliqué como se hace una suma binaria, ahora le toca a la resta.</span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Para realizar una resta binaria hay que tener en cuenta cual de los números es el positivo, cual es el negativo y el bit de signo.</span><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgX3n12VRdLNrxFGBNKKQP7GwQ-XyVRT-nEnN5VktvVFckdyCk5xqdZ-AVKvhMEFiACfxpfRXysJHaJCbxK3LGSUEK36Ed3slOPhKb1ryed2-vB8elcA7FaBkU5iIgnnDdX3faxMCkHmg/s1600/resta+binario1.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgX3n12VRdLNrxFGBNKKQP7GwQ-XyVRT-nEnN5VktvVFckdyCk5xqdZ-AVKvhMEFiACfxpfRXysJHaJCbxK3LGSUEK36Ed3slOPhKb1ryed2-vB8elcA7FaBkU5iIgnnDdX3faxMCkHmg/s1600/resta+binario1.bmp" height="482" width="640" /></a></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Para hacer restas binarias hay dos métodos:</span><br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="font-size: large;"><u><b>DE COMPLENTO A UNO:</b></u></span></span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br />En el que al número negativo se le invierte y se le pone delante un '1' (el bit de signo), que indica que es el negativo. </span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Despues hay que sumarlos.</span><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEji9NN_xBapluV8SqyhqzsiWkfhky9o3hlwaq6qAUMIHGtQJzkaKMbQE02uQ2gBFT-h7EubSAuuBZnS-Je9y_HLDeYjiJUmXJUD_1SpxjXH7vMNZ2CkcTcn6D4BPaeX75EPQyl70Dcppw/s1600/resta+binario2.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEji9NN_xBapluV8SqyhqzsiWkfhky9o3hlwaq6qAUMIHGtQJzkaKMbQE02uQ2gBFT-h7EubSAuuBZnS-Je9y_HLDeYjiJUmXJUD_1SpxjXH7vMNZ2CkcTcn6D4BPaeX75EPQyl70Dcppw/s1600/resta+binario2.bmp" height="640" width="402" /></a></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="font-size: large;"><u><b>DE COMPLENTO A DOS:</b></u></span></span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="font-size: large;"><u><b><br /></b></u></span></span>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="font-size: large;"><span style="font-size: small;">En este sistema hay que aplicarle el complento a dos al negativo; invertirlo y sumarle uno.</span></span></span><br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="font-size: large;"><span style="font-size: small;">Si el resultado (Tal como sería en decimal) tiene que dar en positivo, no se cambia, directamente lo que da es el resultado.</span></span></span><br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="font-size: large;"><span style="font-size: small;">Por otra parte, si tiene que dar en negativo hay que aplicarle el complento a dos al resutado; invertir bit a bit y sumarle uno.</span></span></span><br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Para hacer las restas automáticamente también se puede utilizar el integrado 74LS283.</span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjGgzHnU67qXZgJnBWt6Zavvrd8_2X-0H12P1qf1QisNOCf4V_m9hqs1qH4xS826zKE6vUxtO-WUleUurcuRBSGxfAo3mq4G_GAR9YtgNdeItjgY48jr2BTylHM6_LnXsTdIjd2Lxng6w/s1600/resta+binario4.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjGgzHnU67qXZgJnBWt6Zavvrd8_2X-0H12P1qf1QisNOCf4V_m9hqs1qH4xS826zKE6vUxtO-WUleUurcuRBSGxfAo3mq4G_GAR9YtgNdeItjgY48jr2BTylHM6_LnXsTdIjd2Lxng6w/s1600/resta+binario4.bmp" height="640" width="602" /></a></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Aquí dejo un video que explica como hacer las restas sin complementos, a mí me parece más fácil la verdad: </span></div>
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<object class="BLOGGER-youtube-video" classid="clsid:D27CDB6E-AE6D-11cf-96B8-444553540000" codebase="http://download.macromedia.com/pub/shockwave/cabs/flash/swflash.cab#version=6,0,40,0" data-thumbnail-src="https://ytimg.googleusercontent.com/vi/tJREV7m_Zmg/0.jpg" height="266" width="320"><param name="movie" value="https://youtube.googleapis.com/v/tJREV7m_Zmg&source=uds" /><param name="bgcolor" value="#FFFFFF" /><param name="allowFullScreen" value="true" /><embed width="320" height="266" src="https://youtube.googleapis.com/v/tJREV7m_Zmg&source=uds" type="application/x-shockwave-flash" allowfullscreen="true"></embed></object></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Fuentes de información:</span></div>
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">YouTube.</span></li>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Libro (Paraninfo).</span></li>
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<br />Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-39811731060702961962014-04-06T13:18:00.001-07:002014-04-06T13:18:16.513-07:00Suma binaria<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">La <b>aritmética </b>es la rama de las matemáticas que se encarga de estudiar los números, y la operaciones elementales que se pueden hacer con ellos (sumas, restas, multiplicaciones y divisiones).</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">De igual forma que aplicamos la aritmética con el sistema decimal (10 dígitos), podemos hacerlo con el sistema binario (dos dígitos, 0 y 1).</span><br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="font-size: large;"><b><u>SUMA: </u></b></span></span><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgwS-XI4mCZYP6y3jlTHIFnELezgWo7yO-gSVilgZ9Q41fOmyVKafrQxXRVIvm3LNA6e3X-xSFUM2m_YqbJbfkYWcua0bSuhyqazVgO59aPUQuFk2Qlfbc9Vke43fkx2sepvf__8E-6Dw/s1600/suma+binario1.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgwS-XI4mCZYP6y3jlTHIFnELezgWo7yO-gSVilgZ9Q41fOmyVKafrQxXRVIvm3LNA6e3X-xSFUM2m_YqbJbfkYWcua0bSuhyqazVgO59aPUQuFk2Qlfbc9Vke43fkx2sepvf__8E-6Dw/s1600/suma+binario1.bmp" height="368" width="640" /></a></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Cuando la suma es simple (dos números binarios, de un digito), se usa un circuito semisumador.</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">En este caso la suma de estos números no tiene acarreo que los influencie. </span><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhgkLr5FifB-fGUjjvyzIaa5Vt0_Ly-hmRA5tarhKtfMwpx05l6SBHZ85ifUlYJ1-tCiuxISgkMzHBPKo72e2llZ2rWkENNi6gQ8nHKuuxx2bkOEqm_s1HUGc9KqMjIJHe7K232VfchMQ/s1600/suma+binario2.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhgkLr5FifB-fGUjjvyzIaa5Vt0_Ly-hmRA5tarhKtfMwpx05l6SBHZ85ifUlYJ1-tCiuxISgkMzHBPKo72e2llZ2rWkENNi6gQ8nHKuuxx2bkOEqm_s1HUGc9KqMjIJHe7K232VfchMQ/s1600/suma+binario2.bmp" height="640" width="566" /> </a></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Cuando es más compleja, es decir: son números más grandes, y se utilizan acarreos para realizar la operación, se utiliza un circuito sumador total.</span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEipKmzzncFnXXKjQG-nO1TOlcn48OEIv2PpHIFdFFunsjlQN478PVnSo9QyLZ1op7noDRyNi_MIzqMAr4qbPFvgBjhmHlWtdlosuBq27xG_NZRd9VCPDHrC-QaP-b34FCOYvm36KWoM9Q/s1600/suma+binario3.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEipKmzzncFnXXKjQG-nO1TOlcn48OEIv2PpHIFdFFunsjlQN478PVnSo9QyLZ1op7noDRyNi_MIzqMAr4qbPFvgBjhmHlWtdlosuBq27xG_NZRd9VCPDHrC-QaP-b34FCOYvm36KWoM9Q/s1600/suma+binario3.bmp" height="640" width="363" /></a></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Los <b>circuitos integrados sumadores, </b>integrados que te realizan estas operaciones, como por ejemplo el 74LS283.</span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiLP9h-AyllW8FxtXtMq3o4qnN6Y9nBe714-r86mhCqacSWhdTlyN0jHqNdntlqRtmXS1-1vy6t_VfrrZiMg_k04EGtMGVodJwv7fcA0dypQKBC60egi8J8fPLqp9qT6HOBzP1cp-KXQQ/s1600/suma+binario4.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiLP9h-AyllW8FxtXtMq3o4qnN6Y9nBe714-r86mhCqacSWhdTlyN0jHqNdntlqRtmXS1-1vy6t_VfrrZiMg_k04EGtMGVodJwv7fcA0dypQKBC60egi8J8fPLqp9qT6HOBzP1cp-KXQQ/s1600/suma+binario4.bmp" height="640" width="438" /></a></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Se pueden Enlazar dos integrados 74LS283 para sumar números el doble de grandes.</span></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Solo hay que unir las entradas 'A' para un número y las 'B' de los dos integrados y llevar la salida del acarreo del primero a la entrada de acarreo del segundo.</span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjYd5ZbtF92ew0R9V9wmUzVvHfgM71DVgaQnbU1kiilIqwd0fBDNVAHJvRmuIAlgf34uo7NOFPlgNF1RxWcyh41xjQC7FRcghAdesUW-lYY8914s6AOqEKIa5Pr-DRkwaKINy8_pwrK7g/s1600/suma+binario5.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjYd5ZbtF92ew0R9V9wmUzVvHfgM71DVgaQnbU1kiilIqwd0fBDNVAHJvRmuIAlgf34uo7NOFPlgNF1RxWcyh41xjQC7FRcghAdesUW-lYY8914s6AOqEKIa5Pr-DRkwaKINy8_pwrK7g/s1600/suma+binario5.bmp" height="640" width="572" /></a></div>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Aquí dejo unos enlaces a videos que explican como realizar sumas binarias a mano bastante bien:</span><br />
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<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/2GBc4U3CdgQ?feature=player_embedded' frameborder='0'></iframe> </div>
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<object width="320" height="266" class="BLOGGER-youtube-video" classid="clsid:D27CDB6E-AE6D-11cf-96B8-444553540000" codebase="http://download.macromedia.com/pub/shockwave/cabs/flash/swflash.cab#version=6,0,40,0" data-thumbnail-src="https://ytimg.googleusercontent.com/vi/MFG7bsuj_ks/0.jpg"><param name="movie" value="https://youtube.googleapis.com/v/MFG7bsuj_ks&source=uds" /><param name="bgcolor" value="#FFFFFF" /><param name="allowFullScreen" value="true" /><embed width="320" height="266" src="https://youtube.googleapis.com/v/MFG7bsuj_ks&source=uds" type="application/x-shockwave-flash" allowfullscreen="true"></embed></object></div>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Fuentes de información:</span><br />
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">YouTube.</span></li>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Wikipedia.</span></li>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Libro (Paraninfo). </span></li>
</ul>
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<br />Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-83156016938945073562014-04-02T01:19:00.003-07:002014-04-02T01:19:50.302-07:00La nueva troleada de GOOGLE<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Para el mundo anglosajón el día de los inocentes se celebra el 1 de Abril y para celebrarlo, a los de google, en concreto a los de google maps se les ocurrió hacer una broma.</span><div>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><br /></span></div>
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<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Se les ocurrió mezclar la propia temática del juego "Pokemon" con el google maps, haciendo una especie de juego nuevo, en el que tenías que ir "recorriendo" el mundo en busca de los pokemon que se ocultaban y que podías ver y capturar con tu móvil o tablet a través de la cámara.</span></div>
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<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><br /></span></div>
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<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Para ello hicieron un trailer (bastante convincente, la verdad), en el que se mostraba esto.</span></div>
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<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/JOfSDxH2ItE?feature=player_embedded' frameborder='0'></iframe></div>
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<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Evidentemente los que no somos americanos no nos esperábamos una broma a estas alturas del año.</span></div>
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<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Aunque he de decir que la idea no es mala del todo y espero que algún día se pueda llevar a cabo algo así.</span></div>
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<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Al final sí que hicieron algo parecido, pero simplemente consistía en ir buscándolos por el mapa y atraparlos sin más.</span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgzmmGg4Zt4rSZJRR5uZsnjp1jDEnbCIaFIDlXcUacMixaXayLIfdXMIKk96Q_GHa5aatX78xUY6bTDEUtfB_EDdxwHDlPBs31HDiK8wqpDMynzq4CZYiF4W9VOKfWNv0XUbeOyyg_irQ/s1600/Atrapa-Pokemon-en-Google-Maps1.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgzmmGg4Zt4rSZJRR5uZsnjp1jDEnbCIaFIDlXcUacMixaXayLIfdXMIKk96Q_GHa5aatX78xUY6bTDEUtfB_EDdxwHDlPBs31HDiK8wqpDMynzq4CZYiF4W9VOKfWNv0XUbeOyyg_irQ/s1600/Atrapa-Pokemon-en-Google-Maps1.jpg" height="640" width="436" /></a></div>
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Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-58814511267673706782014-03-20T03:51:00.001-07:002014-03-28T03:26:48.979-07:00Multivibradores (que no consoladores) <span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Un <b>multivibrador </b>es un circuito oscilador (que crea perturbaciones), en este caso señales cuadradas.</span><br />
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Se podrían clasificar según su forma (modo) de sacar la onda:</span><br />
<br />
<ul>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><b>Libre</b>, es decir; genera ondas cuadradas a partir de la propia señal de alimentación, permanecerá a 1 y a 0 según los tiempos, </span></li>
<ul>
<li><b style="font-family: 'Helvetica Neue', Arial, Helvetica, sans-serif;">ASTABLE:</b></li>
</ul>
</ul>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHf9lmdVP1kmRWj8S5gLiBZJL9wOsGrMhvR4vMfg36GAN0Du9O91L8whAkC5F4dj8koIJinF5yjyWDtD-ZyzfGFYPOQwRIMBbKM3PzlzsRyggaCDtcDpQM11TOu9c7gADhgiR6hU2D5A/s1600/astable.bmp" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHf9lmdVP1kmRWj8S5gLiBZJL9wOsGrMhvR4vMfg36GAN0Du9O91L8whAkC5F4dj8koIJinF5yjyWDtD-ZyzfGFYPOQwRIMBbKM3PzlzsRyggaCDtcDpQM11TOu9c7gADhgiR6hU2D5A/s1600/astable.bmp" height="400" width="395" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">(Hecho en Proteus)</span><br />
<br />
<br />
<div style="text-align: left;">
<br /></div>
</td></tr>
</tbody></table>
<ul>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><b>Controlado</b>, es decir; el estado de la onda cuadrada (la salida), depende de una señal que controlamos nosotros. Se pueden clasificar según sus estados:</span></li>
</ul>
<div>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><br /></span></div>
<div>
<ul><ul>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><b>BIESTABLE</b>: Es capaz de estar en cada estado (alto o bajo) según queramos durante un tiempo indefinido, esta cualidad hace que sea muy útil en la electrónica digital. como ya expliqué en una entrada anterior, se pueden clasificar según su lógica de control:</span></li>
<ul>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">D.</span></li>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">T.</span></li>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">RS.</span></li>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">JK.</span></li>
</ul>
</ul>
</ul>
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<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEihvEJcVjbEmL9PltqjtWOaSD04BfkIfDG_08jBNc4dtvW9W8mBOXti7Uvc3MLzSh8J01ApG7TpHeVpCRu_P733LgwTSeCKGi8N5_unP_fmrX5eAjgfcZpu-zsPuoku1szCGGxrya7NBA/s1600/Biestable_.png" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEihvEJcVjbEmL9PltqjtWOaSD04BfkIfDG_08jBNc4dtvW9W8mBOXti7Uvc3MLzSh8J01ApG7TpHeVpCRu_P733LgwTSeCKGi8N5_unP_fmrX5eAjgfcZpu-zsPuoku1szCGGxrya7NBA/s1600/Biestable_.png" height="289" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">(Ejemplo de biestable RS con puertas lógicas y simbología normalizada)</td></tr>
</tbody></table>
<div>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><br /></span></div>
<div>
<br /></div>
<div>
<ul><ul>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><b>MONOESTABLE</b>: Cambia a estado alto con la señal que nosotros le damos y vuelve a estado bajo según una constante de tiempo.</span></li>
</ul>
</ul>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi9GseV9VQF6FHK6DP4GLOfP8A5fJNu2rQITdN7mIy3VU32299HuDmoK4a2rR6HAREitCXMR7uJsFQKOJKaZJXp1rlXpCsJlxaRrDX9NX-8j71s28AS9Jcy6bz7j0cE6V9kjEKkmNnwtA/s1600/monoestable.bmp" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi9GseV9VQF6FHK6DP4GLOfP8A5fJNu2rQITdN7mIy3VU32299HuDmoK4a2rR6HAREitCXMR7uJsFQKOJKaZJXp1rlXpCsJlxaRrDX9NX-8j71s28AS9Jcy6bz7j0cE6V9kjEKkmNnwtA/s1600/monoestable.bmp" height="400" width="375" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><br /></td></tr>
</tbody></table>
Enlaces:</div>
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<br /></div>
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<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/jjUDdtxk8eU?feature=player_embedded' frameborder='0'></iframe></div>
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<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/6h4i8bwRnrI?feature=player_embedded' frameborder='0'></iframe></div>
<div>
<br /><div>
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><a href="http://www.electronicasi.com/wp-content/uploads/2013/04/flip-taller-de-electronica.pdf">PDF que explica: Flip Flops, Multivibradores y Contadores</a></span><br />
<br />
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Fuentes de información:</span><br />
<br />
<ul>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Wikipedia.</span></li>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">PDFs del profesor.</span></li>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Youtube.</span></li>
<li><span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">PDF de internet.</span></li>
</ul>
</div>
</div>
</div>
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<br />Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-35674897258432209032014-02-20T15:48:00.000-08:002014-02-20T15:48:40.785-08:00Convertidores DAC/ADC<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Estos convertidores transforman señales digitales a señales analógicas (DAC) y al revés, señales analógicas a digitales (ADC).</span><br />
<div style="text-align: center;">
<br /></div>
<div style="text-align: center;">
<br /></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjNZZLh41IdhCCE1cfUXqU4MxXVFrfO_Npe6gIyznMgmjxpHw-Gdjn2pjwoEnekN2Uo-xxiU9YPt-V7FPva2UinWSCtQFc4aynd9SKmrlRrSuRoMnCrva-vc54nhb5LIio8U6avznX3Ag/s1600/dac+adc.gif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjNZZLh41IdhCCE1cfUXqU4MxXVFrfO_Npe6gIyznMgmjxpHw-Gdjn2pjwoEnekN2Uo-xxiU9YPt-V7FPva2UinWSCtQFc4aynd9SKmrlRrSuRoMnCrva-vc54nhb5LIio8U6avznX3Ag/s1600/dac+adc.gif" height="350" width="640" /></a></div>
<div style="text-align: center;">
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Esto es muy útil a la hora de hacer programas para manejar magnitudes analógicas con ceros y unos y viceversa.</span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"> Video:</span><br />
<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/BWo4u1PoQRo?feature=player_embedded' frameborder='0'></iframe></div>
<div style="text-align: center;">
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Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-10592879938664527092014-02-10T14:42:00.003-08:002014-02-10T14:42:30.638-08:00Posible programa para examen<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Un posible programa para examen podría ser una simulación de MP3, en el que:</span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">-El primer pulsador serviría para encenderlo o apagarlo mientras que cuando se enciende en el display se muestra "encendido" 3 segundos y luego se va.</span><br />
<br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">-El segundo pulsador sería para elegir entre FM, canciones etc. </span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">En el que también se mostraría que se ha elegido en el display.</span><br />
<br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">-El tercero por ejemplo cambiaría entre las canciones o la emisora de radio.</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">-El cuarto y el quinto te permitirían bajar o subir el volumen.</span><br />
<br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"> </span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Este programa se podría hacer más complejo, es cuestión de pensar un poco.</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiyNMDZvzdIB1mBVhhOdyMFZGTwgtE5QnLwLpHFHk6hDa-6wooRj77ibCsRxQr5jZEbgJEfIJWIAftpNrCE-b7fhb-iVe0W3JI3AuwhqGo0-Mhl8JR6TVUaJ5M5Y0X7AXakCWnJtR9Y8A/s1600/Tarjeta+1638.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiyNMDZvzdIB1mBVhhOdyMFZGTwgtE5QnLwLpHFHk6hDa-6wooRj77ibCsRxQr5jZEbgJEfIJWIAftpNrCE-b7fhb-iVe0W3JI3AuwhqGo0-Mhl8JR6TVUaJ5M5Y0X7AXakCWnJtR9Y8A/s1600/Tarjeta+1638.bmp" height="346" width="640" /></a></div>
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<br />Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-39583489241301318052014-02-06T13:59:00.003-08:002014-02-06T14:02:14.210-08:00Instructables (Proyectos con Arduino)<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Instructables es una comunidad en la que la gente comparte sus ideas y proyectos, sobre; tecnoloía, trabajo, comida etc.</span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b><span style="color: black;"><a href="http://www.instructables.com/tag/type-id/category-technology/channel-arduino/">Enlace a Instructables</a></span></b></span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b><span style="color: black;"> </span></b></span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">En este caso el que me interesa es el de tecnología, concretamente proyectos con arduino, uno entre los que he tenido que elegir para clase es un sistema de riego automático.</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">El montaje constará de una placa de Arduino que actuará de controlador, que enviará una señal a la bomba y al los servo, sensores de humedad en cada planta, un depósito de agua del que se sacará el agua para regar las plantas, cables y pequeñas canales por los que circule el agua.</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b><a href="http://www.instructables.com/id/Arduino-Automatic-Watering-System-For-Plants/">Enlace a la página del proyecto</a></b></span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Video: </span><br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/dnnjD7KBEA8?feature=player_embedded' frameborder='0'></iframe></div>
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<br />Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-70028929594101925702014-02-04T09:21:00.003-08:002014-02-04T09:26:46.383-08:00Órgano electrónico con arduino<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Hacer un órgano electrónico con arduino es muy fácil, se puede hacer solo con un "Arduino uno", en el que deberemos asignar a cada nota un pulsador y un led para indicar cuando se acciona o también se puede utilizar una Tarjeta LKM 1638 en el que podremos indicar el nombre de la nota también.</span></span><br />
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span></span>
En este caso lo he hecho con una tarjeta 1638:<br />
<br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b><u>La programación</u></b> es simple, lo primero que hay que hacer siempre que se quiera trabajar con la tarjeta 1638 es incluir la librería:</span><br />
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<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" UnhideWhenUsed="false" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 2"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 3"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 3"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 3"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 3"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 3"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 3"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 3"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 3"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 4"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 4"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 4"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 4"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 4"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 4"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 4"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 4"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 4"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 4"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 4"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 4"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 5"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 5"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 5"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 5"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 5"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 5"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 5"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 5"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 5"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 5"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 5"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 5"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/>
</w:LatentStyles>
</xml><![endif]--><!--[if gte mso 10]>
<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Tabla normal";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-parent:"";
mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
mso-para-margin-top:0cm;
mso-para-margin-right:0cm;
mso-para-margin-bottom:10.0pt;
mso-para-margin-left:0cm;
line-height:115%;
mso-pagination:widow-orphan;
font-size:11.0pt;
font-family:"Calibri","sans-serif";
mso-ascii-font-family:Calibri;
mso-ascii-theme-font:minor-latin;
mso-hansi-font-family:Calibri;
mso-hansi-theme-font:minor-latin;
mso-bidi-font-family:"Times New Roman";
mso-bidi-theme-font:minor-bidi;
mso-fareast-language:EN-US;}
</style>
<![endif]-->
<br />
<div class="MsoNormal">
<b><span style="font-size: small;"><span style="line-height: 115%;">#include <<span style="color: #b45f06;">TM1638</span>.h></span></span></b></div>
<div class="MsoNormal">
<b><span style="font-size: small;"><span style="line-height: 115%;"><br /></span></span></b><span style="font-size: 10.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"></span></div>
<!--[if gte mso 9]><xml>
<o:OfficeDocumentSettings>
<o:AllowPNG/>
</o:OfficeDocumentSettings>
</xml><![endif]--><br />
<div class="MsoNormal">
<!--[if gte mso 9]><xml>
<w:WordDocument>
<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
<w:TrackMoves/>
<w:TrackFormatting/>
<w:HyphenationZone>21</w:HyphenationZone>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
<w:IgnoreMixedContent>false</w:IgnoreMixedContent>
<w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText>
<w:DoNotPromoteQF/>
<w:LidThemeOther>ES</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
<w:Compatibility>
<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
<w:DontGrowAutofit/>
<w:SplitPgBreakAndParaMark/>
<w:EnableOpenTypeKerning/>
<w:DontFlipMirrorIndents/>
<w:OverrideTableStyleHps/>
</w:Compatibility>
<m:mathPr>
<m:mathFont m:val="Cambria Math"/>
<m:brkBin m:val="before"/>
<m:brkBinSub m:val="--"/>
<m:smallFrac m:val="off"/>
<m:dispDef/>
<m:lMargin m:val="0"/>
<m:rMargin m:val="0"/>
<m:defJc m:val="centerGroup"/>
<m:wrapIndent m:val="1440"/>
<m:intLim m:val="subSup"/>
<m:naryLim m:val="undOvr"/>
</m:mathPr></w:WordDocument>
</xml><![endif]--><!--[if gte mso 9]><xml>
<w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="true"
DefSemiHidden="true" DefQFormat="false" DefPriority="99"
LatentStyleCount="267">
<w:LsdException Locked="false" Priority="0" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Normal"/>
<w:LsdException Locked="false" Priority="9" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="heading 1"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 2"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 3"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 4"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 5"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 6"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 7"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 8"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 9"/>
<w:LsdException Locked="false" Priority="39" Name="toc 1"/>
<w:LsdException Locked="false" Priority="39" Name="toc 2"/>
<w:LsdException Locked="false" Priority="39" Name="toc 3"/>
<w:LsdException Locked="false" Priority="39" Name="toc 4"/>
<w:LsdException Locked="false" Priority="39" Name="toc 5"/>
<w:LsdException Locked="false" Priority="39" Name="toc 6"/>
<w:LsdException Locked="false" Priority="39" Name="toc 7"/>
<w:LsdException Locked="false" Priority="39" Name="toc 8"/>
<w:LsdException Locked="false" Priority="39" Name="toc 9"/>
<w:LsdException Locked="false" Priority="35" QFormat="true" Name="caption"/>
<w:LsdException Locked="false" Priority="10" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Title"/>
<w:LsdException Locked="false" Priority="1" Name="Default Paragraph Font"/>
<w:LsdException Locked="false" Priority="11" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtitle"/>
<w:LsdException Locked="false" Priority="22" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Strong"/>
<w:LsdException Locked="false" Priority="20" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Emphasis"/>
<w:LsdException Locked="false" Priority="59" SemiHidden="false"
UnhideWhenUsed="false" Name="Table Grid"/>
<w:LsdException Locked="false" UnhideWhenUsed="false" Name="Placeholder Text"/>
<w:LsdException Locked="false" Priority="1" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="No Spacing"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" UnhideWhenUsed="false" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 2"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 3"/>
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<![endif]--><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="font-size: small;"><span style="line-height: 115%;">e indicarle que patillas de nuestro arduino vamos a conectar con la tarjeta, sin olvidar de llevar <i>gnd </i>y <i>vcc:</i></span></span></span></div>
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<![endif]--><span style="font-size: small;"><b><span style="font-size: large;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="line-height: 115%;"></span></span></span></b><span style="line-height: 115%;">Para hacer lo que son las notas, "debemos definirlas":</span></span></div>
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<span style="font-size: small;"><b><span style="line-height: 115%;">#define d1 1915</span></b></span><span style="font-size: 10.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"></span></div>
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<![endif]--><span style="font-size: small;"><b><span style="line-height: 115%;">#define re 1700</span></b></span></div>
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<span style="font-size: small;"><span style="line-height: 115%;">Así con todas las notas, teniendo en cuenta que hay un "do mayor", por eso a uno lo definiremos como d1 y al otro como d2, el número que va detrás es la frecuencia de cada nota.</span></span></div>
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<br /></div>
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<span style="font-size: small;"><span style="line-height: 115%;">También definimos la duración de cada una de ellas, en este caso una "negra":</span></span></div>
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<span style="font-size: small;"><span style="line-height: 115%;"><b>#define negra 400</b></span></span></div>
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<br /></div>
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<span style="font-size: small;"><span style="line-height: 115%;">La salida de nuestro arduino para el altavoz será la 11 (se le puede asignar cualquiera):</span></span></div>
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<span style="font-size: small;"><b><span style="line-height: 115%;"><span style="color: #b45f06;">int </span>altavoz = 11; </span><span style="line-height: 115%;"><br /></span></b></span><span style="font-size: 10.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"></span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiTbLTwJ4baj5IBlK4EDofb7QIHVynDdo84u5-mzkbo8X-MsrBBKTf0wAcS8DqfLTdE8VeIpsK30qXcJ7AyuyognlPqY2yHJkUbsN1X_Hoxgtwbu5BsakYUPhhAxuP7BdSoQe2FmRvFtQ/s1600/%C3%B3rgano+1.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiTbLTwJ4baj5IBlK4EDofb7QIHVynDdo84u5-mzkbo8X-MsrBBKTf0wAcS8DqfLTdE8VeIpsK30qXcJ7AyuyognlPqY2yHJkUbsN1X_Hoxgtwbu5BsakYUPhhAxuP7BdSoQe2FmRvFtQ/s1600/%C3%B3rgano+1.JPG" height="400" width="321" /></a></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgY90HtXHkkTlNKq8uCyhXKPxnpAf_X15EbcjIgD5hUPEt1wNBOyEYN6e-dKjDFVHDnm9-Qa9IaainOPs8nF1DWG0hQM0qMU_Omth59aZosaxarir8oD_ZLKM0qcb4AD_921IN4_aXWIQ/s1600/teclado+1.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><br /></a></div>
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<br /></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Después de declarar las notas, las entradas y sus tiempos, pasamos al programa en sí.</span></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Si se acciona el </span><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">pulsador </span>"X" , (en este caso el primero):</span></div>
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<b><span style="color: #b45f06;">if</span> (module.<span style="color: #b45f06;">getButtons</span>()==0b00000001){</b></div>
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<br /></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Tiene que sonar el "do" en la salida del altavoz, con la duración de una negra:</span></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"> <b><span style="color: #b45f06;">tone </span>(altavoz, d1,negra); </b></span><b><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"> </span></b></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br />En el display se tiene que escribir "do":</span></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b>module.<span style="color: #b45f06;">setDisplayToString</span> (<span style="color: #3d85c6;">"do"</span>,0,0);</b></span></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b><br /></b></span></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Y cuando pasen 200 ms se borre:</span></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b> <span style="color: #b45f06;">delay </span>(200);<br /> module.<span style="color: #b45f06;">clearDisplay</span>();<br /> }</b></span></div>
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<br /></div>
<br />
Habrá que hacer lo mismo con las demás notas:<br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEge4Pi_jDm90RKCg2PEo2LI43UOnWMJBtFsFaQ0NgNlZYYklNr0mGqeliPDMO3Dt80fbDaLZQBjivN6nmNPVdIzra7OECypGP2KIHjdRnQBq_klcEQTrMbkUilrTFRhKzTARgJKpCIalA/s1600/%C3%B3rgano+2.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEge4Pi_jDm90RKCg2PEo2LI43UOnWMJBtFsFaQ0NgNlZYYklNr0mGqeliPDMO3Dt80fbDaLZQBjivN6nmNPVdIzra7OECypGP2KIHjdRnQBq_klcEQTrMbkUilrTFRhKzTARgJKpCIalA/s1600/%C3%B3rgano+2.JPG" height="640" width="500" /></a></div>
<div style="text-align: left;">
Y así es como se hace un órgano (teclado) musical con Arduino y una tarjeta 1638.</div>
Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-27383029832664290382014-01-27T09:20:00.001-08:002014-01-27T09:36:26.331-08:00Marcador de baloncesto (con Tarjeta LKM1638 y Arduino)<div style="text-align: left;">
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">En esta entrada explico como mi compañero de clase y yo hemos hecho un simulador de marcador de baloncesto con la tarjeta LKM1638 y un Arduino.</span></div>
<div style="text-align: left;">
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<span style="font-size: large;"><b>Descripción
del funcionamiento:</b></span></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">A continuación vamos a explicar paso a
paso como nosotros hemos pensado y hecho esta práctica, seguramente se podría
haber hecho de otra forma y también estaría bien.</span></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">En primer lugar, como en todos los
proyectos que se quieran hacer con el módulo<span style="mso-spacerun: yes;">
</span>LKM1638 hay que agregar la librería con las funciones, poniendo </span><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">#include <<span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">TM1638</span>.h></span></i></b><i style="mso-bidi-font-style: normal;"><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">,</span></i><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"> le hemos indicado que patillas del
arduino funcionarán como I/O de datos, Strobe y CLK con; </span><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #e36c0a; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin; mso-themecolor: accent6; mso-themeshade: 191;">TM1638</span></i></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">module(8,9,7);</span></i></b><i style="mso-bidi-font-style: normal;"><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">, </span></i><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">además<i style="mso-bidi-font-style: normal;"> </i>tenemos que declarar cierta variables; </span><b style="mso-bidi-font-weight: normal;"><span style="color: #e36c0a; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin; mso-themecolor: accent6; mso-themeshade: 191;">int</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;"> suma; <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">int</span>
centenas; <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">int</span> decenas; <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">int</span> unidades; <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">int</span> suma2; <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">int</span> centenas2; <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">int</span>
decenas2; <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">int</span> unidades2;, </span></b><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">estas variables digamos que nos definen las
unidades, decenas y centenas que van a ir adquiriendo diferentes valores cuando
se “sumen puntos”.</span></div>
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<br /></div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">Terminado esto, llegamos al</span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">
<span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">void
setup</span>(){ , </span></b><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">en el que configuramos los displays para que
se apagen, pasen dos segundos y los marcadores con sus distintas posiciones se
pongan a cero (Con los puntos apagados)</span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">
module.clearDisplay(); <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">delay</span>(2000); </span></b></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;"><span style="mso-spacerun: yes;"> </span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">module.setDisplayDigit(0, 1, <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">false</span>);</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;"><span style="mso-spacerun: yes;">
</span>module.setDisplayDigit(0, 2, <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">false</span>);</span></b></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;"><span style="mso-spacerun: yes;">
</span>module.setDisplayDigit(0, 3, <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">false</span>);</span></b></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;"><span style="mso-spacerun: yes;">
</span>module.setDisplayDigit(0, 5, <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">false</span>);</span></b></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;"><span style="mso-spacerun: yes;">
</span>module.setDisplayDigit(0, 6, <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">false</span>);</span></b></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;"><span style="mso-spacerun: yes;">
</span>module.setDisplayDigit(0, 7, <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">false</span>);</span></b></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">Dentro del mismo setup hay que
inicializar las variables que hemos declarado antes a cero;<span style="mso-spacerun: yes;"> </span></span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">suma=0; centenas=0; decenas=0;
unidades=0;</span></b><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"> //</span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">suma2=0; centenas2=0; decenas2=0;
unidades2=0;</span></b><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">.</span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEilhNG6Vse1-VCR0u9WlSEzu_QG85AbLV_mRNnVU6QQnyxNkhdWuWQmaA7EmFFZAgs2XNoUx0wFySf9PJV4EI1pFpMqaDPi97uda4jhdyVhUSvAmIaJxmTAbby40B_gAT2Bxkhlr-YLAA/s1600/imagen+1.jpg" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEilhNG6Vse1-VCR0u9WlSEzu_QG85AbLV_mRNnVU6QQnyxNkhdWuWQmaA7EmFFZAgs2XNoUx0wFySf9PJV4EI1pFpMqaDPi97uda4jhdyVhUSvAmIaJxmTAbby40B_gAT2Bxkhlr-YLAA/s1600/imagen+1.jpg" height="640" width="572" /></a></div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin; mso-fareast-language: ES; mso-no-proof: yes;"><br /></span>
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<br /></div>
<div align="center" class="MsoNormal" style="tab-stops: 317.45pt; text-align: center;">
<br /></div>
<div align="center" class="MsoNormal" style="tab-stops: 317.45pt; text-align: center;">
<br /></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">Ahora entramos en el </span><b style="mso-bidi-font-weight: normal;"><span style="color: #e36c0a; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin; mso-themecolor: accent6; mso-themeshade: 191;">void loop</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">(){</span></b><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">, digamos que ya es el programa en sí. Queremos que al accionar un pulsador, se sumen puntos, es decir; alguno de los equipos enceste, para eso introducimos<br />
la instrucción de que al accionar un pulsador </span><b style="mso-bidi-font-weight: normal;"><span style="color: #e36c0a; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin; mso-themecolor: accent6; mso-themeshade: 191;">if </span></b><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">(module.getButtons()==0b00000001)<br />
</span></b><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">se encienda el led correspondiente del color que queramos, en este caso verde </span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">module.setLED(2,0);<br />
</span></b><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">y se acumule en este caso un punto</span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;"> suma=suma+1; decenas= suma/10; unidades=<br />
suma-decenas*10; </span></b><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">y para que tenga en cuenta las centenas</span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;"><br />
if (decenas>=10) { centenas =1; decenas = decenas - 10;</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">module.setDisplayDigit(decenas,<br />
2, false); module.setDisplayDigit(unidades, 3, false); module.setDisplayDigit(centenas,<br />
1,false); </span></b><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">Esto último es para que aparezcan los valores de las unidades,<br />
decenas y centenas que tienen que aparecer según se hayan incrementado.</span></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">También hay que hacer que los leds<br />
correspondientes que se han encendido antes correspondientes al pulsador se<br />
apaguen </span><b style="mso-bidi-font-weight: normal;"><span style="color: #e36c0a; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin; mso-themecolor: accent6; mso-themeshade: 191;">delay</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">(1000); module.setLEDs(0b0000000000000000);</span></b></div>
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<br /></div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">Esto era para hacer la suma de las<br />
canastas de un punto, con las de dos y las de tres se hace lo mismo, lo único<br />
que cambia es el lugar del pulsador que hay que accionar y la suma que hacen; 2<br />
y 3 puntos más cada uno.</span></div>
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<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjvuEFC2jbxGO8QKd_Mfka8QEraA100ArFWSuy22FrDsU15VESK4x-OnGa2k0w-Vkg8nxuugPyNQ4rOrTkwZVnH_l8SJNISOiyXpLzVQOJpHEBs-lgjTBgjm0jfWEZBZdKV8KqCW1KKJA/s1600/imagen+2.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjvuEFC2jbxGO8QKd_Mfka8QEraA100ArFWSuy22FrDsU15VESK4x-OnGa2k0w-Vkg8nxuugPyNQ4rOrTkwZVnH_l8SJNISOiyXpLzVQOJpHEBs-lgjTBgjm0jfWEZBZdKV8KqCW1KKJA/s1600/imagen+2.jpg" height="386" width="640" /></a></div>
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<br />
<br />
<a name='more'></a><br /><br />
<br />
<br /></div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">También hemos tenido que incluir en
este programa un reset para el marcador de cada equipo. Que con el pulsador
indicado </span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">(module.getButtons()==0b00001000) </span></b><span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">se pongan
todas las variables a cero en sus respectivas posiciones </span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">suma=
0;centenas= 0; decenas= 0; unidades= 0; </span></b></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<br /></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<b style="mso-bidi-font-weight: normal;"><span style="color: #e36c0a; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin; mso-themecolor: accent6; mso-themeshade: 191;">if</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">
(decenas>=10) { centenas =1; decenas = decenas - 10; }
module.setDisplayDigit(decenas, 2, <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">false</span>); module.setDisplayDigit(unidades, 3, <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">false</span>);
module.setDisplayDigit(centenas, 1,<span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">false</span>);</span></b></div>
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<br /></div>
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<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">y después de un segundo se apague el
led que corresponde al reset </span><b style="mso-bidi-font-weight: normal;"><span style="color: #e36c0a; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin; mso-themecolor: accent6; mso-themeshade: 191;">delay</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">(1000);</span></b></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;"><span style="mso-spacerun: yes;"> </span>module.setLEDs(0b0000000000000000);</span></b></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhsgoQQnzAglQSAnBJ_LJcRHLU5nkQ4W2Vjdv00wHzhuEmzySWCRwtQEr-bqi7PKAoGltAWPVSaNHuHMePTaWhgiVNV1fgDkmsn_f6i60hw4Spam9Wr7y96I7PYNriQEOL076wcgmbmOg/s1600/imagen+3.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhsgoQQnzAglQSAnBJ_LJcRHLU5nkQ4W2Vjdv00wHzhuEmzySWCRwtQEr-bqi7PKAoGltAWPVSaNHuHMePTaWhgiVNV1fgDkmsn_f6i60hw4Spam9Wr7y96I7PYNriQEOL076wcgmbmOg/s1600/imagen+3.png" height="414" width="640" /></a></div>
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<div class="MsoNormal" style="tab-stops: 317.45pt;">
<br /></div>
<div class="MsoNormal" style="tab-stops: 317.45pt;">
<span style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">Con el otro marcador hay que hacer lo<br />
mismo pero teniendo en cuenta las posiciones y los colores de los leds.</span></div>
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<div style="text-align: center;">
<br /></div>
<div style="text-align: center;">
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiJ-yio8TcqUmhniMgPjyFOqs_gLBckdAML4SI1nnZbToC9LBOH1TT9lGnXIo3ZmvB2yjMSD9e4gaunMPUkYSzKLdDKZeCtHlQosuU_KeG3T4Z6VddDthBbN8rUCIFX6dPIHa_0Osrgvg/s1600/imagen+4.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiJ-yio8TcqUmhniMgPjyFOqs_gLBckdAML4SI1nnZbToC9LBOH1TT9lGnXIo3ZmvB2yjMSD9e4gaunMPUkYSzKLdDKZeCtHlQosuU_KeG3T4Z6VddDthBbN8rUCIFX6dPIHa_0Osrgvg/s1600/imagen+4.png" height="572" width="640" /></a></div>
<br /></div>
<div style="text-align: left;">
Para terminar, aquí dejo un video que muestra el funcionamiento de nuestro programa (el reset a veces hay que pulsarlo varias veces para que ponga los contadores a cero, no lo detecta bien): </div>
<div style="text-align: center;">
<br />
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Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com2tag:blogger.com,1999:blog-5429579958733572745.post-37572464978723716222014-01-27T08:35:00.001-08:002014-01-27T08:35:09.154-08:00Scratch for Arduino<!--[if gte mso 9]><xml>
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<b><span style="font-family: "Arial","sans-serif";">Scratch </span></b><span style="font-family: "Arial","sans-serif";">es un entorno de programación
gratuito, que fue desarollado por el MIT (Instituto Tecnológico de
Massachusetts)</span>.<br />
<br />
<span style="font-family: "Arial","sans-serif";">Se diferencia de los demás en
que es un entorno más gráfico que permite a los principiantes que se están
iniciando en el mundo de la programación hacerlo de forma sencilla.</span><br />
<br />
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<img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-GpXAPmhyMbG9_C_ny043pOrgiTmeXnvBPEsWXysXfNdpbJy5E62eecQIrsaS40la5RS3H2tDCHAiKSu9-VMI7ZL52UqOQqcFNiDGak6eO3yAqM8oI4jt3A3D8RhKiXsC8AbmKnzZlg/s1600/800px-Scratch_2.0_Default_screen.png" height="360" width="640" /></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">En este caso vamos a usar S4A (Scratch for Arduino), que es una adaptación
de Scratch para programar sobre Arduino. Con esto podremos hacer programas con
entornos gráficos usando arduino como hardware controlando entradas como;
potenciometros, pulsadores etc y salidas como; leds, zumbadores, altavoces etc.</span><br />
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Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-33806538649464514982014-01-15T10:25:00.002-08:002014-01-27T09:38:10.862-08:00Consumer Electronic Show<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">La <b>CES </b>(Consumer Electronic Show), es una feria internacional de electrónica de consumo que se celebra cada año en enero, en la ciudad de Las Vegas, Nevada, Estados Unidos.</span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">En esta feria se enseñan nuevos productos electrónicos que podrán estar, o no, a disposición del consumidor, también es una buena oportunidad para dar a conocer un producto y cerrar acuerdos. </span><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgjj6GFBaT1SbnC0tgFlsttbxeS_2P4n-lBekfjWUtO-hvNb9l0axaPaJySUb-RGdIJ8m3kMDF6xyOQgpv-kVrMabVxKfnXfteryqBOsJ1p-T9EEjrEj3h8oEWMDlB-hx93sPXqf1tAzg/s1600/clipboard01dsds433434.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgjj6GFBaT1SbnC0tgFlsttbxeS_2P4n-lBekfjWUtO-hvNb9l0axaPaJySUb-RGdIJ8m3kMDF6xyOQgpv-kVrMabVxKfnXfteryqBOsJ1p-T9EEjrEj3h8oEWMDlB-hx93sPXqf1tAzg/s1600/clipboard01dsds433434.jpg" height="206" width="320" /></a></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Y aprovechando que se ha celebrado hace poco la última, vamos a ver varios productos que se presentaron y que con un poco de suerte estarán a nuestra disposición a lo largo de este año.</span><br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b><span style="font-size: large;"> PANTALLAS CURVAS:</span></b></span><br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Parece que este año las curvas se llevan más que nunca, en esta última edición de la feria, las compañías como LG o Samsung, apuestan por la curvatura en las pantallas de sus productos, y nos han presentado sus nuevos modelos de televisores.</span><br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">En el caso de LG, su nuevo televisor cuenta con 105 pulgadas, resolución 4k y formato de 21:9. Este modelo es el<i> LG 105UB9</i>.</span><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgmolmLwsklKzSL3mH67HaBIh0v6hmzPQ0bqFOTClZdKwuQo7xMxV4icVGQ1x9NUffE7x4Hy0-0mApeDh8yuXzyJ1K3i4OK-wqyw5xq7D7kL_9b8nZhOUFJo2xRdgklkqtaPFxlx81VBQ/s1600/lg+curvada+2.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgmolmLwsklKzSL3mH67HaBIh0v6hmzPQ0bqFOTClZdKwuQo7xMxV4icVGQ1x9NUffE7x4Hy0-0mApeDh8yuXzyJ1K3i4OK-wqyw5xq7D7kL_9b8nZhOUFJo2xRdgklkqtaPFxlx81VBQ/s1600/lg+curvada+2.jpg" height="245" width="400" /></a></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiwy3gDWTHAcCUKq3W1ZGqNbLOnCjYikGZeFqJda7u3x6PGPI6h7fOSamFPz3HA05mbLOoRczW_xDiHTNns6Q_fSPvzXyZxtoP4EW1BFKqg79KPDqMYthlguc3VKdnbudz4pmpHDY_pPQ/s1600/lg+curvada.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiwy3gDWTHAcCUKq3W1ZGqNbLOnCjYikGZeFqJda7u3x6PGPI6h7fOSamFPz3HA05mbLOoRczW_xDiHTNns6Q_fSPvzXyZxtoP4EW1BFKqg79KPDqMYthlguc3VKdnbudz4pmpHDY_pPQ/s1600/lg+curvada.jpg" height="400" width="260" /> </a></div>
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Se supone que esta curvatura en la pantalla da mayor sensación de profundidad en la imagen, eso sumado al tamaño de la pantalla y a la resolución hace que podamos ver películas como si estuvieramos en el cine, el problema es el precio, y evidentemente que necesitamos un salón muy grande que no viene incluido en dicho precio. </div>
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LG ademas también ha presentado un muevo modelo de móvil que incluye esta tecnología.</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgyRtj4rFQrvT0RbhFGa44YIbPyQmSH2OI1E2YjeV1pVku94f9TeaZSanE_izwWNKEC1FkqOuvKaYDwCqc3d0JLRl31LXjkDDXlDOGMZKu6l73l1kgxXGg6lJKxf1ta02jE2EEsyMLM5A/s1600/LG+m%C3%B3vil+2.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgyRtj4rFQrvT0RbhFGa44YIbPyQmSH2OI1E2YjeV1pVku94f9TeaZSanE_izwWNKEC1FkqOuvKaYDwCqc3d0JLRl31LXjkDDXlDOGMZKu6l73l1kgxXGg6lJKxf1ta02jE2EEsyMLM5A/s1600/LG+m%C3%B3vil+2.jpg" height="225" width="400" /></a></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgIlLm-u-vp44aAHzp-fdPWjlO3rgJWgfXwGcb0gzh3aleFzgOJwQLp-rlRkh6cImX7B_0WbWO4uihHM-YvbfQzZfMaz4CER6XRU7MGsZ7MT5yQVhQsUHLkz5MLJr-yxrFHQCOLzn6y7w/s1600/LG+m%C3%B3vil.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgIlLm-u-vp44aAHzp-fdPWjlO3rgJWgfXwGcb0gzh3aleFzgOJwQLp-rlRkh6cImX7B_0WbWO4uihHM-YvbfQzZfMaz4CER6XRU7MGsZ7MT5yQVhQsUHLkz5MLJr-yxrFHQCOLzn6y7w/s1600/LG+m%C3%B3vil.jpg" height="225" width="400" /></a></div>
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<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/7sS0FALxOQs?feature=player_embedded' frameborder='0'></iframe> </div>
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<b><span style="font-size: large;">TABLETS/PORTÁTIL:</span></b></div>
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Otra cosa que me ha llamado la atención y que seguramente llegará a nuestras manos antes o después, son las nuevas tablets, ademas de ser mejoradas; mejor resolución, memoria RAM etc. </div>
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Estas incorporan un teclado, pudiendo convertirlas en un ordenador portátil, haciendolas más comodas, y pudiendo desconectar ese teclado cuando quieras para usarla como una tablet normal.</div>
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En el caso de la Asus transformer book duet, lo más relevante de ella es que tiene un <i>dual boot</i> real que te permite cambiar entre Windows 8 y Android en solo 4 segundos y sin tener que apagarla, gracias a una tecnología desarrollada por Intel.</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgAGJcUwDnd2g0hY4PV7uv4RKem4iEXKGMlFKfhQ06YCwU_ApndbuTWzm_AINr6HjTy9fuwJY14bMr_7N96onjtoWCra-vpntKDqbUHNs6lBAg1-8uFcdYezhz-bV_HUAebvhSH9qlYwg/s1600/asus-transformer-duet.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgAGJcUwDnd2g0hY4PV7uv4RKem4iEXKGMlFKfhQ06YCwU_ApndbuTWzm_AINr6HjTy9fuwJY14bMr_7N96onjtoWCra-vpntKDqbUHNs6lBAg1-8uFcdYezhz-bV_HUAebvhSH9qlYwg/s1600/asus-transformer-duet.jpg" height="184" width="320" /></a></div>
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><br /></span>Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-46686967844997572032013-12-16T08:32:00.006-08:002013-12-16T08:32:58.120-08:00Control de temperatura<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">El control de temperatura es un sistema muy utilizado en nuestra vida diaria aunque no nos demos cuenta.</span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Lo utilizamos para mantener nuestros alimentos frescos; pescados, carnes etc. También lo utilizamos en sistemas de domótica para la regulación de la temperatura de una casa consiguiendo la máxima eficiencia posible etc. </span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">En el caso de la domótica supone un ahorro y una eficiencia a tener en cuenta, pero en el caso de los alimentos supone la diferencia entre que un producto se pueda aprovechar o no.</span><br />
<br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Concretamente en el vino, como nos explicaron en una charla hace un par de semanas, la temperatura durante la fermentación juega un papel fundamental, ya que cada tipo de vino requiere de una temperatura. </span><br />
<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Aquí entra en juego el control de esa temperatura, en dicha charla nos explicaron los diferentes sistemas; el sistema de camisa y el sistema de ducha.</span><br />
<ul>
<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b>El sistema de camisas</b>: Simplemente es un recubrimiento de los depositos del vino que mediante el paso de agua fría por sus paredes refrigera el vino.</span></li>
</ul>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgnckATdLiziBovBF-YVLD-l7P9YnI8a4N9psKeDj9DdprIQWNruVk2W_9DymfwiScqC_7SmXq3YtjuIBoLeqDCc6B3SFtC_mhkiPhhAGlTrIlyImkQoymHM7RoBlKL6NH01Ej0CdFt2Q/s1600/sistemas+de+camisa.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgnckATdLiziBovBF-YVLD-l7P9YnI8a4N9psKeDj9DdprIQWNruVk2W_9DymfwiScqC_7SmXq3YtjuIBoLeqDCc6B3SFtC_mhkiPhhAGlTrIlyImkQoymHM7RoBlKL6NH01Ej0CdFt2Q/s1600/sistemas+de+camisa.jpg" height="294" width="400" /></a></div>
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<li><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b>El sistema de duchas</b>: Refrigera el vino por otro tipo de contacto pero que al fin y al cabo viene conseguir el enfriamiento de éste gracias al contacto indirecto con el agua.</span></li>
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La electrónica se encargará de regular (en ambos casos), de activar la refrigeración, de regristar la temperatura y de mantenernos informados sobre cualquier fallo en el proceso, porque si lo hubiera, toda la producción de uva se perdería ocasionando muchas perdidas a sus propietarios.Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com1tag:blogger.com,1999:blog-5429579958733572745.post-86296041910018718452013-12-10T02:44:00.000-08:002013-12-10T02:45:51.357-08:00En un futuro no muy lejano...<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">En esta entrada voy a presentar nuevos productos tecnológicos que podrían llegar a nuestras manos, unos con más probabilidad que otros:</span><br />
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<span style="font-family: Arial, Helvetica, sans-serif; font-size: x-large;">iRing:</span><br />
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">El iRing es un nuevo dispositivo diseñado por Apple que complementaría uno de sus productos ya creados; el iPod.</span><br />
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<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Éste serviría para controlar las distintas funciones de nuestro iPod; reproducir música, detenerla, pausarla, rebobinar, avanzarla y ajustar el volumen a nuestro gusto. <span style="line-height: 18px;">Todo esto se haría mediante bluetooth, contaría con una batería integrada recargable con dos días de autonomía. Disponible en color blanco o color negro.</span></span><br />
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<span style="font-size: x-large;"><span style="font-family: Arial, Helvetica, sans-serif;">Conectores USB más "universales":</span></span><br />
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Diversas compañías ya están trabajando en unificar los diferentes conectores USB en uno solo universal para los dispositivos de nueva generación. Este sistema se denominaría Type-C. </span><br />
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<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Con esto facilitarían mucho la labor de conexión de estos conectores, que se caracterizan porque nunca se introducen a la primera.</span><br />
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<span style="font-family: Arial, Helvetica, sans-serif; font-size: x-large;">Teclados holográficos:</span><br />
<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">¿Cansado de esas pequeñas e incomodas pantallas táctiles de los smartphones?, tienen la solución; teclados holográficos.</span><br />
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<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;">Estos dispositivos se conectan mediante bluetooth a cualquier otro dispositivo: Ipads, tabletas, Iphones, smartphones etc. Proyectando un teclado mediante infrarrojos sobre cualquier superficie plana podemos escribir de una forma más rápida y cómoda, ya que reconoce las pulsaciones sobre las teclas e incluso produce sonido al hacerlo, como en un teclado físico normal</span><span style="font-family: Arial, Helvetica, sans-serif; font-size: x-small;">.</span><br />
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<span style="font-family: Helvetica Neue, Arial, Helvetica, sans-serif;"><br /></span>Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-56627813537425899042013-12-01T07:33:00.000-08:002013-12-01T07:33:14.374-08:00Charla Fer (federación de empresarios de la Rioja)En dicha charla nos hablaron las caras que representan a las empresas de; zapatillas victoria, dinastía vivanco y una empresa de champiñoñes.<br />
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Nos contaron como habían ido evolucionando a lo largo de los años, como se habían adaptado y como lo iban a hacer en el futuro, siendo un buen ejemplo de empresas exitosas de nuestra región. <br />
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Yo creo que podríamos integrar nuestro campo de la electrónica en sus empresas y en sus respectivos campos, con la automatización de procesos, el uso de radiofrecuencia como ya habían usado los de las zapatillas victoria para identificarlas o de alguna manera mejorar la eficiencia en el uso de la energía en la fabricación de sus productos.Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-26628851322000735832013-11-24T12:35:00.002-08:002013-11-24T12:50:16.333-08:00Los biestablesUn <b>biestable </b>o báscula, es un circuito capaz de almacenar un bit de información de forma indefinida, (en ausencia de perturbaciones), hasta que el estado de sus entradas cambie.<br />
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<img alt="" class="thumbimage" src="http://upload.wikimedia.org/wikipedia/commons/thumb/1/14/Transistor_Bistable_interactive_animated_EN.svg/220px-Transistor_Bistable_interactive_animated_EN.svg.png" height="212" width="220" /> </div>
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Esta cualidad es muy útil en la electrónica digital.</div>
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Dentro de los biestables <b>podemos clasificarlos según su sincronísmo</b>:</div>
<ul>
<li><b><u><i>Síncronos</i></u></b>: las salidas obedecen a las entradas según la señal de reloj, dentro de los sícronos también podemos clasificarlos en:</li>
</ul>
<ul><ul>
<li>Activos por <b><i>nivel</i></b>.</li>
<li>Activos por <b><i>flanco</i></b>.</li>
</ul>
</ul>
(Cabe decir que pueden ser por flanco ascendente o descendente).<br />
<ul>
<li><u><b><i>Asíncronos</i></b></u>: las salidas obedecen a las entradas siempre, según se activen. </li>
</ul>
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También podemos clasificarlos <b>según su lógica de control</b>:</div>
<ul>
<li><b><i><u><span style="color: blue;">D</span>.</u></i></b></li>
<li><b><i><u><span style="color: red;">T</span>.</u></i></b></li>
<li><b><i><u><span style="color: lime;">RS</span>.</u></i></b></li>
<li><b><i><u><span style="color: purple;">JK</span>. </u></i></b></li>
</ul>
<span style="color: lime;">El biestable <b>RS</b></span> es una báscula asíncrona que cuenta con 2 entradas; R (pone a 0 las salida) y S (pone a 1 la salida).<br />
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" /> </div>
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" /> </div>
<div style="text-align: left;">
(He puesto el circuito, la tabla de la verdad y su símbolo en lógica positiva, en lógica negativa se haría con puertas NAND y la tabla de verdad sería al revés).</div>
<div style="text-align: left;">
<br /></div>
<div style="text-align: left;">
Leyendo la tabla de arriba hacia abajo:</div>
<ul>
<li>En los 2 primeros casos en los que las entradas están sin activar, la salida (Q)será igual al estado alterior (Q<span style="font-size: xx-small;">-1</span>).</li>
<li><span style="font-size: small;">En los 2 siguientes se activa el SET (1), por lo que independientemente del estado anterior la salida será 1.</span></li>
<li><span style="font-size: small;">En los 2 siguientes se activa el RESET (0), por lo que independientemente del estado anterior la salida será 0.</span></li>
<li><span style="font-size: small;">Y en los 2 últimos en los que se activan las dos entradas a la vez se crea un estado de indeterminación que dependerá del propio biestable. </span></li>
</ul>
Este biestable también lo podemos encontrar síncrono, es decir; con entrada de reloj, <span style="color: red;">biestable</span> <span style="color: red;">T</span>:<br />
<div style="text-align: center;">
<img alt="" height="123" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAuwAAADoCAIAAAA7TCaUAAAgAElEQVR4nOy9eXQU1502fCUhEJuxjQ2J7Tjvm3Emk5nMyfkyZ05OziTz5fO8ief1krHNZgx4I45xbOIYY4d4x3gJ2GBWg0GAMAIEAgQCAQaHzSEYY7Nb7NrQ0lt17Xvdut8fv65L0a1q1E21WoJ6Th2dVnX13erWvU/9VsTzvChyosSJEi9JvCQLsizIiqgooqKKiiqqqqRqkqbJmi7ruqLriu4B04FlWZZl4cvBzhAkQIAAAQIECBDAARIEQU4QFwGIC7AWVZMVVUpmMIaiG4qZFm4GA+QjIDEBAgQIECBAAN+BBEFQ2ycr6qXnFThvGKoXKQlITIAAAQIECBCg04AEgZUcyLIsy7LiQPWAaZqGYei6rmmapmm6rhuGkV480y65CchKgAABAgQIECBrBCQmQIAAAQIECNAtEZCYAAECBAgQIEC3REBiAgQIECBAgADdEgGJCRAgQIAAAQJ0SwQkJkCAAAECBAjQLRGQmAABAgQIECBAt0RAYgIECBAgQIAA3RJIUSUvsqJ5wIumeAW1A/qSxE4CshIgQIAAAQIEuBIgRRUVD2RKYiwPwFcBiQkQIECAAAEC+AikKBmTGMMD6UkMaJGg1kBtFCBAgAABAgS4QiBZEWQPZEpivCQ08FWSKQzGON99DxAgQIAAAQJ0YyBZzpjE6B5IT2KoMAYYjGVZ+e57gAABAgQIEKAbA0kSL3kgUxLjJaGh7ktJpr757nuAAAECBAgQoBsjGxKTqZqJkhgQxlBDmXz3PUCAAAECBAjQjYFEics1iQHhTZL7UkBiAgQIECBAgABXAqRpWqZxYjI17KVapCSnpCDYXYAAAQIECBAgawQkJkCAAAECBAjQLYG8GExAYgIECBAgQIAAXRkBiQkQIECAAAECdEugNIkeAxITIECAAAECBOiyQLIsByQmQIAAAQIECNDtgCQp4yzWAYkJECBAgAABAuQdAYkJECBAgAABAnRLXIbEqKqqKAqkUgLrGS9mQ+FOQQAkJl9kxaveTNvT1crJF7p7+7sa/Bq3rnZfct2eTuhXplX4dX2m8Kt8v/qV6/HJtN5My/dCpu/hmSLX45ZpOX61p3OQjsTouk55DGUw6XMkJdGX9DmSuuaIpMKvmeFXOflCd29/V4Nf49bV7kuu29MJ/cq0Cr+uzxR+le9Xv3I9PpnWm2n5mQ5RFuVk1K8OXu97vVfYnk5GOhIDvCRJypJGbeT+CtIkAbzq7pojkgq/ZoZf5eQL3b39XQ1+jVtXuy+5bk8n9CvTKvy6PlP4Vb5f/cr1+GRab6bl+9XOXJfvvgDSEaZXemRab9btyQvSkRjgJUl5qr0YjFv0QhlMV+hhx5HpDMj0jua6/Fyju7TTX+SuR36NW1e7L7luTyf0N9Oi/Lrer67lupyOj2TnjI9f7cm0luzK6Xj7019vOwyGbtN+1Ztde/KFbEiM7oGAxKTvb67LzzW6Szt9hO0sEzCl/e2UX+PW1e5LrtvTCf3NtCi/rvera7kup+Mj2Tnj41d7vJC0tWX686zbn/56OyAxhJDs1ElpvJbaVSf51XOcITK9o36V49V+v9pzZXc8e/g1Dt0Itm1TUa1lWf52yq9x62r3Jdft8SrHx+cl06b6dX2m8Kt8v/qV6/Hx6xZnOj6php7ZbQ1eyHrc7ECdlJ1hb3qk3u9MkV5j1XFkWm9AYtLDr3HoRrBtG+SRMKX97ZRf49bV7kuu2+NVTkBisi7fr37lenzyRWJyR18AVzhuvtd7he3pZGTjYu1FGrxcrL3gRYPSO293HJmSnoDEpIdf49CNYNs2nagBieki7fEqJyAxWZfvV79yPT75IjFJe0HW5Xgh1+OWaTl+tadzgJJYi5uFAGsxDIPKKkDBZBLbJNiwsYEt3TI101BNQzV01TRUU1cNXTF0RddkXZN1VdZUFf7VVElVRFWRVEXSVNl1KLqmGrpumaaNLUIu/hx+osiCIguypOiaYmiKoUNdmmlolgkN0C3TwJZJsEVsk9imjQ0b69g0sGXa2KQnsaXjjMlKpk+OVzledN6ve5mvGdax5yX/7clXOQHSo6vNnzRN8uv6XCPX7UkqyrZtt0g79Vu/6vULfo1PxybsRSQt/r73y3QMOZIa6XtFXQqIqoqSSIyu64qiuC1dwBpGURQVWIuLr8DBiQInibwk8rIkKLKoyEBZRDXBQnhZSnylKpKqAMWRKI8xdeAiUBqQGLhA0hRJVTIlMYnLLFOHyywTyFYeSYxbdZWLlcWXJ9Overtae/JVToD06GrzJ02T/Lo+18h1e+yAxFxBvannM7VwyLRSn5rfRZEgMe3yGNUV3Q44jSRJgiAIspQ4EkxFFlVFVJVQLBpmopE4E2PjcZ5jRQEITVzg4jzH8Fyc51iB5yRBkCVRkWVdlRzxjAjiGV1TdC2l/IT8JlMSI7nEPBelQZqaLxKTNDV9f2zy+2R2HPlqT77KCZAeXW3+pGmSX9fnGrlujx2QmGzr7Zz25Hf6dTIQtXdJ4jFuSxQwjpEkieO4eDzOcCzDsXGeiws8e1H6IrZFI6FoJByLRphYlI3HOBaISyTOROKxSJyJxpkYx8YFnpNEQZZkTZU0RVRkylqAssCv3IXDt5mSGBlYEVxv6Iqhg3QnUxKT6Qzzut661GPL93uZxyfTl3HLdXvyVU6A9Ohq8ydNk/y6PtfIdXvsa4zEeF3vtZV0EL7fF8vlFpN6I65WJEiM23Q3icoAiVEURRAElmUZhonGmSjLxNg4AzRF4FmBZ0UhxsbhiCYOJsoy0TgTYWJhJhZhYlRIw4kCL4mSpoqqIigyL0sJJZQsiYrMubhLQielKZKmZqxOMg34SseW7jLfyReJyZEA5rL15qKujtTb1dqTr3ICpEdXmz9pmuTX9blGrttjByTGj/Gk5VwhGaJIKvYKm9ddgCRJkiTJzWNSVUtAYkRRBElMjGNjHAvymITUhOfiAscKfFzg4zzH8CzDsQ6bYWIcS/kNA5IYUeAlUVQTYhieKo9URdJU1dBV06EpLqOWzA17LcPGcNJyjJF1nLErdaZj6lVOrudWJ1d32Xq7WnvyVU6A9Ohq8ydNk/y6PtfIdXvsa4zEpCcNXRkYY8s7feHVgQSJoVQm1USG2sfIsiwIAsdxnCiwosCKfIK1CAkec5HZuMkNz3GSyIkCXAwyG2r8KygXFUkSNe/FFjXF1Swj4f1kGpmSGHBNsohtEWIRYjkOSvklMbm4i+nrzV2N6evtau3JVzkB0qOrzZ80TfLr+lwj1+2xAxKTdsu4bPnwLxQCI9YuOiR+cUHX9STKgjE2TTOHQ9kFgERRdJOYJB5DSQwVxgiCAMyDl0VOEllRAOlLnOfCsWiYiUUvGvbyoBUCiQsvS5wkcpLASSIvixetd2VJUGSw29VMQ8fmRSfthNmvDHQnG0nMRR5DXawDEtNJ9Xa19uSrnADp0dXmT5om+XV9rpHr9tgBicEYY+wV0ixNUHsaBx/EBLDVch6IeyDkgba2tlgsJkmSm8rg7iAxuhKgNGkE3JYx4JrE8zzLskBBREWWwFrFCeXCyxInCnGei3GXaI6oB9PFCDG6pujaxWgx4KSdYCc6NcW9RKlkGpoTSMYkto5NzTIMbFnENkDuknIAd0k9cIpdrW3bPpIYQgiMHiEE/hJCJElqly3BtzDP4CvDMOA8xN+jZYKve5pKbduGm5X6lWEYLMsSQnieT1MCxtgwjIx6GiBHiEQiMA04jiOXrkQQ7wA+09WKfhAEgV4Jy6X7h/QvgEaBgsvgAy3KMAxRFOE8wzBwnk7pqwnwMGInT1YeSYmdy/iKuYZf4wZCBUKIZVmqqsZiMUKIKIowdRVFgfkPWxL8BMgBfOZ5Pv1C5xUf1bIsRVGgNKhCURRwyACbWdguKfnINJ5qKqCi1R5Yvnz51q1b58+fX19fv3379lgsVllZWVFRsXjx4okTJ/7mN7/51a9+NXbs2KVLl+7cuXPDhg1VVVVDhw5dsWIFPM6XlcF43a88zv8sgNJEyKWSGOqdBCQGLFqo1S0NRsdJAivwjGMBwzgGvJmSGPVSEqN2NxKDXQZW8GDQp6tdQBXNzc2EEJh8tm3D1kVc/IaSm45A0zSe5+GBjEQikUiEfsXzPExucJ5PenPqsjP12kE8Hnf/S+8ILOK2k84JTmKMIZ4TIcQ0zaampqNHj545cwbOUBJjmmYoFKqrq2toaCCEqKpKJxiFm/24YRgGEBeg4HDlVSajpiQmvXi/c1pi5izTRa7h+7jRlbOhoeH2229HCP37v//7oEGDEEIlJSXXXXddcXExQggh1Ldv3wEDBsDnfv36DRo0qGfPnihD9O3bt6SkBCHUp0+fPn36QC19+/YtLCwsKCjItLT0KCgoKCwsLCoqKioqKvQAQqhHjx7QI4TQTTfdlFRI//79/+M//mPKlCnV1dUbN24cOXIkQuiHP/whXUNAeZLp/epmJCbVpzoJ1CaGkhga7oV39EHgXhQXeIbnwJ43xrGswPOyKLpiyXSUxDhGMBej6pm6aurdhcQAqDCGOG/JlMsnSRQJIUAy6MyDSt17lRtekZFEUaQ3y901+lmSJJJWGNOVZ+o1BYxxNBr96KOP3n///YULFy5btuyDDz6YPn36kCFDYKW+9dZb77777tGjRw8bNqygoOCGG264//77hw8f/j//8z+jR49+6qmnlixZUllZuWDBgnfffffVV1+dMGHCs88++9JLL7333nvTp0//+c9/nrQa9uzZc9++feFwGGqXZRl2UNhFIH43CPOuSrhJjO9LQaYtsXKWczTX8GvceJ4HQYgsy8CbWZZFCI0bNw5Eg8ePH//444+nT5++c+fOpqam7du3MwwjiuLf//73vXv3whLX2trqVb6XeohhGJZl9+zZwzAMwzB79uwBh1zKbmEBpyYWRobQnLhrSXfWqz2EEBgHlmVt2056vSGEqKoajUbhRUWSJEVRHnjggZ49e4KqK+v7lcf5nwUQvMalYTB0x6WGvTEuzvAsK/CcJPKJOLwiL4kMx8a4hH81w7GsKAiKLGlqpiRGs0wQvSSyGYCJjNFtSIxpmoIgwLjV1tY2NzdrmiYIQmNjY2NjY0NDQ11d3fnz58+ePXv27NkzZ85s3bo1FApt3Ljx7NmzpaWlM2fOXLBgwdy5c1944YUJEyZMnDjxpZdemjhx4sSJE998882ZM2c+64HXXnttxowZpaWla9as+fLLL2OxWDweP3PmDCFE07T6+vpYLNbS0gKNpB/cI3AFEymAn5AkadeuXSNHjrzrrrvmz5+/YMGC2bNn//73vx8zZswvfvGLG264gZKP3r17I4R69eo1fPjwESNGDBky5Mknn3zwwQffeuut0tLSDz744JVXXvnjH//4+9///rnnnnvnnXdKS0srKysffvjhQYMG9e3bt3///iUlJbfccsvPf/7zpUuXjhkzBt75hg8ffuTIEWiMqqpu+sIwjCAIV4fLQxdcxG2XVit1peri8HHc6PsbwzCw/Q8cOBBew4Bh0yt1XacvZqqqAstJDy91EnwbCoWSPriJi9uWJVMkZSGkGX4u22CqPoN/BUGgb6qqqrpHeMyYMQgh4pj0MgyTRv/bBed/FkhHYugQwxyiJAYELfFLhTGCLPlFYnTsuCaZhjsTU3chMZQFh0Kh/v37I4RA/knFhkkvwbfeemtRUdFdd93Vo0cPuj+BVBNQXFw8YMCAf/7nfx45cuRbb73lJZ/87ne/O3r06Ndff33YsGEDBw6EHw4ePBgEko888gg0Dwg7cQlpbMcu70pnUwA/AAv06dOny8vLX3/99dbW1sbGRkVRvN4sLcsCowHiKB9PnjwZj8ePHj164sSJ06dP19XVnTt37tSpU+fOnWtubo5Go7W1tV988cXXX3997Nixo0ePnj59GgqXZXnHjh2PPfbY7bffDvQIIVRVVdXW1kYIURSlqampk0ahU9A1F/Guv214wcdx43neTUc0TUMIwcJF2UZzczOlL7brNSzrBY1uDVRGbufy7c52hH9eFjNUrA5d1jSNbi60d7Isw7egLRkxYgSQGIo0mt+uOf8zRTp1EjAYOprgncTzfIKjCDwviYKTFkBUFb/USYY7Np3jpiRranchMYQQePxOnjyJEHr88cdTC6HyScuyYP+ora0ljk1MEnRdb21tPX/+fCQSSfNE2bYdCoWOHz9+7tw5OHPhwoX169c//PDDN954I7xhI4SefPJJsFZLdcbrduLrqxKyLBNCMMbNzc3Lly//5ptvGhsb6bcMw7S1tcE1uq5TekFcBo8gjYcE9XBPwTALlmb6PgewbVvTNLphYIx5nofXu7a2tn379lFKDWZbcCXDMJ0zGjlFkv6Inu9ei3jXgV/jpus6OMy6TyKEYEenogtYDEHvBmfcaxo8Be3CSyNvGAaUSUkM9XWAXtC/2YGOkuVkU6YVpUG71pC0qUmCnEcffRQhFA6HFUVxm0K2i+za39WQzrCXGpclkZgYlzDaFRRJUhVgIbKu+WXYazjppoHEyLoGKZa6C4lRVRXIr23bN99885o1awghPM/TAlMVn8BdqK0lmB/BXtLxetOIJWH7IYQsWbLk+uuv//Wvf/3pp59+/fXX9fX1sB0CvKxwAnQmgJEQQmRZPnz48Nq1a7/55hvisId2Ydu2aZrgLnHZ8mH5g9XZfT3o/r1+hRAaPHgwQmjEiBFXjebR8khk1r0W8a6DXIwbx3GwRiGE6urqQC8DRlowDxVFobIZurUTl8Cm42hXeJM7ETXdDrxIFb0ytS/0jcVwOSoqivLQQw8NGDAgowZ0HH502n+kc7GmDAasmeAdThAExsl/JCqyrKmKkciw6JeLNY3yopmG0g1JDGw2qqq2tbUhhCoqKuwU/u6+HpgKNf5NKo06KXREQIox1nUdygcpJRU/AouC6ioqKlatWvXKK68sXLhw37596QU8ATof7nfQefPmffbZZ3v27KEvZFRgZtu2ewUHwCSBmQAvne5vKS2mUuhU2I5tKcw9yq0VRbn++utBnrd9+3bfeps/uE1P7IDEXDH8Gjfg1mBmTpwpXVxcHI1G3bQbHhOqXnHTF+w4dWYEaCoVYMAHuvYmXZlFv7zGxGvcLCf2ATyqQObcZ+jP6flhw4YVFRXRQUvvau5Vb/ea/8i2bWqy5FYhwSoGN4+aZINBE0SxExIM5qIzUZznaLYB0DcJsiRC9un2DgjOCzHoQOgCNCWhS3Krk5zAd2Deq1kGGMpopmHYGZOPTO9cFncUJnokEkEIrVq1yl+K4NcMUxSlqqrq3XffXb16NYhk6AJBtVosy7pFNZ0AywlVcjHGiWESw7QN0zZMbJhUgQzfYkLiPIcTQZmJoHq2tuOrj2EY0GtYJcEij7hEZYQQzRVPBQiBbdvQsNR6bYd8uIUfXveRLk/QwQsXLmzdunXt2rWnT5+GJtHlKTuxWRbzRxAE8IxQVXX58uU//vGPEUIvvvgi2OKAwRy5dCMBtDsg2TU40+uT9htfHpnuDr/GIdNysqjXdqlvQNiAEDp//jxxRJWxWIwKIXRdp88mvEPW19cTZ0LaKfQU9jU7hUn42P6cluMFSZLAGjL1SbyKgWwnQpo7zwAstVQSQx2UYDWPCxwrCrwsSaoCaaLhYCFxkpPjmpMESCYg6+0fkqYqhq5ZhmoaCY6SCNprpRr2guRGNXT4SjF0xUiY+nrNDDtFUpd+RcsUaYbVTWIqKiq6JomBsCK7d+9et27d1q1ba2traUSBjhjM+w5VVVNDGiiKQjAhmBDbdbiAnUNQZU4Ws5D8QlQx96sYIBqNwtMB/8KYWJbldoVIknPAM0KFalQQAvPQPQ3STMWkXV+W5S+++GLVqlW7d+8G5pRk2ZcpMp0/1KCYZVnYPw4fPjxx4sR33333iSeemDx5MmwtxIkMlsVUTNNOfKmrTkcKpz8MSEwS/BqHTMvJol67PRIDFmBuT+PW1lYqtoxEIqBsgn9BHmNfymDcO4J91ZEYy7JuvfXWJMPeqx6I2hYlpRqgTmVUTgMMRhRFhmPjAgfCGMcmRpV1FVIQMDzH8I6+SVVkTZU8DsGhQZKmCorEy5KoyLKuXvROSiROSsS+kzWV+i7BGT0tiXEzMLeRstf1mSLNsMIF0Wi0K5MYgKIohw4dqqysXL9+/ZEjR6gzrdtcrtM4jSRJ0JFwOEwN64hlXzywTZwbDtNV0TXdMqkkxkorm+2INBg4PWUSkiTBZ5xiRmc6AXCp7MT9maRdFr204JQAuX8bDoe3bNmydu3auro64ii/L1uFFzKdP5FIBEwNaKWEEFEUGxsbX3755XHjxlVUVJw4cQKEMVR8e+Vz3nLFVaL2eR2hbtCdgMSkwq9xyLScLOq12yMxYOFOeTwhJBqNEkJM03TrTWAqpq5a2In1crWSGELID3/4w549e9J/O/jIdGsgURS9XNjd9jGQAFKSJFEUY2yc4VkQxoiqk3xAc7yTODZ20cVaksAUpr2DlyWRkhhZ4h0jG91JW61dPAzNNGTQH2FLxxYEwdOxZXlrh9wMxs1jPH+QIdIMK3zLMExhYeHq1au7MokhhFiWdfz48YqKirVr1x46dAjWBUKIIAjYsdX3p+lpgTF2v2NRQtMRSYyOrbjAi6qi2xk/sbFYDGyoLSdU62V/IklSOBymRIcul+4lI2n5cEt67Mv5bUJLDCdULiHk/PnzW7duPXr0KC2NXBpqvePIdP5gjMPhMHVHgoBg8Jnn+QMHDpSXl8+bN+/zzz+njcEYJ3U/i5XUrcumDObqJjHu1uaifL/GIdNysqjXbo/EUJmfe+aD2z88KVQqk+rmabt8gq5iEgNxjYkrYqqPhXdN+EliEgYxcSaRA1LgwAfbSxIDDAaSJUECJtlRGF08sKmDxzW2FF3TLBN8l4DWGNhK8+ZNeTeFvxqlNMMK38bj8R49eqxZswb7GrTKxyfBrfs4fvz41q1bN2/evGvXLjhJLUk7R73q1nCDyQusU6aiwWGomqFquhMTAGQDoixF4wwr8CCGaQ6H0keaoilOVQdQKbzeuXuqpMSopc9FUstVVcUYR6NRhmF4nuc4rrW19dy5cw0NDdFoNBKJxONxlmUjkciFCxcuXLgQjUZFUbzggba2toaGhtbW1rq6uqNHj4ZCIVEUv/nmm7KysrKysoaGBmqT6xaNdByZzh9BEOg0oGsirBKEEFmWT506tWPHjtLS0nXr1lFjTNu2O07a0jQ11e6ygx3sjiTGbUCai+b5NQ6ZlpNFvXZ7JAYkMTSKNCFE07TbbrsNIfTss8/+4he/mDBhwqJFi2Bm0uBJtMCrnsREIpG+ffuCL3peTALyAj/VSW7DXidOTDrDXllTVdOAeDDwr+KYvDgMxjKwZdjYtLFpY8XRHxk2hssMG+O0M8NuL/yl1/WZIs2wwrccxxUXF1dWVvo7U/16ErArKxOcaW5u3rFjx/z58w8ePEi3LuJKh9YJSOqLJEnEsIhh2YZlGxY2LWxeVLvU1dUZloUJudDasqpyzRdfH7Sc1qbCLZBL8rxraGjYvXv32rVrV69eXVlZuWbNmpUrV+7fv7+6uvo///M/J06cuHbt2tLS0i1btowcOXLs2LGVlZW7d+9evHjxnDlzVq5cuWbNmrKysk8++WT58uUrV64sLy//+OOPZ8yYMWvWrEWLFi1dunTVqlVr165duXLl4sWLS0tLV65cWV1dXeaB0tLSsrKyioqK5cuXz5s3b8GCBUuWLJk/f/7o0aOHDBnywgsvlJeXnzp1Ko17UUdGuOPzh7p2A/+Dz7qug++GYRgcxzEMs2XLlhkzZqxevVoQBE3TfJzwmQK60x1JTNK7lu/l+zUOmZaTRb12eyTm7NmzxJGyUIcDhNDAgQPvu+8++HzLLbc89NBDSQwGcC2ok7773e8mSWK64Dz3F34a9vKSyIkCK/CswHOiIMgS8BLNnYnadSRsXC4lMVSFpFtmgsGQhLO0aug6tkximzYGyxizq5IYAM/zPXv2XLt2rb8z1a8ngb4c04gLGOMLFy6sWrVqyZIle/bsgT1S1/WkON+5w/3334+cnGcQU79v375FCMFR6BwU/fv371nSCyE0YOCN02ZM/8v0D4pKenlFNPbC4MGDaXRaAGRlKy0tRQj98Ic/RAj169fvgw8+QAhdf/31N95445AhQ5577rlHH330iSeeeOmll15//fU33njj9ddff/nll//85z+/8cYbkydPfu2111577bXJkydPnjx52rRps2bNmjVr1vTp06dNmzZjxoy5c+cu9cDHH38MbGbJkiWlpaWzZs2aPXv2ihUrJk+e/Kc//Wn48OGvvPLKwYMHUzM4dhBZzB949uFRghh67m9BRtvS0gIM+Kuvvqqrq+tkpzY3oDvdkcS4FWe5EH/6NQ6ZlpNFvXZ7JKapqQm7/KjBHh+inFN6XVBQUFBQQK5Jw15CyL/+67/27t2b/kvl2Vcx/HSxBpUQpCAA3RB1NWr3kDQFKI5q6uCdBFYvmmVolqlj08CWaWMzEd+FUCMYk9hQrEnSkRg7f95JAJ7ne/Xq1WVJDCHEdNLkYidOKyHkzJkzc+fOXb58OfxLY/flGrquI4QGDRoEPkrw1zAMWzdt3cS6iXXTMkzLkaEQQqLRKNjENLW2NLY2GzbmZNH0AJXBUHYOswJWQ3dLbNt2h+mkoOIoeGpggp0/f/7vf//74cOHDx069Pnnn+/du/fIkSONjY1tbW2tra3Nzc2nT59uaGgIhUIsy4LQIhwOt3qjubk5FAqdPn361KlTzc3NkC6ANmDhwoXz589vamqCtmWhUbrC+ePWsoPNLzRMEIRQKPT5559XVFTs27cvFArZV6ZLyhrQne5IYqikMCAxdnskhlwa30gUxW3btiGEampqeJ6H8/AWBL9KlWlBvVcriVEU5eabbwYXa8vxi/Sr8GHnnJ4AACAASURBVC4LlKpIoms9fKbCGDCLEUUxBk7UQoLKSJoCoep4WYpxrGYamJAIE4PdJRJnMCGcJBrYot6w4C8NIewwIYIsKYZuERJmYhaxMSGGjVXTwISYxIaSwfsaHLZ1yzRsDA5Khn3RUwPmJbw1whk63SFFFHEyhGEn1CN863Y/IY6NGCSFdk+C1AlH/4V3AvpbWZbBxgLixNBvuws2b948depUMPgHW7lOoPMY4+HDhz/00EOEEIZh4DlkGMbLJiZBvi8mP9cVU1dM3QvYA91lhSKEiKJoGMZLL71EnHB2nVNvu0ia1YZhSJLEsmx5eXlNTQ1E54Ov3EIj26EX7jN2yutyGgN8r/a4uSnusD92RqCJ92jX3JaksizbKcZDOUW+bj1xBeGk1dm2TS2i3ICF190qalBFLlVVuz9Tc7SEYZxp9urVSxRF8LIGC1/btkeOHOnes1mWBaMQ0gGbVjoVO2fEsoDX/fUiYa2trT/72c+oi/Vl++VVfh7nVRa4SGIoj6HbgxeJYTiW4TmIxgt+0RCK17Tx+cZ61TQUXQOy8uWhrzAhF9paE5E8FFkxNElTTBvzsqjomqQqmmXIugaqIkiQxEkiK/KYECA09K+oyJQGgSIJE6KZCeNTd4QAKmCAZIfuG+C27aCRPziOow8kLMTuMeI4Dgpx/xCk5WA/pes6x3Fu1wx6Wd++fX13sc41YMv56KOPJk6cCD69WWsuMkIkEnnzzTffeOMNkuQP5XKudrtYJ8SECcMpy7At3bZ02/JCdycx1NDkvffeoymmLcejqvNXnKRl1DRNCOodi8W++OKLlStXHj9+3H0f3YJe986RqaDUqz1u6VqOSAwgHo+D4x7HcZqmsSwbj8epug3WyaT3nxwhX7feHc+JegydO3fu1VdfnT179rJly5YuXVpWVrZ69eq1a9euWLECbMI2bty4evXqv/zlL88888zzzz8/derU2bNnT5gwYciQIXfdddddd901ZMiQCRMmzJ49e+nSpVVVVdXV1RUVFZ988gkh5PHHHy8qKoLXKndKICp3IYScOnXqn/7pnxBC9957L0mb+BBgX3UkxjCMe+65x01i0jO5jjxunTmvsgOCRy7JZcNNZVJJTJzn4gLHCjwrCpAdiZclXpYgUQAviZiQGMd++fVXx745ERcSdEQ1DdkhNyaxDWyxogCyHEyIgS0Qvci6ChdgQuovNMUFvqG5iROFUDTCigL8XNZUXpbANUnWE4zeLYCRJIlGrYAz1CaR2vrIsgyrjO2EFzNdoVTpr9J7F6euU9QsvLa21jCMfv36dSQ1fFdDW1tbXV3d9OnTd+/eTS5ds3KHpqamhQsXzps3jzivX4kbmtbFGk7AJeCg5IXuTmIIIbquC4Jw55133nLLLXRe5WvFSaoCO1aThJBwOLxjx47q6up9+/ZBoGGqpE5deanOOumCTPuVxFZzNA4HDhy44447qOUWxBYrKCj49re/DQZVP/vZzy5cuEA6RXiZx80mFAq5V78DBw5Qw7KePXvCh+Li4p49exYUFNAzJSUlvXv3LigoKCws7NOnT3FxMZzv06dPnz596K8QQjfeeCOMcP/+/T/55BPQkhw4cIAQwjAMrAySJBUWFiKEHnzwQYTQd7/73QULFsAIdGTw7auOxBBC3Fms8eVy+nqVn8d5lQUukcS4oaqqF4kB010gMcBj4Dj6zQlOEkPRCCZk1949qADB8dhvx6ICdMcP/vHjxYtgswlFI9E4E+c5SH8NvCTGsZgQVuA5SZA0lQpdEhIXyzRsS7dMiH1HJTHY2epslx0DFbdgl+0qvCopigJCy2g0Ci7E9fX1586dC4VCTU1NEGPtzJkzLMvW1ta2tbUJglBXV3fmzJna2tra2tpz5861tbWJogjLLrUjAcJr2zbYPUClsVgMIVRVVXXZbKJdDTzPY4wbGhpQJwZ/bGlp+d3vfvfkk08Sx9Y4Iat3z4O0JAYOL+T6ie2EJ9+2bUmS3nnnHXpfIN10flecpLpg/odCocrKyk8++WTLli3k0mxQ9FdutYudsqNk2i8vSupjT6FrlhOVoK6uDmoENZ/7StOVcyp3yOOtpyyhra2N6obc905zUgjD+qxpGsdxbqsyCCnpDixJ/4VewHmQi0cikW9/+9vuixsbG3/6059+73vfi8fjpmlS12L4NhKJXIPqJELIsGHDYHEwDOOyXfMqP4/zKgsgNQWUx3iSmEu5CyeJcGBCFEPTTIPhOUwIKkC9+vbBhEiqMnL0KFSAvvO//9fJs6dlTQX7GEXXdGxplmlgS5AlzhG0wMGKvI4tXpaAwSRkMLpGlUqKoUeYWDiWiMzWrhswx3HUAiYJ4XBYkqRoNLpt27aqqqr169dXV1cvXLhwyZIlo0ePfv/995988skPP/xwzpw5U6ZMeffdd6dOnTp16tTJkye/+OKL48aNe/TRR++9997vf//79CWjoKCgf//+PXr0gDcJmEwIod/+9rekU17L/AJNGyRJ0u233z5z5szOCXYny3K/fv1uuukmkhQpzsKXHI4EBb7El4ph0qxbuX5iO+3JZximuLgYZpSPkqSs0W51iqLs2bOnpqZm3bp1VLdiu6I3UZFJ+mKz6FeuxyEajYZCIXd1IMyGfy3LStJH5w55vPUYYyqgxRhHo1G3D2MaqyArxcHNsixYvelPLMsSRZGWBhUhhHRdB10enL/pppsocRkyZEj//v3hK3g0rk0SM3ToUCAxHQlz4FV+HudVFkBU4uL2UQI240ViKHfhZVGQJUGRRUUWVeXk2TMt4RDEgNctExWgkaNH0T2moLgH6lFE/22LRmRNBesZYCpUl2TY2BVL3gbjXzhEVRFkycCWqMjfnDq5ZfunFWsrN23atGjRoueff37UqFFjxoy56667brvtth49egwePPj222//0Y9+BK7zbgDP6NOnD6TLAsBnkFs+9thjQ4cOnTRp0rPPPvvhhx9++OGH77///jvvvPPyyy+PHz/+8ccfHzly5AsvvDB8+PB77713xIgR48ePnzt3blVV1bp165YtW7Zs2TKM8cSJE4uKiv77v/+btBdBsssCbj2QP9u2ISdq5wBuBHy+uAZ5qJMSzzOxwWGNHpk+gX49sZ325IdCIYTQM888Q7Ps5nfFSa0LFtlwOPzFF1/Mnj27pqaGuBJhdrDMK+xXLsaBZVm30tmyLAhvTV9RqGiWEAJ6tJwiX7eexvWn0ibo9UVze00DUgKNAVuoVMIKbMbNXcCsCv4FSyOe50GcgxA6efIkfNXc3EwIgTUczpSVlSGExo0bRwiBmHiXDW1lX40kZtSoUYWFhaRjr81pnrK8zKvsgGAOWa7w3nQWppHEcJLAy06wO11TDF01dF4WwdIWEzJtxvQBN95gEjsci2JCGI7tO+A6VFQI6QXAa4mTRJC+RFkG9qm5Cz76ZOWK/3nwgUcef6xy/bryVSvnfDTv27fd2rtf3569S0C0c90N1/fsXVJQ3KNHSa+ExsqFQYMGfec737nhhhuuu+66Hj16fP/73x82bNhvf/vboUOHjh07ds6cOZs3b968efOZM2f27dsHtvT0mQHHJegjHSCO42pra0+cOHH8+PFvvvnm/Pnz4XA4yc7XDbfYnGXZkpKS6upqu9O9TK8csDqHw+EBAwZAjKlOAGi4bce7EmZgehKDSTKPyfQJ9OuJzfWTr+s6bB6RSGT06NH9+vVjWbbrrDi0XngRIoRYlnXq1KlFixZNmjRJluXUbQx6BELfpK+uXMKUu3GIx+OUqUiSBAkyBUFgGAZ2bkmSOud5z9etp92nDlkdCRELVgrwWdd1dzw66l4EAANed0dYli0uLqaskRBimuZ11133wAMP0KF2vwKRDuzi9tVIYkaPHl1cXExcHC4LYWe+5lV2QBAxHTvxVMyUfENeJEZwMh9B1F0dW5wkROIMhOh99InHHxg2lEpQ7v7NfdfdeMP/uevXCTclWVJNXdIUkMGA+9LXR4/07tcXFRWiAtSzd8l770/708t/Li1b+q3bbnlg6JBnnvvDb5/63ZyP5q1cUzF/0cLVaysvtLZgQtwu1gC6htLPtstImzrptba20i2BOI8Nce49CITbDdhl27bp5PmjIjswtSEuPQi0ASG0adOmzvHu8RFU3muaJlgvdoJtb3Nz88CBA/v06UMzKCWWoUuzP1LvJLjGTtEoZQq/nthOePJhWp46dWrjxo2wXmfhiuwXUtdQWEDoebCvr6+vHzduXHV1Nc/zNKyiYRgMw9TX19fW1kLuqiRRpV8kxl8yATsovMNEIpFt27YdPnz4888/P378+LJlyyZNmvTBBx9QxzF3SsIcIY+bDaUjVI8PVcN+cfHxtG1y6ULq5iuGk9jE3SNKduFlUpZlWBAQQpCwjC6tCKHS0lLiPBdwpr6+nuM4sK1OD/uqIzGmaQ4fPhxi/bnNjzItP4/zKgsgRVG8goMlRe+FQAiSJMV5jhUFQZYkTZV1TdZVSVNEVbZc2wnqUYQK0Oq1les2VK1eW7lo6ZLnXpgAwWM007AIibFxCA9j2BhsX9qikfqmxjN15zEhvCSeq6/7+uiRg4cPHT9ZW9/U2BoOtYTaQrEoJDSABoBVjZczQqZ3IqPrL3un4bkdPHjwlClTSJe0iblsF0CqVFVVBdIRt7jOvTd4eZN6GcbD0+V+JyOEKIoiiiJCqG/fvnSZ63biq3aRZpzbRZLbVGqBpmlKkgRLVaqP1WXrzbSdmfYXnnHV0GEpqL/QNPujuQ8OG+qOjLBqzeq1G9ZPm/HBrLlzFi1duHnb5gttFzRLBbsn1VToZ0ysGBeDD7zMY2KBmR04MOrYhA+gwnbb+4My2rAxvEJgJ6xOopGOOzT8y7Ksruu2yzkgzVCYptnW1rZ9+/Y1a9asX7+eECJJEsxYtzDAx0c+0ymUdS1XaFvtdb3XlE5TPnZiiBPXC2FjYyOUBhrVoqKip556io7zfffdV1RUdMcdd1iu1G/ZjVtSs736iz2Q6fh05O7QwAHQX6ouoNXBjjN8+PDi4mIYMd2VZMqX9lxJ+3MHBCEN2oXbRwkcmEVRFAQhxrFxPpE7CdyLIFAvLBxRNt5woamwZ/F3v/e/yytWvfXO2/0GXCdpSjTOYELCsSiok6JxRlRkxdAN24LIdaIq87LES6JFiGaZF1NCmoZmGuChrVkGJCKAjASJ1colSXIj0xnc8TtkO8nt2gWIZyBWHkLo6aefxhhnl6svp0jTX3eU3ra2thtvvLFdW0UaLwcAuwLEFUx6cixXJs7UZtDPdA+IxWJ5fzb8QqbzzWvFh6GzHelCSUkJlfBlVH6m7cy0vxBH2yI2UApBkT/9bMcrb7ymGBom5OChr2fOnfOnl/886dVXln6ybM5H8+YumLv7b7snvTpp596dzaFmVowDZWFFNsZF4bNiKPBB1mVMiGro7lcmqsVu9wC4HVuIy0YN3LvgM90yvYaCegn89a9/vf7669euXUsciQvwoWXLlt12220bNmzwN7BCRvc3i1tGa+niJAYiRMPL1Zw5c7Zu3VpbW0scB36McUVFBXH8VWmEsCzGLanZXv3NNYmhsxQiEqVeyfN8kv3yr371q8LCQmr1T9JKYjJtZ6bt7xwgCAfnBRozBnRJgiBwHBfj4gzPsSLPSwnDXkg1AKa4qqm/OeWtkr59Fi4uXbthPSpEqAC5rXdFVQFRiuxkpTZtbGAL4r7AeqS7wvvSw7AtGvgOMi4l3r0cEpNk1uM14ql0Jz3pSR01Oy2JoR6YoIsZNWpUFxTDEO+ZCnzF7T7Qq1cvQkgkEuE4DmLnALuFwRFF0cts2WsMQXjD8zyEfKAxPXv27NmjRw9KgL755psc9LuzcbkVIBleKz4sSQk7IUIQQuvWrUutixL6js/n9O3MtL801qUgS8Bj2qLhLZ9uW1y29IuvDr7/4Yw58z/a9fnev32xH2QqJ06d2LS1evW6ilnzZl1ou4CJ1dTaBJTl5NmTFjFNYmJiiaqAiSVpEl0QIJMa/ZfmP0k6kpqXtNO0tbXRF3c4k97SCGN84sQJEAMQ12MSjUYty4LE9ZCM0EefvkynUNa1dHESU1tbS3/ero4ebAOamppo3I3sxi2p2V79zTWJcVtBQJeBiEuSVF5evnnz5paWln379m3ZsqWlpQWu/MlPfgKCc2jGZV20Mmpnpu3vHCC6J6WCqpNAlwSSGJ7n45DiURJ4cE1SFUlVJFWBBUsxdLC3heB1ox4dgwoQw7OYkFAsYhJbVBXV0CVV0UzDsDGYZGqWqRo60BeL2Dq2QAAD6ZPgX9XQISukZpmypoqqAhkP6LhTHkNNYdqF18zzut5sL69sB+8okJjsZlKukab9siy7g2MihKZNm+buhe1EcWgXELyVil6SxgRukPsMlCwIAkJo8ODBEIAHvup25kSp6MAi0P78TJpO2MlrAbsj+GKkmpLQp6Aj87Mj7cy0v6ojFIHY3PC5NRx66vdPj//jcyNGPQzG/qAAwoQAQTlTd/rTv277+ujXJjEwsURVZHgGE0vWpSgb6d2/BBWiftf327R1k45NDKlLHL9FixCjvdceOJqbmylBcQ+XW1hoWVYkEnHHO/Eaiubm5ptvvvmGG26Al2BwBk50XFUJIUVFRT179iTZ7h/tItMplHUtXZzEUHsjmOGEEGqpSRzLGIZh6N+sxy2p2Zn2N7vr2y0B+s5xXFtbG6QUgHAe8OG6666DD3fffTdc/5Of/MRNr/31is20v50DlJRkwA14ROEugokMCGNA7gKe1ZKmQNIA1ZUyCRWgG2++CQS8nCigAjT+j89hQlrCIRC0yJoaFzhF1+jSY9hYMXSaTYlG+HUyRBqKoVOdt0VsA1s6tuBfCtvJugLEy68ZBsIqEEe7J7TX9bC706Rlo0aN6pr+1V7tBxtey7JgISCE3HLLLRs2bKCBMimogTN8ptbNqQBaQ1NDYIzBixueNHpTJk2aBNEgCCENDQ2kA36SXR9e4+wFrxUfZpGiKNT84pe//GVSXV2BxGBCNMuk+h3LUTDNmjvnZ7/4j4dGPQyLgGHj5rZW3TIxsVojLZhYn+/f+8gTj4AMxrAN0CuFmdDN374J0pcDlaHEiIp8OElkBd7xUMOGjQ1s6ZYJzYBWwVNJPRVgrGBII5EIJSIQAMZrKIBbJ3nBuBEKhSB0r7/kO9MplHUtXZzEgGG1bdt0aYJ5rqekfLnCcUtqdqb9zeJ62yVDdd8ClmUVRYGOb926defOnbACfPXVVyB9aWlpgckG+R/uueceEJzDSutviK9M+9s5QJSseKlXiCPkAH9IURQlsINRFVFVIJG1ZpmgAFIN3SL2t2679dd3/19MiKSpDMeCYKaxpZm+G4Vj0bZoRFBk1aXJBomLbpmKoSu6pho6KJhMYqumIV6U3BCLENPGsDImzS87B+J08LsG0UJHSAzYvcIcKiwsfOSRR7oXiSEu+Qfsl9OnT6+urqY/hLcfSi9STeU1TYvH49T1AGxlqOQGynSn7YQyo9EoRBknhDQ1NRFC2s0n1+3gNc5e8FrxaXIMOAkBBVLr8n3+Z9pfoBfUsFfSFFlTMSH7vzzw3/fc/f6M6UnmtyB6aYu2fjjnQyAr5RXlqBC99/67C0oXjHr0YaAvRb2KUCEq7Fnw8JjRYx5/7Mc/+X9QUWFBcY/Cnj1QIbr+poEFxT0Kexb36NWzR0nPol7F4FuACtA777wDUdF69erVq1cvoCCFhYX9+/dHCH3rW9+6/vrracj8H//4x+mHrqSkZODAgQzDwO0AF3F4XhRFGTNmDELoH//xHwVByGLoMr01ft0yWksXJzHgpmRZFl1R6aoCL64gp6SulFmPW1KzsxvPjo8PcWkS3Mk3LJcbF3GSdrkN0lM5ysSJE0tKSuigpbdkuOw4XOH1nQOkaZoXiaFzDsQbEIaI53nJseQVZElUZFnXNNOgbgJjHnsUFaD/7//8F6UmfQdchwrQ4ePHMCFNrS2gzGZFQVQV1dRBo2TYGD5gQkSQ8aiKahrwUqUYuqDIimNDY2ALxDOge2pXN+SjYS/o1Kz2XNrS3FGYf0VFRWPGjOleNjHwLc/z4XC4vr5+w4YNt99+O8QegPBlVVVVK1asqKioWLdu3caNG1euXLl69er169dDgjdI6jZq1KghQ4Y8/PDDY8aMGTly5MMPPwxhAysrK+fMmfPGG2/AvgK7yJw5c7Zt2zZ48GA4AwsTvBP7uILkC5nON68V3w1JkmCswMgxo/IzbWem/YWn3nKsVTQrYeL22e6dv33qd+9Om6oYOiYEUqGFohHVVIHHfDhnRr/r+973wL27/7brvgfuHTJiyIbNG3Z9vhOYDSpE/W/ohwpR9Zaaz3bveu/9ab958P77hzw4ZPiw4Q+PnDjppbFPPfm7p8c9/ewzzzw3/vfjn33y6XGP/XbsmMce3blz5+jRo++8887HHntsxIgR99xzzz333DNy5MhRo0aNGDHiwQcfHDp06MyZM/fv319eXl5WVsbzvNdQ8DxPxTB0K6VPt6qq8O3+/fuJr1M3o/ubxS2jtXRxElNfX09/CxYOMP+pdxgFeN1mPW5Jzc5uPDs+PsRR0AMVoy8qdGqFQiHIOUqLamlpcSc8xhhD6JDS0lLIiGk5Dp5p7pfX1p9erpFm3PIC5LZdSALVJYEYRlEUMOwVFJmXJQhVx8uiqCqQbQDWLFSAbho86KFRD7MCD3ylcv06VIDuvf9/dMuEpQ3yK2mmoVkGaJdAM6VZhuUsgrKugaRHS8ShMd1GfOCYDYIZeuNps9OPeLukB3vbxKSOmp3WsNd2kWiE0JAhQ9qNN5N3eDUe1gWM8b59+yDXHUKouLiYvsUm/QsR6gA9e/bs3bs3zevWo0ePoqIi+Dxw4MA777zz6aef/s1vfvPII4+AaSRCqKSkZPr06eXl5XfffXfv3r3dEpqu8IRcOdLMk/TzM6n7bhotSRIIEohjXZg6XdNMzozamWl/qXjVrVQybfzqG6+PHDP6//2vO0ENJF/Mj2ZhYjWHmv/2xd9QIdIsTTUVTCxJE8EdKS4w/3nnL4DHzJg9o7mtFTsuAvABnAZSvQFU0xAUGWNM46pB2lfYDFIdBqm6M81QgLAQ1BlUzk8c4WWvXr3A9R0Wz0yHzguZTqGsa+niJAYC9cIF1GzOPc6xWIxu/J3gnZQp0tRrO+HHQONJG+M2PYQmKYpCNxRd193hVTHGmzdvRgjBWoEvZ9vrtfV7WZhcdtzyAkS3/6RwvZqmUQZjWRa17ZUkSbNMMLNVIFavaVB1Ukuobc/fPt+5Z/eZ8+dgqdIso66poS0aEVWZvpwZNtaxmZCjJETKIImBzzZcAOIW4DqODSAxbQxWwIquybom65p9KS9x337KadLTlPR3IosnQXeSdxQUFAwbNoy4tuQrR6b3ONNykuLaqaoKqWhpaalD3S6S5KIsy54/f/7w4cOHDh06f/48tUKQZbmxsfHYsWPnzp1rbm7mOM661ILYr375hXzVi51IJ2DA2Ldv33vuuSdNezJtZ6bleAETAmEUsJMfDR7qYQ+NGPHwyMfGPiFpCfIBKe4N28DEOvD1F3Pmz9l/8O/AaTQrIZ4xbEPHOibWJyuXFffuoZrJqWEve2QxFGkA1ByeEZjDIJLRdR2sLIcMGUJyZsuVGOFO3Fx9qTeL8W+XxEAmB/pDGhg60/Z0Qvv9KgdYtenKJwpqekrBKWmDVIDjxo0rKCgAcxnbtkFG5VUvwzCCIEBEDAhYz3Ecy7KQIJkQEg6HLcvieV4QBDhPCAGlHpAn8FzOdBz8BYIYmlR6QdkMKFDcJ2mwOzkR405TjETCATgwIbplRuNMlI3TlI2gHoIAd0BBFEMHhVRCPYQtcD4C2xrDMd2lJjI6Ng1sGbaFHZNezTJopaqp06fLutQkymuvzXQmeV2fppxuTWIADMNIkgSz9oknnnCrF7NuD2SyTY1QjjGG8A9u0xnaeH/7deXIV73uxRoCAw4fPjxNezJtZ6bleMEitvNcm/DYSpp6/GTte+9P+2RF+cuvv7pydcWGTdVUWIKJ1djSMPujWZNe/dOefbuBsqQeZ+vP9OrbE4Ld5YvEyLI8aNAgUK3CDkpt2xcuXAiGNSSXOlBodkBi4LfXAolJoggtLS2wQl64cAEk3HV1dW1tbZTK3HvvvQihf/u3f3v33XcRQmBmXuCBwYMH9+vXD7lQWFjYo0cPMCADvg7n+/fv379//5KSErAbA9UVz/NgvJhfIJC5uYUuqXoZeFDBnFOSJMg5IKkKmO/JuiZpqqjKSWsHFbe4T2qmISoyL0u8LCkJYxpLs0zF0MHLiUpcEoYy2DJsC8x4DduCixMSGssAj2t349uVhSb1OdOZ5HV9mnK6NYmRJMltiRyPxxFCW7ZsSZJz0sIzbQ+Flyyngz31a3wyRb7qhVcxiGIC+fCmTJmSxoAj03ZmWo4XQIWkGjrNS3/0mxNLl3+y9JNlcZ47cvzYmvXrnnvh+fKKVZu21Cz9ZNmGzVUfL17w59cmzft43oW2JkwsxZCpPAYTyyQmqJYKipGOtTySGE3TYE2n2iJQauzZsyfJZYnjuFxYwkGzr1kSc+rUKeJaN9wh3XIKv+ZPpuWAzDUcDguCsGrVqgULFsB5SZKAPYBGHk6Gw2Fd1x977DGEUFlZWSQSKS0t/etf/7p27drVHhBF8ezZs5999tnKlSvLysogdfHSpUs3btzY0NBQVVV1+vTpTz/9tKamprGxsbGxEXKVU/dVQoiiKNRTLF+4xLA3Sa9E2Qz8C7okURRjbDwu8IIsyZqqGJqkqYIic5IoqjK4TGumwXBsKBphOFbSVLBrMW1s2JZqGrKmSpoq6yq4TIPQBYQrbklMggNZJiRmAmNezQlgBewnYT/ool9uVXSSFon2Oc2i5gtINycxFKFQCEQmkCoWJChJS8Zl2uYu2gAAIABJREFUy0mVh7nPpLYHO07Cl12b/BqfTJGvemnt1Hv/woULWcyrTPuVKSCOC+h8MSExjq2oXDP5nbe37vgUWIWkKovLlk5+Z8qLk/703AsTXn/r9dkfzVq7Ye25hnPAXeJCXMe6YetgHKNZqqxLrZFW1AMphmw5KT+Tjs5RJxFCwCZ91apVlZWVu3bt+sEPfoAQeumllwghYHxDk3/5Dmj2NUtiIIt1EonJ+j7mtP2+lEPzAI4YMeI73/lOeXk5nVoQweuRRx4pLi7etGmTKIrwhrl06VKQFAJisRholNoFIQSCcjEMw/M8uNqJogg5Tdva2mzbbmtrc9tTA8DFBz7n3eITgT6MWu6AigvgJjHUIEYQhDATi3EsJ4lgeCupiiBLnCjwkiipiqypvCRG4jHIcyTIUks4FGXjgiKrhq4YOvxEUpVEuF5iG9hSDV3WwVvbAEG05ja7MfRE/E1HhQSXgalvkgCJTnGqF3NLlS5rGXPlIN2cxNhO0GHdSb0Bzo3ZkZhUpBYCluNJN8j3fvmFfNULwBgLghAKhSCiWpr2ZHHffUESh9j/5YEZs2a+P2N6mIkphh7nOUwIJwpfHzm8a++enXv37Nm3+0zdGVZkITIvJpaONbciySImJlb1lupefXsatmG6Mpa7j04gMbCaMwwzatSoqVOnDhgwYPz48bt27SLOpgLvhLC+58IsJjHC1yqJgSQD1NKu04JI+TV/sihH1/V169YhhMaPHw9nOI6DeXjixIkNGzYMHDjw17/+Nb1+2bJlCKEO3iOWZSE9TmobsJOolbhUWmDaSE2JYW/tSEU5BQLdAc0tQCOSQeAyKpWhgREFQYgwsRgbZwUeElnT3EmROAPZGXlJ5CWRFfgYx0biTHNba4SJ8bIIiidBllhRYAUeYsyopqHomqBInCTysiQqMqQUAAWTrKlgggO6pwSPMXW3JMYtQDJd0XUpM0tyX/KaSdgDXtenmZHdmsQQQtxhYHbs2AHRkzJVJ6WmqE3fyHbPp3ka/RqfTJGvemFrjMfjHMeNHz++X79+8N7v1/zJtBwvuAlEY0vz8lUrZ8+bW72lBryWqM3vRVN9h7sohgyiF7DndQx7deA0i5YuLO7dQ7NU08btHp0jiYFVu7q62rZtcHwlrsiQtm2bpgmvfO2mG7tCJEY4IDHXDInRNO2GG25ACFEVP4wJGN7qut67d+8HH3wQYwwSkTVr1hQUFEDKII7jMMZptrx2Wwh/oXyY1W7JDSAej7dLffICBETM7ZREJTHtkhie52NsnOHYuMBxogA8BnhGJM6AVS/Dc3GBj/NcjI1H4kyMi3OiANkJBEXmJIGTRF4WJU1VDE01dFlTeVliRZ4TBV6WINommPoqukaFMTQEZ0KdZJmQlMBNYsAeGZiHWxKTC9frNDOju5MY23HP43l+6tSpd9xxB8MwXkPhVQjEOIZrkp4BQgh2Yit3RHPkV798Qb7qdePuu+++7777aLzjjOBVZqbleAF0SaBI2liz+cM5s6o2VTc0X2AdExm4AP7VLNMilo41kxjUEQmyDaimolmajjXFkDVL3bl3JypCoipCTKnUoxNIDM/zra2tCKG+ffsSxyyAYRj33AY34BwhMcLXKomBZGrXDonRdR0MdceMGQOcGBRqIPbDGI8dOxYM/GGgJElas2YNWMnQYtPcL/DWhnj0HbGPtiyLxhQgKdaT+cLFODGpLtb0DE0AmcidxHNwgNAFLHy1hEBFZnguHIuGYpEYGxdkSTF0UZXBMgbyVAuyJOsa0BTwPNJMA3RSgiJLqpJwsXb4iuNlnfBjAh6jJfy6TQNf4lFFN0XbtjN1sQ5IDAAYPSwQuq5XVVVNnz7dXZp7ZDrYhlQSk9Q8KC2jkv0an0yRr3qJ49OLMX700UffeustcmXBMDrYr0wBVr2mjWvPnJ4xa+ZfPnj/4KGvKaVQHUdFODhRANNdmq0abHgdw14NE8skBnAaMOzNI4khhJSUlAwYMIB6c4BHUmFhYa9evcrKygghLS0tVA+b5W32RmKEr2ESY9s2lQd3mi7Dr/mTRTngIkRcOh1qCaTrOsTZWrNmDS2/vLy8T58+ICAEwnHZUXLfUNu2aRwa8NPWdd2dpx1aC6Y5ebeGASB4XW6XxFAGQG17QdkkmRqnyozIMxLPq7Js6aptqbYlWzqriCGWaYlFQiwTlwRBVyVTVw1dxya4F6mGDoQGEie1K3FJ5ECxsWFjk2C65CVOYkvHFpj6mjY2PSL2prIQd7dBYENcEZNsR/aAMXYbbWQxU6Fk+CFCqLKyMrt749eTkwWwE5JkzZo1r7zyyuLFizun3q4GWZapj8lFca4jaZB1DTZsMEWnuyakztCdDO1JZdK5lwTbYXKJme/alU1i0ygGcIx//o9fOswgX4BlNDUDJXw4ffr0smXLFi1adOjQIcjGmmn5qqrajnkWTURKbaeSCuy0+dnQ0HDo0KH9+/cvWrTonnvugdgwY8eOXbBgwfHjxyVJoi3phC02j0tErmE7eg3iykN36NAh9zXulfaqBM/z4AIN/4IxiiiKNMgWMGk3C6moqCgsLCSOZpN0ivdWfoFgw3Y7KFGRhpsHWE68O1VVZVPnNSUuC3FZFHRFsQwgMbymRAWuJRZpCre1xCIRnmVlkVMTeQnAXBdyz0qqInuTGCOFqVAeYzlUBuhL4nzmJIbuIu0+AMDe4LNhGPUeqK2tPX36dGNjI8MwbndK+gYGTHnatGnxeDwLP7R8rVBu34rXXnttxowZ+/bty3WlXRn03tm23dzcrFsmpCkVFJlSGZPYgiwphgaRUdwH7PRgUeSekO7Im4QQuIa4mBBoaUGRCi4/DM9JqnK+of5PL/9ZVGS4LD+D0p6kgb4JhMPhzz77bM2aNZ9//vmVeGDSKgzDYBiGxvvPI4lJMmaEFrqHImv1aBYISAy5qkkMcWgKz/OUuFD88pe/RAh973vfc4/StUhiQDRHmYrbzcf9VGCMIVqMpmkOiRFZRRR0VbEM1TYVbPKqDCTmQqStlYlGBTYui5wqiaBvskyaYQAUTB2yfbESBrzU+8AixHGqdPaJDEkM3FqIQlhWVmaaZlVV1fHjxzds2FBdXV1VVVVZWblu3bpNmzZVV1evXbt2pQcWLlw4bdq0t99+e968eStWrJg9e/ZDDz10xx13AHeeM2cO+F5+73vfy+7e5GuFArGhYRg8z48fP/7IkSOkUyJKdUHAgwADQkNkUukL5GyHHBoQ+R672Laia7wkxvn2sxnTlQVcHCkJFkVRNXUvM1WLEM00FpctHfu7J5vbWkEglC+4ibvbys8wjD179pSWltbU1EBQrKwBglJ4YGtqaroCiZFlGfLw6brulteC8NItuuuEJgUkhlzVJAZegwcPHkzPNDY2EufRAykg6IyoQPRaJDHuLNZJeiVqSoIdG0yQxIiGyqlyXBLisshrimRqkqmLhiYaWlwWwxzTFo9FeBa+FXRVkCVJU8G/Gmx7RSUdiVFNXTV0xUic0RzTGRDaQ4ICR9NkZyeJgcXx1VdfffXVV2tqasrKypYvXz579ux58+bNnTt39uzZ8+fPX7p06bJly0pLS8s9sHTp0pqamr1799bU1CxevHjJkiW7d+++cOGC+0UNIfTss89GIpEsXBXyu0IdO3Zs8+bNkydPhs3bnaHjGgGElYPPVGQiSRKk7InGGUwIOAxDQnXdMkFVmmSfQZdaCOytKAoobUVRpNSQ5/lQKARDDfZewPgFRZY1FThNc6jVJPapc2fenPLW0k+WgVF8Htcnuji6QzALgnDw4MH169evXr368OHDbv19FlWARgkKr6ysRAhRHXe+SEwqwC4SJG30JHDTXFcdkBhyVZMY4khiIOo/cawdIpEIpE4bOnQocZgNjMa1SGJgAWo3TozbWtYdsZfX5LgsxkSekQROlQVd4TWZVSRBV+OSEObiITYWFThWEXlN5jUlYfwLJEZTIEO1rHuSGMXQFSORF0nRNdXUITeTO2KvY9hrGbZ1GQqTQmLgpsqyPGnSpGeffVaSpMOHD584ceLYsWMnTpyADydPnqyvr29oaDh79myjByKRSCwW43kexkqSpHA43NDQQNcyiO85duzY7O5NHlconudramrefvvtioqKK3yZ7tagIRlgEODOmsRWDN0ihJdE3TIZnhNVBdIAKboWF3heliAYEpAMSoY0TXNHWYCdL0nEpSiK5OQ1BC0VJwoRJhaOReHMh3NmPfzImGO1J6hsJr+ARww+RyKRAwcOrFq1au/evU1NTW5zmSxWUhhtGDqM8bFjx/r06UODc+aFxDAMoyhKkpV6Ej/rzD01IDHkaicxxcXFQEoIIeBtc+zYsZtvvhkh9MwzzzQ1NVGuDALja5HEyLLsFSfGnb6SBrsTRZHXFFaRGEcSI+gKp8pgIhPh2VYm2hKLhDkmJnKMJDBSIggeiFhkXZM0BTT9npIY4DH0jONNrVumZhmqCSwnEfJOt8xMSQy9uw888EBNTQ3VLtHlEuYKXJzmDZKai8uy3NraCraHxFl8DcOA2PBDhw6VZTmLJy2PK9TRo0dnz5799ttvg3gg7ym+8gJ3ZpZQKBSNRj/77LOamhpBlkCF1BoOgZ0KJsTA1tdHDm/d/umK1RVl5csXLV0ye97cD+fMnvfxgurq6n379h08eHDbtm3l5eWrV6/etm3b3r17CSGVlZULFiwIh8OEkObmZiBMYDh8vrH+s107V1SsWlGx6tPPdnx15LBpY0lVnvnD+Bcn/am5rTUUjYAkMl/AGLv3co7j9u/fv3LlylWrVtXV1cFJkO+SrHYamHXwc1EUZVnu06cPz/NdTRKDMZZlGRZS6gPROVUHJIZc1SQG/IMGDRqEEFq0aNHJkyfLysqWLFlC00gRR81NX42uRRLjJitecWIumvTKsiRJkqkJusprMjgfSaYu6CrQmggfb2OirUw0zMVBVMOIiQQFIDuBILyqqVNekkpitEuC8yacqxN+SQke007upI6TGNic9u7d+/TTT69YsQJOUosHculTgb1drOEC9zqOMYZpR88XFRWNHDkyu8csXysUz/MrVqx4/fXXa2pq4EzXiWvUmWhoaCCEwJLxox/96K233vrjH/94//33owL0/X/6ASpAw0Y+dPO3v/XCn1769f/97/F/fO69aVNfeOnFcc/8/g8Tnn/hpRefm/D88xNfePm1V1955ZXp06fPnDnzz3/+87hx4/7whz+8+uqrU6ZMmTBhwrZt25YtW/YP//APEHrk1ltvRQihAnTL7bcNfWjEG1Mmz5g964OZH/7l/WnvTv3L8lUrX3nj9QkvvXihtQUTAimK8rs+0ckfjUa/+OILMCM7cuQIfTuE9wHbUQllBKrpNgyDZVmMMUIIkpznkcRAe1LDf7kBcln3kpIjBCSGXNUkBtDU1DR//vy33377iSee2LFjB5y0LIvuNfQDuTZJTHoXa9BAuw1iFEVRsClbumRqsuOXJJk6rymcKjMSH+HZCB9nJIFVJE6VWUUSFBkCw+jYgmQCmmUatpXWsNe4GNQOJ7ITXHSxtsyLke6ycrFWFKW8vHzs2LHV1dV0eYWV0XJC4NOTXmOnaRp2vLJhcGwnegG4MCiK0q9fv3vvvTe7RTxfK9T27dvffPPNqVOnghbWsiyIOnANguO4Bx98sE+fPoZhiKK4cuXK7du3C4oc5znVNBiONWzMiYKOLVlTW8KhIyeO7TvwxVeHDx0+dnTfgf17/77vwFcH9+/ff/r06fPnzx86dOjLL788c+YMaCEJIRhjeGGg0wxjLGsqsBNRkc811H999MihY0e+OXVSM42xT/3ulddfw4SIqqJZBiiw8jg+sDhwHHfgwIGVK1du3LgRwpHBhKcPCMnWMBzeL0EwDCSGEoh8kRi3d5KqqlRlBoJqYGydtm0EJIZc1SSGEpHFixfTHQTSG8FnKoChHrXXKIkB4uKOaQtrE30kQG5M48QIuiroqmiooqGBVa9s6rKlc6rMSEJUYKMCByQmLouMxCsOawGvUUGWBFkSFdkdD8bxqTZ1y7SIrWNL1jVBkRMECFuWKz0KXAAn0wezahdws1VVRQjt2LFDEIRc3GaYQIMHD/7pT39K8jqTIJ6h+wx97OkSDLxNluUjR4689dZbO3bsoI4hV/0z4AWYJ8OGDSsoKLBcyaQ08J5LObwSE2ZaL1gKgzGvSWzNNGgQmtfefAM+gN0MeHf7BeqW6A7MiDHWdZ2ulZZlubVsqqqeOnVq27Ztq1ev3rp168mTJ1MdQbMGrNpgUo0xbmtru+mmm8DA6GrduQNQtEtivvzyS1VVqWAYlrWrzHHSdvkCE0KmT58OFjBjxowByzzoe1NT01//+ldRFOEVCDKQkIDEJJEYKsmAf8EsRpZlLxLDq3JcFqICFxW4uCywisTKIiMJsqaCfEU1DUlVILOSIEteJMawsWaZiqFLmippqsOBsGFj8Kw2IZ6vZcJCnx2JMQyjoKBg3759RiYpfjoCuo7Du+PAgQNBNuNjFVmAep+532I1TXOH52ptbd20aVNZWRn1K0l95b124EViDGy1e/hFYqh/NQSEhM+yps7+aO77M6afqTvPiQIEifFXnZTe8omKQOBfiLi1d+/exYsXl5eX7927t66uzt8Y5O4gOpIkbdiwASGUJkKxj1UHyDvaJTEHDx686kkMcaVkWbJkyb/8y78ghIqKim655ZY+ffoghMCz+gc/+MGbb77JcYkIDnR/uRZJDDWISSUx7s9u7yRPEqMpcVmMCVxM5CBCDBjKiE5eAtXQxQ6QGNAlJR9gAWNjk2ADW2A0Y2DLypbEWJZVUlICQVCIr08C1YXbtg1e/p1m6JcGcBPdaz3dmBVFMU2ztbV1x44dS5cu/eqrr6iRMn0ArvonIRVeJMYri7JfJIZmRhRVBWQwmml8c/rke+9PkzUVot4BxQGDYt87bhgGWKrSUCi2Y/MuSRLw2nA4XFFR8c4777z77ru7du0SRZE+WX6BciZQcM+fPx8hZHmn7/Cx6gB5R7sk5uuvv4bd6hohMYSQSCQC7wamadbX19fU1Gzbtm3Tpk2tra1wMezd4DRHAhKTRGIoQL1NvZO8SIygKawixkQ+JvKsInKqzClSXBYlTVVNHbyjZV0TFVlUFUlTvUiMExvGgsi8YElDT0JaJXDD1i3TzCrlCyHENM2SkpLjx4/DQORIUtKjR4//+q//ykXJVwiIZQefW1pavvzyyzVr1pSVle3YsQNyn8JXAYlJJTHthqHDF2MwXimJsVxxHTEhho1rz5xev3HDBzNnYEIUQwc1E0Sj0Sw/5y241KXGy4cscfTfs2fPfvzxx1OmTJk5c+b27dvpREq67MphO7noCSFbtmwpLi4GuWlAYq56tEtiDh8+DLab7vNX39IE7wNUo0QuTWERiUTobiWKYjQadU/+a5HEUGNeH0hMwkeJB4MYXpM5VWYV0RGZ2CaxdctUE97RpieJgTQFdkI+b9gWZJf0i8RAz3VdLyoqopZi/tJ5Gua1pKRk5MiRvpefEWiXwb4Bbii1cqivr9+0adOqVatWrFixc+dOd4QuUCbmocVdA14kxvY4fLSJ0UyDKpXON9Rv3Lxp/qKPd+3do1kGKJJoRugsyveC2w6XOEbHIGKhFxw/fnz37t1VVVVz5sz57LPPzpw5Q9PC+T5VoF5QzhqGcfTo0d69e///7L15lBRFngeefdENTdtc6zm6u77ZnZ3ZnbfPN/N+O7O/dXd+zjq63ro6Kjp44O2o6zGuig7u6HiMjrc4gtwIDYKAjggqIHigIDjIrbTQQNNHXXlHREZmxO+Pb2UQXVWZ3VVkdRXd9Xn5+lVnRUVGREZEfvJ7QrSCCokZ8MhJYjZv3izsNfkAIjEZE5j5dqjcfzEwDAM2H6Hzze41qF8rJOaw1EkQyRdiw6jI1HA6CJ68I4M5i+O5IH7PSWLSgWHSFjDpjNbi5OGrk6DnhJCqqqr169dHPqZyWnNFUS655JLSbrKiMXJiS/h306ZNkyZNeuKJJ954440tW7YIDSv33wYG87OhVJIYELdADibdMj9e9+ncBfNfb5knXwtMej3OES1KqmRVVeWAxbqu79y5s6Wl5f777wf9UWdnp/BZYwU53/UKyOEFG3F7e/uaNWsURQETrgqJGfDISWK2bt0q70twfgDcenChFf8yPxEQ5zwj1LsgMaZpYoyBuKiqKn4+GEkMEJRIDHsNB4uod34kX1tFpmAbLudOH0gM5H2ERL7yt1EZ9opbW1dX9/nnn0d+jzPSDowdOzZbPt+fEJpj8aSxLGvXrl1r166dMWPGpEmTlixZsm3btkO5gTzPdd0BP/V7RRCJcQOPyAx7IaWGbpnbdu54f/WqVWs+/MuWryBZBxiWeZLpTLRdzqAjkB7hjTfemDBhwu9+97u5c+du3boVFPDZs5oxFqE6Sfglcc67u7vnzZsHWawrJGYwICeJAQf+DBIzAAD7bTaPkS3lgb5Ayr+MnyeTSULIoE4AGZWLteFgDVlJy0hahoYsnSAIHmMRjF0HtmbiUiwJWoK8kxz/JLAZP1lSNC7WYmYMGzbsiy++KJJ/tVh4119/fTnssHAHPc9LJpPvvffeI4888vvf/37SpEmwLwh4nidymMsnB/xKyEYwiQm04Y2ExIi0A9+27V255sOVaz78unW3RXBCTcF53TI9zmOpZOQkxjRN8ea3b9++iRMn/uAHP3jwwQcnTpy4ZMkSEI3Ik1lEp3VdF/yGIm1OOhALbN8zZsyABJAVEjMYkJPEbN++nQ8aEiP30bKsjM7Cv0BoZLXaYCQxQF8Eg5Gjw8nx4uAVDTYU3US6hU1ELOzYmFqYWtgxkeN4HFPPwtSwsGYizUS6hQwbH8pz5LlAVrCgMj4RAfkKdikE8815BD0kgoLa9UpimpubxSM8WmEJvERC7qRrrrmGcw4EIifkBsAPhcFK+O4M9yijACFEaIWEEYz49oEHHnj00Ud/+9vf3nXXXevXr9+3bx88nimlpmmWgxdV+QBuzb/8y79AFtl+E6cJIfnjjz/+2GOPwQ2SX8tcP1iLgGEYInxLttYcGIaqquL+ikTlGQ8D8GSuq6uDtHMnnnjiBRdcAC854GKdPd+KB5i93NfPTp8+vd+C3VV4UmGIcNxykpjVq1fL34qlEVHzBwIGI4mBODEivUCGKUy2ba9lWaphaaatW8iwiYmIiYhhY8PGFnYMG6uGndSMeEpPqHpSNZKaaRFkEww5BMCWxSY4fdKXyji+F1I6i3WuIyg+R74kBr6FYHcfffRRkeh8PB53HEdRlBkzZnBfRxMEzrmIuScbphiG8e2333755Zeff/75+vXrN27c+OWXX37xxReJRIL3tEWAxxKch9oMw0gkEsuXL7/yyitra2sVRbnuuuuefPLJ1tZWKJNKpQbMq0wxAMth9OjRiqKIjSDCYG4hYIx9/fXX55577g9+8IOHHnrod7/73cMPPzxu3LhLLrnkJz/5yahRoxRFqa6urqqqUhTlnHPOOf744+FMbW1tXV1dTU2N0hPHHHPMMcccI58RZaqrqxVFgRAU1dXVc+bMgchanPOtW7eKcehnBsN9qyzuR1x8//33QZ1UITFli2KTmHfffVc+A2HlK69eMgYjiQGBrQh5J6gMTI6cuZNSuqkalmYi3cJAX3QLA6fRTJTSzYSqx1NaPKUlVD2pGcKn2iLIIsjEyEC2OJn2nXYhQgzF1LEdnPMIipRaGIkxTVNRlFWrVkWe3RAhBPOGEDJ06NDjjz/+ySefXL169eUBuPDCC88///yTTz75xBNP/NGPftTU1DR27Nj/+q//uv3222+66abrr7/+5ptvvueeex588MGHHnrogQceuOaaay6++OKrrrrqtttuO+OMM4CgQAQk+KsoysiRI5ubm8Wz6vjjj586dSo0r6OjI8RwobTmO+UGQgg8+8W06YeEOCAV++abb+64446zzjrroYce+u1vf/vII49ceumlZ5xxxt///d+DpAQoi6Iov/jFL8aMGSPYSX19PRQYNWrU8OHDa2pqjjvuuNNOO+3nP//5SSedBD854YQTTj/99O9///vwkzFjxpx77rnjxo3jfowKiBvEOU+lUrKAtth9lwGLSFh07d27t76+HuKTVkhMeaLYJGb58uXZ3w74h3ReGIwkRtCXDAZD/WxK1M/LCgYxlmWphq2ZtmFhExETOSYipk0MGyPHtTA1bKKZtmbYmmnrFjZsYiDLRLaFkUWwRbCFkYlsOGliSR7jB4ZJC2yyDpK2m8k88iUx4tbW19dv3LgRCkd4p2WBSkNDAzwnzjrrLCUAtbW18GhRFGXEiBFHHXXUZZdd9qtf/eqOO+649dZbb7311rvuugvsEu6777477rhj8uTJ48ePP/vssy+99FJ4FF188cVz585dsGDB4sWLzz///FGjRp1++ukXX3zx2LFj586dyznfu3evcKCFHUFIYuG+i3GrkJgM/PznP6+trS3JpQ3DgATX8sRmjEEYOrkkvJJyKYUK93VMuq4L4gXuDJRSUKVDxATui/EgY7lc7b59+zKu3p+gfjZ4zjnkiK6vr7csq0Jiyhb9RmIqCMJgJDGyzkg2ixHqD+GdBHEzEUKG7RvEEBc5LnJcm1CbUOIywWOgjE0octx0Zkc/9u6hjI8981SLGF9BaqOgSKn5khjxAGhqahLB7iJ8eAMv5Jx3d3drmgbPobVr1/Z9hYN9QyqV2rdv35YtW7744osvv/xy27ZtO3fu3LFjx44dOw4ePBiPx/ft27d9+/bNmzd/+eWXGzZs+Mtf/rJ169a2tjZhUpMB13UtywKVU0UG2yuADVx++eUNDQ08VwqqIiEej2c4IIBsxjAMQVBcPy0rRGEX5APyHMFakAvznvwGrEzEHJAtaWDyAAUvrbZRvnoymWSMgYsD6anuAAAgAElEQVR1hcSULYpNYv785z8Lsg5/xaO6AsBgJDGuFBJGpgIs2LDXRA4wGEy99OF4QGUs5Bg21kykm8iwsYUcmxyy4RU+R2kfJT8ftXC6TseSyTOse74kRoipa2pqPv/88yLtTeDKIdDZ2RlUMpVKJZNJeHjAs0SYxcBEzFilcKcIIWD4kt1+KM8YE08mkY9avmhRHwMDADBbLrnkEnCK4bksaosH2eibZ+1EMDHESXHvxBlhCAzLFk4CazFNU8woSBANEQ5hxsIk6ezsVFW1H3RnIZAnZCKRcF1XUZSKOqmcUWwSs2LFCvhWpjKV+yJjMJIYWW2UwWZky1NZowT2vDamyHGR4yHHRcS1CTWRY9hYN5Fq2Jph6xYyEbEwxS4lHnWY68d9cYmXjvKSNualvjyGeRBPPedBA47CbGLAdeiTTz6JnMgzxuTcdSI9U18Azx6Ydm7PIL+O4xiGAfwGlAJwXghXQOSTSqVERlNh56uqKgRH4pLrkzy5BZet7AgyKKVjx44VJIb3l7qNMWaapm3bIvwD5zzD+l6+Uxhj8IoXhV0/jgu484iTcNOzJTHAVxhjkClXrjnnW03/7IyCfoEWqeKdVOYoNolZu3YtfFvxSwrCYCQx8KKW07DXkdAjYq8la5SojamFHRC6gIOSbqV9sG1CkeMdcrFmrsMOuVinQ/E6BAxlhHFMvkdhNjGu69bV1W3YsEEUjmpMoSoQfghZiExrMgB2CUKDADIb8MIQaxieZ1BAftuWH1FyJWCvDdfN6Jqgp1yS9FQ26JxgjF1//fVAYmBd9MNFM8irbBrCs7YkeMEQDYO1zP20cHINss4oncnSF/KJAkBwbdvev38/l+JPZKiYxfwpNiAUKfUDb4KbWIXElC2KTWI+/PBD+Bbe4hBClfuSgcFIYsDSJSeJEbIZ4WKdtu1FDkSCMWwM8hibUBMR5LiGTVTDVg3bsIVBTDqhozBqcfyEjqBOwi6V/K6xhZHwwTYxAp8m8NAOktD02snsiQ53V14VR5BidaDusKXqV9B1QThx/vnn19fXc85BvkUplcVgGaCUZiRQzOn7xkIzDUU1DkH15It8rxshRPAbsMmrrq6GPUrWo/W/21QF/TBV4BYLwSHnHATnwsee+1w8JIhzsad6vvUUfF0o1qsQlDF25plnNjQ0yIrgwUJiZAelbFPfTAclnDZ8MWwsmAoIZnQLpXQzpZu6lTadMZHjS2KoH+wu7Uqd8S9yiO0QYDyHjH8lo+BikJgPPvhAlCnG+BYDUa3AckOp+hV+3V/84hdgT8o51zRNlkCAsw9CCFaN3FRKKah4xNbT975ENQ5B9eSLfK8bISokpjzRD1MlJ4lZt24d9UPJ857mvSWZ6vnWU/B1oVhfNLnXX399Q0ODbBQf7X0pQxxKAJkhhnF7gvo5IAWJgcAwYN5rExd8rTXTTmpGUjM0M206Y9hEZioyoUknHGBpKkP8uC9py1837VmN3Z52wXmSmJxzRZCYZcuWHXGGIFGtwHJDqfoVdF0gLv/xH/8xevRoOQIhEJdsfQq8EcJnea+RtTB9eSuKahyC6skX+V43QlRITHmiH6ZKThLz+eefy+sOPsMGXpKpnm89BV8XivWFxDzzzDMgOR486yJNYnJG7JUtfHtolAg1EYE4MchxMfWQ40IKAt3CQhJjYQcyEsgqpB6qJTnFo89m4CvhxCToS4jBb/jMYNKrsOi2ULIuXbpUGNIeKYhqBZYbStWvkOvGYrGNGzcqipJKpTzPU1VVvOII8SQETwK1EWMMlLOwsYLaXlylj/awUY1DUD35It/rRogKiSlP9MNUyUliPvvsM1lXK2IHlGqq51tPwdeFYn0hMW+88QaQmAxzyQGMMO+kDIO+Qxol4oIjkoUc5HjEZdjxbEwx9UCjBAwGOR6mHnK8IBLj53d0M5yPXM4oTyciIGkG47kFkRjW06VCnJRJTM636nJGVCuw3FCqfgVdF2yxzzzzzPr6+vHjx8uSFXkfkU1u+yhrKaw9UdWTLw6zO4eDCokpT/TDVMlJYj799FORhI77S69iEyNjkJKYoGB38ih7nnco3p3jWtgBIxhMPeJyTD2bUOJym1BIRACx74jLicuC1EmgPCLCXIa5aSoDqa1Bx+QrnkIkMUEQLRf9EjMGLMIgetIRd7OjWoHlhlL1K/y6yWSyvr4ewvzX1NRUV1c3NTWdc845CxcuFPTFMIwMe17we1dVNadXGqsY9vYNFRJTnuiHqZKTxHzyyScg5qwY9gZhMKqTXD/Ro8xgskcZSExao+R4FqYQKgZT5nicUIYcl1AmS2Iw9TBlmHpBhr0gmEEOyShwKCCez3JCDGLCSYzX0ylU3FexKiB6EvSuxLeiz4hqBZYbStWvoOsKTZCIVhKPx6+++mpIEDFkyBBIFjFy5MhLL7102rRpEIMA3D7l+iFkvkyUmRROt+/tiapf+SLf60aICokpT/TDVAmSxMDdlyUxYD5fkqmebz0FXxeK9YXEDEbD3nASA4WYzwZAo4QdD0LbgbjF8TgkHECOayICke764mIN2ZREgmtfKnOI6PiGvUJUUyCJER3MJjErV67kvilDCW9DXohqBZYbStWvkOuKnNUi4DKE/+Gc67r+1ltvnXfeeSLjJuTaHDNmzJVXXrlixQqxw8ZiMVVVZXLDKiSmb6iQmPJEP0yVnCTms88+qxj2hgtxB6OLdUiwO5kQuFLaAeGdZCKCHFAnMeS4jsct5CQ1I57SkpqhW+koMmkbF8/1HY7SLtMibTU65F8tcxoH+1FkbAdbBDvMw9SxCLYdTFxKuQcxf2WCwiTiEjRjhDlYVVXVJ598Iqc/zImoZnyxcaS0s5zRx+FijIF/NfM5cXt7+8svvyzyQjc1NcGHhoaGSy+9FHJEZNwO5gfy8jxPPJihTrEHaZomZ7kSVDuVSgk6BXHt5NUK5yMx0OG5xgR2g6DC8FX23JM1a4IdinosyxKhGkWzv/32Wy4FnpZDJ0eCUi2ZoOsOtiUc0l/5b1DaAUFooBiELAdkvK8KNtxv7S8JOjs7f//730NgazhzZFlKFAYFXnFy+ldn0wKwiQkiMZRxC9OUbvokBkFIX7BxIR5NZxhweiExtkMQTeuYfBJD7GASIzdVbnDQDKuQmAoOH/KD3HVdeNAmk0mRn2jWrFlnnHFGXV3d0KFDGxoaGhsbx4wZoyjKueeeK3ML27bFRgPZizzPy07PCfVblpWR9EpV1eyAy67rWpZVJBGF67oiG7bcETHZhGcWnJcVtYwxWY7COTcMI5VKiTKe54H2TYTZhPOxWGzUqFEjR47MyIpwmCjVkgm67mBbwiH9ZfmQGFVVvSxb+4w8uJRSXdc9KTVHUdtfEriu+8orr8hcv7Q5XPsHCtxU2bZXVsdAIdZTnRREYlzObeKmdAtIjGbaJiImcsDGRUTmTRvBhJAYgoWhjBwHL4jEZG/WzBcy50SFxFQQOeBVL9uyCvgE5/zhhx9WFGXYsGHir6IoRx111Ny5c6GkYRhAYsTmK/ZooCkZwX9BugN0hzHWl6wILNSguC8AgmVZlmEYsqEP66kgk7cO+WlECDEMA1aczIGAGLl+CifA2LFja2trQUn3V3/1V4qiPPjgg0KEEwlKtWSCrjvYlnBIf1k+JIZLKTLkZO9cSsQhEKFwogzv1+zZsxsaGsS/cvCqgQoFdpOMwDDZdwI2qXAS43GOHFc1rHhKT6oQ7w6biAgDl0xL3gASk84zQEnPMhUS0wuOlHaWGzIoe68I2gTllx5hAQPplyFNNPfVKK7rQiBgRVGOPvpo+FBTU9PU1PTaa6+1tbVBYVVVDcMA1ydRv6qq7e3tOVsFlsWQZiub0MDMP0wDdtguMMa2bSOEZNsUMSyu64JiyPWTMUHjM/K627YtUjXBK/K6devOPvvsoUOH1tXVgSbuZz/7GRTu7OzEGB88ePBwGp+zOyVZMkHXHWxLOKS/LB8SA6JQWCZAWVRVzVin4t9sMWcx2l8qzJo1q66uTqiSB4U6iQWTGBme5J0UKomhkiQG+W7YPkfpKWUJIjEmRpZfjEjFQkhMttyoQmLKtp3lBvCxzxBRhIxbhvpG/iFIF4TgWv4V6IMQQpqmqaoKO+nu3bs556lU6uWXX77hhhuOOeYYYDNAa0444YSpU6cKExNhGiJqBtmMaZq9ylfkJdzrgPQKmFcZVckLEJ4xYEIHDRb2LslkEqykPc+bPXv2RRddJGjcsGHDTjzxxPvuuw8KwJMpFovlvEokKNWSCbruYFvCIf1leUpiAJ7nyRMmY12A4UT/tL9UmDlzZm1trXiNGcCTRyBMnSR/liP2hhj2mpJhr2H5mZWk5I452UkGiTGQbWJki2IidG9vhr1yyyuGvWXbznIDJDnKMO8IdwGQSQ9MP8654ziapokBh3lomqZpmpRSOXGBrDThkkHigQMHOOeapn344Yfjxo1rbGwETlNdXQ1+T08++aSw50UIyWIVUPQIyQ30SH4kiHWR7/jkNYvkkslkEkYGZDCu67a3tz/wwAOgTRNc7cc//vG99967Z88ezjmlVEitYGC7u7vh3VrYG0WIUi2ZoOsOtiUc0l+WD4kRiwJMpsSIUUq7u7vXrl27dOlSOAPSyn5of6kwb968YcOGiVA6fBDwmDDDXjkOHjAYiLAeRGKQ4+kWTqh6LKmmdNNEBELhAX05lJK6VxJjWyaybYIPkRg/dG9OEiPyVopmg9oraIZVSEwFMkD/kmHSES7bkNmAvF+IX1mWlf2aiDEWAolYLCbvp7Zty3dK07T9+/cLXf4zzzwzfPhwRVGam5tHjRoFz/5LL730ww8/BP0Uy/LZhhcPkAyJmZCWUHKe1yHGJHtSMcbkWJGUUsuyNE0TQiPO+aRJk8D6p7m5GfRE9fX1r732mhiT7OH1PE8+Lyhmhqnm4aNUSybouoNtCYf0l+Upidm8efMJJ5zwgx/84Kc//ani48wzz/zhD3+oKEpVVVVra2t/tr9UaGlpGT58uNyMSFwUyxlhLtZyTqW0DMayTNMMIjE2oZppx1MakBgLO8RllPE0g0G2iW0L905idJnEiAh4wSQGGi+anQ5mg3HQDKuQmApk2LadHYwufOXLPg5iRsk2IoKdUEqFPxFIXGzbFsIGzrlhGCLwKPVzgIhvZbmLeIS/8soro0ePVhSltrYWaMHRRx994YUXTp06de/eva7rGoaxd+9eWBTZvnsFkxjxhiAaCaxFGAAhhJLJ5FtvvXXhhRcOHToUpEcNDQ2KokyfPl0wG2GcC5QOfg7LVgwv93VzYAcjxiTaeE6lWjJB1x1sSzikvywfEsMYW7p0qaIooL5cvHgxMH7OeSqVmjt37tixY7lkO98P7S8JGGOzZ88eOnSoLCoeFCRGQBbDuFKMOFmXZNs2JBaAJNUmciDRo42py7lm2BZ2kOMmVF23kMe5xzlyiMd5QlNjyQScSeoafEioKZvgrkTc49x2iMe5gWziuTbBwGMc5nmcU+Zh6iTUFHGpbptxNeVy5nHuck45k80Y5ejvXgCAn3E/BCT3F8ORsrNkqz/A5jrfdha7X+U2bqVqj1B3ZpyHVZbRgPD2YIzB2tfzg4Alk8kVK1b86Ec/OuWUU8aMGTNkyJAhQ4YoinLLLbcsWLCAc67rOpAGz/Msy3Icx+UcuY5mma6/grBHXc6xS+EM8Vw443IOuckE7RAcAuSy8CEej1955ZUgIoK/QKqmT5++b98+zjlCCDRleSGq+xVUTwmnYhDKrZ0wdbMbkGGVxXubt732S2zawNTj8Xj2Faurq9etWwe8XLyIisbMnTv3vffeg8LTp0+vrq6Gz6qqtra2tra2ynGV8hmDUqKA+TBjxoza2lqh4x7wDIaHk5gMKxPHTwBpYZ+4EGoTFxRJ2PEcj2umDV91x1Mp3QSmQpm3q3U3fI6rqT372wzb8jjXbQtOpr9KJbsScdXQiUtBMENcmq6BMwjyC59tggU90iwTMgmLdzXwesjwR5UBtCyVSp1wwgmrV6+Gku3t7SGbXVntLEDa5AZ4oXFxguopdr/KbdxK1Z4ISQxjPSg78/2uQcjB/JfXiy66CMTp1dXVxx57bG1t7f/8z/8sW7YM9jXbIYfoi09cDGTDB5dz7FGHe+Jfzrmu67ADOI5z4MCBDz/8cOXKlc3NzYqiDB8+HHJLXXTRRffccw8Imdhh+3LzCokpg3Z6ueJviXda0bB4PJ5KpUCillf7EULZluYwvffu3cs5TyaTQqipKMqXX36ZXZJSKuQrkG0ehH+iC5ZlQdikwx+QfkYB82HRokUgggL0JfLCkY4wEiMGi/WMEwMZBiBJNaaMuHBw5LgpzTRsbCInntJN5HicU3aIpnQnEwk15bOZJOWex9MWMyCDAVqDXYooQZQQl7qcuZw5zAUPbeJRRB0TI+xSj3OXM0TT1Eq8nrp+ZA4aAOhUKpUaOXLk2rVrweIyhASU285CewYZAxTQzmL3q9zGrVTtcd3cUQAKIDHZYBJd6OrqkqXlUJWu6wsWLKiqqrrwwgvHjRu3ZMmSyTOmvTZrxtTZM+csaPnw0487EjHKORyYueJzXFdjWgp5lDG2ePHi6dOnL1++fMyYMSLIzdSpU+fMmSNecDnnoMwS/zqOY5qmMDTOq1+8QmLKpp3Md20D8RsISxhjIC+JpHmgigWz3FgsBhu4iEcAitERI0YEkRiYhK2trdAYmJ/8yJdD5DsfHMeZPHlyVVXVYPCsFuiFxAh4UhZrX/riYsfD1PNJDLMJjSXVpGaYiFg4LUSJJdUvt3y1fddOE9tAWb7+dve2XTv3tR/48OOPFi5+0+McUQICG0QdyjzKPAI8xiFImMUwl3iubluaZaqmkVBTQH0cLx041XEc4fQRvmN2d3cLdVJHRwdCqLu7mx856qTsJyIg33YWu1/lNm6lak82iWFSalLWZxKTXYM4I1vXdnR0dHd3w0WB09i2LfRBqVTqo8/XPfHM0+NvvvGu++596vlnJ702edGf39q4ZXPC0IC+HIx3w4fPNn1x5bVXK4pyxRVX/PGPf3z11VdffvnljFaJtwJh6JPhe1UworpfQfWUcCoGoX/aWUDNYv8H3w6417K0mxAyfvz4HwTgqACMGDGisbFx2LBh1dXVJ5988ve+970pU6bcfPPNIESECIeKokCgSEVRQtRJ3FdCrVixAvKz8p6h3uAl/Mh6uuc7Hzo7O//whz8oimLb9pFO4PqOMBIjA2Yw2MRIuiQqiWQ8x+PdiVRXPKmbiLjM41w1rM+/+HLm67MnvfqnJ55+6sqrr/qb7558z//e++d3l5389383ZGiDUqUA13E5g0gwxHMPqZBciqkjzsgH5UzoqoTHB7SQMea6LhjHhEhiNE1TFEXIKkNkoeW2AwZdPd92Frtf5Tlu/d+eEAaTF4mRdYiwJOV9KsNx1DAMYQgMvxKR4vZ1daxdv27VJx9t3rn9vTWr75lw/2lnnfH//vxnp/z0/1GqFaVa+avvHF8zrEGpVo7/279+/tVJnPNFixaJmsHMxTRNCMghuAs8QkQzGGNgjGyaJphO933ERA2R3K+geko4FYPQD+2Up1/Q65BcWP7Xk/LPcN9ACt5s29vbzz333OoA1AcAYgfA37/7u7/753/+53nz5t13333f/e53TzrppJNPPrm5ufmEE05YtWrV8ccfX19fH0JigKZ3dnaeccYZiqLMmTMnkpBIpUW+84ExNm3aNCBwALAG6ZfGlgy9G/YKlx/hoAQ2MTamNqGIHBLJeJwnVKMrnkxqhk2oy/i+9o6lf1728CO/e+aF55578YUrrhr3nb856Z7/vRf4x7+f9v81jWj2OMfUEaa+GYfLmeArJkYHuzrB1NciCEQ7KUMHF9mMjoXPYM/zpk+f3tTUdPTRR5966qnMNybIC0W8LaHwstKMAwqY8UXtV7mNW6nak32bCiMxQZuR4Aee50EgXfnbnTt3qqrKGDNNU7gVwWG6ZPnqlbffe/dp/3XGv/z7v/3dD38w+vhjlboapVpR6muHHNWo1FYp1UpLSws8Ibq7u+EDxhgYkmxEzyUXaPDeOsynSFT3K6ieEk7FIPRDO5nvZRZktJtROOTbZDLJGEMIwfYrR0LKQND7pOuHKgDuCzwYJiqXaDfnnBASYhMjTB3AIGbo0KFy48vzXvcFBcyHuXPnNjY2in8F4RvA6EUSI8eOEzwml00Md1zucq6Zdko3Vd0ybEwZ74wlPli15qNPPwEWctW111x51TgTI4/zrnjM43z717vgK9ANIerE1ZRqGog6gscg6hjI1izT41y30sbCSU01fLtgznkymYQNNJVKyfrUnKCUtrS0CFnlSSedxP1AHXmhf+5QNsRNyXiXyredxe5XuY1bmbRHLKjCDHtzFrBtO5VKid0KaA1ciPvuGKDl2bVr1xXXXXPp1b+68vprb7zjttvvvfuRp55YsWaVim1gNoQzg2LTdQyKD8S7vty5DTIADBs2DDyPxo0b9/rrr8OFCCGQAwGuCKYJGUF3uGSmlheiul9B9ZRwKgahH9rJGKO+nzzNSh3aR4hYzADZJ/RwAMJFIEPAYDzPSyQS0Mi6urogEiOE8dw3iBH7PyjCXMkZ+wiSTBQwH6ZNm1ZTU+P6ngRlOMkjR+82MVwy7AK2Kyx5HY87HqeMU8ZdxhFxIXM1uF57nBOXbd/1jcd5R6zb4/zCS/7777//D8BXiEtBxJLSNY9zh7ke519/2/p16+69+/fFU0k443KmmUZHd1db+/4vt3w1c87sV1+b8swLz19/8023/c8dz774wtPPPTtlypR/+Id/GDVq1Pe+9z2YwaNGjaqtrVUCAD6oIOSEzytXrgxxUS63HVCWk8k8Jt92Frtf5TZuZdKegkkM8x8/bs+QNrIDAujCReKYVCr19ddfP/fcc01NTVdfffVtt9124403XnPLjVeMv/rZV17q1lMO5zrFKWQ6nBsUO5wTzjWChLTmQKKb+95PL7/88tKlSyEyDZj3Hn300UOGDFm4cOG3334rVAwQOUbsJwU/M6K6X0H1lHAqBqEf2gmzCKKCFUBiWE8SIHyUwtWFIf2CD2ICA9mFN9KMZ1C4izWIG2+88cbm5uaLLrqIcw4PtTK8y31HAfMBcifRiot1ThnUIdsucsi5Gvf0UbIJNZGDHBeYDXY8w8Ye57FU0uP89DPPGHfN1S5nLuce57aDTWSD0IVytvObr6fPmnnnPXdfd9ONl//qynHXXnPjLTefefZZI8eMVqoUpbZGqVLk46S//Ztf33H7W+/8+bHHHrv22mtvvPHGadOmrV69+p133lm+fPmWLVs+/fTTzz77bOPGjVu2bPnmm2/279/f1dWVSCQopdXV1RCM67vf/a6iKDNnzuTFVCex0ISUUd7PgKtHct186ylVf/sTTLJ5D+qveCkU6hW3p8c1CDDg1VZkpeb+Hi1kGOLncgoY8UFQmX379l1xxRXg9tzY2AjR/X/84x/PmzcPqgqKnxTUR8dP3gQGwuCiAm1+8sknx4wZI14PTjjhhPPOO+/NN98UbRYMWzyl5Ndi3tM4lPumaXIB27bFv+EmwwNgvg2ALkQFmJAiHhLnXFGUVatWwbeuH9kr41dDhgypra0dJGatTMoSKE5C7iShzHV6RhQbkFDksLwZJEbe2pjP3xFCdi6rXkyZYRNQJ2kmsjEllCHHAzelpK61LFxw5jlnX3blFaAYoswDeQyiDvFcw7a279o5f9HCx5584oabb7rx1lsefHji5GmvzZwze9Krf3p16pQ33lzk+sYxUGF7Z4dqGh7npml2dHR0dnaKyKcw6U3ThKS+GdHhHD/+Y1VVFcS34L7VZF7o+yizConpx/72M4SQstf+gohC/CuchjIkK4ZhgLWsSPLM/f0ajGShpJjnqqrOmTPn2GOPBSZx4oknghhy7dq1nZ2doMoRl0gmk/mSGAHXT0nmeR50RO5OS0vLf/7nfzY2NlZXV0NOx8bGxssuu2zJkiXQEfm1OIPGwTiAvAdWcTweF5WDzMCyrGxFlYwBMN8GQBeiQk4S8/7778O3GSQG5szevXshO0dJGtz/YLlIzNSpU6urq4W8dsAbxPBwEkOlxIpgOSUZ9vaMdEc9TD3dwindSqg6ZH9EjgfKJqAdtQ311UPqkrrqca4aOmSxRg5BlIBbtWrou/d8u2HTRuxS2yHZTkku5xBaJuOQb6HMukK6DQEJFEVZvHgx57ytrY0XTRIDhSskpt/628/oC4nJsBiglIIpCSCRSIjI/bJ2n0p5aIEHCKH9nj17rr32WtDpHHXUUZAq8h//8R/nzZsnZDnCzNZxHNM0oR4wfiyMxMhgvn2oZVmqqmZoE7Zu3SoC7tXU1IjETz/72c+WLVsmeFg8Hs+YD5qmZSRIyshiDdEQgpp0pM+3AdCFqJCTxCxbtgxGI1sS09HRceeddyqKMnToUDANjjzTVrmB5SIxc+bMGTZsmPjXGQzB7kBKkR+JSacacCQek6YyJnI0w07ppm4h5LiuTz5sh4A+CELFgLGLYVsWRiIsb/ZhEWwTTFxqEZzUVIiDp5mGYVsgyIGjq6tLzHVd16mfVuOQEY+fFgp6JGTdTU1NvGfk7LzQ6+CKSRbCYPphh4rquvnWU6r+9jOY/zgP6S9CCBT8GdqTAwcOdHZ2wmfDMIDBpFKprq4uy7JAMqHrOkIoFoudfvrpoAMdNmwY0ILRo0dfcMEFlmVRSru7u2VilN1I+XO+91H+Yc4yrp/HOzs3jed5HR0da9euPeOMM5qbm0eOHAnk5tRTT504cSJ0uaurC8wzgd/ASRDPiAj08OIRggEw3wZAF6JCThKzZMmSbAEDYwwmjJDh8cEhgWBZJIZSOmXKlNraWnHGzRUrfIAhjMTIRqOeH7ERIWQiYiICVCatVyIuclzHSxvBpHQrpZuGjWyuJygAACAASURBVCFaDLgRHXP8cSIqTEJLgduR47npmLyei10HUwe7FIgL8vMM5JLHpH9iIjuhpTK6lL3sc+4C4LPX0tIiC2/yQvjIMj8kq5udga9/d6iorptvPaXqb7GR0Qvmu0z3pb8IIXhUC2lETsUK5xxjPH369AsuuACiaACOP/74O+644+uvv+ace54HQdkzPJlFFg7W0+aXUmoYBtg/5nVfPCkun1zY6ZldUpQHcxld16F5qqoSQiDuOxCRrq6u119//Ve/+pVsaP/BBx88++yzMCDZ79DMNy0KcdseAPNtAHQhKuQkMfPnz3f8zKMZJQUYY7FYbAAEiekVLIvEtLe3P/7444qimKY5GGgcQAE/gl5JDJNsYvzUjz6P8U1kbEIt7GgmSqh6LKkmVMOwCfCYM876L6VKmbdgftuB/cBF9u7fR1zqMI8yz/FcSF6tmoZq6MghyCEWRgaykUMc5iGHpHQtqWsWRqBsQhK/4ZxDHEnokmVZhmFkTOKMHQHeFxVF+eijj5gv8A/aQQrbWYSWARw0Cq7n8BHVdfOtp1T9LTa8XMHrQm5xdhov2IKFaIExBqEBFi1aNG7cOOH5Dx+OO+64KVOmcF+4KNcjzPcYY4QQMAKTNy8gBCF5xPre5QyuD58hnJ2QfcqPHBkIIRA4gf4I2sn912VVVSdMmDBt2jQgNM3NzU1NTWeeeeb8+fOh5aqq9uVtcgDMtwHQhaiQk8TMmjULxC3yQhBxBFRVlelviGByYIBlkRjbtidNmqQoypHulpUXwkiM8JCEV7F09kfLgizWpk1MROTAd5pp6xbSTDupGfGUBvkHHI8f7OpUamuUmmovnYgg0Z2Ie5wjShB1wDiGeC5xKXEpdh3IYm07GHRGlLMMUxjVNGKphIFsOE8pRQiJrVO4P7g9Aw0LcM7b2toYYw0NDW+99Rb33x2DdpDCdhbXj79UITH93N9iww1IIxDUX5iNyWSyq6sLygv6snDhwrPPPvu0007727/9W9AQDRs2rLm5efz48bt27YIyGQoa0IfKZAVYu1yGUhqPx7N14RhjOdVR38Ekx9o+GtDEYjEwT3alEB0ZZQzDAOH//v37xVsHpfScc86pr68fOnQoSKGamprmzp3Le0Y/y9nII32+DYAuRIWcJGbq1KnAa+W5TSkVK4tHl/Wi/MFy2cTMnz9/+PDh4t/DiXFwpCCMxIhYAiBRSDMYwwAS48tj/IzWmIIpjGET3UKqYRk2Jm6adjSPHllbPwRCwkAO6s5Yt8sZ8ajtEJtgm2DbIRZBJrKJSzXL1G3T8VzKPAsjTB2Pc80ygbUQz4Uc1zbBCa2HUSH1w1AKQQgwCWEQI99RSMYBDwkIeJAXwkdWDKBwjCrVDhXVdfOtp1T9LTZykpgQQD5e7u+806ZNO+aYY0DKAgYiI0aMuOyyy+BxjjGGFScqh107Q7whrs58bS/8axiGkLuIk0KbczhdFk2CBcUlYzI5IgMhJIO7aJoG5YGmYIzBySjnTMjYc3VdX7du3emnn97U1ARCqYp30iBBThIzefLkbBIj6C/YgMPfkPDBAwYsi8Qwxl577TVFUWAbKW3z+g19DXYHj2RIYWoixxLcRbLt1S2km0gzbNWwVMPSDFs3kW6h8y+6UKlSvvPXJyU0FcxcIPAucSnx0jIYTB3bwSZGBrItjGyCIWsS6Jso8xzmWQTnPIK8LcJ3BNd1a2trwTupGArU7BlWKhR7Z4yq/nLbwQXlFdbi3J8qImGQEF+LiM/wL8ZY0I4pU6b80z/9E7CWo48+GgK3DB8+/I9//OOWLVu4b/ra67ZbbuMTjsOf/yBePXDgQCwWM01z/PjxiqL05T0bhkXsA4VdvYLSIsgmhvmiTWDG5bDBlg88z1uwYEFNTQ2MEozegGczYSRGNojpC4kxbWLYWDORZtiaYWsmAq3T4rff+p977n7y6afAKcnj3MIIUZLWInku8YDEpO1ggkgM2MpkHxUS02tLKiSmMGiaJhogwsrJUgdREvYLeMTu379//PjxEG4OfD5BT/Sb3/ymtbWVcw7eRsLvxnVdIdUIsV8pw/EJQeTz//XXX5cz24VfukJijnRUSEwBcF13/vz5FRKTSWLEjiA0SkEkxsbURI5uYc20NdPWLWwix8bU47w7Edf9VEdgzwsMxvFcx3OJ52KXgjGvGUxisEtzHhUS02tLivrwi6r+MnxIu64rB27hvjmLpmlywJKurq6bb755yJAhjY2NdXV1EGuupqbm+uuvB1Liuq4I0J4BxphMhgaM983hz395802lUitXrlQUpS+1iS2rQmKOXFRITAGglLa0tFRXV3ueJ0jMgHdT6j0BZAaJsW07iMQgx7MxTQtjTGTY2MYUOYdscm2CXc4TagrixzjMdZjnMM9hbtqnmmAToyAS4zA351EhMb22pEJiCgBoiOBzPB7fvXu3nAfg6aefPuWUU0DK0tTUBMSlrq7u+eefh59kpyCllMZisVgsBmHRwcxczL1ee1pu4xOOw5//Mv9wHGfp0qV9DMZaITEDABUSUwAcx5k3b15VVRUYsVVIzKFgd8y3k4W0KUEkBlPPJtSwsWrYqmEbNrYJxdRL6hp4REPm6vauDkhkDeyE8rSXdVqjRAJJDA04KiSm15ZUSExhANsXoCOLFy8+7bTT5EyiTU1N3/3ud5944gnuO7hxzjHGUN6yrAMHDsBJYQwrIyOLkJwRKSfKcHxCENX8F0P0+9//vqJOGjyokJgCQAiZO3euoigVEpOGHOPE87PcIYRCSIyFqWailG5CBiULU0w9CyPdNoU978HuroSWQg6hnEHYOsoZaIuQQ2yCgyUxuY8Kiem1JRUSUwDAaNfzvBEjRgwfPnz06NENDQ0NDQ2XX375hg0bhA9OR0eHaKQIvwvBdrmvE4FAc/A5IwGQ7KcDQuCg9pTb+ITj8Oc/5NRMJpOwPG+++WZwu+jLpSsk5khHhcQUAITQnDlzFEUBz9wKiclNYjDGIeokExHVsBKqnlB11bBMRECdZPupBjzOU4ZmItsiGGL1wkGZ50fpDSQxvhVw5lEhMb22pEJiCoCYFYqi3HDDDR0dHbBv2rYtOIoI4gJySvgsdg2EkGEYIm8RAN4ExL/Uz4AN/4Y8dMttfMIR1fwXA/L888/X1NT08dIVEnOko0JiCoBt27Nnz4Zgd86gyQEZRmIgSIzbM31SKIlxDZukdDOW1GJJLaWbhk2Q40KSasdzHeaZGIFqiabpC3c5T5MYz0W+j1JuEgNh8bKOConptSUVElMYIOjn6NGjQcSSHSkOhCtCWyR4jPAEFlMLEg6Ifx3HEX7aXNqLQ/pbhuMTgsOf/7Jhr6qq7777bsWwd/CgQmIKQAaJkcdwAEOxbRtiWojIbILNiA+HEg4YhqZpccNMmFbKRhrCOiY6cXTi6JgYxInrRldKjWl6TDe6VT1pWpbrGcg2kW1iZBFkOxg5BFEHUwcUSWlVEYhVXEpcKmx7kUMwdYhLwYkpSJ0kcy+ZvtAAiFtbXV39yCOPiL0y6CGRL4KCofXlfhRj2w0iefnWE9VDNKpxzve6BcB13WQyWVtbKwK69EP75Vsjijl+oqLsXTt7vslfyf/CvpbhbwVACHmehxASdjlikoicZWLBwpqVJany0Wt/xRtRuBkQEEFhOdTS0tLY2EjzTw9SwC3IF0FbUK8/hGJ9fO+KCixXkLRIxi2qeuCJI2YgbNGKorz22mvi32Jslfm2M2PdgRNiCUMGp1KpqVOnKooCCct4zzAQfIDyewXYCcSVykllhGoJ8qToup4wraRlqwgDcTEcajgUPiQMs1vV4rqRMMyYZqQs2/ZYOiAvwZDzCLINQPZHwV0g+yOiDnJIMInJfQTtIEEP72KTmGwG44XaOsjFQhZMwaiQmMLguq6mae3t7YqibNy4EVZBVI0Pab+4NTCxoWTfZcIw2WBFgDshiFSFeJn73CjDOof3fDC4fpTeIpEY6gfUDupIxhDNnTu3oaGhgMjaBdyCfBEUmaLXH0KxConJAOgBsknMyy+/zH3pJpNSYUQ4Mnm1M5vEQDS1aFvVd6iqKkgMjNJgJzGya5IrBbtLWbZqIx0Tw6EmdS3qmnA4btK0YpqRNK2UZScMU7UR8pifFEliKpQgh6QDvfjcReQfCCQxAUcQiQlCsUlMxhCLLTvkNoBFhTzhQlZOvqiQmIKBMU4kEtXV1Zs3b+7n9osbJEoGBXMSvoQywjWksM9ijIHEiG03m8TA/9GSGOZvKdDUPo7AzJkza2trEUJRjX+vt6DvkG+H12cxDK+QmACIFwaYAzCZFUV56qmnuERiWG8a2AJGJq92ZpAYz/PA4iKq9uQLTdMgkaqmaYOIxIAAOacARl5UnhTsTgVFEnFM6lquZ7ue5XqW65nUTVp23DBVG6kIJ01LQxh5LO1EzdJB7TB1INIu8Xxy4/MYoDJBJCbIJqacSQxjTEjOQ24Dxjgj23CE1lh9aWc51HM441w8OI4zbNiw7du3R97+kH5FssUYhiGmOkh0XNeFzJGWZYkJCXNPXv7Mfzak32GKQ2IE/Qpqv9AawL+zZ88eOnRotON/mCMsIHYeL09hKjSjQmIyIGYslBEk5uGHH4YnEZe4S/j7Yb4jk29/M5oNu31U7ckXuq5Pnz5dJjHZOdfYwCMxIsVjNg/Il8QYDk2aVsIwNYQ1TEDlZLuBJMY/70lKJYqDbWKCIvYGkRg3ABUSE74yS1XP4Yxz8UAIGTJkyF/+8hfec28tHuAqshzC7ZkuMeRXMNMwxmDjEtIv8a1I/5RzSFkRSIzchb7vpHPmzGlsbAzqfmHo46V7Rb4CGAExCBUSk1EPbMvM13tyzhVFuf/++4X0TsycCEnDYY6/GNio2pMvTNOcOXNmdXW1SPc2KEiMLIiWeYDnxy1mfVYnaZgkDDNumCqQGNNKWbZJ3SB1kusHielBZbxgEkOdnEe5GfZmDLFXanVSVDjMFd5rPYc5zpEDPJ8RQrW1tZs2bYKTvcr5+g4vADkbI5Pa7J/nHA1XipIgS7kh4rBpmpZl6boOTlIh1y0Giek7mC+amjRpEngnRYjCmpSzkYVVmHEri91OcdEyJzHcn/CsJ4m599573ayUQOVDYkoOy7JmzZpVU1MjolINChID723CICbD3Tovw17VRjHNiOkGiGoShpkwLZ04gYa92WIY6mDqBJEYlCZAmUe5SWK8MjPsjQpRrfCoxrkYfZQBm6PnefX19SCJibb9vZIYeGeAz9mKdtZTKePlkgTItFjTNOHUDTGFTdOEaen5ybpBLosxFg+GEpIYJlkfI4SeffZZ8B2NavwLaFJIUwurLWMmFLud4qLlT2I83xOQSy7W9957rygg5naFxAiAi3Vtbe3gIjGGYViWZVkWZHKRjXzzdbFOWna3qnVrespGqo3iuhE3TA3hIBdrIZ45ZNjrhBn25ktiglBsEuOWmYt1VAjqb1T15Iti9FGG4J1Dhgz54osv4AwkVIoEQSQGzGxd192zZ09ra6tlWZTS7u7ubdu2bd26devWrVu2bPnqq682+9i+fftXX331xRdffPTRR++9997SpUvfeOONefPmzZw5c8qUKQsXLvzkk09WrFjx3HPPTZw48amnnnr22Wd//etfr169+vHHH588eXJbW9uECRMeffTR3bt3Hzx4MB6Px+NxkfiJFUed1HeI5fDKK69UV1fzslQnFVxbxkwodjvFRY9QEnPfffeJAuLxXEKbGPmHUbXhcIAQAhJjmuYgIjHZ0hchsRC30PM8SqkgMWn9kUNNUCe5HvIYZhyojIaIhrCGiI4dw6GmcyhPdVoB5OevNjHKeTieKxytEXVATgNx8BAlGDgNO+SeTf1QwuCVJxrc6+JRFOWaa67h/oIJeqPtdWaLUZLlPfF4HL4V06i9vb2trW3v3r3t7e2apmWsPbFoWYChAEQggNcO8VvouFwsHo9DGdAawPuKaIxhGPBsFsFCEELC6rN/lmLBO0U/Q5goVVdXf/zxx5G3MGgcPM/TdX3Lli233HLLv//7v//0pz/9zW9+8/jjj19yySVXXnnlqaee2tzcXFVVVVNTU1NT09DQoASgOgAh5a+++mpFUd544w3uzzGMscd5ytCByqQMzbAtSCECUSshL73re2KrZmbay4IBDYC7EIvF1q9fD+qkbIGlvGRY1hM6Y8Bl8VW+t6ZUUzff60bVzlL1l/u0gPU07L3rrrt41u2O9qJF7W+x68cYz5w5E/Kkih2+f+5XCZFOspCTxMjlPM8jhFiWZRjGIQbjkxjbY8hjRprEYNXG4KCkYaJjEkRi7LT0JfNA1LEwMmzLRPYhJ6Y+kBiI5cUOg8TI70Oi773OPPhXbI7wFWzBb7755osvvrhy5co1a9ZMnTr1lVdeefbZZx9//PFHHnlk4sSJDz744AMPPPDDH/7wlFNOmTZt2owZMxYuXDh69Ohjjjnmr//6r8Wjpa6urqqqSlGUoUOHHnvsseKp09zcPGzYsLq6OvnJNHr06Pnz5+/YseOZZ5557bXX3nnnHWikpmmWZUGYfGgbRBARvcjmQ0VCCXfGvABNQggpirJs2TIghdHWHzIO33777f333//DH/7wiSeeANmMJ5niQgQEOTZdJOjo6Bg1apSiKDDf7r///vfffx/ys7Z3dapmmsoYyBap6eEAu3v4nFeXe22SsI144YUXqqqqeK4grSx/EuMVlKaqVFM33+tG1c5S9ZcHkJg777xTtEouFuFFi9rfYtfvuu6KFSuAxMhxE6KqvzyhgL1LrySGMQbCGMuyDELBDiZNYqhnu57teoZDdeJoCKcslLTspGklLTtl2UEkBrtOzsPESLdM1TR0y7QJJi4lHsVuIIlx/XwIsLOzQklMhlBX7nv4zIN/xc91XYcIHJZljR079mc/+1lLS8sHH3zwpz/96eWXX3722Wcfe+yxBx988N5777377rvvvvvun/zkJ//2b//2wQcfvPPOOx999NExxxxzyimnnHXWWRdccMFFF130y1/+8tJLL73ooosuvvjiG264YcKECbNmzbrzzjuvueaaRx99dOHChe++++5LL7101VVXnXfeee++++6KFStefPHFp556asqUKQ8//HBtba3MbzZs2CAHv+ecg5GB3JGiTba+jmdZwbIsRVHefffdfiMxgpckEomHHnro008/hcLQgOINlMheCbjvvvsmTJhw2WWXPfTwxKefe/b91ata2/buO3jAwsjjXLctyNhKWTqQjMNcSI4W0l/PT8EGxjc5qUYGxFy9/PLLYXeOisSEbO4hW0dJpm6+142qnaXqLw8gMbfffjvvuQSifUIXu7/9UP+uXbtqa2tls7ZBTWIy5opwsQY7GOGaZAkHJYfqxFERTlo2uCnBEUhiAryNdMtUDT2la5ppWAQRl8LPw0kM6MVcP/xXuAFguvM9SUxI+bzApXlz9tlnn3nmmd3d3Zzzb775prW1dc+ePd9888327du3bt26c+fO1tZWVVVl5+qDBw/KZjrwgfYMXyanDMyAeAQCDXUcJxaLcc5vuOEGoDLPPPPMypUrMcZgDoUx7udZXuyVHBVALsUYq6+vB5sY3i+u75RSkaRp7dq1q1evbmtrk8O6wGxhjIHmO8QLLyeCynPOweJHVVXOeWtrK1xxzScf/+b+/73j7ruefvaZF15+6bMN6z3OHZ+7UO4hh4h/bSdMMuT5flJCbho+RFAGbsQ111xTGIkJX6p53ZpSTd2o2l/s60YIlovE3HrrrRnFKiRGBiFE1/WGhoZEIiFGZuCTGEdCBomRTWVdycUa9EQGOURiTIcaxMmXxEC0mOwjXxIjXu8EiaF+ZuDwSVM8EiMeOWedddZFF12UPe7Z0mxN0zDGXV1d8knGmNCRUT+JDJcepZqmiYzK4Gyi67qINC+6BjYxcOZ3v/vdhAkTpk+f/sorr7z//vsHDhyAuw/GMRHMqd5Q7JUcFYRybcSIETt27OCcM0lMcvgIGQdhYp9KpebNmzdjxoxPP/1UKD2Lp/VLJpPZW57H+Td7vp0+e9YzLzz/yOOPXXP9dY89+URcTVkEA3HB1BFGM47XC8kTb019oYOulIYXQpHyCok5jPYX+7oRguUiMTfeeKN8o5mfDDLCixa1v8WuX1VV13Xr6uo6OzuLZDZUhggz7IUz8BlowaE4MQgbxLGoC4F6wRomX3VSkE1Mvuok5geUg51RaJeCZgwLIDECUCZDu5SNIPUT51xERD377LPPO+88zjn4vHmSyY4Y3uwGcEmOIgtp4C5wzm3bFv4jAHh7lkEphRdriAgCCZnBZde27Z07d/7hD3947rnnXnvttWXLlu3evRt2img3hZwo9kqOFo7jNDQ0yGkHokLIvIICcOs//vjjP/zhDxMmTNi2bZuQwcj1BElW3ACESGKYH2Ssq6uLUqppmm3bnbFuIChd8djcBS0TfvvQPf977/0PTnj51T9t3PyXDOMY0huJYcHqnpyFuW+Qt3btWkVRciqhWCiJCVmnIdfNC32p83CQ73Wjamep+ssDSMx1110nNijWt9AV+V60qP0tdv2xWIxSqihKLBYTS6AftvTSIkwSQ/3kAwBgBrZtJ01LtZFMYnTsAK3Jy7A3KAJvvoa9vOfrnetHtQmaMSwfEuNKXloZCDIElnHGGWecfvrp8Dmnng4up6qqOCkciLj/fJJLQgFhtIUxTqVS0H7BnIQYJieEp9K2bdveeeed55577sknn1y0aNGePXv6IuE/fBR7JUcL27blYHcRImgcgJ66voObbdvr1q2bPHny/PnzwWyF+fI5oVqKBNnZreGmeJwj6nic2wTv3rvH49xE9kMPT7zl9tt+/+QTy99/L5ZMCDclWI+RALompvSSJUtqampA+5m9gkJITF/WaXbH80JUXc63PVGVL3Y9BYDlIjHXXnstlVTtbm9BRAu4aFH7W+z6E4mEbduKooBUXl5BAxhhNjGuHxeO+zMGeEzCsFJpEuPZrmc6ro6JaqN8XazTwe6yjzxdrHnRSIzgHDkhhihjIgLDIITE4/Fjjjlm1KhRspQ+Y8pmRGrKEJbKDZMZBvin8CzRuqgNmify/MFf2a5ClP/mm28WLFjw3HPPtbS07N69u88zp3AUeyVHC0JIY2Pjtm3bIq85fByAyMKd2rhx49NPP/3000/DDQIZm6gnp+FLXySIGYDaEEK6rovXGIQQoo5FsG5bfsAYZhHkcb5oyeIJv33ornt/s2jpko5Yt4kRpk4IBQ4nH9kAQ2bB0l566aUxY8b0Wg/LRWJyrtMQBA1dqaZuvteNqp2l6i8PIDFXX311xhZXITEyNE0zDENRFJjz8FpSwqza/YNDuZNkCxgxsvJ2wBhzHMe2bQjFq9rIoi7h3OEcecxwqO0yy/XAPkbHjk4ciOdLXGoTbCDbQLZNMIS2Ewp1LyuIlsM8kMdgl4K/g8uZCHaXpkGHmJAbFHQrQ9AtDu5zhSFDhoClWGEkJgjikUApBecgMYB5zeB8r5tv/dxPBpRKpT777LO5c+e+9dZb27dvh0lPKRXWNoUJJPNtTwEPm0iuGwQxK4YNG8Y5h3DV8iU8KRWzcPKC0QO1XXYKWflf2H9dKWOcPA9ldaFpml9++WVLS8ujjz4q6oHGHM5AHSYsy9q+ffuiRYsmT568ZMmSXbt2CXIsv/8Ie7UCLsH8dyewDYLdOV/1UGFLI992RlJ/SFOL2v4yBAtQJ4lv5e4P1PGRKRpCKDvbvOu6YEgg3lc1Tauvrxe5k3joFjEwxk0R0otsBsN6ChtAfG1ZVsqyUxbSELaoRzgnnNseM4hju57l+yjpmOjYMYhjEOowDzREFkHID9QbkgDSIthEtolsm2DJCYJJ9CUtjAHeEzmJ4T01SvnuLEcQiRHfxuPxzz///J133vnzn/+8efNmeAaDcK7guZVvewoQ+0dy3RBAnH4wxYAzEGgnJzKGC64ozKszCA34hcGvRHxCjHEikRDc0XEcoSLs6Oh4/vnnZ86cKdoAPy/ta5au662trevWrVuyZMmiRYvWr18vGh8JmL+aKKVr1qxRFAXUSRUSE237yxCsQmI451nSSsYYLPzs+e+67iAlMVRyxczogHjRhK9gjEzT1DHRMNGJY7ke5pxwbrmejp20ka9D0wV8HkM5wy6F9EmgDCKei0FPBPYu6cSQBJIPaKahGrpqGgayiee6vrQG6AsIYCjzKPdoOoWkl/PoC4m55ZZbeC4SI5DvtsKOKBIjQ9f19evXL1iw4M0339y0aZNQQhXsC5Nve/J9OEV13XCAjnncuHFgfhReGHbbVCrlOM727dt37Njx6aefLlmyRJhdb968+e233/7666+5z28Mw/jqq6927ty5b9++DRs2LF68eOnSpfDt6tWr33777ba2to6OjsmTJ1911VUPPPDA2rVrC+tI8YAQ2rRp05w5c1paWtatW5dIJKBrwg49ErS1tQ0bNswwjAqJibz9ZQhWITGccz8qgawtRQjJOjWEUGdnJwg7BzuJyW498wXmTPIRsCwrrTAijkVd5HHEOKSwFr7WGgazGAw8xvFcRIWNCxFWuqRn6kdQMyGH6LalWaZmmSZGxKXpZNfMg/JgTENZmsG4nAXZ1gRJaDjn0Km6ujogMeHqknx3liOLxMj2EPF4fMOGDUuWLJk/f/5XX30FfYEFE1VjQtpTWPsPf9zCq+KcK4pSW1tbW1s7YsSI7Gj9VVVVcjj/xsbG6urq4cOHy+H8xeempqbm5mbxr5w0oL6+Hj4MGTIE/p599tl33nnnddddd9NNN91444233XbbWWeddfvtt7e1tbW2tkLIOJHTsf/BfFcmzjkhZNu2be++++7ChQs3bNgAgZG4H9CIMVaAAXLGrdF1ffjw4bqul5DERDi1SlJ/sRFhO1mFxEgPJlCDZLwSJJNJsTnDmcFLYkLEajk06gAAIABJREFU+BlnwGDWBFkLwsBjbNczHaohckgMg7CKsIqwhrCGCaLpILy6bZoY2Q4GhdEhI5hDIpk0m7EINjECokM5AysZ0sMUJs1jKGeQHjL7gG+zD+6TmNra2ptvvpkPVhIjuItlWeIZA1l7pkyZ8vrrr+/fv1/8PDzuTiTtybd8VOMWVA8ECeScG4bxzTffwEAdOHCgra2tra1t3759+/fvP3DgQHt7e3t7+8GDByF74sGDB03T7OrqMk2zu7s7mUx2dnZClGRCSCqV6u7uTqVStm13dnamUqlEIqFpGrgSgCkruKqlUikhA2OMrV+/HmO8cuVKSGTBS2oNA4Cw1LIUc8+ePStWrHjzzTe3bduWseEWYBMjOuh5nq7rhmHU1dVZllUhMQXXX2xE2E5WITG5jDXFZ/mtoL29XaRtHowkJtywl0np1phv2KshnLLspGmlbKQTJy19QUSIYVSEVRulvawRBqtezTQ00zCQZWFkIlu3rZ4k5pBNDHEpWP4iIDHMI2mrXpLDsBd+m+uA+rMPxhjInwSJoZSy4LgveWwqjLEjh8SIZUAphVTJcFHLshYvXvziiy+uWrVK6EFkW4Q+It/2ZHRc1NP7LO7buAW1M6QqsEoBacfevXs556lUKiMQS0Y9YKQCcRpisZhhGHIMRthocloaAd0R1xWe8O3t7eA5Cb+Kx+NgaAzR8DLCBfUnBPU3TRN67TjO3r1758+fv3Llyl27dmX7bBcGxlhXVxe4XYBovVQkJvKp3vemRlJ/sVHAEgsCq5AYzrlvmQqfPc+Lx+O7d+9OpVKwP2QERx2kJAZyyImQdxle1uKk8Lc0DCNhWjHd6Fb1uG6kPauJo0nB7lQbpWyU8nkMcoiJbc0ydcs0sW0TbGFkIDtD+gK6JAh2Z9iWblsmRth1gOVg6lgEg2GNDbF904TGIUJI0/MIUjPB48TzvJqamptuuon7JCaj+yF7UzjEui1zEiO/K3ueJ57HnPOvv/567ty506ZN+8tf/iL6EkxXIt7Z5WEswDEq6Lr57rDQVDFK8CGkvBsQtzBntdwnkdlxg8Sz33EcsLAGCJtZRVGEvqaEEM0Gqgcddxxn06ZNy5cvf/vttzdt2pRMJmFxFXYJsRGDnY2I2CtPsL60s+CpmIHIp3rfmxpJ/cVGvkssBKxCYiQYhrFnz56NGzd+/PHHa9eu/fzzz2fOnNnS0vKv//qvL7zwApTp6uoapCTGtm14O8ymMoQQeNuDb8GqV1XVmGZ0pdTOZKpb1ZKWDamUdEzAszpNYiw7ZaVJjO9ibQkXa9shYB8DrMUm2CLYwsjEyMQoZehJXU3qmm6ZyCEOcx3mEc81sQ2GNZZMZRxSAImB9zlBYsA/NmMEMuRSfYdYt2VOYjjncItZz+0A+MqaNWv++Mc/iuzNLJgERL6zi2EENtnnydzLuBWwwwKHAHUbbArZahFROfc9huBXICOBH4peez6B5tLmIlJLgqQTPgsRi6qq4iewBocPH37DDTdEJecoGKBclgdE9GjdunWzZ89+77332tvbC3OuBti2DRMAhqVCYg6z/mKjgCUWBFYhMZLv4f79+994443nn39+1qxZH374ocja0dzc3NzcPHv27EHtYg2Z2HJCZCOSxTCapsV1M26YScvWiQP5q3VMkqZtpCPEHLLqhTgxWHKKdkBtRB3kEOw6IhOkhZGJbdshxKUWRhZGNsHIIZg6xI9uB3Fich5YUjM5fvyYoCB7hBCYAccee+y8efMOHDgAYwF5FWRnHLidcFJ+mjLGxNYMv8q5UzPGzj///MbGRpFKMK8ZE16e5R9eHc57fQjip2laPB5fvnz5ggULtm3b5vjpwUE4J+9KNDRbeGErRLSzsCdE5O05TETYHrh31113HTzOw61lS9VfmB47duyYP3/+ihUrOjo6sssQQsQsQgjJiwuC7nh+EGouuciBr3u+41kAQnqXTCbFcpZ5pBxbEs5nZwIRiLA9edWfbz2laj/3Z5H8bgARe2XGL5c8ohE0bkBETNN8/fXXhw8f/uabbwpDPdgb9+3bB94AXMqqJl6bYULKszTDOli+VhABzSCjiUSC+RoucS9KC0XIXXJCPOo83zVJ1/WkZSctW7WR6dC0d5JDVYT1Q2kHkGqjtHcSSZOMtIO0S7HrIEqAr0CsFxDVWASBEYzt4LS2CGiH74hEPBpw5PZaAu9rh6VNZBzmUu6BdxJYJyiK8sYbb8BAiPgfEMpdSGLESMmGIwBd1zPcjyE1NJhQeJ6XSqXA/QRmXr4rPLw8OwwS44WmU4DCpmmuX79+yZIlK1asoD1DfcvDEkIy8u1vznZWSIwM2JU2bdo0cuRIMKAJ2UdK1V9ALBZbtWrVW2+9tXbtWjAnMgxDVdUMui8bL8OLk5hsgq9ARC/GWFVVlaZp+Y5nAQjqlMxLhDmCUPMBpwQZtng1yomo2pNv/fnWU6r28wAS8+tf/1o8g+V5Ek2vSoegcRPbO7guQmFKKYhpYeINGzZMDmTleZ4oyYN9VuARIN5O820wMAFYjCUnkT3ixGTA7Zl2AGTdkMVatRG4I2HGMcSJAWsYhFNpXZKd8g17QfsDYhWIBwMqJOw6judSns4zkLbkdWnagLcHg+Ee50HqIdqDu/QICeNyLmIBi3oEM1UUpbm5GT4vX7784YcfvuWWW375y1/+93//9+WXX37FFVeMHTt27Nix55577o9+9KPRo0dn+NY2NDTU19fX1NSIM3V1dUcdddSxxx4L/37nO99RFAVipR84cCDfFR5enh0eiemVHHieF4/HP/7448mTJ8sR3lhW8KV80eukzKudfR+3gttzmIiwPUK8rCjKHXfcwUN38HzrD3n9ygviJ21tbStXroTgMUEtBBmnEA3KlYigXtzX6DU2NhqGke94FoCgrmWbKAWNv2maBdyafNuTb/351lOq9vMAEjNhwgRxUjyeB0BuoJBx0zRt5MiRo0aNSiQSGWlo4QE9ZMiQo48+2jRN8ZPvfOc7Bw8e5JxDCBnOOTy4ZQNh27bFuDEppxDEBXYDACKPjACbEc6rwtAjYm8GqJQw1vM8IDGGYQBTgRyQtscQ4xb1dOKAPW86fzWksIZiyDYxAo6Stt4FIxiCMXVAwWQTbCLbwgj4Ddi7YOoQLy2tCXGldnKIYdIMBgLMOCwd3he+ApimmUFKgNIKOiLCe4wZM0Z8VV1dXV9fX19fX1dXl/Hz44477tRTT7300kvPO++88ePHL1my5KWXXho6dCjw4pCs2kH3Jrw86zOJyXfHkZUUBw4cmDRpksifLFdYcP29Tkoo1kcSE34mkvYcJqJtD1inCRlyAdcNKh+0D+TbX1nW0traumTJktWrVws+RCk1TRM89sV1s1uenYt069atw4cPj9DVv7BbQAgR8hi4F9xPvKeqqmEYIj9riLIvwvbkVX++9WTX1j/t5wEk5sknn+RSFGwoWXA0zvJB0Lg5jrN06dKMxQ7GHvD5gw8+gG8FsQMF0/jx4+Px+N69ezdv3jx9+vR169aBrf2yZcvmzJkzceLEW2655dZbb73//vvvvffeu+6669e//vUNN9xw9dVXX3nllZdffvkFAbj44otPO+20iy++eN26ddCGbNlq/6MXmxihVQH9i2mamqalbAQ0RbWR4VCLuoZDNUwCSYxtCYKCKBH2vIZtgTwGbGJ029Jty0C2gSzT5z220CsJ05ach5uRUEly3oaIwK6wrfG4lIdCZCeGQBQisSKXfNtisZiqqqC5z16QjDFN0/bs2bN169YtW7bs2LHj22+/5f5LG3Ag4b2c1woPL8+KRmLktJGO4yxbtuydd97J2bbC6u91UkKxvpAYJpn4iKGIvD2HiajaI8QAhmHceeedZUtiGGPClpkQ8vHHH7/99tvbtm0TxjHi8QPvgnKThAG1XADasHDhQtis8x3PAtBrH+W3/7a2NvEZYjrD22oBmr6C29PH+vOth5duieUkMc899xzPMq4v+UP08BEybvB2PWvWLBgE2S2xo6Nj7NixjY2NsBWI+Qa0RsTbFJoBRVGOOuooEbETwnICqqqq5Bfy2gCIt/pXX30Vpn05MEhF+CXlhNMzLzRotVM2SphW2rYXQ3gYqvkx7rLVSUBiwC8J+8FgMHV0y7QIBk8im2BwqzZsS7dM+GBi2yJIOFQLQU7mERA/5pARMT1kl+N47v79+6HzO3bsEANx4MCBDOF5TmkwCOLAKSNbjJlNIBRFGTJkCLyT5bvCw8uzPpOYAsgNGABBsf3790+cOJFzLgyixdVZcXY0KNZHEuP6KRgFxYy8PYeJqNojHvkQUWb06NG8LNVJ3Dcgg89bt26dN2/ezJkzW1tbxbeQbGHRokULFy5cvnz5V199FYvFZJszaCfo/mHWvfvuu7BZ5zueBSCka0K+YpomJLqCINctLS0LFy48+eST58yZw3vLaRVhe/KqP996eOmWWN9JTGH1lxWCxu3gwYNgrsA59zwPXmNAjwm7QU1NTX19/aRJkzjnyWQSVtCYMWOEnVY8Hhd+jp7vFAmGm0I5kN2e8K1A3hPAUrZoA9MnHAp2lw1QgEHrXZE4Sdc1TEAYk7KQQRyLuiCMCTLsNZBtYYQcgn1ZCLgOmdjG1HHTRrsuxI+xMDJsy0C2L7zBiBIss59cR2ZWSO7RtCLJgzB6RFjYsLTYrb29nftaw+wnged5jp+XGIRV2SQAwBgDbSIUA84HfFlV1eOOO66uro5zbllWvis8vDzrM4lxAyIyh9QvnpewX3z/+9/v6OgQ816+XFAlIeh1UkKxPpIYmKgwV9mAJjHc55Hwut/U1ARzON/rRty9AAihZiwWe/vtt1988cVPP/3Usqzu7u41a9YsXrz4mWeeufvuu//v//7viSeemDVr1qpVq7Zv3y6yKIhU6vCv67rJZLIcSAwhBJ4lL7744sqVK/fs2SMsfN96662mpiZFUWbMmBFuqBFhe/KqP996eOmWWE4S89RTT3GJxBRWcxkiZNwgS4lhGMCeYV4JHyUQjUCgJlEbCCxBDCF+BdKKDMEqXAW2WfHQD5FsiXgcqVRK1/WS0xdA3oa9hmFAkoGUjTSETcdFHkMes10vyMU6bRBDnXQUXT/8P3KISFLtck5cCiITM8vFWiiJQo6ctr05DXvF/iKCogpBPdxLMTpwX7NHTRg3ZS9R+Ff8SlZY5rvCw8uzfEiMK8Xu67V+xpgYIhGfY8WKFfF43DRNmY+XCYmB5ToYSIyc4FpRlJUrVxZw3Sj7lgsw+WVnzk2bNr3++usrV67s6OjYtGnT9OnTp06dOmPGjDfffLO1tXXp0qWLFy8GScbGjRuFqENWNsGuDft1vuNZAIK6Bk3q7Oxcs2ZNU1PTwoULobXgKyDCmYwYMYJJiygbUbUn3/rzrYeXbonlJDGPP/44k8JbFKDrLE8EjZtlWWCayTmHrGHcV1l6ngeapnPOOQcqUVUVBgRem7kvyJRJCbxvw75amCZIJi5gTVxYlyNEL6ntWa60AxZ2bEKR42LqEZdhyjD1/v/2vjzMquLM+zTdNMjSLALRUeMkmYkz+fLNPPPNl8ziPBk1ccYsJmYEQVGjJkqMY8JovsQxMWaiUXEBUVxQBBQbEFwgbIKQiDGoiQsoIiJLYze93u0stZ869f3x3lNU33vP6Xtvn6Yb6Pe5Tz+3761bp6pOVZ1fvcvvJVx6hDmI5lyUdbyci1xEMRNUBNohpnugtcjbd4K81iTMNgCuM3nEA6AEXHRpsW0okEIFUin4OSRa8lUA3DPwvjiLdaUrLQrk9VgPkN3V1NRUd28q3SlMC6CsygoAAn6LGs/lcrkTTzzxwgsvbG5ulmGoiNlNHPhcKXg5gtoMUxVwpXAguFJY+a6gDidQACsfdJ7mFq9J61WortePwGMg9KBSiZ9XMCDpdNqyrMsvv7xHs0XBTIiZ55Wui6jyLsHhESIAz33EaFcmve2Pbyx+eskds+56amnj1ld/v+9gk84qr5Ravnz5M888s3z5ctX9AaaUwhhfd911oFe/+OKLzf23gMApqp3FzYbp7fu+mXxDkzLHDIUQ4tChQ/X19aeccgpcWp9YYH+HR4s6JkJ/QYKi81KCNUeNc0kQM2/evIJmmDH5WgoOWiUfbZW2p19ECAGaGPgX4Avsk0uWLNEzzYzt19k5AFhXpxHs634lKxb4qxYc1oPuXpN6PoEBLAQxkoqA+YHGMR5hDiI5B2VsN+t4DiKIcsJlNxddiLLmTGOaYhADcUxge8obhlQgAhkFYvK/FYz6HHAPDyT1OUAfP/x53tU36IEfpVgqBTG6NhEy9lZ3b+LrL5YCruHqLmpKZ2cnbNM/+MEPhg8fXozcwbaaJYgrZTMCqIUrRZTPQkyj8c2+Q805ik1NJXDJw3uTqTadTut0PMehRN1fMyhDSjl+/PhvfvOb8VXBRC2ovNLrVlpehoQIhDMmBfwrArn9vXevufb7l1x+6d4D+81DhaZUeeGFFzZt2qS6Twal1G9/+9szzjhjzJgxwJZRQFUM4U6QRNNcm7qA3tyKH8MmLbL5PrJrUiqlrrrqqtra2ldeeQUIzZWBVzo6Ok477bT6+nqt5T0GJBgwIOaBBx4Ay4ge+eJNSYaWkeK9ujft6S8555xzJk2atGjRoo8//lgp1d7evmfPnocffvjUU0+tra0FshZt4uScQ9StEOL4AjG8KGeQFv25NN1iEHUxQ4RjJjDzMROYCUS5i5njkazjpXNuxnZzLvYww0xonhgdX+1R4hEcBWI8ijVnjObe5SH3bjGIIYKDPw3mjIdZr5kv4CwIGbAhhNvByEFezA5VkUTVozGE7/tDhw6tqampblpE1R8l5s3q5UQEsK8dLbdu3aqhGCEkl8uZj0auVMqzAansb23udLJcqbZMyhOMK+VyypXqsDMazbium8lk9DNDJzMrOFLDJmUycxwnUs7OksvlwFIZT9orQ1ZDs/LeXLec8lIp5gvEKJO+CVZaO9rPPvfLX/jHf9CfUF9k3TwiAUI8MP+rkHxSSsk5HzduHHT29NNPtyxr69at2WyWc15p8ktYmwWBNpxzHTINADqmaxhjx3G0r6UeZGUo7fW5pZdrcOBIMGBAzNy5c/XDCB7PBQTrZguPDRCjlLIsa/z48TNmzNi1a9eTTz75wAMPgN+VLqB3Y3CotyzL9/1iW1KxDMz+VioWUObrQ7wwsj/6EQkgwVpke9hBxMXURdRBxEEENDFZx0vnnHTOzTnIRRQRjo1IIkAwEIIUBWKAVwYzapqfuqWK7A5iEKMewS5GEOuka9NohggG/sI28mwvkiwrKsQ0qnxMPUGoyqqvrx8yZEh106KK60adOCsSM7REKZVKpe65555Ro0bp42ZTUxPEk+/YsWPXrl2vv/PWmzt37PhwV0tXB8CUtmxq94F9VEmqJFdqy6uvbHv7T+t/+xIYlbS0tLTAHkQIeeuttzjnHR0d8DBTSnV1dR11yykRibq/ylBRBEFg6pmjRIZGk15et6LyPJCYH0YwQGUpAimVuuyK75z39a8BfNEFgL/O9/2DBw8OGzZsyJAh119/PaCWMWPG1NfXw/u/+Zu/0SGgf/EXfwGBo7W1tVCgmLdJiyZ8MqW2tnbo0KEnnHBCXV3d0KFDTzvttIaGBsuyPv/5z8fwUgZBcO2114JVS6cch0cIoK7du3dDe1Rs2oGjS4IBA2LuvffeAuMRHLSgbfCQ0l8dAyAGIQRYbcWKFffcc883vvGN2bNnazt7Op3u7OzUue2UUlJKQgh4YWrdTEz9A62/1UleE1MRiNHwxSMMUY4I9wiD9y6mORdlbNDEIAdRj3CdcRrCpAGmOBj1NYiB3ElMhj+EZJM8knQuKRCjBzcIAqD0re7eVHpd2d0aWLXARkAIkVK6rvv73/8e9vcvfvGLt95665IlSx588MHZs2fPnz9//vz58+bNe3D+I7/49W3PvPDcr++ZVTfyhLGTJvz8V798eMFjI8Y2WEMsa4h19/2zFzy1+NZf3zZy3BgrfKCccMIJ+oR9yimn/OxnP5s4caJlWZMmTdKPB+3LdlxJzLwywaXmUYwR0GSI8vJI9zifyyxPBAc9qFa3AIJpaW+7cOpFAGJcgglnpk+MUmr79u2WZX3qU59qbm5es2bNunXrNm/evG3btrVr12rwMXLkyD/96U8Y4wMHDqxZs2bTpk0bN25csWLFunXr1q9fv379+g0bNmzYsOHFF1988cUXN27cuHHjRv35Sy+9tHXr1jfeeOONN97YsWPH+++/P3/+/IULF86bN2/NmjUdHR0HDhx4/fXX48m1Lcuqr68XIfW71oRphxjLsk477bQeR/sokmDAgJi7774bmIRkmN9e57GCCk3IHu/uWWl7+lE45wsWLIgpgDEGil6lFGMMjs0wIeMdswZmfyuVPNldReYk06uXS8V8xfyAiYByiahwEAHfXtvDLmaIcpPEhfoin8U6xCh9Z07iRkyTDlAS0dggymwUNXY9zgDwiRkyZEh19yayoX0888B9LJvNZrNZ3/e7urrg1HvppZcuXrz4pZdeWrRo0ezZs++///677777tttuu/O+ex5e8NgjCxc8tnjh8uefXfrsiqeWL31+7W/WvbRx9rwHFjUueXThgvWbNz3yxON7Dh7QS6q1tXXbtm1g6FVKdXR07Ny584wzzrAsSxP5HIe2JBU7r2CDDoIAlMaf+cxnTPKrYpFhpGU5yphK51VUeR1yCCtao5n5Tyz41y+f8+9f+yqiBEy9mFHIZabCVESWZUGP4LgJ06PA70GT5ulwDKDxNdPAFWgle1zLXV1dkCggPler7/sAU8xWAdaHIy+we2cyGdu2B0gAau8lGDAg5tFHH4UpTSmNejzruxwURTj2pj39JQihhoaG2trayy67jFKKEEqlUqD2c123s7NTb5LaPQuOzQUkBSVlAPa3CumWdkCW59gbBWK4VFRIj3DHI6CtQYRj5gPRCysm0u1zx96g5CupOxdTDwwdPGmsMKdoUvX39cwDNbjjOLrOWbNmNTQ0aF9FMwWxUspXKodcCCJDnOo3qVw2jCxTGdf2lWKBz5VUSmGMOzo6dCXaSnLmmWc2NDTomgcCk9KRl5hbbAbjDB8+/KGHHoqvClwHYMfvcYZUOq+iyms1DKIE3gslm9ta77x71u133nHH3bN2frALUZLzXIA7cI7KZDJ33XWX5oYOwvQXCCENEWJ4cUxHzqhmww6GMQaqCJjhJal1Y8b/lFNOsSyLUqrhI7TNdd3JkydbllVXV6eOodAkNZBAzFNPPaW6u6vD7Tt06BDMFrizup3HAIgBzR8kEh4zZszYsWNHjx49cuTIUaNGnXHGGUqpN998kxCi09uBI6YKMU386WUA9rcKseIXf1AqxNq0JWEmEBWIco9wESjmB5gJF1Mog6gg3Ae6F0AkYch0AOGXfRpibbLF+EaAUlJ3LqYeiHbT3pdlOiWUWf8RmHk6cBHYyV599VUrzPaey+VEmEUBspgilgcuRHBAKg5G8AkLfF8pJn2NZnzDTKvzWsD4QNjwkCFDTGLK41Bi7m8QBFoBYFnW5s2b46MPQHt6hEGMg5E2JMGbts6OtS+u/9Wvb39rx/YXN2+6e/a9jzz+2LqNG1raWkETgxB69NFH58+f/8QTT5gWAa0kh16oEBzo+amxgklHGRRtYvEdBwEmT9kTpZNlWYCzpeEKA3fBsqwTTzxR+3IdM+F1wYABMY899lhgsAb4vr9r165t27YB6fPBgwf37t27d+/eTCajf35UgxgwWUKo0ZYtW6ZMmaLtqnDU1OSQ2r4mpTweQUyUT4w5a4Mg0Ke6nIttDzBKtwCl5tYOqVQ654pAfXyoDTNBhbQ97GAPDmSY0XQuixmVSjnI04keQ18Z6lEMxnJI/RiCmDzuyZPw5j1dfB5S5x3W3ASyIIt1yZfmU9GWMuipfqZqtmLd95IStTbgIS2l3LlzJ7gcqp4crCqSpGZeVD2AIQLjeTl9+nTLskzjjqlLD5Sq7BU9nrW1tbW1tTqWOEb/X4VUOm6V7oDxl06KMQx2Jc/zhg8fns1mY7xHK62/0vHRo6QjWvOfKJWxc3B4aE91SaU8gn95+227P9qTcXLtqc71mzbefucdP/vFLXMefOCppY3Tpk274YYbZsyYsWnTpv3790Ml5mSDZhTcjvLbKaOluqGwLOvyyy/3fb+AJrXAn1fTqvZeqrs1fSpgejM3SZiZBflYymwkbLm6MIyhpqmF95ZlLVy4ELZuFerVIDXvsmXLwHGqrq7upJNOKgjC7zvpr/sSdV1YgzAPj4GUUmWKpb13Szr2ahwjwxyQhJBQy8IJ86mQ+gUQ4f0P9iDKHUSbmlvhE3BVARs5GJWY9CE6KZ8xQPvKMAqOvYhR6nOhpG+w7nKNYLrneoSUTDzU3Bw2Px1ODynCnwgmI5Gp+cgMwkjpmB2tYNAKDisaxMCUSvBYltTKianH8zzYPkBRaVnWhAkTDh06BNgF5ozu5iCIKefSotfc7UF4vof5VgAry+9vFReN71cBOIOIJK2GSdu5zS//9t77Z6dzWfjkYEvz737/ytoN69e+uH7NhvULFy7cvXs3eHMDSVeBLQaaMXBATGNjo2VZd9xxx9tvv7158+ZVq1ZZlrVkyRLzouBYlpRUcWuOpARhVAQgGO2oZNu29swo8FKCxhcYplXoiq5CRQLARIQQ57yhoWH27NlQTKfXNX3bHceBWAH49wjwZPbXfYmfojACx5JBM17iQIz5bPbDHJAIIS9PEpN3i2F+3i2mubVdKpV1vPautFTqUHvnwZY2rf/oTKdaO9rTdpYKjjmTSnVLJiB9Fvr8Zh3bwYhwpvl2wVGXGYiHGv/q9NQavvDAZ9LX8EV/C3od3V8z1WWxp1iP0UnxTzgp5QcffKCXWXUWpZKS1MqJqaegNnDZ3sAQAAAgAElEQVSpO3jwIKg3TXhRRb9ixvMYBjF+Qln0PM+D3Xn06NHVee1Vd92oTul1BN51QRBALJI2Km39w6t33nP3c6teQIzq3YAIhhnN2LmmluYCZVLxsweaMUBAjFbg33TTTf/wD/9w3333KQOyAHEfY6ytrW0ALvmkxATifjS1Zo8jULIL8KF28lChVcWyrMWLF2ezWfDs3r9//0knnTRx4sSOjg6tsPn0pz+9evVqFSaMq6JrFUl/3Zf4KZr4E2eAi8UNKQAx2uAC+y/4xHmeBw4xmBqkvSKgIvCVemv7u7BJZR0P3uQclHFsOJzpLSxt59K5rJl0mskwCprRVDaT8xxsgBgm8441+aBrjWZC/l/azYcmz9J7OCpK+jx0r5FFDyc95wDHwFemhrzSmRoEgZSSMfbhhx8WnBUSkaRWTlQ9mUwGPAzS6TTo3k4++WTtCFlQSRV4P+q6xzaIgZOAqd2Mak+P7RRCLFq0aNiwYclmGax0fHSnClgWwR0NlKOd6dT8JxbcefesPfv2AriB4EHTvKuU8n2/tbUVXKyg8mISs6pBTFLjEAQB4K3m5uYFCxa0t7f7YapXZViRNMpJ0KhRaZf7WuDqcKwtJm7J5XKm4pkXJZ3Wc0aF1CaQZkRblAC1aHSiM7gBobOWgt1VUz8DJ2GiPS4t/XVfoq4L4PK4MydBaEBFIAYijzzMEBWY+YT7hPmYaW4r1daRkkp1pLI5F7W0dYDexaNEKpV1HakU5pT5QjvEUMHhZIYo8QhO5bK25xLO/LxbbsB8gRnVZiOtvAEjlEcxkMoU+MRgRrGR7uCwESrsrOzuqhaEjxborF5RUTMm5oQHlzh48CBwcJkeA72XpFZOj/XAM/J3v/vd5MmTi3+bePuPYRBTcPX49kSJfkwSQkaMGDFu3LjqvPYqlUp7qhdgVya9as1vZt137+p1a80zDLivhSoZDoY2swZ4OhZ0ZCCAGK0SGDt27Je+9KWXXnpJhcYOFYZ879q1CzTWlY5bjCR1a5KVwPCxdV33o48+KlksHmoLIYBwNQgC7dNdTJnf2to6fvz4H//4x0qpjo4O8De69NJLIWxHhdjR1OppNNl30l/3Jeq6wPoGAwJEX6p3e/VRIRY8rSsyJwFdr4tpmHlAYCYwFXsPfCyV6srYUimPsKcal3EZao85Axe/dC7rK9WZSaWymcOOvZwBcwxw1tnI9SihvgBEIlRAfYE5zatbQvWMUAHYjPLZJcP46u5BSUoHQ/mGOUn0RM8P3Q9iQUyPg0sIAYaVZKdRUisnqh449+jERldfffWPfvQjfTIOQvt34u0/tkFM+e2JElM5YVnWnDlzlEG21vv6Kx2fKNEL8N33d86d9+Cip5482NIMgdYFLvZc+kQwFerzSnqGql6DmBipYijgqWlZFrwBx1L4W19f//TTT4Nzz759+6poT6XtTPASvRHG2I4dO5YuXfrVr3512rRp06dPP+ecc04//fSRI0eOGDFi7NixlmXV1NTU1tYOGzZsxIgRo0ePHjNmzLhx4yCBAwR8jR8/HnJjgQceeOnCIJ9zzjkQ2f7EE0/AhM9ms/BGFw5Cz+Lm5uZdu3YdmY73132Jui5CiFJqWZaUUieNOQJmtf6VuOikKMde2yMuoh5hQBhDuCTcJ9zXViSPsLphI6yauqXLV37t/G9ZtUOsGuv/fPEL7akuj2CplI08jxLgj6E+14y6iFGPEiPUKNDJjyCZnOiuiBaBZDJ0ecl79UpwHNZ+hX6owQaPYOoXKtng9kspXdcFkseSBWJmqq4BBk37zyul/vIv/3LYsGHJ3rOkVk58PeA65/v+jBkzXnvtNRUCu95rlaKuOwhi4gV+Zdu267oTJ06Ef2McSCutv9LxiRKplEvw3qYDa9avW7K08d33d4JTP+R8LVjC0uhFc3MzLJyCi0IzBgKIMbM1cc43bdr07W9/e8SIEYsXL37llVcAvvSFISPBLicieoWCBoUQsnPnzmeffXbq1KlXXXXVZZdddtZZZ/35n//5+PHjx48fP2nSpKFDhwLZiYlgNGqpq6v7xCc+ceqppwIzuJbp06c//vjjjz/++Guvvfbwww9PmDDhhhtuMAGuJkgcPXr0kCFDgJQBnGk8z0vWt7qk9Nd9ibqu53kAYoIgwBj7ITdmX7enf8UKgiAKxJiKisAIsXYx9QiHCGrIYg0vwnxfKRGo62feWFNXv/DJJZ3pnJDq4ssuHTK07ov/9I962wIvGSPCyA9tQwxzpgnufB1T7QtgmjEVLWBpMtXUPuTOFTyf2QB5NvJynpNx7HQu25VNd6ZTHelUc3Pzxx9/3NTUtH///o8++mj37t27du16//33P/roo0OHDhVT3UfNGMdxIIloLpcDfttMJpPJZPbs2bN//37Iw/zJT37SsqxkzZNJrZyoeuDEb9s2IeTVV1+94YYbNDFM8chUgTOirjsIYuIFNuW2trZXXnkFNMbx23Sl9VcxPkER2pBSOhi1d3W+9NstCxYvevW1bbA2wZoMq56IPBk3LGchBDx4tHfFQNbEKKUopY7j6MAZYeQac11Xhgwl1TWponYmVX/Vou8UWM+VUkEQOI7T3t6ezWZhKKKUhdB+OBjrD8E9HN5rhxitdNm8ebMKGaTMYpAeq66uTk+h4uzWfSH9dV+irgu5lrQ5aSDMkCMglhAi72JS9NIesoeZ6ChxCQbPFVCZQHIizKiDkVCBS7BUamTD6IZxY6VSXdkMKI0//7d/AzoYKIAZBYwC79s6O6RSWceGbc72XI9gXwWEM7A6UV+0tLUyXxRopAHlqPBMAOsBIeQ4DhhHDx48uHbt2oULF65YsWL16tWzZ8++/PLLL7vsssmTJ1944YXnnXfepz/96fr6+s9+9rNXXHHFCy+8AP6S+igwZMiQ2traIUOGgBbUTDIH72tra0eMGKGVojU1NZZlQVIby7KgqiOWdiBK4h/GugxA2CAMsVZK7d69e+bMmXPnzo038Cf4sIcxNNsWby4paIZt2+CSXEC074eZ4eCUrCnUtNUcJo8uDznCzMrBch8YmB5CnQsaUFLMcHSzvGmh018xlufpd7DnhgE+RHAg6Yd/rRrr9M98WioF/P19LTLiVfJQIQLZ0tKyfv36xYsXv/zyy11dXX73NNol6o+YP5XOZx1LaFZe3ZKJampS9SQlA609CQrsRTpaWykFPDHw7QcffABvdDiYmVrc707hM3AkqfsSVQ+lFGNsWRZjDPa6o+umVycWY4yGQcsFr3zuoTD4GYXZpx3s2cizkecRDE4tHsE5z9XefH/5V2dYNRYQ3HkEU8FbO9r1TpfKZQGXeARDHKbWMNthJVTwrOvs3vvR6nVr5y94/LY775jxg2svvuzSs75yzsSTPmHVWFaNNWb8uBNGj7JqDgMOjTBqampOOOGEhoaGMWPGaOQxbNiwuro6E4WMGzcOKJw/97nPTZkypbGxcc2aNRdccMHUqVOvvPLKSy65ZNq0adOmTbv44ounTp36H//xH9/61remTp36wx/+cPbs2Y2NjevXr3/99dd379594MCB9vZ2/bjVJFeu655++umWZR04cKAKnphKd6goidr0C4jXpBE1Aw+Du++++957721sbIxvZ4IgZuTIkbATaQwRE+KulAJtNqCEAnWXbo9GM/DGREUFSAVEdwGAnf7XN3LkCoNVNggCYdBeF4suZuIqQDAyzDINVl0ofODjg3qxMOmnshkdriyV2n+wyaqx/vT2Wy3tbaCnrHawy5UoEGM2Eii24d8//OEP69ev37Rp04cffgjIL35WmDe05OdlzudBENPv7UlQSoKYDRs2KKWklCNGjNCcMbBqwGLFGNPkSUdGGVORJHVfouo5TkEMpZSE3rUFL9qdhs4j2EZeznNzrpN17Ixjg8rEo8TBXtZ1MGeYURHIPzvtVKvG+ur534BN7VB7m1TKQR74qTBfIEYAr3Sku8BRN23n3tv1/imfPA0AilVjDR0+7MRJE08YNdKqq9Wf1A6rh/djJ4w/+ytf/vK/nfsXZ3x22rRpM2fOvO+++5588snnnnvu5Zdf3rdvH0Kovb0d5jFE3JkPOe23C08R+BDAu84QBA6G5mlbhjZg+DeXy2kTfoGnSBAE+/fvV0qdd9553/3ud6u7N5XuUFEStelro6nqbruBQXv55Zf/67/+a9asWZ2dnTLWrJOsJuaMM84AdXEqleox8wDoVDzPk1LCjfND7m2whxJCHMeBHpnASIXJBVU4zvCeEGIGiOpAUP1DLfrDgjLFIkP7gjl5NAmYBlWaqUiGvvCY51UvmDMHoz379mpNTIFPSZ9KDHwRSkLeeDh4dGZS+w82rVy5cuvWrQXAPX4KlZRK5/MgiOn39iQoJUHMc889B+tl3LhxF110ke/7XV1doDcFx2r4LZhZByDbW1L3Jaqe4xfEHGa27f5ieYJ/AX61HiUORrbn5jw369gZJ5fzHLAuuQTbyANTEZPiqcanP/mpPx81puGOWXcBw1VXJg3kdQ7ypFKIUQd7VPCm5o+7Mmm9Jz7w0LxrfnDtwqeefOyJBes2vrhn/76WttaOdApRQgQ3ybL0K53LZrNZ7bSRy+UgIa3ZSf2EllJGkZxqC0KxVRWMFGZtJXkI9HQ0w/zA5FSdr1+lO1SUxGz6+n2xu+7s2bPvuusu0N/GB0kmBWLS6fSUKVNGjRpl23Y6nZZSIoTeeuutpgjp6up67bXXKKVdXV2O42zfvj2Xy/3xj3/cvn377t27m5ubOzs7Dx48+N57773zzjs7d+5899139+7du2PHjk2bNn3wwQfaqKSUAp+w4iZBUB70y6TPApAEn2srfpQmRsOUIFRxwXvOeTab7ejogAkGnhbpdLq9q5MI7mLU1tXZmUl1ZdIZOweReh/s+bBueL1VY2lXsJb2tqoHvEyJVMD4wnTUbe/q3Prq759qfHrdunV79uwpiF8bBDF9IQOtPQlKSRCzdOlSFaYgOOmkk/SxREo5ZsyY+vr6pqamfmxzj5LUfYmq5zgFMZxzbTYqeBkEuJL6AnPmUeJi5AKUcR0HeYhRSMqIuyOMJ59e8u9f/9rIMaOnTr9EKnXwUItUivq8I9UFhzaIJ4LCkGmlvauzK5PuyqTTdu5A80EAN0QwG3lgtIKYJmgYoiTrOoQzqRQctWFTM4/FcF9NRb0QAh6Qrut6nue6ri5coKdRRvaWwDCymLtkjLEfmGaUUpZljRw5srp7U+kOFSU9gowCXUIQBGvWrJk7d+6SJUsOHDggjRxsJSVZTUx9fT1sVfPnz//6179+zTXXTImQL33pS6eddtq3vvWtL3/5y1/96lc/85nPnHXWWZMmTYJKJk6c+MlPfhIiI8CA+MADD9x8883jx4+HcM2bb74ZTJC1tbVDhw6F0AmrSOrr6013qPr6+vr6em2RHDFihP43RoYOHTp69GjTmgkyduzYT3ziE+BKZVkWxG4MPWE4BPSNnzjhokum3fI/v7zxJ//vyqu/d+31//mP/3Lmmf/6pTP/9Uu33vYrGTrI97VEqmHC9YsY/eCjPZu2bF6+csWTjU/v3btX47Y+CsUfBDEDsz0JSkkQc9ddd8G3sFTHjh27YMGCvXv3zpw5c/bs2ZqoBjzYYtzp+kuSui9R9RynIKZHx15w1mPSJ4KBSy9i1MXIRp6LEeEszz4nfalUc+shbSZ/fNHC0z/zaavGuuba7wPasJEHkAUqPBQ6ygDzVVf2sErGCJAORHfnQRZ+hShxCTI38SDkQQf33opigmC1wLMcflisjYQgc3AaDYr2SphAsN50bBs8nFRV/ImV7lBR0qMmhjGmP/c8b8+ePffee++jjz7a1NSkE9nEPI0SBDFPP/10fX39ySefbFnW8OHDwUWmNkJgI2toaKirq4OS8BcYKYYPHz5q1Cjtpl1bW3vllVeef/75Y8eOnTBhwvDhw++7776JEyeCF/app5561llnTZ48ecqUKdOnT7/pppseeeSR888/f9q0aTNmzJg5c+b3v//9iy++eMqUKRdffLF+8/3vf3/mzJkzZsyYNm3a+eeff0mErF69+uWXX37ttddeeumllStXLlu27Nlnn121apVS6r333ps/f/5DDz0EjoqdnZ2LFy/esvXljnRKKNmVzXy0f9/b725/a/s7e/bvu/3OOz73vz9//X/NlEoJFcA66l9zEqzQd9/f+dTSxkcem79h08Z9TQf0DyGeEd7HTAwzFtIsVsV8HgQx/dueBKUkiFm+fDlsv/CE1hbhDz/8kDFGCLFtewBakbQkdV+i6jlOQQznnElR8iUCqdMu0tAtxsEIM+oSZCM3D2LCtItSqf0Hmz746EOpVEc6JZW6/8EHxp44Hpx8ufQByngEazdAl+CsY2s0AwCF+twlCEIxM44NOh4beVnXSWUzWdcpSFWturs1aDFDVEBdr9m0gKcYfgWqGthGIVzFDK+XUmazWcdxNAGiFkqp67oIoZITBdQ/8CSWUlaRjazSHSpKegQxetk7jrNr165Vq1YtWbIEGL7BNBZvC0gKxHDOwa+lpaWlmM486idwB1V3mCilBAMZPEcLEFhHRwcUtm0bbq5pJ9JRskAkatYJbiuAZc0x4ZxjjKPMSeal9UAVOPmaLsYd6a5irEB9Tjhbs36dRvCA9T2aWGLRKImCLy5GbZ0db77z9soXnn984RPPr161t+mA2Vuz7zEgWFPOF5BoVzGfB0FM/7YnQSkJYoA6HHTkOv6oqampoGu2bR+xRNYVSVL3Jaqe4xTEUEqJ4CVfZooizKlHsIO8nOciRhyMcp5jIw8zqg1PUqkFixdt2fpyS3ubthPVDqsfPXaMVIoHvlQKfGIg+QAVPBsSxkBw0+6P9gglc57rYsQDiRnNODZAFgd58FvQord1ddrIy3vtMGamRzAZbgr8NFX4qIMdEz4JgkAnU4Ubz400qubmWzzz/O75nKFwAbNqXV1dfLbhKKl0h4qS8kFGU1PTxo0bFy9evHHjRhVGIIN3bQykSFATowwsIo3g5BjR9y4wOG2D7igBBHY9k1vFnAOAQvRXQWhDBLyrb64WmGYAiON7rX9e4CSuaZnMOjHGWg2ZdWydKpX64q577n71tW3AUi0CCQHYQvX5JhUFYppamjf/7rePPv7YQ/Mf2bBpY1Pzx5A1SZVyiI4B8QghjDGMs4lCKp3PgyCm39uToJQEMd/97ndhixZCpNNpOGJBvyAOzjwuDpqT1HECYlzXPZxjKEwzBHFJRHAmBVDPMV94BGccuyuThkBr23Ntz3UJpoLrJEfjJk4497x/9/Ievn5LW+vYCSeeMGok+OQSznjgf9x6SCqVzmUxo/m0jr6ggmsrle25YKtCmr1X+iLk7fUocUOWGrBDxSxaWSpBXZRUsQmWrB9WkSZoGjNmTHGKbLPy+DsUhClFdMmoE39gsAabJ9qSlGjw7NfaKaXUgQMHNmzYsGjRojfffLO1tRWe6NqbNaad8UPUd1Jpe+LHufeS1HUBCkilNG1BznOffeH5ufMefHvHdu2GosFE1HWj5km8xkjrhLRWEpY2HB5yngvx3m+/u2Pmj2+46ec/e3zRwu3vvQt++qBe1aOhp2V8f0WEVDofYtZFpZLULQ6KNhO9yVRUT1JSxVAkMj6V1gO7JZxJdDBgXV3dT3/6U2UcRPXpNOrWm/kj4b3eh3UUqj5hQv5R0Avq7mguPlgXOsBQH11M2gWwyxdTNUJjTL6GgnURGAwXJUcVEsXLUhrxoDvLlFLqxBNPpJQCnbGKIJI4lsTyPM9AMEwjGFDAMOkfBjGUZF07lc0Agsl5DqhMCGfAQccDHwKh9fa6bOWKadMvmfnjG6XhCdja2Q6aFY8SndbxsLInpKJxCQqTIuVBDBiYECMewRCvlM/4GL15ySMCYrToiyqlwMwE/DQwt6BVWmMEoq1axTPYLCaMPFbl313dGMdxmpub4cNsNlscumzb9o4dO9avX//MM8+0tbXpdag7FWMOqHTnSkoqbU/541adJHVdWCk8kLbn+ipwMfrgoz3Pr161as1v9jUdyFuXBAf6AwdVo+QrKWYSaYyxfkLkPEcqlbZzRHBAVL+649eXXvGdW3556/KVK/bs24soge0CsA5IUDaI8SOk0vkwCGJ6lCqGIpHxqa6/wOOsxbKs6667rpfdL/6weIoGoSNBgSU6CALf9z3P0w2DmNbiA2oVt1KPiZQS2D20/2VBSd/3M5lMAZsfYww+IYRYRmbvip4XR6lYhJDuCOZwtmfqcyZ98IxhvkCU5Dw3becc5NnIzetLCA7dYvIMFhNO+sR/TJm8ZGnjyuefe271qsbly5pamqVSukw6l0WMUl84GHkEQ2bHw2w0lLgEuwQDUsGcUl/wwBcqYDKPdRCjgH7AkhWzCfY1iAmKlB96cQI6sSxryJAhJWd5EG67UfemQAFjfh51ci2+ijSMMpAkoaAM5/zDDz98/vnn58+f/+yzz77xxhtmk7SbwiCI6VGSum6B1Wb/xwcbn1k+79GH9zUdyLlOwbcx8z9qnkSJboAQQmvvbNuWSkEoIhX8ll/eetXV37v62hn/OfNHz61eZfLyhX6+h0ejTBCT1HwYBDE9ShVDkcj4VNFfzjmoELTTIZiT4Fs9Xc3zYbEIIQCLQ1UAPnTN+udCiGIfGimlNk9rFzr9lQrt7AXd90MnPL9UgmHz2VTweZlwn1JaAF8KDsZKqdra2lwu5zgOxnhgMhcnKxZjphWJH85nJH0WqkDyIIZRB3k513EJdglyCfIIBu5dHWz5wprfPPHk4kVPPbn0meUd6dT+g03gyEI4Y77wlaKCA2meUEHeZsSotigRzsC2hSjxKAFVDc1rXALNHZzn4hOcQerH6Id6n4IYZezU5n5tPg/q6+tLghiz8qgZXOYzQEtMdm6TE0UZjm8Y4127dq1du3bJkiXr1q0z+d9839c+CkFsjqRKd66kpNL2lDmMVUtS1wVTLOAVF6M/vvXm6nVr3nl3hzyspOnG95+gaLwrQuIlaE/OdZ7/zeo5D8694Sc//tmttyxZtpRLP+PYEJMoVKB97anI1xCUDWKipA+mTLlSaZNiyhf8Owhiyuyv3nDa2trgfU1NzQ033AAf6qQfPTKhi6JMzrKUs50fOt+Ypv8C+qiCbERgaQKFDUJIFuXM0hcNwv0z6E43VY5A1FVBSCxE4Nq2nUqlbNs2K8xkMhMmTFDGWi5QaB17YnEestuFCph8yHQgjfc+JKEF317EQl2IkW5aKmUjjwjW0t6GGG1PdbV2tB9o/hjcVtJ2FvY423OZ9F2CMaNRICbMaE08SuBbAEmQJ5IZiRGgwf0IYlTEZq2XAUTw6hkMAuXNE3OBLkfX7IeE9KLs3NG6ZrM9gMfh2AHHiyAIli1b9uCDD95+++0PPvjgli1bWltbKaXgJQOLWWtfZJFba5lD1KdSaXvKGb3eSFLXNTkF2jo7Xv79K9veeB1ok3wVwGqFnO3A9x9zDK1UE4Mx7uzsBCcAxtg777zzxhtv3PSzm//7lp/ffMvPf/7LW198adMbb715OJxQ+jnPAe9j4E2owpxU6XgeAUnqFgeDIKaqekz/D60jsSxr3bp1lFLIFg4C7HZRS0DXYAIXuG46nfY8z/f9rq4u+KqAGMzskTLQErzRLjUgxTRaQRg1WVynFsAiZjEgB4Htt0A5FBj+OvonGhJRSlOpFELopptusiwLIVQQ83gMiyVEN0AAqCUMrs6jmXyKac4Qox4liBFwowHDvNbW6J0XGO0+PtQSuiU6Ooetg5EIJOEs5zpR5iQe+NQX8B58X6ByM+SbGWimv8xJxQX0r2Bquq47fPhw00J5xKSgPTCnOzs74d9cLnfllVfeeOONDz300CuvvKI/12JuAap7qqCoax15qbQ9VQ5l2ZLUdXkgAce0tLX+4Y3XN27ZDAHVWcfWPr/mKykxozna29vvuOOOK6+88le/+tXNv/j5PbPvA2I9IrhHsVQKdDCYUc3blPNc8OgHCY44iEmqniqqiilf8O8giCmzv35IhwH/ptNpCJIAvcKqVauuv/763/zmN1u2bFm+fPmKCFm4cOGcOXO+973v/ehHP4LJ/NOf/vSWW245++yzR48ePWbMmIkTJwL57z/90z+dcsopn//85ydMmFBMVgmUVJMnT77qqqtuueWWO++8c/z48fAVcFNBFCoUA/JMky0TEgnrxMDwITwagBALfq7JMEeOHNnQ0KALABvW2LFjodpizswRI0aMHDmypqZm9OjRMErmGOpcfseqWJwfdoI5jGBUIFTADcSQBxmcQcJql6C8W27oT0M4O9TeRgVP57IyTGKXdZ32VJcdhkYLFQBaEoG0PTfKsReOmJgzj2IPQIySUilwMdZt062KguHBEQExqggxqBDUc87/7M/+DEBMcfmC44LZWlBjiu5uLkEQmA75xWJmsQeRIV2KRu6NjY0wyy3LmjNnzrZt2/QlEEKe52k9ja4EhiVmDlW6cyUllbYnpguJSFLXlUp1pFM517n5F7d857tX/c+vb9eWGh2alHVsJn1fqWR5Ynbv3g278zXXXHP11VffeOONs2bNemv7O4BaUrkMNKClvQ1z5mIEvAngCoMooT4fBDEF5Qv+HQQxZfYXNkDNO5rL5a666ir92J44cWJDQ4MGHEMiZNKkSRpkaKmrqzvxxBMLPhw1apRlWaeeeqour3m0a2trJ02a1NDQ8J3vfGfWrFlr165ds2bNmWeeOWzYsHHjxv3t3/7tpz71qVNOOeXcc8+96KKLvvnNb1566aWTJ0/+yle+ctZZZ33jG9+YPHnyBRdccMEFF0ybNu2ss87653/+57PPPvvCCy+85JJLJk+efNFFF11xxRVf+9rXJk+ePHXq1G9/+9tTp0699tprZ86ced11102bNu3SSy+98cYb582bt2zZsmXLlpwg1XUAABAQSURBVK1YsWLt2rWNjY3Lly9vbGxsbGzcsmVLS0sLDJfOE6eUchynCnKyo1FCECPzIEYEErCCHyYc0CCGCg5gJes6Oc91kOcSDDjDIxgSJ737/k7QxLR2dgDLiwwp7FK5rI1cGUaHYm2QKgqxBssR6QZigtD03o1EGAxPMYukv0CM1gR+4QtfaGhoUKFTLUgul8uGkslkUqlUKpXq7Ozs6Ohoa2s7dOhQS0tLS0tLR0dHNpslhIB7iuM47e3tTU1N+yOkpaWlq6vL9OQKgoBzvmLFiunTp8OCHD169MSJE+E0oz3m9GZh/krbkk0+35JS2b6VnFTanp5XQ+8kqeuCwlIq9Z8/+uHf/d+//6v/9bn/uf22v/u/f3/hRVOmX37ZV/7938ZNONGqsawh1rARJ1h1URv4EKty+clPfnLeeec99thjysgPCu5ooHo51NHOQ52r5rOBbPb59/RwoqgyQUx/zYcEq4opX/DvIIgppx7OubmPgVnEDKj2ff/QoUM99hchBPX4BoNXEARQVWDEK4BTC8bY8zzz2Q/tBDoo+Nc06AShZ6S2cOlGUkpt286voJAjSkqpD4rKyE6jD5mEENMyJaUE65IuD+pS4KNHCIFRDL41gzb27dunPzwC86p/xSKEEMFKvrojBkE4g1yPOUJtQm3CHMocxl3GXSZcLrII24Q6lOUITXso5XhpD2UxOeyEC565YQ4mM7Qbg62KYPAX1i9NFQM/B6sW5hQ8hUVsiLUyHFRNHq2oFRXjWxOzAoNSm3UmkwmCwLZtAPgwRxtDWbp06dKlS5eF8vTTT69cufKZZ56ZO3fuD3/4w6lTp06ePHn69OkXXnjh9773vfPPP//cc8/97Gc/+/Wvf33KlCkzZsw4+eSTzz777CuuuOLKK6+cFgpA+4suuuhf/uVf4IACCkzI7ANE/pRSiM07HlzW+04q3anj50+xwD6IEPrv//7vBx54YOXKle++++68efMejxCYS88888xzzz23atWqNWvWrFu3bsOGDRs3bnzhhRcWLVo0Z86c22+//Reh3H///XPmzJk7d+7DDz/8xBNPPPnkk0uWLFmyZEk2m7Vt23VdyJ4hqw3OrHQcipWOKsKHAKSkA1mC9yXm0iW/iilf0LYC5WtFomvQp7IqMpkkK8GAwam96UIv70s59SdebZSYVojeX1eGfnV9MTIJikUIoT4v+YoCMTaAGGqAGC48E8RgmnZRynHTHsphol2AmS+or81GHmARIhgJXXohvhpRAtFJKIxOgigksGchRhEliOVxDI/m9Aqq0sSU9K2JWVFB7Eq+7LLLLMv667/+a63zhLw/YAEdOnTo0KFDhw0bNmrUqAIjKIhpRtWKU3hj5h2sra2FNyNHjiz+yahRo1KpFDwaAdRrgv9BqUKS2I3L2mJaWlrgdKhCAtOSYtL2F6sSyxdzmVRXA0il41BA1KsriarfDwmTCoaxyttQSnrT/ZgxSQrE+EY8bT9KMAhiyqs/8WpjLpdgbUcTiMmT9xe9IkEMZcUIxuMihwmAmywmKddLOW7GQzlCESPaC9jMhn2YnCbMgw0JJnEYaI05g+wHEIuBdOg1wYY/TWI+MdWtqKBoJQOZI1BiK6Wy2Sx8y0MR4rAzsgyp6yGOzqzWdLTU08icT5BvQf8blS7EzEmpBiQb99Elyc6fkvWbtm1V7d6EECKE6Lxg0kh9AOpJgD6MMYxxgoEMlY5DlBk3qv6o42ZS9yV+tIMgMDf3Mm8NVFv1w1I3TN/HHj3VjoAEgyCmjMr7qOVHQKRBgdbfbYkTi1JaXhbrwyDGKUYwwkfCzxFqU2YTlkU45bhdjpvxsE0ZoA0mhY7WhghqTRCs46sh+kkzwYDPL5d5VgwI7c4HeHPtTxMJYgoWfMEBrvwVEl8+iFjJlFLNhgS4ofwJHQSB5moMgkCbTpXBe+37vqnzh8cVvAdqAegvXFrnPwKopGIT8g1KvPRmFy5nvsENgr8AhTHGMQnt9NEcEAnEZxbHfOrGl9lHvXzKKV/w24rEXJKqjGWSxNj3IPG9g/UIR4j4wgVt7j2I0dJHmoNKWzUIYuIrLxifvu5XsrUd0yAm7wcDCMZHwkfCR74E9YxNaMZDXbbTZTsZhB3KiWA01Kb4IZ9EN3IaX+gQaxQNYnDIcacDwpn0mRTx8KX4k0pnUnz54plaQJGklOro6ABaJBNF6W+LPymQgkN5SZ9zc54VnGv37t0Lb/SDsKWlJepag9KjlL/nxktU/ebkMaPfSYTE1KN1kOblIEsc5FwEdYIMo9gKpmh8O5Man6hfJVV/FRLfu34HMZX+vI8kGAQxsTUXLCjV9yCmQMffm/rNkRlQs65YLMZYpeYkw4QECEYiX2JfOow7lOcITbteZ87usp0swi7jwATD8xUqEXLvdsMi+ShrBlakkuYk/a+m4+OxIKbAhCRDdXqlMym+fFBqJWvP2XLs1iatXIGWGN7L7pQt5m9NBhewDhQ8sXT5Q4cO6aRlbW1tPbZqUKKkjM22LImqH3AJBB3A33gLoKliLNnakht0QfkEd6vqxiEwNv0ymwHFSgKvXkr8RWX/mZMq/WGfSjAIYnqqtgBPRD2qkrqudlcQBoFqb+ZbX49/ImIxxip17NVOMJ7wkZDYl9iXWAYu4w7jOUxTrteRszttJ4uIx4WLESSdBvzBQsqZbikOdOQR+O2Wcuz1zH+lD6mUCGcDEMQUFFBh1D7gjIJ5VnA5Pe1kmFZeGDldTRADfdQGpmKRUgJvo1betLS0QD3HCZljX0i5O25PEn8VvfX4vg+YmEdIjxXCPIk3MyW+g1c6DkFEDvYeLwTrJUbDWoUkNRQlmzoIYo6Z+xJTrSzyZAj6HsQUw5fqxq3gh3qUkmpnsmJxzisNsTYQjI9CBINl4DLhMJ7DJOW4Hdlcp+1kMfG4yLmOjTxItEQ4w5yBA28exAAvcJ65jkFyg5Ih1g7OV2Iy/CJKomZGgVoiCMOtk11RQdFKBnygnVp6zO6h6yn+UIYJsZUBOzQUK1neNBOYZTo7O4FIgFKqqQUGpQpJdv4Ui1bjgcttTMn4RkY9XTT2NVeH3qF083r/xK1oHIIwyUYVICbeTFyFxFyxzA+jmlrdkFb9NOpTCQZBTHS1slRMSV+DGF1hL4er+J4GAxnEBEGQz/4Y+prwPHUvEN/lcQxEOHuUOBhpkhiXcY+LvDJGBg7jGYQhstqhDAnf5cIm9HAwEXi6gLolD2go5EjKZzPg+WBsRAmQ6TFfAIqivgBYgxkFrlLII+NRXAB4Y3pbMGULpJeLKuhvJqu+lkr7dbSPQ1Ltj6onasep9LpVxEVzzj3P01nr4q/b1+OQVP1HQI6ipiYix1t/o6S/xmFw/MsRS0oJXilmzgGtgKkIxLiMZxHust2U42YxAedfhzIToADnbx7EAD2M6QET5tNGlIARivkCkgyElMGc+pDUWolAYs4cjExiumINXkGHg0EQU61U2q+jfRySan9UPUmBmOKp3mM7ge4TYzwIYiqSo6ipicjx1t8o6a9xGBz/csTy/Xz6xhCvHE4sVymI8bjIYtJlOx3ZXMpxc5g4jLtM6JTXRHDNaweZVqgoevmHU1iD0kWE9iwIa8qnnFQBkz5i1Eau6WICnCsIIdd1dfLngrs+CGKqk0r7dbSPQ1Ltj6onKRBT/HPZU2g0BNtrR+/46/b1OCRV/xGQo6ipicjx1t8o6a9xGBz/csQSQtuPCqFMpSAGqGK6bLc9k+vI5tIusinzhK/1K5oPJgQxEJ0kQt/efKy1VsxQX/DAF0oKcJoJw5eAdYb5ArJRanW6lBJ2Z8dxstksMJkW45iyd9GexRzKYBDE9K78QJOk2h9VT1IgpkCkQWoXJb7vg495Odft63FIqv4jIEdRUxOR462/UdJf4zA4/uWIJYQA/QctzmVdOYhxKMt4qCNngzLGJgz5UoMVJgXNM93l+WDySZECaWalBtJeSCkgQtIaEUgHebbn2p7rEgyx1lRwzKiJUaSUjDHP82zbHgQxyUql/TraxyGp9kfV048gRobOsOW0s6/HIan6j4AcRU1NRI63/kZJf43D4PiXI5bv+5C9yCSR44czWlcGYjwubMqA7C7lejah2JfaUziMr84z85r5j3ggQyZfChkJRCAhc7Vm3rM9N+c6OddxMCKC8cAH/l8TowRBIIQAFv8oc1KUlLm3Rk2mYBDE9K78QJOk2h9VTz+akypqZ1+PQ1L1HwE5ipqaiBxv/Y2S/hqHwfEvRywpZTezTj4oSYrKHXs94SNfIl86lGUQznjIpgz5oVInr24RRHCkcz2yPA8eWIsQoy7BDvKI4GDS8g0QgznzKIYMkeDwC98W+PP26NgbNRblbq4RkykYBDG9Kz/QJKn2R9XTj469FbWzr8chqfqPgBxFTU1Ejrf+Rkl/jcPg+JcjVhAE2l5T4NtbhWMvlgENFBLSJjSLsAMgRgX5VyCZ9EMQgx2DBA/UMPn6kUcEk3kQo0An5IfvQWkUfhKIQDJDSmbE1RI/A8rZWGMmUzAIYnpXfqBJUu2Pqqe/QqyDonkLn0Rdt6/HIan6j4AcRU1NRI63/kZJf43D4PiXIxYQo0WJ6TCro35cRB1EHURcRD3MEBWE+1RIBxEPM49w28PpnJPK2jkXI8qJYEwKyH8kAkk4c5CXceyMY2NGwaWXS99XiknfxSjnOQ5GmFP4UEdLsTDRUsEripm3UsbepGZMpfUMtPb0V/19PQ5Jtb/SdlYaDdfX7e/r+kt+VemgVdH+KFBYhVTR5T69BZVKFaM9oNofJUm1P6nySbUnKemv6/avVANiHEQcRBxEXUw9chjEwHtEuYNIxnbTOSfnYo9w4NgFk5AIJBHcJSjnuVnHxpyBXwszQEzWsW3P9SgBS5O2bUWBGL15mXTLsvK0A0nNgErrGWjt6a/6+3ockmp/pe08DkFMwbeVjlh17R8EMT22p69vQV9LUu1PqnxS7UlK+uu6/StVgRiPgBrGxQwRjpkgzCfcJ1xSLjETLqZZx8s6nu1hj7A8za4vwDOG+QJ8X3KeQzgDIjtg5mW+ABCT81wXozBTUt7XOArEqDDaAlLJaNX6IIiprj39VX9fj0NS7a+0nccniOm9VNrOQRDTY3v6+hb0tSTV/qTKJ9WepKS/rtu/Ug2IsT3seMTF1CMcUYGZwMzHzOdSMT/AzHcxsz2cc/PF8gkgwYEXQqkFx5w5yAP6XRq6uQCIsZHnYKTTJOm01TEgJggCIQS4xYgwr9AgiKmuPQOtnUnVX+l1k2pnX/crqXqS6m/BD3tfT5kyCGJ6bE9f34K+lqTan1T5pNqTlPTXdftXqgExORfZHnYxQ5QDfMFMICq4VFRIRLhpb9IgJk9eJ31g3aU+h9RIPJCQUAlyQLoYIUo0yS/w3YG78SCIOTLtGWjtTKr+Sq+bVDv7ul9J1ZNUf/u6nigZBDE9tqevb0FfS1LtT6p8Uu1JSvrruv0r/x/aLCw9Dqbr1QAAAABJRU5ErkJggg==" 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<span style="color: blue;">El biestable D</span> es una evolucion de los dos anteriores ya que añade un inversor a las entradas para evitar el estado de indeterminación. Nos encontramos con 2 entradas más; PRESET Y CLEAR, que ponen a 1 ó a 0 la salida independientemente de las entradas (y del estado de la entrada de reloj).</div>
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La entrada de reloj puede funcionar por flanco o por nivel.</div>
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" 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<span style="color: purple;">El biestable JK</span> es un biestable maestro-esclavo, es decir; evita el estado de indeterminación en ciertos circuitos como un contador por ejemplo, al llevar internamente dos básculas que se complementan.</div>
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He sacado la información de:<br />
<a href="http://ocw.uc3m.es/tecnologia-electronica/electronica-digital/espanol_pdf/tema05.biestables">PDF sobre los biestables</a><br />
y <a href="http://es.wikipedia.org/wiki/Biestable">la wikipedia</a><img alt="" src="data:image/png;base64,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" /></div>
Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-64805196495933369152013-11-17T11:36:00.001-08:002013-11-17T11:36:44.810-08:00CIRCUITOS SECUENCIALESLos circuitos secuenciales son circuitos que dependen de las entradas actuales y de la secuencia anterior.<br />
podemos encontrar circuitos secuenciales síncronos o asíncronos:<br />
<ul>
<li>Sincronos: El cambio de estado depende de la señal de "reloj" de tipo oscilatorio.</li>
<li>Asíncronas: El cambio de estado depende del propio retardo del integrado, pudiendo causar desajustes cuando haya varios integrados trabajando a la vez.</li>
</ul>
En este enlace un power point da una breve introducción a este tipo de circuitos, a las diferencias entre síncronos y asíncronos y los tipos de circuitos secuenciales que nos podemos encontrar; JK, D, T, etc.<br />
<span style="color: blue;"><a href="http://www.slideshare.net/diegoavalos_tec/circuitos-secuenciales-12604375">power point: circuitos secuenciales</a></span><br />
Definición de estos circuitos según la wikipedia:<br />
<a href="http://es.wikipedia.org/wiki/Sistema_secuencial">Wikipedia: Sistema secuencial</a><br />
En este video sacado de youtube unos alumnos hacen una presentación en la que se habla del tema ponen ejemplos y hablan de la transición de estado finito:<br />
<span id="goog_1256185555"></span><span id="goog_1256185556"></span><span id="goog_62346960"></span><span id="goog_62346961"></span><a href="http://youtu.be/fweJQCAJlx8">video youtube</a>Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-86476703411851510632013-11-05T03:21:00.003-08:002013-11-05T03:21:51.410-08:00CIRCUITOS COMBINACIONALESvídeos:<br />
<a href="http://www.youtube.com/watch?v=jYDLtqPaFjU">http://www.youtube.com/watch?v=jYDLtqPaFjU</a><br />
Pdf:<br />
<a href="http://dac.escet.urjc.es/docencia/ETC-ITIG_LADE/teoria-cuat1/tema6_circuitos_combinacionales_puertas_logicas.2xcara.pdf">http://dac.escet.urjc.es/docencia/ETC-ITIG_LADE/teoria-cuat1/tema6_circuitos_combinacionales_puertas_logicas.2xcara.pdf</a><br />
<div style="text-align: center;">
...</div>
<a href="http://www.uhu.es/raul.jimenez/DIGITAL_I/dig1_iii.pdf">http://www.uhu.es/raul.jimenez/DIGITAL_I/dig1_iii.pdf</a><br />
pagina web:<br />
<a href="http://es.wikipedia.org/wiki/Sistema_combinacional">http://es.wikipedia.org/wiki/Sistema_combinacional</a><br />
<div style="text-align: center;">
...</div>
<a href="http://www.slideshare.net/Leonardoejcp/circuitos-combinacionales-13881516">http://www.slideshare.net/Leonardoejcp/circuitos-combinacionales-13881516</a>Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0tag:blogger.com,1999:blog-5429579958733572745.post-85147302164389688162013-10-08T11:44:00.001-07:002013-10-08T11:44:58.617-07:00aquí dejo unos enlaces a paginas que explican las familias TTL y CMOS y las comparan<br />
<a href="http://www.youtube.com/watch?v=O62soNsYYxI">http://www.youtube.com/watch?v=O62soNsYYxI</a><br />
<a href="http://www.youtube.com/watch?v=GNUOsoxm_4M">http://www.youtube.com/watch?v=GNUOsoxm_4M</a><br />
<a href="http://sergiorendain.blogspot.com.es/2011/02/familias-logicas-ttl-y-cmos.html">http://sergiorendain.blogspot.com.es/2011/02/familias-logicas-ttl-y-cmos.html</a>Anonymoushttp://www.blogger.com/profile/12327849800147644920noreply@blogger.com0