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13 Sep 22:01

¿Qué país tienes más cerca?

by noreply@blogger.com (David Piñeiro)
Pongamos que estás en España y quieres abandonar el país aún sabiendo que es un país fabuloso y sin problemas que nadie querría dejar jamás, pero haciendo un ejercicio de imaginación y poniéndonos en ese caso ¿cuál es la frontera más cercana al lugar en el que te encuentras? (en línea recta, naturalmente, aunque ya sabemos que las líneas rectas sobre un mapa no son tales, y si no, recordemos lo que es navegar en linea recta). Vamos, la clásica pregunta que te haces un día sí, otro día también.

país más cercano a España
Lineas que demarcan el territorio extranjero más cercano.
Pues bien, tanto si te has hecho la pregunta como si no, el mapa superior muestra qué país está mas cercano a cada punto de España. Dependiendo de donde vivas el mapa muestra cual es el país más próximo a ti. País o territorio británico de ultramar porque, como habrás podido comprobar he incluido Gibraltar, al fin y al cabo también cruzas una frontera.

Como quizá era de esperar, la mayor parte de España está más cerca de Portugal que de ningún otro país, con Francia en segunda posición. Incluyendo Gibraltar, sería Argelia el que ocupase la tercera posición. Si no quisiéramos incluir el territorio perteneciente a «la pérfida Albión» en este juego, la práctica totalidad del territorio que ocupa pasaría a incluirse en Marruecos.




Mapas superpuestos II
Ninguna proyección cartográfica es mejor o peor que las demás, todas son visiones artificiales basadas en ecuaciones que sirven para...  Seguir leyendo
El territorio español se divide en siete sectores correspondientes a siete países/territorios. Aunque Italia aparezca reflejado en el mapa lo cierto es que ningún metro cuadrado español está tan cerca de Italia como para quedar bajo su influencia, pero como se muestra en el mapa, Menorca se queda a unas decenas de kilómetros de estarlo.

Hay muchas provincias, incluso Comunidades Autónomas, como Galicia, Murcia o Extremadura que están más próximas a un país de forma íntegra. Sin embargo el caso de la provincia de Albacete merece un capítulo propio. Podrías pasar de estar más cerca de Argelia, a estarlo de Marruecos, a estarlo de Gibraltar, a estarlo de Portugal o a estarlo de Francia desplazándote pocos kilómetros sin salir de la provincia. Si vives en La Roda estás, aproximadamente, a la misma distancia de Francia, Portugal y Argelia. Este trifinum, solo se repite un poco más al sur, cerca de Villanueva de la Fuente, en este caso con Argelia, Marruecos y Gibraltar, y de nuevo en la provincia de Albacete.


Palma de Mallorca es otro caso curioso, está en la frontera entre la región más próxima a Francia y la más próxima a Argelia. Casi toda la ciudad lo estaría de Francia mientras que la zona más al sur, entre la que se encuentra el puerto o el aeropuerto lo estaría de Argelia.


Aunque pudiera parecer que Canarias se encuentra próxima al África continental (y de hecho lo está), lo cierto es que no todas las islas que componen el archipiélago tienen como país más cercano un estado africano.


De hecho las Islas Canarias se dividen en tres sectores. Quizá pueda sorprender a alguno pero la mayor parte de la isla de La Palma está más cerca de Madeira (y por tanto de Portugal) que de cualquier otro país. Lanzarote y Fuerteventura están más próximas a Marruecos mientras que Gran Canaria, Tenerife (con la excepción de Punta de Anaga), Hierro, La Gomera y una pequeña parte del sur de La Palma están más cerca del Sahara Occidental.

¿Cómo hacer un mapa similar a este?

Por si alguno está pensando en repetirlo para España o cualquier otro país o territorio, estos son los pasos que yo he dado:
  • Ir a Geometry Demo de lpetrich.org.
  • Añadir un montón de puntos en las fronteras (y costas). Hay que tener en cuenta que el servicio es gratuito y on line por lo que puede saturarse. En mi caso a partir de los 600 puntos empezó a ralentizarse peligrosamente.
  • Importar el mapa a GIMP o similar (Inskape en mi caso) con el diagrama de Voronoi sobreimpreso.
  • Marcar la frontera entre las sectores (usando una capa nueva). En esta parte hay que ir con cuidado sabiendo diferenciar entre las lineas del diagrama de Voronoi cuáles pertenecen a la «frontera» entre sectores.
  • Guardar la imagen, de esa nueva capa únicamente sobre un mapa en blanco.
Como ayuda, el mapa que importéis deberá tener un aspecto tal que así:


Ortofotos de ciudades españolas 1956-2014
En el año 1953, el gobierno de Franco firmó un acuerdo de cooperación con Washington por el que se instalarían en territorio español cuatro bases militares...  Seguir leyendo
Os dejo imágenes de las zonas por donde pasan las «fronteras» generadas a través de los diagramas de Voronoi. Puedes pinchar sobre ellas para verlas en grande.


Nota: el sistema tiene una precisión limitada. Depende de lo preciso que seas poniendo los puntos sobre las fronteras, pero incluso haciéndolo de una manera «grosso modo» lo que sale es bastante aproximado. Yo he tratado de ser lo más preciso posible, usando además unos nada despreciables 800 puntos. La idea la tomé de aquí, donde un londinense lo hace para saber la distancia más corta para salir de la ciudad.

14 Sep 14:46

Saturday Morning Breakfast Cereal - Wishes

by tech@thehiveworks.com


Hovertext:
Screw it. I'm gonna go steal some souls from kids playing D&D.

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21 Sep 14:59

Saturday Morning Breakfast Cereal - Your Husband

by tech@thehiveworks.com


Hovertext:
Written in the hopes that Cyanide and Happiness didn't do this joke first.

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Not even joking - I had to upload this comic from my garage because we thought we had a carbon monoxide leak. So, while I was onlining things, there were actual firemen in my home.

18 Sep 15:00

Saturday Morning Breakfast Cereal - Halloween Feast

by tech@thehiveworks.com


Hovertext:
Today's comic based on a thing Kelly said, which we will probably inflict on our children.

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13 Sep 10:00

Move

by Justin Boyd

Move

Now that’s a next-level friend right there.



bonus panel
15 Sep 10:00

Wait

by Justin Boyd

Wait

This happened to me. It was years ago at this point, but I’m pretty sure I feel obligated to take my copy of the receipt at all times now. Thanks, server-at-sushi-place-in-queens.



bonus panel
04 Sep 15:00

Saturday Morning Breakfast Cereal - I Am No Longer a Child

by tech@thehiveworks.com


Hovertext:
Once every ten sentences, raise your voice to a high pitch, so as to recall to your mind the days of childhood.

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BAHFest West is coming soon! We are still looking for more geeks to submit proposals. Click here for more info.

01 Sep 10:00

I Can Feel It

by Justin Boyd
Artnemiz1

Cuando habia partido en el ITESM

I Can Feel It

I’m so ready for the sport. The college sport. The college football sport.

This is no joke. This is not a drill. I will turn into a college football maniac in three days.



bonus panel
26 Aug 04:00

Linear Regression

The 95% confidence interval suggests Rexthor's dog could also be a cat, or possibly a teapot.
24 Aug 15:21

Saturday Morning Breakfast Cereal - Rocks

by tech@thehiveworks.com


Hovertext:
What I do is a draw pictures and people look at the pictures and they like the pictures and so I draw more pictures.

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23 Aug 17:13

Hearts Jam

by The Awkward Yeti

Hearts-Jam

12 Jul 13:25

A Bird’s-Eye View of Nature’s Hidden Order

by Natalie Wolchover
Artnemiz1

Este es un articulo muy interesante de como la busqueda de conceptos abstractos puede conducir a interesantes aplicaciones. Esta largo pero esta es una guia:
[] - Introduccion y motivacion
[A Secret Order] - Explica que es la hiperuniformidad
[Material Menagerie] - Aplicaciones

Seven years ago, Joe Corbo stared into the eye of a chicken and saw something astonishing. The color-sensitive cone cells that carpeted the retina (detached from the fowl, and mounted under a microscope) appeared as polka dots of five different colors and sizes. But Corbo observed that, unlike the randomly dispersed cones in human eyes, or the neat rows of cones in the eyes of many fish, the chicken’s cones had a haphazard and yet remarkably uniform distribution. The dots’ locations followed no discernible rule, and yet dots never appeared too close together or too far apart. Each of the five interspersed sets of cones, and all of them together, exhibited this same arresting mix of randomness and regularity. Corbo, who runs a biology lab at Washington University in St. Louis, was hooked.

“It’s extremely beautiful just to look at these patterns,” he said. “We were kind of captured by the beauty, and had, purely out of curiosity, the desire to understand the patterns better.” He and his collaborators also hoped to figure out the patterns’ function, and how they were generated. He didn’t know then that these same questions were being asked in numerous other contexts, or that he had found the first biological manifestation of a type of hidden order that has also turned up all over mathematics and physics.

Corbo did know that whatever bird retinas are doing is probably the thing to do. Avian vision works spectacularly well (enabling eagles, for instance, to spot mice from a mile high), and his lab studies the evolutionary adaptations that make this so. Many of these attributes are believed to have been passed down to birds from a lizardlike creature that, 300 million years ago, gave rise to both dinosaurs and proto-mammals. While birds’ ancestors, the dinos, ruled the planetary roost, our mammalian kin scurried around in the dark, fearfully nocturnal and gradually losing color discrimination. Mammals’ cone types dropped to two — a nadir from which we are still clambering back. About 30 million years ago, one of our primate ancestors’ cones split into two — red- and green-detecting — which, together with the existing blue-detecting cone, give us trichromatic vision. But our cones, particularly the newer red and green ones, have a clumpy, scattershot distribution and sample light unevenly.

Bird eyes have had eons longer to optimize. Along with their higher cone count, they achieve a far more regular spacing of the cells. But why, Corbo and colleagues wondered, had evolution not opted for the perfect regularity of a grid or “lattice” distribution of cones? The strange, uncategorizable pattern they observed in the retinas was, in all likelihood, optimizing some unknown set of constraints. What these were, what the pattern was, and how the avian visual system achieved it remained unclear. The biologists did their best to quantify the regularity in the retinas, but this was unfamiliar terrain, and they needed help. In 2012, Corbo contacted Salvatore Torquato, a professor of theoretical chemistry at Princeton University and a renowned expert in a discipline known as “packing.” Packing problems ask about the densest way to pack objects (such as cone cells of five different sizes) in a given number of dimensions (in the case of a retina, two). “I wanted to get at this question of whether such a system was optimally packed,” Corbo said. Intrigued, Torquato ran some algorithms on digital images of the retinal patterns and “was astounded,” Corbo recalled, “to see the same phenomenon occurring in these systems as they’d seen in a lot of inorganic or physical systems.”

Torquato had been studying this hidden order since the early 2000s, when he dubbed it “hyperuniformity.” (This term has largely won out over “superhomogeneity,” coined around the same time by Joel Lebowitz of Rutgers University.) Since then, it has turned up in a rapidly expanding family of systems. Beyond bird eyes, hyperuniformity is found in materials called quasicrystals, as well as in mathematical matrices full of random numbers, the large-scale structure of the universe, quantum ensembles, and soft-matter systems like emulsions and colloids.

Scientists are nearly always taken by surprise when it pops up in new places, as if playing whack-a-mole with the universe. They are still searching for a unifying concept underlying these occurrences. In the process, they’ve uncovered novel properties of hyperuniform materials that could prove technologically useful.

From a mathematical standpoint, “the more you study it, the more elegant and conceptually compelling it seems,” said Henry Cohn, a mathematician and packing expert at Microsoft Research New England, referring to hyperuniformity. “On the other hand, what surprises me about it is the potential breadth of its applications.”

A Secret Order

Torquato and a colleague launched the study of hyperuniformity 13 years ago, describing it theoretically and identifying a simple yet surprising example: “You take marbles, you put them in a container, you shake them up until they jam,” Torquato said in his Princeton office this spring. “That system is hyperuniform.”

“I see hyperuniformity as basically a hallmark of deeper optimization processes…”

– Henry Cohn

The marbles fall into an arrangement, technically called the “maximally random jammed packing,” in which they fill 64 percent of space. (The rest is empty air.) This is less than in the densest possible arrangement of spheres — the lattice packing used to stack oranges in a crate, which fills 74 percent of space. But lattice packings aren’t always possible to achieve. You can’t easily shake a boxful of marbles into a crystalline arrangement. Neither can you form a lattice, Torquato explained, by arranging objects of five different sizes, such as the cones in chicken eyes.

As stand-ins for cones, consider coins on a tabletop. “If you take pennies, and you try to compress the pennies, the pennies like to go into the triangular lattice,” Torquato said. But throw some nickels in with the pennies, and “that stops it from crystallizing. Now if you have five different components — throw in quarters, throw in dimes, whatever — that inhibits crystallization even further.” Likewise, geometry demands that avian cone cells be disordered. But there’s a competing evolutionary demand for the retina to sample light as uniformly as possible, with blue cones positioned far from other blue cones, reds far from other reds, and so on. Balancing these constraints, the system “settles for disordered hyperuniformity,” Torquato said.

Hyperuniformity gives birds the best of both worlds: Five cone types, arranged in near-uniform mosaics, provide phenomenal color resolution. But it’s a “hidden order that you really can’t detect with your eye,” he said.

Determining whether a system is hyperuniform requires algorithms that work rather like a game of ring toss. First, Torquato said, imagine repeatedly tossing a ring onto an orderly lattice of dots, and each time it lands, counting the number of dots inside the ring. The number of captured dots fluctuates from one ring toss to the next — but not by very much. That’s because the interior of the ring always covers a fixed block of dots; the only variation in the number of captured dots happens along the ring’s perimeter. If you increase the size of the ring, you will get variation along a longer perimeter. And so with a lattice, the variation in the number of captured dots (or “density fluctuations” in the lattice) grows in proportion to the length of the ring’s perimeter. (In higher spatial dimensions, the density fluctuations also scale in proportion to the number of dimensions minus one.)

Now imagine playing ring toss with a smattering of uncorrelated dots — a random distribution, marked by gaps and clusters. A hallmark of randomness is that, as you make the ring bigger, the variation in the number of captured dots scales in proportion to the ring’s area, rather than its perimeter. The result is that on large scales, the density fluctuations between ring tosses in a random distribution are much more extreme than in a lattice.

The game gets interesting when it involves hyperuniform distributions. The dots are locally disordered, so for small ring sizes, the number of captured dots fluctuates from one toss to the next more than in a lattice. But as you make the ring bigger, the density fluctuations begin to grow in proportion to the ring’s perimeter, rather than its area. This means that the large-scale density of the distribution is just as uniform as that of a lattice.

Among hyperuniform systems, researchers have found a further “zoology of structures,” said the Princeton physicist Paul Steinhardt. In these systems, the growth of density fluctuations depends on different powers (between one and two) of the ring’s perimeter, multiplied by different coefficients.

“What does it all mean?” Torquato said. “We don’t know. It’s evolving. There are a lot of papers coming out.”

Material Menagerie

Hyperuniformity is clearly a state to which diverse systems converge, but the explanation for its universality is a work in progress. “I see hyperuniformity as basically a hallmark of deeper optimization processes of some sort,” Cohn said. But what these processes are “might vary a lot between different problems.”

Hyperuniform systems fall into two main classes. Those in the first class, such as quasicrystals — bizarre solids whose interlocked atoms follow no repeating pattern, yet tessellate space — appear to be hyperuniform upon reaching equilibrium, the stable configuration that particles settle into of their own accord. In these equilibrium systems, it is mutual repulsions between the particles that space them apart and give rise to global hyperuniformity. Similar math might explain the emergence of hyperuniformity in bird eyes, the distribution of eigenvalues of random matrices, and the zeros of the Riemann zeta function — cousins of the prime numbers.

The other class is not as well understood. In these “nonequilibrium” systems, which include shaken marbles, emulsions, colloids and ensembles of cold atoms, particles bump into one another but otherwise do not exert mutual forces; external forces must be applied to the systems to drive them to a hyperuniform state. Within the nonequilibrium class, there are further, intractable divisions. Last fall, physicists led by Denis Bartolo of the École Normale Supérieure in Lyon, France, reported in Physical Review Letters that hyperuniformity can be induced in emulsions by sloshing them at the exact amplitude that marks the transition between reversibility and irreversibility in the material: When sloshed more gently than this critical amplitude, the particles suspended in the emulsion return to their previous relative positions after each slosh; when sloshed harder, the particles’ motions do not reverse. Bartolo’s work suggests a fundamental (though not fully formed) connection between the onset of reversibility and the emergence of hyperuniformity in such nonequilibrium systems. Maximally random jammed packings, meanwhile, are a whole different story. “Can we connect the two physics?” Bartolo said. “No. Not at all. We have absolutely no idea why hyperuniformity shows up in these two very different sets of physical systems.”

As they strive to link these threads, scientists have also encountered surprising properties of hyperuniform materials — behaviors that are normally associated with crystals, but which are less susceptible to fabrication errors, more like properties of glass and other uncorrelated disordered media. In a paper expected to be published this week in Optica, French physicists led by Rémi Carminati report that dense hyperuniform materials can be made transparent, whereas uncorrelated disordered materials with the same density would be opaque. The hidden order in the particles’ relative positions causes their scattered light to interfere and cancel out. “The interferences destroy scattering,” Carminati explained. “Light goes through, as if the material was homogeneous.” It’s too early to know what dense, transparent, noncrystalline materials might be useful for, Carminati said, but “there are certainly potential applications,” particularly in photonics.

And Bartolo’s recent finding about how hyperuniformity is generated in emulsions translates into an easy recipe for stirring concrete, cosmetic creams, glass and food. “Whenever you want to disperse particles inside a paste, you have to deal with a hard mixing problem,” he said. “This could be a way to disperse solid particles in a very uniform fashion.” First, you identify a material’s characteristic amplitude, then you drive it at that amplitude a few dozen times, and an evenly mixed, hyperuniform distribution emerges. “I should not tell you this for free, but rather start a company!” Bartolo said.

Torquato, Steinhardt and associates have already done so. Their start-up, Etaphase, will manufacture hyperuniform photonic circuits — devices that transmit data via light rather than electrons. The Princeton scientists discovered a few years ago that hyperuniform materials can have “band gaps,” which block certain frequencies from propagating. Band gaps enable controlled transmission of data, since the blocked frequencies can be contained and guided through channels called waveguides. But band gaps were once thought to be unique to crystal lattices and direction-dependent, aligning with the crystal’s symmetry axes. This meant photonic waveguides could only go in certain directions, limiting their use as circuits. Since hyperuniform materials have no preferred direction, their little-understood band gaps are potentially much more practical, enabling not only “wiggly waveguides, but waveguides as you wish,” Steinhardt said.

As for the pattern of five-color mosaics in birds’ eyes, termed “multihyperuniform,” it is, so far, unique in nature. Corbo still hasn’t pinpointed how the pattern forms. Does it emerge from mutual repulsions between cone cells, like other systems in the equilibrium class? Or do cones get shaken up like a box of marbles? His guess is the former. Cells can secrete molecules that repel cells of the same type but have no effect on other types; probably, during embryonic development, each cone cell signals that it is differentiating as a certain type, preventing neighboring cells from doing the same. “That’s a simple model of how this could develop,” he said. “Local action around each cell is creating a global pattern.”

Aside from chickens (the most readily available fowl for laboratory study), the same multihyperuniform retinal pattern has turned up in the three other bird species that Corbo has investigated, suggesting that the adaptation is widespread and not tailored to any particular environment. He wonders whether evolution might have found a different optimal configuration in nocturnal species. “That would be super interesting,” he said. “It’s trickier for us to get our hands on, say, owl eyes.”

This article was reprinted on Wired.com.

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22 Aug 04:00

Travel

by The Awkward Yeti

Travel

20 Aug 18:34

enelojodelculo: pdfsistas de los últimos días



enelojodelculo:

pdfsistas de los últimos días

20 Aug 14:52

Saturday Morning Breakfast Cereal - Your Greatest Weakness

by tech@thehiveworks.com


Hovertext:
The opposite of Dunning-Kruger isn't that great either.

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16 Aug 10:00

Paper Towels

by Justin Boyd

Paper Towels

Peel that thing off and use it!



bonus panel
12 Aug 20:27

12/08/2016 - 20:48:50 - Útiles webmaster - por Oink!

¿Te gusta el rol? ¿Te gustan los mapas? Pues con este generador de mapas de lugares fantásticos sólo tienes que darle a 3 ó 4 botones para tener preparado el terreno en el que Frodo y sus amigos se pierdan y las pasen canutas (gracias excesivo)



13 Aug 07:29

13/08/2016 - 09:24:40 - - por Oink!

El dato: Entre los siglos XVI y XIX existía una raza de perros específica para mantener la carne dando vueltas sobre el fuego. Era alargado y de patas cortas, de forma que pudiese mantenerse dentro de una rueda como las de los hámsters [fuente]



15 Aug 04:00

Horses

Artnemiz1

Hmmm ... "(...) No"

This car has 240% of a horse's decision-making ability and produces only 30% as much poop.
15 Aug 16:45

Saturday Morning Breakfast Cereal - You Are Loved

by tech@thehiveworks.com
Artnemiz1

Never heard a joke about (pa...oice) ... no spoilers



Hovertext:
And don't call me Mom, either.

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12 Aug 18:00

It Was a Mistake, Dude, She Thought You Were a Dog

12 Aug 16:02

Photo



12 Aug 04:00

Superzoom

*click* Let him know he's got a stain on his shirt, though.
13 Aug 15:00

Saturday Morning Breakfast Cereal - Adam's Rib

by tech@thehiveworks.com
Artnemiz1

Las expresiones del ninio



Hovertext:
Fortunately, as she ages, she will become more porous.

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08 Aug 15:18

Mastication

by The Awkward Yeti

Mastication

08 Aug 14:39

Saturday Morning Breakfast Cereal - The Resurrection

by tech@thehiveworks.com


Hovertext:
Fun fact: Pastors are always available for on the spot theological discussions.

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31 Jul 15:06

Saturday Morning Breakfast Cereal - Parenting Game Theory

by tech@thehiveworks.com


Hovertext:
Who says game theory isn't useful in real life?

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23 Jun 14:55

Saturday Morning Breakfast Cereal - Math Education

by tech@thehiveworks.com


Hovertext:
Until you teach someone calculus, they can't even walk finite distances. But they can get reallllllly close.

New comic!
Today's News:

Submissions are closing soon! Get your proposal in while there's time! 

04 Jul 14:43

Saturday Morning Breakfast Cereal - Self-Driving Car Ethics

by tech@thehiveworks.com


Hovertext:
Then, one day, Jesus Chrysler will come.

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Hey geeks-- we've been doing some testing and software stuff this week and it's created a lot of issues with bad ads and RSS feed bugs. We are working to get everything ironed out, but if you see something buggy, please let me know. If something has changed for the worse on your end, it is not intentional!

13 Jul 15:00

Saturday Morning Breakfast Cereal - Why You're Attracted to Me

by tech@thehiveworks.com


Hovertext:
Also, I only wash the top part of plates then I put them DIRECTLY on top of other plates in the cupboard.

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