Damn, I have a plethora of #geminiprotocol tabs opened in #lagrange and my entire system is still comfortably using less than 300MB of RAM
I'm onto something, comrades đ©âđ§
Damn, I have a plethora of #geminiprotocol tabs opened in #lagrange and my entire system is still comfortably using less than 300MB of RAM
I'm onto something, comrades đ©âđ§
RE: https://skyjake.fi/@lagrange/116231863960491740
Now Garvalf's music can be played correctly on the #geminiprotocol with #Lagrange for #Android

Schillerâs friend Johann Wolfgang von Goethe (1749â1832) was also aware of the aesthetic value of mathematics, writing in âWilhelm Meisterâs Journeyman Yearsâ:
âThe mathematician is complete only insofar as he is a complete human being, as he is sensible in himself of the beauty inherent in truth. Only then will his work be thorough, transparent, perceptive, pure, clear, graceful, even elegant. All that is needed if one would be like La Grange.â
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Joseph-Louis Lagrange (1736â1813) found mathematical beauty in many of the fields in which he worked. Here I present some examples from solid geometry.
He considered beautiful Albert Girardâs (1595â1632) theorem relating the area and the angles of a spherical triangle:
The area of a triangle ABC on the surface of a unit sphere is A + B + C â Ï.
Jean-Ătienne Montucla (1725â99) had earlier called the result âvery elegantâ, but had complained that Girard had proved it in a âquite laborious and obscureâ fashion. Lagrange thought John Wallisâs (1616â1703) proof was beautiful.
Another result that Lagrange admired was the following:
In any stereographic projection of a sphere onto a plane, any circle on the sphere that does not pass through the point of projection is projected to a circle on the plane (see attached image).
Hence to find the image of such a circle under projection it suffices to find the images of three distinct points on the circle. This fact Lagrange thought a âbeautiful property of the stereographic projectionâ.
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#Lagrange #geometry #SphericalGeometry #SolidGeometry #Montucla #MathematicalBeauty #elegance
Antes de nada, bienvenidos y bienvenidas a la Geminisfera.
He reorganizado mi cåpsula de Gemini, incluido el gemlog. A partir de hoy solo publicaré mi blog (ahora gemlog) en el protocolo Gemini.
Si querĂ©is, podĂ©is visitar mi cĂĄpsula directamente a travĂ©s del navegador Lagrange (https://gmi.skyjake.fi/lagrange/) o, en el terminal, a travĂ©s de algĂșn navegador tipo Amfora (https://github.com/makew0rld/amfora).
La direcciĂłn original de La CĂĄpsula de un Absolute Beginner es esta:
gemini://abslutebeginner.flounder.online/
Si, por lo contrario, no queréis visitar la versión original de mi gemlog, podéis hacerlo sustituyendo "gemini://" por "https://" en la dirección que os he anotado arriba.
Es mi granito de arena para crear una internet mĂĄs sencilla y mĂĄs justa.
Ya no volverĂ© a escribir en la instancia de Writefreely Sopa de Letras (https://sopadeletras.club). Agradezco mucho a sus gestores y mantenedores que me dieran en su momento un pequeño espacio y la posibilidad de publicar un blog con ellos. Y, de paso, les aconsejo a todos y a todas que usen servicios como Writefreely, si es que no se quieren venir a la Geminisfera, lo cual les aconsejo aĂșn mĂĄs.
#protocolGemini #Lagrange #Amfora #blog #gemlog #cĂĄpsula #Geminisfera