aureo_fibonacci

aureo_fibonacci
Compatible with
T-Rex 3
Idiomas compatibles
multilingual
Fecha agregada: 13.10.2026 12:53
0 los usuarios tienen en favoritas
Información Importante para los Usuarios
Tenga en cuenta que todos los diseños de relojes disponibles en este sitio son obras creativas de nuestros usuarios y no están afiliados con marcas o marcas registradas oficiales. Son creados por y para fans, inspirados en fenómenos culturales populares, juegos, películas o series.
Nuestro objetivo es proporcionar una plataforma para la creatividad e intercambio, pero también nos esforzamos por respetar los derechos intelectuales. Si posee derechos de autor sobre cualquier contenido que cree infringe sus derechos en este sitio, contáctenos para tomar medidas apropiadas.

Descripción

Un quadrante che trasforma la sezione aurea in un modo diverso di leggere l’ora. Al posto della classica lancetta delle ore, una spirale dorata ruota lentamente attorno al centro: la sua punta, segnata da un pallino con anello, indica l’ora sulla scala dei numeri. Ogni ora la spirale avanza di 30° (15° nella versione 24h), e il suo movimento continuo permette di leggere anche i minuti con un colpo d’occhio.
cliccando sul 12 si può passare dall'orologio a 12 o 24h
Le proporzioni sono costruite sul rapporto aureo (φ ≈ 1,618): la spirale cresce di un fattore φ a ogni quarto di giro, i cerchi concentrici sullo sfondo hanno raggi 240/φⁿ e la lunghezza della spirale è 240/φ.

se vi piace e volete supportare il mio lavoro: https://paypal.me/emanuelius

A dial that transforms the golden ratio into a different way of reading the time. Instead of the classic hour hand, a golden spiral rotates slowly around the center: its tip, marked by a dot with a ring, indicates the time on the numerical scale. Every hour the spiral advances by 30° (15° in the 24h version), and its continuous movement allows you to read the minutes at a glance.
by clicking on the 12 you can switch from the 12 or 24 hour clock
The proportions are built on the golden ratio (φ ≈ 1.618): the spiral grows by a factor φ at every quarter turn, the concentric circles in the background have radii 240/φⁿ and the length of the spiral is 240/φ.

if you like it and want to support my work: https://paypal.me/emanuelius

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