r example:
{1} {6} Is this possible to do with Replace Branches?
{2} {5}
{3} => {3}
{4} {4}
{5} {5}
{6} {6}
If it were two lists, then it's very easy with List Replace, but kill me, I can't get what's the logic in Replace Branches...
Please help!
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Added by Artyom Maxim at 10:05am on January 29, 2013
53 → 53 → 63 → 74 → 74 → 84 → 9
As you can see from the above list the connection sequence comes in waves of three, where each group of similar indices on the left is associated with a group of three incrementing indices on the right.
Some combination of Series components will probably generate this list, but it'll only work for the first ring, the second one will need a different connection pattern. It is perhaps better to just encode the integer pairs by hand. But then you cannot change your mind about the number of sides later.…
Added by David Rutten at 10:39am on October 21, 2015
ork out from the path Structure which the sections are by the branch address.
If your planes start on the left then you would have seen
{0} (N = 3) <-- these are your first 3 planes missing the bar
{0;3} (N = 1)
{0;4} (N = 1)
{0;5} (N = 1)
{0;6} (N = 1)
Like I said there is a bug which will be resolved when GH 0.9+ will be released and each plane will have its own branch regardless of a Null value or not…
a follow up question... how do I wrap a list onto itself at a certain frequency?
i.e. I want the list {1;2;3;4;5;6;7;8;9}
to become {1,4,7; 2,6,8; 3,6,9} wrapped every 3rd item
Added by Joshua Jordan at 5:30pm on November 17, 2012
l at each point intersection, less 14. align holes to common angle between each 2 points of intersection (so ovals align with curve)5. copy 4. 360/60 about center circle (creates 6 curves rotated thru 360)6. it appears there a 3 more sets of curves that need to be taken care in the same way as 1 thru 4 (see colander pic)6. project the oval patterns onto, 1/2 a sphere somewhat larger that the surface circle, to avoid extreme oval distortion.7. needs some Boolean subtraction of holes from sphere surface
Does this simple road map have some merit?
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ng its top is 5/6 so I guess there is a pattern developing here.
Cube missing 1 face (6-1)/6 = 5/6
Cube missing 2 faces (6-2)/6 = 4/6 (2/3)
Cube missing 3 faces (6-3)/6 = 3/6 (1/2)
cube missing 4 faces (6-4)/6 = 2/6 (1/3)
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tivas.
Desde lo básico a sistemas complejos + documentación para fabricación.
Orientado a Diseñadores, Arquitectos, Artistas Multimedios y profesionales afines.
Objetivos específicos:
• Distinguir los conceptos principales del diseño paramétrico y su aplicación en entornos de modelación CAD. • Manejar la modelación paramétrica de sistemas geométricos simples y complejos en Grasshopper 3D. • Aplicar el conocimiento paramétrico en la creación de documentación para construcción y fabricación de un modelo desarrollado en Grasshopper 3D. Contenidos: Sesión 1. Introducción a la modelación paramétrica. Sesión 2. Elementos geométricos y sus propiedades. Sesión 3. Estructura de la información. Sesión 4. Condiciones de campos, grillas y atractores. Sesión 5. Panelización de elementos en superficie complejas. Sesión 6. Parametrización orientada a objetos. Sesión 7. Documentación paramétrica 1. Sesión 8. Documentación paramétrica 2. Sesión 9. Modelación avanzada y optimizaciones. Sesión 10. Profundización personal.
Fechas : Del 14 de Marzo al 13 de Abril de 2016
Modalidad : Presencial
Duración : 30 horas (10 sesiones)
Horario : Lunes y miércoles de 18:30 a 21:30 hrs.
Facultad : Escuela de Arquitectura
Pontificia Universidad Católica de Chile
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