- Видео 76
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designcoding
Добавлен 28 май 2023
Designcoding delves into the realms of design geometry, parametric modeling, digital fabrication, and the educational elements intertwined with design education. I'm Tuğrul Yazar, an architect and educator. Since 2011, I've been disseminating my research and explorations in essential computer programming, as well as geometry skills, tailored specifically for designers and architects.
Architectural Geometry Exercises #06: Polygon Spiral
In the sixth exercise, we expand our CAD skills by adding new functionality. You’ve already learned the basic drawing and transformation commands in Rhino. Now, you'll focus on using the object-snapping tools, which are crucial for any CAD software. Snapping your cursor to specific points in the drawing is essential to ensure precision at any zoom level. So, Rhino provides several snapping options, allowing you to snap accurately to endpoints, midpoints, or perpendicular points on a curve. However, you don't need these tools for every drawing, and they can sometimes create confusion, which is why you have the option to toggle them on or off. In the polygon spiral exercise, you can also st...
Просмотров: 46
Видео
Architectural Geometry Exercises #05: Hexaflake
Просмотров 9821 день назад
In this fifth exercise of the series, we revisit the basic drawing and transformation commands in Rhinoceros. We start the exercise by drawing a polygon with specific input parameters. Then, we use transformation commands such as copy and scale. At the same time, we exercise precision by utilizing the object snapping (osnap) feature in Rhinoceros. This feature is a common one in most CAD softwa...
Architectural Geometry Exercises #04: Fractal Tree
Просмотров 4628 дней назад
Today's architectural geometry exercise involves creating the famous fractal tree curves. Up until now, we've focused on mastering basic CAD commands and their precise applications. In previous exercises, we explored concepts like drawing, transformation, and presentation. Also, we experimented with layers, line thickness, line types, and creating PDF printouts. This time, we'll be introducing ...
Architectural Geometry Exercises #03: Butterfly
Просмотров 4328 дней назад
The third exercise in this series focuses on precise drawing techniques in Rhinoceros. It introduces several important concepts, including object snapping, mirror transformations, and line weight settings. The exercise brief provides a detailed explanation of the process and the desired outcome. Mastering angle and length constraints in Rhinoceros is crucial for achieving precision, a principle...
Architectural Geometry Exercises #02: Peano Iteration
Просмотров 114Месяц назад
I have been conducting a series of in-class exercises in the freshmen year architectural geometry course, focusing on Euclidean constructions, basic drawing and transformation commands, introductory fractals, regular and semi-regular tessellations, patterns, modeling, and unrolling polyhedra using Rhinoceros software. Junior architects, interior designers, industrial designers, and enthusiasts ...
Architectural Geometry Exercises #01: Peano Curve
Просмотров 93Месяц назад
This video series showcases various in-class exercises I conducted in a freshman-year architectural geometry course. Using Rhinoceros software, we explore Euclidean constructions, basic drawing and transformation commands, fundamental fractals, regular and semi-regular tessellations, patterns, modeling techniques, and unrolling polyhedra. These short drawing exercises are also beneficial for ju...
Quick Parametric Curves in Rhino Python
Просмотров 75Месяц назад
Here is the shortest possible way of generating quick parametric curves in Rhino Python. So, you may change the f, g, and h functions to test any function curve. In this Python code, the list comprehension [(f(t), g(t), h(t)) for t in [t0 i*dt for i in range(int((t1-t0)/dt) 1)]] works by first generating a list of t values from t0 to t1 with an increment of dt using the inner comprehension. The...
Modeling a Rhombicosidodecahedron
Просмотров 852 месяца назад
Modeling a rhombicosidodecahedron requires exploding and extending the faces of a dodecahedron and an icosahedron of the same edge length. We begin with both polyhedra centered at the same point. Then, we explode the faces of the dodecahedron and icosahedron outward from the center. We extend their planes while maintaining their orientation and shape. As these faces extend, they intersect and f...
Modeling the Buckyball
Просмотров 902 месяца назад
The Truncated Icosahedron (5,6,6) is an Archimedean Solid we often recognize as the iconic soccer ball. This geometric structure, also affectionately known as the "Buckyball" in honor of the visionary architect Buckminster Fuller, has gained significant popularity and recognition both within the realms of mathematics and everyday life. It is composed of twelve regular pentagons and twenty regul...
Modeling an Icosahedron
Просмотров 2115 месяцев назад
Today's polyhedra is the beautiful icosahedron. It is one of the five Platonic Solids with twenty equilateral triangular faces. Its dual is the dodecahedron, which has pentagonal faces. Here, I explained the process of modeling an icosahedron. After creating a regular pentagon, you should find the ""tip"" point of the Icosahedron by intersecting spheres from at least three of the corner points ...
The Moebius Strip
Просмотров 2155 месяцев назад
A Moebius strip, also known as a Moebius band, is a fascinating mathematical object and a type of non-orientable surface. It was discovered independently by the German mathematicians August Ferdinand Möbius and Johann Benedict Listing in the 19th century. To visualize a Moebius strip, imagine taking a long, narrow strip of paper and giving it a half twist before connecting its ends to form a lo...
Modeling and Unrolling Truncated Tetrahedron
Просмотров 1466 месяцев назад
Modeling and Unrolling Truncated Tetrahedron
Euclidean Construction of Rhombitrihexagonal Tiling
Просмотров 1456 месяцев назад
Euclidean Construction of Rhombitrihexagonal Tiling
Euclidean Construction of Snub Square Tiling
Просмотров 1246 месяцев назад
Euclidean Construction of Snub Square Tiling
Yesss! Just what I was searching! Tsmmm
1:09 Brother please make that video about the Cox De Boor algorithm explaining what all that "boring" algebra behind this algorithm actually means in 3d space
I first thought that was a pentagonal hilbert curve
How
beautiful!
"This must be the best way to design a real gyroid, well-made and highly educational."
Im glad I stumbled upon your channel brother its amazing ...but i have a question please because im newly delving into the mathematical aspect behind curves and geometries in rhino ... Im kinda confused about if i gave the "Nurbs Curve" component in grasshopper or the "Control point Curve" command in rhino 4 points and specified the degree to the 3rd i will get a Bezier curve ..does that mean that a NURBS curve with 4 ctrl pts and of the 3rd degree is a Cubic bezier curve??
beautiful
thank you.
A NEW HAND TOUCHES THE BEACON.
:)
Really love your explanation ❤. I feel enlightened
The Sierpinski triangle tiles!!
eyvallah
Great video, very straightforward and done in a way we would be able to understand the mathematical logic behind each step. Your videos are rare gems
Thank you very much
How do you know which trigonometric equation to use?
Sometimes random. Also, there are resources such as mathcurve.com
@@designcodingnet Thank you :)
I didn’t know remapper gives the outcome according to the same inputs, I thought the output was just random. Thank you for the clear explanation
you just earned a new subscriber! 😁 ✋
This is fundamental for architecture. It’s the basis of almost everything.
This is truly informative. A good mindset thinking strictly in terms of sets helps visualize this. Your teaching helps practitioners get the idea in minutes. Your material is that good.
Promo-SM 💦
It's mesmerising what you can do with a few lines of code
I instantly joined your patreon. This channel is way too good. It’s precise, exact, on point and generous providing good lessons. I would love to see parquet deformations for the grasshopper definitions and Islamic geometric patterns plus all those geometric examples and explorations. Thank you so much for sharing your teachings.
Thank you!
Whats the code for this
Check designcoding.net
DAMN YEAH BEIZER CURVES
🙏
Thank you for giving my attention span more days in this earth
this is crazy so cool