6.1 Vectors - Intro to Parametric Modeling

[@arkplato2186]

No one teaches so beautifully, i do keep coming back to learn inspite of busy schedule and job in other fields.

[@MahdiJazini97]

Waooow!!!! how many potentials unlocked!

[@richardaubin1951]

Hello, do you have an updated link or video to the Vectors video you're linking to in the description? I know you took down your other videos, but the description of this tutorial has not been updated to reflect this.

[@mouniaaitbenhamou8537]

Just perfect. Thank you a lot

[@ailenei88]

Thank you so much!

[@liamyongging6646]

Hey Luis, thanks for these amazing videos. Ive learned quicker than i could have ever imagined :) I got so hooked im tryingg to access the harvard lecture you provided in the link. However it says its private and i cant seem to view it. Any work around it ? Let me know . Liam

[@hazhy93rozh]

Amazing videos and thank you for everything! I just wanted to point out that I wanted to watch your lecture on vectors but it says the video is private. I just wanted to ask if you are planning to share it again soon?

[@ParametricCamp]

kzbin.info/www/bejne/faLKkGevoKiagKM :(

[@ESPkenner48]

buenísimo 👍👍👍

[@patrickohara227]

Is there a way to access the GSD lecture? It's since been set private. Awesome lessons! Great Channel! Thank You!!

[@anttivainionpaa5879]

The video about vectors is private?

[@jeremylin3479]

Neat, nice and beautiful teaching on the subject, millions of thanks. It is a pity that the GSD lecture has been set as private content and can't be access now, is there any chance for us learners to get access to the GSD lecture series now?

[@liamyongging6646]

Keen to find out about this too

[@didierdel2319]

Bonjour, vous utilisez quel logiciel pour créer votre géométrie. Merci

[@roselotusmystic]

👍🙏

[@drancerd]

En realidad, un "vector" no es más que la "parte imaginaria" de un quaternion, por ende no tiene representación en 3D y solo queda como una abstracción de una 4D. Q= a+bi+cj+dk Donde a (parte Real) vale cero; por ende b, c, d son los ejes x, y, z (que al no poseer parte real [locación], también valen cero) quedando solo la parte imaginaria i, j, ,k. Q= 0+0i+0j+0k (Vector puro)