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Nothing in here about circles.

This was super informative and straightforward. Just what I was looking for. Thank you!

That was incredible! And what a wonderful family project! Thanks so much for posting! :-)

Excellent tutorial! Feeling motivated to dive into drawing right away. Thanks for sharing your expertise!

😂😂😂😂😂😂😂😂😂🎊🎊🎊🎊🎊🎊🎊🎊🎊🎊🎊🎊💞💞💞💞💞💞💞💞

OMG ❤❤❤❤❤😊😊😊😊😊

You are the artist ❤

Thank you so much. This is the best advanced perspective video I've seen.

That is so cool 😎

I love your voice. Will you marry me?

So preppy !

How many triangles do you see ahh shape

How much did this cost to make?

I want to know how to draw a square and cube rotate on it center middle axis

❤❤❤❤❤❤❤❤❤❤❤❤

This is amazing! Thank you so much for sharing. I am making one of my own in my living room and currently am at the joint compound smearing part. I do have a question tho, did you add any type of sealant/primer on it? And how well is it holding over time? Thanks !

Thank you. This helps me with the book 'How to Draw'.

i want to be a child again 😍

You r smart how did u draw this

Horizon lines viewed In the air don’t curve. Horizon line = eye level and it’s always horizontal no matter how I you go up.

this was extremely helpful thank you so much

Honestly, a saviour. I was getting mad understanding and missing the point of rotation in perspective through different videos. Now i can see what to look for and how to practice

16:25 Are you sure the slight changes in the elipse size aren't just artifacts of a lack of precision? My understanding is that the elipse shouldn't shift in size at all as the horizontal(and even vertical) square rotates around it. To my mind, as long as the square is staying the same size then the center point of each side should trace the same circle as it rotates around its center point. So the circle shouldn't change size at all.

This is amazing!! Thank you so much for sharing ❤

Thanks a lot, Emily, for the great explanation! I'm an engineer trying to learn how to draw, and other's tutorials about perspective appeared to me as really abstract and vague, I knew there should be some kind of logic behind all the beautiful images I saw online. It is a little complex topic, but I'm also aware that I'll need practice to get it better. Greetings! I'm hoping to see more videos from you 😊

Way too much mathematics going on, we're artists not mathematicians. I was really hoping this video would make perspective easier to deal with but it's just too complex.

Absolutely amazing!

how long did it take you to draw this?

Every now and then I find these small channels that just give me the answers that I want on a silver platter.

Greetings Emily, your video is very detailed and clear, I love it However, your technique only show in 2 point perspective, therefore I would like to know how you tilt a square in 3 point perspective by using your half way angle method, because in 3 point perspective, the vertical vanishing point existed so it wont have perpendicular line for me to use half way angle method at 8:22 to intersect and find the tilted vanishing point

Terrific tutorial - easy to follow and very helpful.

What’s the relationship between the station point and the field of view?

Hiya Emily thank ya so much for uploading these! A thousand appreciations and blessings. My apologies for not replying to the comment a while back about suggestions for future tutorials, got sidetracked along the way but better late than never, looking forward to checking these out. Also hope the new year will prove decent! Good lucko peepo!

Thank you for this tutorial. Just a suggestion though, could you slow your narration down a few beats so listeners can absorb the information more thoroughly. I started to get frustrated when I had barely or not at all, got the concept before the next one came barreling down the pike. It helps us newbies retain the lesson a lot better. Thank you 😊

Is this AI?

6:12 Why though? What does a square having 90 degree angles have anything to do with the station point also being at 90 degrees relative to the vanishing points? I don't see the connection...

整理してみます: 物体の前に透視板=画面を置き、物体を眺めた視線が、その透視板と交わる各点を結んでできる図を透視図=perspective drawingといい、透視図を描く方法を透視投影法という(透視図法による絵は視心から離れるほど歪みが大きくなる)。立点は観察者が立っている地点。 視点は観察者の目の位置。直線は視心とのなす角度まで、SPと視心とのなす角度は収束するから、これを越えたSPと視心のなす角度の視線と画面の交点に投影されることはない。実空間上で平行な直線が異なる位置に在ったとしても。即ち、直線と視心のなす角度の視線と画面の交点による限界こそが透視図に現れるその直線の消失点である=消失点の位置は角度に依存する(観測者から同一距離にある点の集合=画面と平行な直線は視心と垂直であるから、その直線と視心のなす角度の視線と画面の交点は存在せず、消失点を持たない, 消失点を持つ直線は透視図において半直線となり、消失点を持たない直線は透視図において直線になる)。これより、地面と平行な直線の消失点及び地平線=水平線がアイレベル(目線の高さ)に一致する場合の理由は、その直線/無限に延長すると仮定される平らな地面に、平行な視心が置かれたいる構図を取れているから(アイレベルは単に実空間上で平行な直線が異なる位置を取る要因の1つであるから関与しない)。平面図/側面図は空間を真上/真横から見た図ですから、平面図上/側面図上のPPは透視図上のPPを真上/真横から見たもの=平面図上のPPの横位置/縦位置は透視図上の横位置/縦位置と一致します。したがって、平面図/側面図のPPに取った交点から垂線/水平線を透視図上に写せる

The tilting part is complicated but i think i understood it。まとめ: 視心と90度をなさない=視点の0及び180度でない(画面つまり見かけ上で平行でない)観察者の地面GLと平行な(horizontal)/平行でない(vertical)任意の位置の線を観察者から遠い方に延長したものである消失線VLはその角度に対する地平線HLの交点/地平線の交点を通る地平線の垂線上の点に収束する(前者を消失点VP、後者/後者のVLを垂直消失点VVP/垂直消失線VVLという{角度が90に近いほどVP及びVVPは視心に遠くなる}, 地面と平行な直方体の頂点の各点の角度差は90度であるため、観察者を結ぶVPのVL同士の視点の角度差も90度になる。また、観察者を結ぶVLの視点の角度の半分の延長線とHLの交点AとそのVPの垂線上の任意の2点B,Cとするとき、直方体のVVPは∠BAC=90を満たすような2点B,Cである, 視心と90度をなす(画面つまり見かけ上で平行) " は収束しないから消去点を持たない)。逆説的に、消去点(VPやVVP不問)の位置さえ把握すれば、それに対応する角度の任意の位置の線を正確に描ける。だから、その実用性を軽視するのは良くない..

It is math class ?

Perspective is too time consuming to do by hand. Better to use a computer CAD program or drawing paper with perspective grids.

Fantastic explanation. You can even use this method to draw a perfect cube. Thank you. :)

Great tutorial, good for perfecting yourself. I would like to one day see your tips for drawing clouds. I've seen some tutorials, but I'm having trouble composing them

great and clear explation i watched again again and again so appreciate

Pooh's Grand Adventure: The Search for Christopher Robin's is my most favorite Winnie The Pooh movie ever. I wish Kanga and Roo appeared in it.

Desargue theorem in projective geometry,right?

Thank you; please let me know of any new Videos.

"PromoSM" 👍

I love this