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Download "«ЭЛЛИПС В СЛОЖНОЙ ФОРМЕ» Цикл уроков от Дениса Чернова | Урок №5 | Онлайн-школа Akademika"

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0:00
Вступление
0:40
Рисуем прекрасные пончики
12:39
Ускоренный процесс передачи объёма
15:04
Завершение рисунка
19:01
Подведение итогов цикла уроков по эллипсам
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  • ruRussian
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00:00:01
[music]
00:00:15
hello dear friends, I’m not
00:00:18
talking about the damn online school of an academician, we
00:00:22
continue even a little, we continue our
00:00:25
short series of lessons dedicated to the
00:00:28
ellipse
00:00:29
and this lesson will probably be the most
00:00:31
unusual because we will
00:00:33
not just draw an ellipse with a bright stick, in fact
00:00:36
it’s an ellipse and in square, well, he said it so
00:00:39
figuratively, that is, now you
00:00:42
see this circle that we
00:00:44
used in previous lectures, I
00:00:47
turned it into a donut on which
00:00:50
the light falls, that is, what a
00:00:52
donut essentially represents is a kind of cylindrical
00:00:56
shape wrapped in a ring,
00:00:59
so here you need ellipses will
00:01:01
build along and across,
00:01:03
that is, in fact, everything that we studied,
00:01:05
how to build ellipses in the horizontal
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plane and in the transverse plane, and all
00:01:12
this will be useful here, but here it will be
00:01:14
quite difficult, but we will make it as
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exciting as possible and so we will
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just start with such an ordinary sketch where
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we will determine the composition of our donuts and
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we will draw them as is usually
00:01:32
customary when drawing any shapes,
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first we outline the silhouette of these
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donuts
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and then we will build them
00:01:43
as if nothing had happened, this finger is
00:01:47
closer to us, so it consists of such an
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ellipsoid is further away, respectively, it
00:01:57
would be a little bit smaller, although they are in fact
00:02:01
the same, this one lies in an inclined
00:02:05
plane, that is, it is not in the horizon, it is not
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vertical,
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but this lower donut it lies in a
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horizontal plane, but now all
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we are doing is sketching them
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we find spots like this in the
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upper ellipse, we have this shape further
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in a little bit and we made a mistake next, we make
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this inner ellipse, remember how
00:02:34
this is done, here is the same circle,
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here we have an inner circle and
00:02:45
now we
00:02:46
enter it into plane and it is in
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this position, this donut is
00:03:02
accordingly
00:03:03
located at an angle, we can also find the
00:03:08
middle line and create an inner ring
00:03:16
or an inner ellipse, so we
00:03:19
outlined the sketch for now on copper, I’ll
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also sketch out the shadows of
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the baby, anyway, our main task is
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this construction of forms and some of its
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transmission using cut-off
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modeling, although cut-off
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modeling is forever associated with
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the design of the form, that is, with the
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direction of the same ellipses of the axes,
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even a falling shadow is
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also built according to the same laws as
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any other form, which is
00:04:02
why it is important to be able to build
00:04:06
ellipses correctly but and the donuts are
00:04:08
very good expressively and a generalization of
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all sorts of elliptical elliptical
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sorry for this non-epileptic
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epileptic elliptical more precisely
00:04:25
forgive one more time how easy it is to
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agree
00:04:28
here we have a falling shadow and now
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I got the feeling that this
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tip can be
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pushed out a little, it’s the other way around a little- to compress it a little,
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but in this case I’m making an
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absolutely classic drawing here that
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starts with a sketch and then
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the construction begins,
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imagine if you had
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transverse volumes here, you
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would also build an ellipse, that is, an arc of thickness,
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if here you have the volume of this idiot, but here you are
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this ellipse was spreading out so
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practically and it was not seen,
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remember these lessons here, too, we
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see it as clearly as possible and in this
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direction we do not see, but here we have it on
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the contrary, it will be in a certain average
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position,
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this ellipse will be located now in
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order for it all to be correct
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We also need to build the bottom, that is, the invisible
00:05:46
part of this A-shaped donut.
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By the way, in geometry, the geometric
00:05:55
prototype of a donut, it will be a toroid, it sounds
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so threatening, but don’t be scared, it’s
00:06:01
actually just a donut, just not in
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our language, a toroid donut, so we are
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building this 2 1 shape and even when we
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model a stroke here or pour a prize and a packet of
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glaze, it will move along
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these axes,
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so everything is interconnected, so
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gastronomie resonates with geometry,
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what’s most interesting is that we’ve
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added it here, so we’ll probably need to
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shift it a little our center has shifted,
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look at our reference
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and we will see that it turns out to be
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located in this way, so the
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middle part is shown
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incorrectly a little bit, this ellipse
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goes under the
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ellipse under the contour of the ellipse of the donut lying on its
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side and we get something like this
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here this ellipse, if
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we idealize this form, then of course it
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should be, it needs to be made as
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geometric as possible, in general, this is a fairly
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common mistake among all beginners who try to
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convey all the nuances of the form and forget
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that the form first of all needs to be
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drawn as some simple bodies,
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simplified as much as possible for this account, they
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turn out to be a real volume, here we have a
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donut, one another, glaze, be sure
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to draw all the invisible parts, those
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that lie under another shape, they
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must be drawn so that even
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their direction looks convincing, but
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I won’t try to make
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the drawing too geometrically
00:08:33
[music]
00:08:34
let me
00:08:35
I want to get away from pure perfectionism,
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because sometimes it seems to me that
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perfectionism is like a clock that
00:08:45
shows the time twice a day, but
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we must maintain the basic principles of constructing the form
00:08:57
with a certain accuracy,
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if imperfect, then at least
00:09:07
depicting their principles correctly, not so
00:09:18
here we have here the shape of the donut is due to
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this geometricity you of this shape
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and here we have if those do not go internal
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and even here this edge of the shadow is
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somehow connected with the ellipse that will be
00:10:01
built into this part of the donut here in
00:10:05
this part of the donut it is so maximal
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will open here we have a
00:10:10
contraction going on this plane we can
00:10:13
see with the help of this axis which
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passes through the center of the donut and creates a more
00:10:19
precise direction of this ellipse
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like a cross section imagine you
00:10:25
cut this donut with a knife and take the cut this is
00:10:32
nothing more than just like this of
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yours kind of ellipses that go
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across these large ellipses here,
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by the way, we
00:10:45
see the same thing here we will have an ellipse, it
00:10:49
will look like a stripe, remember
00:10:51
in that lesson where you showed just a
00:10:54
vertical line, here we will have it
00:10:59
almost
00:11:00
in the form of a circle, a circle, in fact it is also an ellipse
00:11:04
but in which the proportions of one diameter to
00:11:08
another are the same, that is, a circle
00:11:13
can also be called an ellipse, but usually it is not
00:11:17
customary to do this; simply when we
00:11:22
flatten the same circle, we get
00:11:24
an ellipse and we call it clearly distinguish
00:11:27
the shapes of a circle,
00:11:35
here the reduction has already started here.
00:11:40
such a simple ellipse, that is, if you
00:11:42
draw the center here through this one, it will
00:11:45
look like this, well, I’ll
00:12:01
slightly indicate the falling shadow here
00:12:04
to make it look more believable.
00:12:13
I think that everyone held this expander in their hands. This
00:12:17
rubber ring is also shaped like a donut,
00:12:21
and this is its shape construction is absolutely
00:12:26
identical to what we are doing now,
00:12:28
the only thing is that the thickness of this whole
00:12:31
volume is smaller and the hole is larger,
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like in a donut,
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it’s interesting that the task is where to go,
00:12:42
how to find the hole from the donut when we
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eat it, such a difficult task
00:12:54
[music]
00:12:59
falling shadow
00:13:01
[music]
00:13:53
t
00:13:55
[music]
00:14:03
[music]
00:15:06
so what do you mean, look, I basically
00:15:11
did the following, I built all the forms
00:15:16
using the principles that we know for
00:15:21
constructing round shapes,
00:15:24
the principles in constructing ellipses, and
00:15:27
turned them into a donut, of course, I did
00:15:30
not set the task here of conveying
00:15:32
specific materiality,
00:15:34
but in any case, it reminds me of donuts
00:15:38
due to which,
00:15:39
solely due to the shape due to the fact
00:15:42
that I used an ellipse in the drawing and, for
00:15:45
example, here I am now showing
00:15:47
the cross section and even my stroke
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goes clearly strictly in the direction of these
00:15:54
ellipses, that is, if we have here
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the shape
00:16:00
moves forward and is rounded, then my arc of
00:16:05
the stroke also increases, if for example
00:16:08
here we have an even stroke, that is, the stroke is even,
00:16:11
then it goes here and it begins
00:16:13
to bend on the other side, that is,
00:16:18
all these lines for constructing ellipses, they
00:16:24
help us throughout the entire drawing,
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even if we add
00:16:28
powder we will throw it here, we
00:16:31
must also sooner or later do it in
00:16:35
accordance with the direction of these
00:16:38
ellipses, they cannot just lie
00:16:40
poured anywhere, yes it is at
00:16:43
different angles, but the principle of laying it on
00:16:47
the surface, the same glaze will be
00:16:50
tied to the direction of these
00:16:53
transverse ellipses and the
00:16:55
ellipses that go form this
00:17:01
total volume, the general one is, so to
00:17:03
speak, a circle, so
00:17:10
these constructions of ellipses
00:17:15
are important both in simple geometric
00:17:17
bodies, like in dishes
00:17:22
when you draw dishes, there are samovars,
00:17:25
teapots and cups, wine glasses and the like, and so
00:17:28
in the image of such the body, even an
00:17:31
apple, is like this, sooner or later
00:17:34
you will use
00:17:36
ellipses to make this volume
00:17:42
look convincing, that is, if
00:17:47
you draw strictly on the surface, that is, by
00:17:50
doing something like texture q on the
00:17:53
surface of any shape, then the volume will
00:17:57
also look like a skin that was removed
00:18:00
from the main one volume and abandoned
00:18:02
so that this would not happen, for this we find
00:18:05
all these axes, build an ellipse and carefully
00:18:11
observe how they unfold, how
00:18:14
they open, where they do not rotate,
00:18:18
how they open, but we will talk about this in
00:18:21
more detail in our lessons in
00:18:27
our courses for beginners from the
00:18:31
online school
00:19:00
Well, dear friends, our small lesson
00:19:05
and, in general, not a large cycle dedicated to
00:19:07
the ellipse is coming to an end, and in this cycle
00:19:10
we learned quite a lot about
00:19:13
how important it is to draw correct
00:19:16
ellipses, what an ellipse is, that it is just a
00:19:19
type of oval, we learned that the
00:19:22
thickness of an ellipse is the thickness of some vessel
00:19:25
these are, in principle, the same
00:19:28
ellipses and we learned how to build them in order to
00:19:30
correctly draw a
00:19:32
vessel there, a road or a river in a landscape,
00:19:36
we also learned how the
00:19:40
construction of an ellipse differs depending on the
00:19:43
point of view of it, depending on
00:19:45
whether the vertical or horizontal
00:19:47
plane lies and ended up like this
00:19:51
quite an interesting object like donuts,
00:19:56
practically in this object at the ends
00:19:59
we have a lot of ellipses combined and we
00:20:05
have seen in practice how these ellipses
00:20:08
can be used to
00:20:09
depict the shape more clearly and I
00:20:12
recommend that you practice drawing a
00:20:14
dog on any objects that you can
00:20:16
find in your home at home or using 3D
00:20:19
models, for example, that is, any objects
00:20:22
of rotation actually in one way
00:20:24
or another include ellipses and
00:20:27
the construction of an ellipse is
00:20:29
just needed in order to competently and
00:20:31
convincingly depict a
00:20:33
round object. I hope you liked this lesson and
00:20:38
in general the cycle dedicated to ellipses
00:20:41
and you gave us likes
00:20:44
subscribed to our channel and I'm waiting for you in
00:20:47
our other lessons in our courses with
00:20:51
you was minis Chernov and this is a school
00:20:54
academician soon
00:20:57
[music]

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