Hi guys,today I am back with another interesting topic that is about perspective.
Perspective is very important topic to learn.It is the most important thing to know about for realism.
So let's start......
First of all let me give you a clear scene about "What is perspective?".....In simple statement, we see a person who is in front of us bigger than the person who stands far away from me..This is actually called perspective..
OK, let's see if we draw a figure then what will be the proportions.
here as you can see , I have given a male figure proportion..
![Image result for male figure proportions](data:image/jpeg;base64,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)
This image actually gives a sense of perspective.It describes that the size of things get smaller with the increase of distance.
Here I am giving some images that will make it easy to learn.
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perspective](data:image/jpeg;base64,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)
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)
With the help of perspective you can also make 3d paintings,with using point perspective.
Now you might be thinking what is point perspective.
So here it is,......
There are two points means two axis, the X axis and the Y axis.These two axis determines the length and height of a thing.Using these two axis we can draw 2d paintings .For doing 3d paintings which will look more realistic, you will have to add one more axis, the Z axis.It determines the width of that object.
![Image result for point perspective](https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcQjGRfTTV1rP19OgfdCPNqJD2KPrPtsOHwrEDuBNl_yilbUDupQ2w)
![Image result for 1 2 3 point perspective](data:image/jpeg;base64,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Hope you all get what I am trying to make you understand.
Perspective is very important topic to learn.It is the most important thing to know about for realism.
So let's start......
First of all let me give you a clear scene about "What is perspective?".....In simple statement, we see a person who is in front of us bigger than the person who stands far away from me..This is actually called perspective..
OK, let's see if we draw a figure then what will be the proportions.
here as you can see , I have given a male figure proportion..
Here I am giving some images that will make it easy to learn.
With the help of perspective you can also make 3d paintings,with using point perspective.
Now you might be thinking what is point perspective.
So here it is,......
There are two points means two axis, the X axis and the Y axis.These two axis determines the length and height of a thing.Using these two axis we can draw 2d paintings .For doing 3d paintings which will look more realistic, you will have to add one more axis, the Z axis.It determines the width of that object.
Hope you all get what I am trying to make you understand.
If you like my post then do comment and follow me for more interesting posts like this.
THANK YOU
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