How do I make this type of tree in matlab using scatter?
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JoshT_student
el 8 de Jun. de 2018
Comentada: JoshT_student
el 9 de Jun. de 2018
Hello, I am trying to make the following tree. I have the matrix a with 0's where I should have white boxes and 1's where I should have square black boxes. However, it is extremely difficult to organize all the boxes in the order to make a tree that looks good without big white spaces being where they should not be.
please help. Thanks
Code below
clear;
clc;
%Makes an array of 0's 20X20
a=zeros(20);
%These following elements are to fill each element in array
%%plotmatrix(a);
a(1,4:7)=1;
a(1,11:14)=1;
a(2,2:12)=1;
a(2,14:18)=1;
a(3,1:11)=1;
a(3,13:19)=1;
a(4,1:3)=1;
a(4,5:9)=1;
a(4,12:19)=1;
a(5,2:4)=1;
a(5,7:8)=1;
a(5,11:13)=1;
a(5,15:16)=1;
a(5,19:20)=1;
a(6,2:5)=1;
a(6,8)=1;
a(6,10:13)=1;
a(6,15:16)=1;
a(6,18:20)=1;
a(7,1:4)=1;
a(7,10:14)=1;
a(7,16)=1;
a(7,18:20)=1;
a(8,1:7)=1;
a(8,10:14)=1;
a(8,18:20)=1;
a(9,1:2)=1;
a(9,4:8)=1;
a(9,10:14)=1;
a(9,16:19)=1;
a(10,1:3)=1;
a(10,6:8)=1;
a(10,11:13)=1;
a(10,16:19)=1;
a(11,1:5)=1;
a(11,8)=1;
a(11,11:12)=1;
a(11,15:19)=1;
a(12,2:6)=1;
a(12,11)=1;
a(12,13:19)=1;
a(13,5:8)=1;
a(13,13:18)=1;
a(14,7:9)=1;
a(14,12:14)=1;
a(15,9)=1;
a(15,12)=1;
a(16,9)=1;
a(16,12)=1;
a(17,9)=1;
a(17,12)=1;
a(18,9)=1;
a(18,12)=1;
a(19,12:14)=1;
a(19,7:9)=1;
a(20,1:9)=1;
a(20,12:20)=1;
x=1;
y=1;
scatter(x,y,'fill', 'square', 'k');
hold on;
y1=ones(1,49);
scatter(1.01:0.01:1.49, y1, 'fill', 'square', 'k');
x=1.5;
scatter( x,y, 'fill', 'square', 'k');
2 comentarios
Walter Roberson
el 8 de Jun. de 2018
I remember this puzzle coming up a couple of years ago, except I think it had a different image. I seem to remember that a good strategy to solve it was given at the time.
The puzzle involved is to be given the marginal counts of the runs and to use the information to reconstruct the image.
Respuesta aceptada
Rik
el 8 de Jun. de 2018
How about imshow (or image)? You have a matrix anyway:
imshow(a)
will show your image (although a bit small). You can use imresize to enlarge the image if you like.
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