Difference between revisions of "ZCubes/Pascal vs Sierpinski Triangle"
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| Line 9: | Line 9: | ||
==Code== | ==Code== | ||
| − | m=10; | + | m=10; |
| − | pt=PASCALTRIANGLE(m); | + | pt=PASCALTRIANGLE(m); |
| − | a=pt | + | a=pt |
| − | + | .map( | |
| − | + | function(r,i) | |
| − | + | { | |
var prefix=(REPEATCHAR(" ",(2*m-(2*i+1))/2).split("")); | var prefix=(REPEATCHAR(" ",(2*m-(2*i+1))/2).split("")); | ||
return( | return( | ||
| Line 20: | Line 20: | ||
.concat(r.join(", ,").split(",")) | .concat(r.join(", ,").split(",")) | ||
.concat(prefix) | .concat(prefix) | ||
| − | + | ) | |
| − | + | } | |
| − | + | ); | |
| − | (a); | + | (a); |
| − | m=32; | + | m=32; |
| − | pt=PASCALTRIANGLE(m); | + | pt=PASCALTRIANGLE(m); |
| − | m=10; | + | m=10; |
| − | pt=PASCALTRIANGLE(m).$(x=>x%2) | + | pt=PASCALTRIANGLE(m).$(x=>x%2) |
| − | a=pt | + | a=pt |
| − | + | .map( | |
| − | + | function(r,i) | |
| − | + | { | |
var prefix=(REPEATCHAR(" ",(2*m-(2*i+1))/2).split("")); | var prefix=(REPEATCHAR(" ",(2*m-(2*i+1))/2).split("")); | ||
return( | return( | ||
| Line 43: | Line 43: | ||
} | } | ||
); | ); | ||
| − | (a); | + | (a); |
| − | m=32; | + | m=32; |
| − | m=64; | + | m=64; |
==Code== | ==Code== | ||
Revision as of 04:40, 18 August 2020
Pascal vs Sierpinski Triangle
This video demonstrates how to generate Pascal triangle in Z and derive Sierpinski triangle from Pascal triangle in ZCubes.
Video
Code
m=10;
pt=PASCALTRIANGLE(m);
a=pt
.map(
function(r,i)
{
var prefix=(REPEATCHAR(" ",(2*m-(2*i+1))/2).split(""));
return(
prefix
.concat(r.join(", ,").split(","))
.concat(prefix)
)
}
);
(a);
m=32; pt=PASCALTRIANGLE(m);
m=10;
pt=PASCALTRIANGLE(m).$(x=>x%2)
a=pt
.map(
function(r,i)
{
var prefix=(REPEATCHAR(" ",(2*m-(2*i+1))/2).split(""));
return(
prefix
.concat(r.join(", ,").split(","))
.concat(prefix)
)
}
);
(a);
m=32;
m=64;
Code
m=32;
pt=PASCALTRIANGLE(m).$(x=>x%2)
a=pt
.map(function (r,i) {
var prefix= (REPEATCHAR(" ",(2*m-(2*i+1))/2).split(""));
return(
prefix
.concat(r.join(", ,").split(","))
.concat(prefix)
)
}
);
(a);
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