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How to display a 2d manifold of points?
The 2019 Stack Overflow Developer Survey Results Are InManifold with minimum surface distance between two pointsGiven pairwise distances between points in space how can the dimension of the space the points lie in be determined if the data is incomplete?Integration by parts formula on unbounded manifoldHow does the “arc tangent metric” $d(x,y) = | arctan(x) - arctan(y)| $ work?Concept of ManifoldWhy doesn't coordinate difference between two points correspond to distance between two points?How many reference points do we need for unambiguously locating other points in a space?A manifold that does not live inside a higher dimensional Euclidian space?Projecting 6D cartesian coordinates to lower dimensionEquidistant points in arbitrary metric
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I have created a manifold for a set of discrete (integer) points which lie in 2 dimensions.
The manfiold has dimensions of $Ntimes N$ and I have a metric which dictates the seperation between the points: $Delta x(x,y)$ and $Delta y(x,y)$ which varies throughout the manifold.
The metric is symmetric such that $Delta x(x,y)=Delta x(y,x)$ and $Delta y(x,y)=Delta y (y,x)$.
How do I visualise this in python for example?
geometry metric-spaces manifolds visualization python
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add a comment |
$begingroup$
I have created a manifold for a set of discrete (integer) points which lie in 2 dimensions.
The manfiold has dimensions of $Ntimes N$ and I have a metric which dictates the seperation between the points: $Delta x(x,y)$ and $Delta y(x,y)$ which varies throughout the manifold.
The metric is symmetric such that $Delta x(x,y)=Delta x(y,x)$ and $Delta y(x,y)=Delta y (y,x)$.
How do I visualise this in python for example?
geometry metric-spaces manifolds visualization python
$endgroup$
1
$begingroup$
It's hard to understand what you mean... could you provide an example and make an approximate graphical representation as you would desire it ?
$endgroup$
– Jean Marie
Apr 6 at 18:16
add a comment |
$begingroup$
I have created a manifold for a set of discrete (integer) points which lie in 2 dimensions.
The manfiold has dimensions of $Ntimes N$ and I have a metric which dictates the seperation between the points: $Delta x(x,y)$ and $Delta y(x,y)$ which varies throughout the manifold.
The metric is symmetric such that $Delta x(x,y)=Delta x(y,x)$ and $Delta y(x,y)=Delta y (y,x)$.
How do I visualise this in python for example?
geometry metric-spaces manifolds visualization python
$endgroup$
I have created a manifold for a set of discrete (integer) points which lie in 2 dimensions.
The manfiold has dimensions of $Ntimes N$ and I have a metric which dictates the seperation between the points: $Delta x(x,y)$ and $Delta y(x,y)$ which varies throughout the manifold.
The metric is symmetric such that $Delta x(x,y)=Delta x(y,x)$ and $Delta y(x,y)=Delta y (y,x)$.
How do I visualise this in python for example?
geometry metric-spaces manifolds visualization python
geometry metric-spaces manifolds visualization python
asked Apr 6 at 17:14
JamesJames
15310
15310
1
$begingroup$
It's hard to understand what you mean... could you provide an example and make an approximate graphical representation as you would desire it ?
$endgroup$
– Jean Marie
Apr 6 at 18:16
add a comment |
1
$begingroup$
It's hard to understand what you mean... could you provide an example and make an approximate graphical representation as you would desire it ?
$endgroup$
– Jean Marie
Apr 6 at 18:16
1
1
$begingroup$
It's hard to understand what you mean... could you provide an example and make an approximate graphical representation as you would desire it ?
$endgroup$
– Jean Marie
Apr 6 at 18:16
$begingroup$
It's hard to understand what you mean... could you provide an example and make an approximate graphical representation as you would desire it ?
$endgroup$
– Jean Marie
Apr 6 at 18:16
add a comment |
0
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$begingroup$
It's hard to understand what you mean... could you provide an example and make an approximate graphical representation as you would desire it ?
$endgroup$
– Jean Marie
Apr 6 at 18:16