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NaN
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My question, is whether uploading a picture of some hand-written drawings (not text I could write in TeX), might be acceptable, such as the one below.

Sometimes I just have an easier time explaining things when I have a picture available PascalTriangeDrawing

ThisPascalTRiangleCombinatorialProofDrawing This drawing, for example, was to help me (and maybe others) see a combinatorial argument for the identity

$$ \binom{n}{0}^2 + \binom{n}{1}^2 + \binom{n}{2}^{2} \dots \binom{n}{n}^{2}= \binom{2n}{n}$$

My question, is whether uploading a picture of some hand-written drawings (not text I could write in TeX), might be acceptable, such as the one below.

Sometimes I just have an easier time explaining things when I have a picture available PascalTriangeDrawing

This drawing, for example, was to help me (and maybe others) see a combinatorial argument for the identity

$$ \binom{n}{0}^2 + \binom{n}{1}^2 + \binom{n}{2}^{2} \dots \binom{n}{n}^{2}= \binom{2n}{n}$$

My question, is whether uploading a picture of some hand-written drawings (not text I could write in TeX), might be acceptable, such as the one below.

Sometimes I just have an easier time explaining things when I have a picture available PascalTRiangleCombinatorialProofDrawing This drawing, for example, was to help me (and maybe others) see a combinatorial argument for the identity

$$ \binom{n}{0}^2 + \binom{n}{1}^2 + \binom{n}{2}^{2} \dots \binom{n}{n}^{2}= \binom{2n}{n}$$

added 51 characters in body
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NaN
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My question, is whether uploading a picture of some hand-written drawings (not text I could write in TeX), might be acceptable, such as the one below.

Sometimes I just have an easier time explaining things when I have a picture available enter image description herePascalTriangeDrawing

This particular picturedrawing, for example, was to help giveme (and maybe others) see a combinatorial argument for the identity

$$\binom{n}{k}\binom{k}{a} = \binom{n}{a}\binom{n-a}{k-a}$$$$ \binom{n}{0}^2 + \binom{n}{1}^2 + \binom{n}{2}^{2} \dots \binom{n}{n}^{2}= \binom{2n}{n}$$

My question, is whether uploading a picture of some hand-written drawings (not text I could write in TeX), might be acceptable, such as the one below.

Sometimes I just have an easier time explaining things when I have a picture available enter image description here

This particular picture was to help give a combinatorial argument for the identity

$$\binom{n}{k}\binom{k}{a} = \binom{n}{a}\binom{n-a}{k-a}$$

My question, is whether uploading a picture of some hand-written drawings (not text I could write in TeX), might be acceptable, such as the one below.

Sometimes I just have an easier time explaining things when I have a picture available PascalTriangeDrawing

This drawing, for example, was to help me (and maybe others) see a combinatorial argument for the identity

$$ \binom{n}{0}^2 + \binom{n}{1}^2 + \binom{n}{2}^{2} \dots \binom{n}{n}^{2}= \binom{2n}{n}$$

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Martin Sleziak
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My question, is whether uploading a picture of some hand-written drawings (not text I could write in TeX), might be acceptable, such as the one below.

Sometimes I just have an easier time explaining things when I have a picture available enter image description here

This particular pictuepicture was to help give a combinatorial argument for the identity

$$\binom{n}{k}\binom{k}{a} = \binom{n}{a}\binom{n-a}{k-a}$$

My question, is whether uploading a picture of some hand-written drawings (not text I could write in TeX), might be acceptable, such as the one below.

Sometimes I just have an easier time explaining things when I have a picture available enter image description here

This particular pictue was to help give a combinatorial argument for the identity

$$\binom{n}{k}\binom{k}{a} = \binom{n}{a}\binom{n-a}{k-a}$$

My question, is whether uploading a picture of some hand-written drawings (not text I could write in TeX), might be acceptable, such as the one below.

Sometimes I just have an easier time explaining things when I have a picture available enter image description here

This particular picture was to help give a combinatorial argument for the identity

$$\binom{n}{k}\binom{k}{a} = \binom{n}{a}\binom{n-a}{k-a}$$

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NaN
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NaN
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