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Tony Huynh
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I am interested in matroids of rank two and would like to understand how interesting/big this class of matroids is.

I know that the 2-uniform matroid on (k+2) elements is not representable on F_kover any field with at most k elements. (see Oxley, p203).

Does there exist any survey on matroids of rank two?

I am interested in matroids of rank two and would like to understand how interesting/big this class of matroids is.

I know that the 2-uniform matroid on (k+2) elements is not representable on F_k (see Oxley, p203).

Does there exist any survey on matroids of rank two?

I am interested in matroids of rank two and would like to understand how interesting/big this class of matroids is.

I know that the 2-uniform matroid on (k+2) elements is not representable over any field with at most k elements. (see Oxley, p203).

Does there exist any survey on matroids of rank two?

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I am interested in matroids of rank two and would like to understand how interesting/big this class of matroids is.

I know that the 2-uniform matroid on (k+2) elements is not representable on F_k (see Oxley, p203), hence rank two matroids are not representable in general.

Does there exist any survey on matroids of rank two?

I am interested in matroids of rank two and would like to understand how interesting/big this class of matroids is.

I know that the 2-uniform matroid on (k+2) elements is not representable on F_k (see Oxley, p203), hence rank two matroids are not representable in general.

Does there exist any survey on matroids of rank two?

I am interested in matroids of rank two and would like to understand how interesting/big this class of matroids is.

I know that the 2-uniform matroid on (k+2) elements is not representable on F_k (see Oxley, p203).

Does there exist any survey on matroids of rank two?

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I am interested in matroids of rank two and would like to understand how interesting/big this class of matroids is.

Are they representable (linear)? I know that the 2-uniform matroid on 4(k+2) elements is not binaryrepresentable on F_k (see Oxley, p203), hence the class of matroids of rank two ismatroids are not a subset of the binary matroid classrepresentable in general.

Does there exist any survey on matroids of rank two?

I am interested in matroids of rank two and would like to understand how interesting/big this class of matroids is.

Are they representable (linear)? I know that the 2-uniform matroid on 4 elements is not binary, hence the class of matroids of rank two is not a subset of the binary matroid class.

Does there exist any survey on matroids of rank two?

I am interested in matroids of rank two and would like to understand how interesting/big this class of matroids is.

I know that the 2-uniform matroid on (k+2) elements is not representable on F_k (see Oxley, p203), hence rank two matroids are not representable in general.

Does there exist any survey on matroids of rank two?

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