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In the book "a convenient setting for global analysis" they describe the order of an operational tangent vector on a convenient vector space.

http://www.mat.univie.ac.at/~michor/apbookh-ams.pdf

After which they prove that their exists those of order 2 and 3. After breaking my head on it for a bit iI can't seem to wrap my head around the proveproof.

What is the second order vector they prove that exists in that case.? I would already be quite happy with a concrete example.

In the book "a convenient setting for global analysis" they describe the order of an operational tangent vector on a convenient vector space.

http://www.mat.univie.ac.at/~michor/apbookh-ams.pdf

After which they prove that their exists those of order 2 and 3. After breaking my head on it for a bit i can't seem to wrap my head around the prove.

What is the second order vector they prove that exists in that case. I would already be quite happy with a concrete example.

In the book "a convenient setting for global analysis" they describe the order of an operational tangent vector on a convenient vector space.

http://www.mat.univie.ac.at/~michor/apbookh-ams.pdf

After which they prove that their exists those of order 2 and 3. After breaking my head on it for a bit I can't seem to wrap my head around the proof.

What is the second order vector they prove that exists in that case? I would already be quite happy with a concrete example.

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What are examples of a second order operational tangent vector on an infinite dimensional Hilbert space

In the book "a convenient setting for global analysis" they describe the order of an operational tangent vector on a convenient vector space.

http://www.mat.univie.ac.at/~michor/apbookh-ams.pdf

After which they prove that their exists those of order 2 and 3. After breaking my head on it for a bit i can't seem to wrap my head around the prove.

What is the second order vector they prove that exists in that case. I would already be quite happy with a concrete example.