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John Klein
John Klein
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Assertion: The fundamental group of a space which has an $H$- and a co-$H$ structure is trivial or infinite cyclic.

Why this is true?

(added conditions: one should probably assume that the space is connected and has the homotopy type of a a CW complex)

Assertion: The fundamental group of space which has an $H$- and a co-$H$ structure is trivial or infinite cyclic.

Why this is true?

(added conditions: one should probably assume that the space is connected and has the homotopy type of a CW complex)

Assertion: The fundamental group of a space which has an $H$- and a co-$H$ structure is trivial or infinite cyclic.

Why this is true?

(added conditions: one should probably assume that the space is connected and has the homotopy type of a CW complex)

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John Klein
John Klein
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The fundamental group of space which has both an H and a co-H structure.

added 31 characters in body; added 121 characters in body
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John Klein
John Klein
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The fundamental group of space which has H and co-H group sturucture is 0 or Z(integer)?Assertion: The fundamental group of space which has an $H$- and a co-$H$ structure is trivial or infinite cyclic.

Why this is true?

(added conditions: one should probably assume that the space is connected and has the homotopy type of a CW complex)

The fundamental group of space which has H and co-H group sturucture is 0 or Z(integer)?

Why this is true?

Assertion: The fundamental group of space which has an $H$- and a co-$H$ structure is trivial or infinite cyclic.

Why this is true?

(added conditions: one should probably assume that the space is connected and has the homotopy type of a CW complex)

edited title; edited title
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John Klein
John Klein
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Jino
Jino
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