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/funar/ARTICLE/FINTYPE/psfig.texVASSILIEV INVARIANTS I : BRAID GROUPS AND RATIONAL HOMOTOPY THEORY by LOUIS FUNAR Revue Roumaine Math.Pures Appl., vol.34, 42(1997), 245272.Abstract We discuss Vassiliev
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How to fill out form fundamental group of
How to fill out form fundamental group of
01
Identify the base point of the space in question.
02
Choose a loop based at the base point, and deform it to create a homotopy equivalence.
03
Repeat this process for all possible loops based at the base point.
04
The fundamental group is the set of all homotopy equivalence classes of loops based at the base point.
Who needs form fundamental group of?
01
Topologists, algebraic geometers, and other mathematicians studying spaces and their underlying structures may need to determine the fundamental group of a given space.
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