Exercise 1.8.6 - Differential topology (Guillemin and Pollack)(2)
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The question and its answer is given below:
My Questions are:
1- The solution has proved that $p circ v^*$ is the identity on X and not $p circ v$, does not that mean that the vector field $v$^* satisfies the second definition and not the vector field v?
2- In the seventh line in the solution, I do not understand how he proved that $x = y$
general-topology differential-geometry algebraic-topology differential-topology geometric-topology
asked Nov 14 at 22:31
Idonotknow
1157
add a comment |
up vote
-1
down vote
favorite
The question and its answer is given below:
My Questions are:
1- The solution has proved that $p circ v^*$ is the identity on X and not $p circ v$, does not that mean that the vector field $v$^* satisfies the second definition and not the vector field v?
2- In the seventh line in the solution, I do not understand how he proved that $x = y$
general-topology differential-geometry algebraic-topology differential-topology geometric-topology
asked Nov 14 at 22:31
Idonotknow
1157
1
I think it would be helpful if you reworded your 2nd and 3rd questions. I do not understand what you are asking.
– Prototank
Nov 15 at 18:36
Okay sorry I will @Prototank
– Idonotknow
Nov 18 at 16:45
@Prototank I have edited my question .... sorry for delaying.
– Idonotknow
Nov 20 at 15:07
add a comment |
up vote
-1
down vote
favorite
up vote
-1
down vote
favorite
The question and its answer is given below:
My Questions are:
1- The solution has proved that $p circ v^*$ is the identity on X and not $p circ v$, does not that mean that the vector field $v$^* satisfies the second definition and not the vector field v?
2- In the seventh line in the solution, I do not understand how he proved that $x = y$
general-topology differential-geometry algebraic-topology differential-topology geometric-topology
asked Nov 14 at 22:31
Idonotknow
1157
The question and its answer is given below:
My Questions are:
1- The solution has proved that $p circ v^*$ is the identity on X and not $p circ v$, does not that mean that the vector field $v$^* satisfies the second definition and not the vector field v?
2- In the seventh line in the solution, I do not understand how he proved that $x = y$
general-topology differential-geometry algebraic-topology differential-topology geometric-topology
general-topology differential-geometry algebraic-topology differential-topology geometric-topology
asked Nov 14 at 22:31
Idonotknow
1157
asked Nov 14 at 22:31
Idonotknow
1157
edited Nov 20 at 15:07
asked Nov 14 at 22:31
Idonotknow
1157
asked Nov 14 at 22:31
Idonotknow
1157
asked Nov 14 at 22:31
Idonotknow
1157
1157
1
I think it would be helpful if you reworded your 2nd and 3rd questions. I do not understand what you are asking.
– Prototank
Nov 15 at 18:36
Okay sorry I will @Prototank
– Idonotknow
Nov 18 at 16:45
@Prototank I have edited my question .... sorry for delaying.
– Idonotknow
Nov 20 at 15:07
add a comment |
1
I think it would be helpful if you reworded your 2nd and 3rd questions. I do not understand what you are asking.
– Prototank
Nov 15 at 18:36
Okay sorry I will @Prototank
– Idonotknow
Nov 18 at 16:45
@Prototank I have edited my question .... sorry for delaying.
– Idonotknow
Nov 20 at 15:07
1
1
I think it would be helpful if you reworded your 2nd and 3rd questions. I do not understand what you are asking.
– Prototank
Nov 15 at 18:36
I think it would be helpful if you reworded your 2nd and 3rd questions. I do not understand what you are asking.
– Prototank
Nov 15 at 18:36
Okay sorry I will @Prototank
– Idonotknow
Nov 18 at 16:45
Okay sorry I will @Prototank
– Idonotknow
Nov 18 at 16:45
@Prototank I have edited my question .... sorry for delaying.
– Idonotknow
Nov 20 at 15:07
@Prototank I have edited my question .... sorry for delaying.
– Idonotknow
Nov 20 at 15:07
add a comment |
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1
I think it would be helpful if you reworded your 2nd and 3rd questions. I do not understand what you are asking.
– Prototank
Nov 15 at 18:36
Okay sorry I will @Prototank
– Idonotknow
Nov 18 at 16:45
@Prototank I have edited my question .... sorry for delaying.
– Idonotknow
Nov 20 at 15:07