In the book The unstable Adams spectral sequence for free iterated loop spaces, R.J. Wellington, Mem. Amer. Math. Soc. 258, 1982, p. 32
Question: When $p=2$, $k\geq 2$ and$k\geq 1$, $n=\infty$$n=0$ to $\infty$, what is the dimensionkind of each generator $j^*(x_I^*)$$I$ can we choose? I do not quite understandHow is the argument.exterior algebra $H^*(\Omega^{n+1}\Omega^{n+k+1};\mathbb{Z}_2)$ related to $n$?
The related context is in the following.
In the book The unstable Adams spectral sequence for free iterated loop spaces, R.J. Wellington, Mem. Amer. Math. Soc. 258, 1982, p. 32
Question: When $p=2$, $k\geq 2$ and $n=\infty$, what is the dimension of each generator $j^*(x_I^*)$? I do not quite understand the argument.
The related context is in the following.
In the book The unstable Adams spectral sequence for free iterated loop spaces, R.J. Wellington, Mem. Amer. Math. Soc. 258, 1982, p. 32
Question: When $p=2$, $k\geq 1$, $n=0$ to $\infty$, what kind of $I$ can we choose? How is the exterior algebra $H^*(\Omega^{n+1}\Omega^{n+k+1};\mathbb{Z}_2)$ related to $n$?
The related context is in the following.
In the book The unstable Adams spectral sequence for free iterated loop spaces, R.J. Wellington, Mem. Amer. Math. Soc. 258, 1982, p. 32
Question: When $p=2$, $k\geq 2$ and $n=\infty$, what is the dimension of each generator $j^*(x_I^*)$? I do not quite understand the argument.
The related context is in the following.
