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What is Pi_23$\pi_{23}(S^2)$?

The first 22$22$ homotopy groups of the 2$2$-sphere were worked out by Toda in 1962, but I can’tcannot find any results extending that to any higher homotopy groups of S^2$S^2$.

Are any more of these groups known?

What is Pi_23(S^2)?

The first 22 homotopy groups of the 2-sphere were worked out by Toda in 1962, but I can’t find any results extending that to any higher homotopy groups of S^2.

Are any more of these groups known?

What is $\pi_{23}(S^2)$?

The first $22$ homotopy groups of the $2$-sphere were worked out by Toda in 1962, but I cannot find any results extending that to any higher homotopy groups of $S^2$.

Are any more of these groups known?

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What is Pi_23(S^2)?

The first 22 homotopy groups of the 2-sphere were worked out by Toda in 1962, but I can’t find any results extending that to any higher homotopy groups of S^2.

Are any more of these groups known?