Which of the statements is wrong:

- a generalized cohomology theory (on well behaved topological spaces) is determined by its values on a point
- reduced complex $K$-theory $\tilde K$ and reduced real $K$-theory $\widetilde{KO}$ are generalized cohomology theories (on well behaved topological spaces)
- $\tilde K(*)= \widetilde{KO} (*)=0$

But certainly $\tilde K\neq \widetilde{KO}$.