Required to diagram recombination events that can replace specific genes on the chromosome of a recipient cell with copies of those genes introduced from a donor cell. As seen in the solution to Solved Problem I, only an even number of crossovers can produce viable recombinant chromosomes. Gene mapping is simplified if you remember that progeny classes that result from four crossovers are found much less often than progeny classes that require two crossovers.
In Problem $19,$ do you think that most of the Pyr $^{+}$ Arg $^{+}$ exconjugants are also $\mathrm{Xyl}^{+}$ and $\mathrm{Mal}^{+}$, or not? Explain your answer by considering the recombination events that would be required to generate colonies that are $\mathrm{Pyr}^{+}$ Arg $^{+} \mathrm{Xyl}^{+}$ Mal $^{+}$ and those required to make Pyr $^{+}$ Arg $^{+}$ Xyl $^{-}$ Mal $^{-}$ colonies.