Team:SUSTech Shenzhen/Genetic Probability Model
Genetic Probability
Model
Genetic probability model
This model describes the process in which we get 2 worm strains with stable genetic traits and the hybrid offspring (with both the preference of blue light and the repulsion to the red light). It was proposed at the beginning of our project, so we were able to decide the frequency of microinjection and estimate how long it would take to get the result. It is a time-consuming step, and to some extent, it determines the whole experiment process.
Plasmid injection and selection
To estimate the total number of worms X that we need to inject, many factors should be considered. It is said in the protocol of miniMos system, “we approximately get insertions from 60% of injected animals and from approximately 10% of all rescued F1 animals. But these numbers will depend greatly on how much practice you have in injecting. ”[1] After long period of practice, our successful rate of injection is around 12%~25%. In the calculation, we assume that the rate is 20%. After injecting the gene to its gonad, each worm produces approximately 10 embryos. About 10% of F1 containing the insertion gene can be rescued(The unc-119 gene on the vector plays a key role in ciliary membrane localization of proteins and is required for the establishment or function of the nervous system). Therefore, the number of injected worms we will get from miniMos injection is: X * 20% * 60%* 10 * 10% Therefore, to finally get a stain, at the beginning we need to inject 9 worms at least.
Mating for the stable inheritance
After getting the inserted worms, our next step is to get the hybrid by mating 2 strains. In this step, the probability of obtaining stable inheritance worms depending on the location of inserted gene on the chromosome. We use pCFJ909 vector as the carrier of insertion gene. It contains mos-1 transposon that can insert the gene on the chromosome randomly. Worms have 6 pair of chromosomes, so there is the probability of 5/6 that 2 strains with the inserted gene on different chromosomes and the probability of 1/6 that 2 traits are at the same chromosomes. 1) Different chromosomes insertions: The probability to get stable inheritance is based on the Mendel’s laws. Basically, F1 will has both of 2 traits and there will be trait segregation in F2. 9/16 of F2 worms will contain RFP and RFP in the neurons. Then we continue to exam whether there will be trait segregation among F3. The number of worms with the stable inheritance of 2 traits consist 1/16 of the total number of F2 worms. In this step, the time cost is about 2 weeks.
2) Single chromosome insertion: If two insertions located on same chromosome, we still can get worms expressing two light-sensitive proteins by crossing over. However, the time will be much longer than the first circumstance considering the low frequency of chromosome crossing-over. In nature, the probability of crossing over never exceed 50%. And according to our experiment, if these two genes are on one chromosome, their offspring will not occurred segregation of character. So, in our situation, odr-10::CoCHR::GEM-GECO::mCherry and str-1::Chrimson::GEM-GECO::GFP are localized on two different chromosomes.
Moreover, our model also help us to confirm our results. We have proved that odr-10::CoCHR::GEM-GECO::mCherry is inserted on chromosome 1 by mapping, but we failed to map the str-1::Chrimson::GEM-GECO::GFP. However, by mating, we can confirmed that they were inserted on different chromosomes. After we did mating experiments and among 40 F2 generation, two of F2 worms showed stable GFP and RFP in their offspring, which obeys the Mendel’s laws.
It cost one month for us to finally get the hybrid worm strain.
References
- ↑ http://www.wormbuilder.org/minimos/commentsfaq/
