| E-Y366178 (age: 496 ybp) Formula: (496+497)/2 |
Formula: (496+497)/2 |
| Branch ID | Sample ID | Number of SNPs | Coverage (bp) | Formula to correct SNPs number | Corrected number of SNPs | Formula to estimate age | Age by this line only |
| YF109627 | 3.00 | 8403972 | 3.00/8403972 * 8467165 | 3.02 | 3.02 * 144.41 + 60 | 496 | |
| YF125396 | 3.00 | 8387914 | 3.00/8387914 * 8467165 | 3.03 | 3.03 * 144.41 + 60 | 497 |
FAQ: What is YFull's age estimation methodology?
Increase in age 
Decrease in age
| SNPs currently defining E-Y366178 | |
| FTD10365 / Y366182 |  |
| FTD10490 / Y366190 | |
| FTD9160 / Y366189 | |
| FTD9653 / Y366178 | |
| Y28482 |  |
| Other SNPs possibly defining E-Y366178 | |
| FTD10008 / Y366187 level E-Y366178<->E-Y81625 |  |
| FTD12169 / Y366181 level E-Y366178<->E-Y81625 | |
| FTD12202 / Y366195 level E-Y366178<->E-Y81625 | |
| FTD12054 / Y366184 level E-Y366178<->E-Y81625 | |
| FTD11412 / Y366192 level E-Y366178<->E-Y81625 | |
| Y366185 level E-Y366178<->E-Y81625 | |
| Y366197 level E-Y366178<->E-Y81625 | |
| Y543656 level E-Y366178<->E-Y81625 | |
| FTD12162 / Y366199 level E-Y366178<->E-Y81625 | |
| FTD12257 / Y366183 level E-Y366178<->E-Y81625 | |
| FTD10252 / Y366200 level E-Y366178<->E-Y81625 | |
| FT353049 level E-Y366178<->E-Y81625 | |
| FT321800 level E-Y366178<->E-Y81625 |  |
| FTC20687 level E-Y366178<->E-Y81625 | |
| STRs | Mutation rate | ANC | DER | |
| DYS492 | |
11 | → | 12 |
| DYS512 | |
9 | → | 10 |
| DYS536 | |
14 | → | 10 |
| DYS549 | |
13 | → | 12 |
| DYR119 | |
16.c | → | 12 |
| DYR84 | |
15 | → | 16 |
| DYR32 | |
16 | → | 14 |
FAQ: What STR interpretations does YFull provide for my sample?
You can watch theoretical computed paths using PhyloGeographer. We do not guarantee that provided information is correct.
- Theoretical Computed Paths > E-Y366178
- Y Heatmap > E-Y366178
* The PhyloGeographer is not affiliated with YFull
YF125396