E-Y493826 (age: 495 ybp) Formula: (350+640)/2 |
Formula: (350+640)/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 |
YF122580 | 2.00 | 8425100 | 2.00/8425100 * 8467165 | 2.01 | 2.01 * 144.41 + 60 | 350 | |
YF127084 | 4.00 | 8431134 | 4.00/8431134 * 8467165 | 4.02 | 4.02 * 144.41 + 60 | 640 |
FAQ: What is YFull's age estimation methodology?
Increase in age Decrease in age
SNPs currently defining E-Y493826 | |
Y493826 | |
Y494701 | |
Y494258 | |
Y494589 | |
Y493908 | |
Y494134(H) | H |
Y494382(H) | H |
Y493968(H) | H |
Y504649(H) | H |
Y284703 | |
MF775184 | |
FT310218 / Y180008 | |
Z5988 |
Other SNPs possibly defining E-Y493826 | |
Y493679 level E-Y493826<->E-Y305618 | |
Y494744 level E-Y493826<->E-Y305618 | |
Y493872 level E-Y493826<->E-Y305618 | |
Y493632 level E-Y493826<->E-Y305618 | |
Y493974 level E-Y493826<->E-Y305618 | |
Y493734 level E-Y493826<->E-Y305618 | |
Y494286 level E-Y493826<->E-Y305618 | |
Y494107 level E-Y493826<->E-Y305618 | |
Y494160 level E-Y493826<->E-Y305618 | |
Y494950 level E-Y493826<->E-Y305618 | |
Y494413 level E-Y493826<->E-Y305618 | |
Y494068 level E-Y493826<->E-Y305618 | |
Y494438 level E-Y493826<->E-Y305618 | |
Y493802 level E-Y493826<->E-Y305618 | |
Y493911 level E-Y493826<->E-Y305618 | |
Y494016 level E-Y493826<->E-Y305618 | |
Y504650 level E-Y493826<->E-Y305618 | |
Y562635 level E-Y493826<->E-Y305618 | |
Y562636 level E-Y493826<->E-Y305618 | |
Y562637 level E-Y493826<->E-Y305618 | |
Y504654 level E-Y493826<->E-Y305618 | |
Y490183 level E-Y493826<->E-Y305618 | |
Y484480 level E-Y493826<->E-Y305618 |
You can watch theoretical computed paths using PhyloGeographer. We do not guarantee that provided information is correct.
- Theoretical Computed Paths > E-Y493826
- Y Heatmap > E-Y493826
* The PhyloGeographer is not affiliated with YFull