Corgi Wiki

* Due to Computational constrains the isonometric coefficient is given which is a derived value from Wrights coefficient that might be lower than the Wrights for dogs that are inbred to inbred dogs.

Population average for dogs is about 6.25%.
The higher the value, the more inbred the dog is. The Inbreeding-Coefficient (IC) is a measure of the degree of inbreeding in an individual dog. It is the probability that two alleles at a locus are identical by descent. The IC is calculated by summing the probabilities of all possible paths of common ancestors that connect the two alleles. The IC is expressed as a percentage and can range from 0% to 100%. The IC is a measure of the degree of inbreeding in an individual dog. It is the probability that two alleles at a locus are identical by descent. The IC is calculated by summing the probabilities of all possible paths of common ancestors that connect the two alleles. The IC is expressed as a percentage and can range from 0% to 100%.

Zhzhenyy Sakharok
Soul
Zhasmin (n/b)

INTER CH; SUPGRCH UKR, MOL; GRCH UKR, BUL, MOL, BES; JCH UKR
Zhasmin (n/b)

Sire (2017)

CH
Andvol Agent 007

Daniela Grey Ollis (n/b)

CH
Salvenik Sail Away

CH
Andvol Uma Turman 2

CH
Andvol Aivengo Rytsar

Andvol Bayadera (n/b)

Int Multi Ch. SGrChUa,Md, GrChBy,Rom, 2GrChBg, 2BBB,9*ChUaAndvol Agent 007

R.CACDaniela Grey Ollis (n/b)

CH RUS LT UKR RKF
Salvenik Sail Away

JCH RUS, CH RUS
Andvol Uma Turman 2

J.CH.UA CH.UA CACIB
Andvol Aivengo Rytsar

Andvol Bayadera (n/b)

UK & AM CHAMPION
Rosewood Set Sail to Salvenik

JW
Salvenik Star Performer

Happy Fella

Highworth Dance The Floor

INT, MULT CH
Mapleleaf Lisiura Alex Trebek

CH RUS, RKF,BLR, UKR
Andvol Vivat Rossiya

INT GB CH WW-08 EUW-11
Andvol Ya Tvoy Kumir

Anfisa Haus Dando (n/b)

Aquamarine Brave Pirate

UNITA MENTALE ADIA KIBUR (NB)

Unita Mentale Adia Kibur

Zhzhenyy Sakharok

Soul

Zhasmin (n/b)

INTER CH; SUPGRCH UKR, MOL; GRCH UKR, BUL, MOL, BES; JCH UKR Zhasmin (n/b)

Sire (2017)

INTER CH; SUPGRCH UKR, MOL; GRCH UKR, BUL, MOL, BES; JCH UKR
Zhasmin (n/b)