Reptile & Amphibian Forums

Welcome to kingsnake.com's message board system. Here you may share and discuss information with others about your favorite reptile and amphibian related topics such as care and feeding, caging requirements, permits and licenses, and more. Launched in 1997, the kingsnake.com message board system is one of the oldest and largest systems on the internet.

Click for 65% off Shipping with Reptiles 2 You
Click for ZooMed
Click here for Dragon Serpents

pastel het ghost X spider het ghost ???

chongorojo Sep 13, 2008 03:35 PM

I found the genetics wizard and thought it was neat i think the results look wrong so ill ask the pros. if cross these shouldnt i possibly get normals spiders and pastels as well as the combos? with 1 being homo ghost and the rest being 100% het thanks for the imfo im just geting started with breeding and wanted to anticipate the outcome on this pair.

how bad are my odds for hitting a humblebee?
male Homozygous Spider c, Het. Ghost,
x
Homozygous Pastel c, Het. Ghost,

25% Het. Pastelc, Het. Spiderc,
50% Het. Pastelc, Het. Spiderc, Het. Ghost,
25% Het. Pastelc, Het. Spiderc, Homozygous Ghost,

Replies (1)

Paul Hollander Sep 15, 2008 11:49 AM

>male Homozygous Spider c, Het. Ghost,
>x
>Homozygous Pastel c, Het. Ghost,

There have not been any documented homozygous spiders, so I think the male has a spider mutant gene paired with a normal gene (AKA heterozygous spider). And the subject starts "pastel het ghost" rather than super pastel het ghost, so I think the pastel has a pastel mutant gene paired with a normal gene (AKA heterozygous pastel).

If those revisions are correct, then then expectation is
1/16 spider pastel ghost (bumblebee ghost?)
3/16 spider pastel (bumblebee) (66% probability het ghost)
1/16 spider ghost
3/16 spider (66% probability het ghost)
1/16 pastel ghost
3/16 pastel (66% probability het ghost)
1/16 ghost
3/16 normal-looking (66% probability het ghost)

1/16 = 6.25%
3/16 = 18.75%

Actual percentages of genotypes among the babies may differ from the expected percentages simply through the luck of the draw.

Paul Hollander

Site Tools