This is the place where you can personalize your profile!
But, how?
By moving, adding and personalizing widgets.
You can drag and drop to rearrange.
You can edit widgets to customize them.
The left side has widgets you can add!
Some widgets you can only access when you get a premium membership.
Some widgets have options that are only available when you get a premium membership.
We've split the page into zones!
Certain widgets can only be added to certain zones.
"Why," you ask? Because we want profile pages to have freedom of customization, but also to have some consistency. This way, when anyone visits a deviant, they know they can always find the art in the top left, and personal info in the top right.
Don't forget, restraints can bring out the creativity in you!
Now go forth and astound us all with your devious profiles!
Hey, I'm sorry I'm not online that much these days, but I'll be back soon, and I'l get that print of your's done soon.
I just realised you were my 100th watcher, and for this, I thak you.
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Did you know that:
E^2 = (p^2c^2)+([<delta>m^2]c^4).
which implies that:
E= [mc^2]/[<sq. root> 1-(v^2/c^2)].
when p=0 (in eq 1, or in 2 rearranged [which gives 1])
E=mc^2....
(In reality, p can never=0, so E should, realistically not be =mc^2, )
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HE WHO LAUGHS LAST, THINKS SLOWEST...
Click to find out!!!
See my PRINTS
I just realised you were my 100th watcher, and for this, I thak you.
--
Did you know that:
E^2 = (p^2c^2)+([<delta>m^2]c^4).
which implies that:
E= [mc^2]/[<sq. root> 1-(v^2/c^2)].
when p=0 (in eq 1, or in 2 rearranged [which gives 1])
E=mc^2....
(In reality, p can never=0, so E should, realistically not be =mc^2, )
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just click, if you're interested in good art
founder and admin of *deutsch - my webseite
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just click, if you're interested in good art
founder and admin of *deutsch - my webseite
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chicken
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I've had enough success for two lifetimes.
signature. OpenSource is the future of
computing.
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