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User:Radiant!

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This is an old revision of this page, as edited by Eyu100 (talk | contribs) at 19:53, 9 September 2007. The present address (URL) is a permanent link to this revision, which may differ significantly from the current revision.

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This is the Radiant Quilt. If you like, you can take an empty square and fill it with something nice, such as a picture or a quote. Be creative!
By that I mean "take AN empty square", not "fill up every single square with random things you think are cute".

The first quilt can be found here; the second one is here, and the third one is here. The fourth one is being created below.

I also have a page with Shiny Things, such as Barnstars and the like.


Achtung! "At our current speed of 720,000 kilometres per hour, we'll be home in about three thousand years." -- Laserboy, Blasterman: The Movie "He's like fire, and ice, and rage. He's like the night... like the storm at the heart of the sun. He's ancient and forever - he burns at the centre of time and he can see the turn of the universe." - Tim Latimer File:DSCF6515s.JPG
serenity
 "If you always do what you have always done; then you will always get what you have always got!" '--Author Unknown "Life's too short to dance with ugly women." --Rob

Plug-in hybrid
Radiant! 		"I don't think Misplaced Pages is a waste of time, but it certainly caters to those with time to waste." --Fastfission ∀ x ∀ y ( ∀ z ( z ∈ x ⇔ z ∈ y ) ⇒ x = y ) {\displaystyle \forall x\forall y(\forall z(z\in x\Leftrightarrow z\in y)\Rightarrow x=y)}

∀ x [ ∃ y ( y ∈ x ) ⇒ ∃ y ( y ∈ x ∧ ¬ ∃ z ( z ∈ y ∧ z ∈ x ) ) ] {\displaystyle \forall x} ∀ z ∀ w 1 … w n ∃ y ∀ x ( x ∈ y ⇔ ( x ∈ z ∧ ϕ ) ) {\displaystyle \forall z\forall w_{1}\ldots w_{n}\exists y\forall x(x\in y\Leftrightarrow (x\in z\land \phi ))} ∀ x ∀ y ∃ z ( x ∈ z ∧ y ∈ z ) {\displaystyle \forall x\forall y\exists z(x\in z\land y\in z)} ∀ F ∃ A ∀ Y ∀ x ( x ∈ Y ∧ Y ∈ F ⇒ x ∈ A ) {\displaystyle \forall {\mathcal {F}}\,\exists A\,\forall Y\,\forall x(x\in Y\land Y\in {\mathcal {F}}\Rightarrow x\in A)} ∀ A ∀ w 1 , … , w n [ ( ∀ x ∈ A ∃ ! y ϕ ) ⇒ ∃ Y ∀ x ∈ A ∃ y ∈ Y ϕ ] . {\displaystyle \forall A\,\forall w_{1},\ldots ,w_{n}.} ∃ X ( ∅ ∈ X ∧ ∀ y ( y ∈ X ⇒ S ( y ) ∈ X ) ) {\displaystyle \exists X\left(\varnothing \in X\land \forall y(y\in X\Rightarrow S(y)\in X)\right)} ∀ x ∃ y ∀ z ( z ⊆ x ⇒ z ∈ y ) {\displaystyle \forall x\exists y\forall z(z\subseteq x\Rightarrow z\in y)}
∀ X ∃ R ( R well-orders X ) {\displaystyle \forall X\exists R(R\;{\mbox{well-orders}}\;X)}

"I used to think that the brain was the most wonderful organ in my body. Then I realized who was telling me this." -Emo Philips
If you're ever bored and in the mood for vandal fighting, these warning templates are for you! Vandals and where they come from
File:Mitre Peak.jpg File:St Anns Snail.JPG Daniel:I don't think they bought my act.
Jacob:Why? Who'd you say you were?
Daniel:The uh..Great and Powerful Oz. - Tangent (Stargate SG-1) 		"I'm not going to buy my kids an encyclopedia. Let them walk to school like I did." - Yogi Berra
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"Meh."

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DA JIMBOOOO DOG!
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