User:Tomruen/tempdiagram

Space		Bracket notation		Extended
Finite	S³	[(2,2,2,2):2]	[2^[4]:2] = [2^[4]]	[4[2^[4]:2]] = [4[2^[4]]] = [[4,2,4]]
		[(2,2,2,2):3]	[2^[4]:3]	[4[2^[4]:3]] = [[6,2,6]]
		[(2,2,2,2):4]	[2^[4]:4]	[4[2^[4]:4]] = [[8,2,8]]
		[(2,2,2,2):p]	[2^[4]:p]	[4[2^[4]:p]] = [[2p,2,2p]]
Affine	E²	[(2,2,2,2):∞]	[2^[4]:∞]	[4[2^[4]:∞]] = [[∞,2,∞]] = [4,4]
	E²	[(3,3,3)]	[3^[3]]	[3[3^[3]]] = [6,3]
	E³	[(3,3,3,3):2]	[3^[4]:2] = [3^[4]]	[4[3^[4]:2]] = [[4,3,4]]
	E⁴	[(3,3,3,3,3):2]	[3^[5]:2] = [3^[5]]	[5[3^[5]:2]] = [5[3^[5]]]
	E⁵	[(3,3,3,3,3,3):2]	[3^[6]:2] = [3^[6]]	[6[3^[6]:2]] = [6[3^[6]]]
Compact	H²	[(3,3,3,3):∞]	[3^[4]:∞]	[4[3^[4]:∞]] = [[∞,3,∞]] = [6,4]
		[(2,3,2,3):∞]	[(2,3)^[2]:∞]	[2[(2,3)^[2]:∞]] = [6,4]
		[(2,2,2,2,2,2):∞]	[2^[6]:∞]	[6[2^[6]:∞]] = [6,4]
		[(4,4,4,4):∞]	[4^[4]:∞]	[4[4^[4]:∞]] = [[∞,4,∞]] = [8,4]
		[(3,4,3,4):∞]	[(3,4)^[2]:∞]	[2[(3,4)^[2]:∞]] = [8,6]
	H³	[(3,4,3,4):2]	[(3,4)^[2]:2] = [(3,4)^[2]]	[2[(3,4)^[2]]]
Paracompact	H³	[(4,4,4,4):2]	[4^[4]:2] = [4^[4]]	[4[4^[4]:2]] = [[4,4,4]]
Paracompact	H³	[(3,3,3,3):3]	[3^[4]:3]	[4[3^[4]:3]] = [[6,3,6]]
Lorentzian	L³	[(5,5,5,5):2]	[5^[4]:2] = [5^[4]]	[4[5^[4]:2]] = [[4,10,4]]
		[(∞,∞,∞,∞):2]	[∞^[4]:2] = [∞^[4]]	[4[∞^[4]:2]] = [[4,∞,4]]
		[(a,a,a,a):b]	[a^[4]:b]	[b[a^[4]:b]] = [[2b,a,2b]]
	L⁴	[(3,3,3,3,3):3]	[3^[5]:3]	[5[3^[5]:3]]