the first in n out opened at baldwin park, california.
the first in n out opened at baldwin park, california.
where did the first in n out open?
baldwin park , california
Na
Na
thus one arrives at the [[bianchi classification]] listing the possible types of homogeneous spaces classified by the values of "a", "n", "n", "n" which is graphically presented in fig. 3. in the class a case ("a" = 0), type ix ("n"=1, "n"=1, "n"=1) is represented by octant 2, type viii ("n"=1, "n"=1, "n"=–1) is represented by octant 6, while type vii ("n"=1, "n"=1, "n"=0) is represented by the first quadrant of the horizontal plane and type vi ("n"=1, "n"=–1, "n"=0) is represented by the fourth quadrant of this plane; type ii (("n"=1, "n"=0, "n"=0) is represented by the interval [0,1] along "n" and type i ("n"=0, "n"=0, "n"=0) is at the origin. similarly in the class b case (with "n" = 0), bianchi type vi ("a"="h", "n"=1, "n"=–1) projects to the fourth quadrant of the horizontal plane and type vii ("a"="h", "n"=1, "n"=1) projects to the first quadrant of the horizontal plane; these last two types are a single isomorphism class corresponding to a constant value surface of the function "h" = "a"("n""n"). a typical such surface is illustrated in one octant, the angle "θ" given by tan"θ" = |"h"/2|; those in the remaining octants are obtained by rotation through multiples of "π"/2, "h" alternating in sign for a given magnitude |"h"|. type iii is a subtype of vi with "a"=1. type v ("a"=1, "n"=0, "n"=0) is the interval (0,1] along the axis "a" and type iv ("a"=1, "n"=1, "n"=0) is the vertical open face between the first and fourth quadrants of the "a" = 0 plane with the latter giving the class a limit of each type.
bkl singularity