Kristina St. James Un Official Fan Site Tribute

Kristina St. James : This Is An Un Official Fan Site Tribute
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Movie Title Year Distributor Notes Rev Formats Action Sports Sex 2 1998 Vivid Anal Facial DP 2 DRO All About Eva 1997 Tight Ends NonSex 1 DO Amateur Nights 18 1997 Filmco Releasing 1 Amateur USA 4 1998 Metropolis Entertainment Anal Fantasy 2 1997 Sunshine Films Anal Graveyard 1997 Sin City Anal 1 Anal Over 40 1997 Wet Video Anal Anal Training Camp 2003 Vivid DO Ancient Amateurs 1 1996 Loads Of Fun Anal Facial 1 RO As Sweet As They Come 1998 Vivid Facial 2 DRO Ass Openers 16 1998 T.C.K.S. Entertainment Anal Facial 1 Ass Openers 6 1997 T.C.K.S. Entertainment Anal Facial Backseat Driver 8 1998 Metro Anal Facial 2 DRO Backway Inn 6 1997 Fat Dog Facial 1 Bangers 2 1998 Fat Dog DO Beach Sluts of the Pacific 1998 Plum Productions Beauty Captured 1998 VCA Anal Creampie 4 DRO Big Boob Strippers 1998 Filmco Releasing DRO Big Fat F.N. Tits 2 2000 Extreme Associates Anal Facial D Blowjob Adventures of Dr. Fellatio 10 1998 Elegant Angel Facial 5 DO Blowjob Adventures of Dr. Fellatio 2 1997 Elegant Angel BJOnly Facial 5 DRO Blowjob Fantasies 4 1998 Metro BJOnly 1 DRO Buried Alive Bukkake 1999 Metro 2 Bust A Nut In Grandma's Butt 1999 Totally Tasteless Anal Facial 1 O
Butt Bangers Ball 5 1998 Totally Tasteless Anal Facial DP 1 DO Butts Up 2000 GM Video LezOnly 1 Buttslammers 18 1998 Evil Angel LezOnly 1 DRO Canned Heat 2 1997 T.C.K.S. Entertainment Anal Facial Chantelle's Intimate Therapy 1999 Midnight Video Clan 1 1999 Multi Media Verlag Clan 2 1999 Multi Media Verlag Facial Clan 3 1999 Multi Media Verlag Coming to Beverly Hills 1 1997 Silver Star Video Facial 7 D Dirty And Kinky Mature Women 11 1996 Channel 69 DO Dirty And Kinky Mature Women 12 1997 Channel 69 DRO Dirty And Kinky Mature Women 21 1998 Channel 69 1 DO Dirty Bob's Xcellent Adventures 36 1997 Flying Leap Productions NonSex Doc's Best Pops 1 1999 Elegant Angel 1 DRO Extreme Lesbian Vacation 1999 Unknown LezOnly Filthy Talkin' Cocksuckers 4 1999 Midnight Video BJOnly Facial 1 Fine Wine 1996 Loads Of Fun DO Foot Lovers Only 1 1999 Evil Angel 1 DRO Fresh Peaches 1999 Dreamland Video Facial 1 Girl Gangs 2 2008 Metro LezOnly Golden Oldies 7 1997 Loads Of Fun DO Hardcore Debutantes 2 1997 Tight Ends Anal 1 DO Hollywood Hineys 12 1998 Filmco Releasing Anal Facial 1

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The six 60-degree sectors are the Weyl chambers and the shaded region is the fundamental Weyl chamber associated to the indicated base. A basic general theorem about Weyl chambers is this:[23] Theorem: The Weyl group acts freely and transitively on the Weyl chambers. Thus, the order of the Weyl group is equal to the number of Weyl chambers. In the {\displaystyle A_{2}}A_{2} case, for example, the Weyl group has six elements and there are six Weyl chambers. A related result is this one:[24] Theorem: Fix a Weyl chamber {\displaystyle C}C. Then for all {\displaystyle v\in E}{\displaystyle v\in E}, the Weyl-orbit of {\displaystyle v}v contains exactly one point in the closure {\displaystyle {\bar {C}}}{\bar {C}} of {\displaystyle C}C. Root systems and Lie theory Irreducible root systems classify a number of related objects in Lie theory, notably the following: simple complex Lie algebras (see the discussion above on root systems arising from semisimple Lie algebras), simply connected complex Lie groups which are simple modulo centers, and simply connected compact Lie groups which are simple modulo centers. In each case, the roots are non-zero weights of the adjoint representation. We now give a brief indication of how irreducible root systems classify simple Lie algebras over {\displaystyle \mathbb {C} }\mathbb {C} , following the arguments in Humphreys.[25] A preliminary result says that a semisimple Lie algebra is simple if and only if the associated root system is irreducible.[26] We thus restrict attention to irreducible root systems and simple Lie algebras. First, we must establish that for each simple algebra {\displaystyle {\mathfrak {g}}}{\mathfrak {g}} there is only one root system. This assertion follows from the result that the Cartan subalgebra of {\displaystyle {\mathfrak {g}}}{\mathfrak {g}} is unique up to automorphism,[27] from which it follows that any two Cartan subalgebras give isomorphic root systems. Next, we need to show that for each irreducible root system, there can be at most one Lie algebra, that is, that the root system determines the Lie algebra up to isomorphism.[28] Finally, we must show that for each irreducible root system, there is an associated simple Lie algebra. This claim is obvious for the root systems of type A, B, C, and D, for which the associated Lie algebras are the classical algebras. It is then possible to analyze the exceptional algebras in a case-by-case fashion. Alternatively, one can develop a systematic procedure for building a Lie algebra from a root system, using Serre's relations.[29] For connections between the exceptional root systems and their Lie groups and Lie algebras see E8, E7, E6, F4, and G2. Properties of the irreducible root systems {\displaystyle \Phi }\Phi {\displaystyle |\Phi |}|\Phi | {\displaystyle |\Phi ^{<}|}|\Phi ^{<}| I D {\displaystyle |W|}|W| An (n = 1) n(n + 1) n + 1 (n + 1)! Bn (n = 2) 2n2 2n 2 2 2n n! Cn (n = 3) 2n2 2n(n - 1) 2n-1 2 2n n! Dn (n = 4) 2n(n - 1) 4 2n - 1 n! E6 72 3 51840 E7 126 2 2903040 E8 240 1 696729600 F4 48 24 4 1 1152 G2 12 6 3 1 12 Irreducible root systems are named according to their corresponding connected Dynkin diagrams. There are four infinite families (An, Bn, Cn, and Dn, called the classical root systems) and five exceptional cases (the exceptional root systems). The subscript indicates the rank of the root system. In an irreducible root system there can be at most two values for the length (a, a)1/2, corresponding to short and long roots. If all roots have the same length they are taken to be long by definition and the root system is said to be simply laced; this occurs in the cases A, D and E. Any two roots of the same length lie in the same orbit of the Weyl group. In the non-simply laced cases B, C, G and F, the root lattice is spanned by the short roots and the long roots span a sublattice, invariant under the Weyl group, equal to r2/2 times the coroot lattice, where r is the length of a long root. In the adjacent table, |F<| denotes the number of short roots, I denotes the index in the root lattice of the sublattice generated by long roots, D denotes the determinant of the Cartan matrix, and |W| denotes the order of the Weyl group. Explicit construction of the irreducible root systems

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