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Movie Title Year Distributor Notes Rev Formats Ace in the Hole 1995 Horne Boi Video LezOnly DO Adult Video News Awards 1996 1996 VCA Affirmative Action 1 2004 New Machine Publishing DO Anal Blues 1994 Pepper Productions Anal Anal Crack Master 1994 Rosebud Facial DO Anal Hounds and Bitches 1994 Rosebud Anal DO Anal Idol 1994 Rosebud DO Anal Lover 3 1995 Rosebud Anal 1 DO Anal Spitfire 1994 Rosebud Anal Facial 1 DO Assy Sassy 1994 Rosebud LezOnly DRO Best of Dr. Butts 1994 4-Play Video Anal Clip Blondes Blowin and Ballin 2000 Knob/Ryder Entertainment DO Buffy Malibu's Nasty Girls 8 1995 Anabolic Video LezOnly DRO Butt Sisters Do New York 1994 Midnight Video Anal Facial Butt Sluts 4 1995 Rosebud LezOnly Buttman Confidential 1998 Evil Angel Clip 1 Buttman Confidential 2 1999 Evil Angel Clip 1 Buttman's Big Butt Backdoor Babes 1 1995 Evil Angel Anal 4 DRO Buttman's Butt Freak 2 1996 Evil Angel 2 DRO Buttman's Favorite Big Butt Babes 2 1998 Evil Angel Anal 2 DRO Buttman's Inferno 1994 Evil Angel Anal Facial 3 DRO Buttman's Wet Dream 1994 Evil Angel Anal Facial 3 DRO Buttslammers 6 1994 Exquisite LezOnly DRO Buttslammers 9 1995 Exquisite LezOnly DRO
Clam Jumpers 2001 Taboo LezOnly 1 DO County Line 1993 Pepper Productions 2 DRO Coven 1993 Vivid 2 DRO Coven 2 1993 Vivid 2 DR Covergirl 1994 Wicked Pictures LezOnly 1 DRO Crociera Erotica 1995 Hard Project Entertaiment Cum And Get Me 1995 Pleasure Productions LezOnly Deep Inside Dirty Debutantes 7 1993 4-Play Video DRO Dog Walker 1994 John Leslie Productions Anal Facial 3 DRO Ecstasy Of Payne 1994 Evil Angel NonSex DRO Ed Powers Favorite New Ends 1 2017 Ed Powers Anal O Fantasy Exchange 1993 Vivid LezOnly DO Fresh Meat 1 1995 Evil Angel Anal Facial 1 DRO Heat Waves 1994 Legend Video DRO Hollywood Lesbians 1995 Rosebud LezOnly DO Hot Blooded 1994 K-Beech Video DRO I Love Juicy 1993 Zane Entertainment Group Ice Woman 1 1993 Vivid 1 DO Ice Woman 2 1993 Vivid 1 DRO Indecent 1993 Xcitement Video 1 DO Kink 1 1995 Rosebud 1 DRO Little Miss Anal 1994 Rosebud DO Love Me Love My Butt 1994 Rosebud LezOnly DRO Lovin' Spoonfuls 16: More Best of Dirty Debutantes 1998 4-Play Video Anal O Lovin' Spoonfuls 22: Best of Deep Inside Dirty Debutantes 1999 4-Play Video O Lovin' Spoonfuls 4 1995 4-Play Video D Lynn, Lynn And Lynn 2006 Vivid DRO Nasty Nymphos 6 1994 Anabolic Video Facial 3 DRO



New Ends 1 1993 4-Play Video Anal DO Night of the Coyote 1993 Jourdan Alexander Video Ona's Doll House 2 1995 Ona Zee Presents LezOnly 1 DO Other Side of Chelsea 1993 Xcitement Video LezOnly Pussyman 11 1995 Snatch Productions 1 DO Pussyman 5 1994 Snatch Productions 4 DO Pussyman 6 1994 Digital Playground Facial 1 DRO Real Female Orgasms 3 2002 Elegant Angel 2 DRO Retro Lesbians 2 2015 Western Visuals LezOnly DRO Sensual Exposure 1993 Ultimate Video 1 DR Sensual Recluse 1994 Executive Video D Shooting Star 1993 Xcitement Video Snow Bunnies 1 1995 Sin City LezOnly Snow Bunnies 2 1995 Sin City Sodomania 9 1994 Elegant Angel Anal Facial DO Sodomania: Slop Shots 1 1997 Elegant Angel 3 DRO Spread 2003 Pleasure Productions DO Super Hornio Brothers 1993 Midnight Video Super Hornio Brothers 2 1993 Midnight Video Takin' It To The Limit 2 1994 Exquisite LezOnly 1 O Up And Cummers 11 1994 4-Play Video Facial 6 DRO Up And Cummers 13 1994 4-Play Video 1 O Visual Fantasies 1995 Legend Video Facial Voyeur 1 1994 Evil Angel Anal Facial 4 DRO Voyeur's Favorite Blowjobs and Anals 1 1997 Evil Angel 4 DRO Voyeur's Favorite Blowjobs and Anals 2 1998 Evil Angel DRO Voyeur's Favorite Blowjobs and Anals 4 2000 Evil Angel Anal Facial 2 DRO Working Girls 1995 Factory Home Video In mathematics, in particular the theory of Lie algebras, the Weyl group of a root system F is a subgroup of the isometry group of the root system. Specifically, it is the subgroup which is generated by reflections through the hyperplanes orthogonal to the roots, and as such is a finite reflection group. Abstractly, Weyl groups are finite Coxeter groups, and are important examples of these. The Weyl group of a semisimple Lie group, a semisimple Lie algebra, a semisimple linear algebraic group, etc. is the Weyl group of the root system of that group or algebra. It is named after Hermann Weyl. Contents 1 Definition and examples 2 Weyl chambers 3 Coxeter group structure 3.1 Generating set 3.2 Relations 3.3 As a Coxeter group 4 Weyl groups in algebraic, group-theoretic, and geometric settings 4.1 The Weyl group of a connected compact Lie group 4.2 In other settings 5 Bruhat decomposition 6 Analogy with algebraic groups 7 Cohomology 8 See also 9 Footnotes 9.1 Notes 9.2 Citations 10 References 11 Further reading 12 External links Definition and examples The Weyl group of the {\displaystyle A_{2}}A_{2} root system is the symmetry group of an equilateral triangle Let {\displaystyle \Phi }\Phi be a root system in a Euclidean space {\displaystyle V}V. For each root {\displaystyle \alpha \in \Phi }\alpha \in \Phi , let {\displaystyle s_{\alpha }}{\displaystyle s_{\alpha }} denote the reflection about the hyperplane perpendicular to {\displaystyle \alpha }\alpha , which is given explicitly as {\displaystyle s_{\alpha }(v)=v-2{\frac {(\alpha ,v)}{(\alpha ,\alpha )}}\alpha }{\displaystyle s_{\alpha }(v)=v-2{\frac {(\alpha ,v)}{(\alpha ,\alpha )}}\alpha }, where {\displaystyle (\cdot ,\cdot )}(\cdot ,\cdot ) is the inner product on {\displaystyle V}V. The Weyl group {\displaystyle W}W of {\displaystyle \Phi }\Phi is the subgroup of the orthogonal group {\displaystyle O(V)}O(V) generated by all the {\displaystyle s_{\alpha }}{\displaystyle s_{\alpha }}'s. By the definition of a root system, each {\displaystyle s_{\alpha }}{\displaystyle s_{\alpha }} preserves {\displaystyle \Phi }\Phi , from which it follows that {\displaystyle W}W is a finite group. In the case of the {\displaystyle A_{2}}A_{2} root system, for example, the hyperplanes perpendicular to the roots are just lines, and the Weyl group is the symmetry group of an equilateral triangle, as indicated in the figure. As a group, {\displaystyle W}W is isomorphic to the permutation group on three elements, which we may think of as the vertices of the triangle. Note that in this case, {\displaystyle W}W is not the full symmetry group of the root system; a 60-degree rotation preserves {\displaystyle \Phi }\Phi but is not an element of {\displaystyle W}W. We may consider also the {\displaystyle A_{n}}A_{n} root system. In this case, {\displaystyle V}V is the space of all vectors in {\displaystyle \mathbb {R} ^{n+1}}{\displaystyle \mathbb {R} ^{n+1}} whose entries sum to zero. The roots consist of the vectors of the form {\displaystyle e_{i}-e_{j},\,i\neq j}{\displaystyle e_{i}-e_{j},\,i\neq j}, where {\displaystyle e_{i}}e_{i} is the {\displaystyle i}ith standard basis element for {\displaystyle \mathbb {R} ^{n+1}}{\displaystyle \mathbb {R} ^{n+1}}. The reflection associated to such a root is the transformation of {\displaystyle V}V obtained by interchanging the {\displaystyle i}ith and {\displaystyle j}jth entries of each vector. The Weyl group for {\displaystyle A_{n}}A_{n} is then the permutation group on {\displaystyle n+1}n+1 elements. Weyl chambers See also: Coxeter group Affine Coxeter groups The shaded region is the fundamental Weyl chamber for the base {\displaystyle \{\alpha _{1},\alpha _{2}\}}{\displaystyle \{\alpha _{1},\alpha _{2}\}} If {\displaystyle \Phi \subset V}{\displaystyle \Phi \subset V} is a root system, we may consider the hyperplane perpendicular to each root {\displaystyle \alpha }\alpha . Recall that {\displaystyle \sigma _{\alpha }}{\displaystyle \sigma _{\alpha }} denotes the reflection about the hyperplane and that the Weyl group is the group of transformations of {\displaystyle V}V generated by all the {\displaystyle \sigma _{\alpha }}{\displaystyle \sigma _{\alpha }}'s. The complement of the set of hyperplanes


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