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1.1 ! root 1: \tt ! 2: .PS 5.75i ! 3: ## figure W-2 ! 4: B1: box invis "root" ! 5: B2: box with .n at (B1.s.x, B1.s.y-lineht) "C=US" ! 6: line from B2.n to B1.s ! 7: ## ! 8: B3: box with .ne at (B2.se.x-linewid*5, B2.se.y-lineht) "o=O\_1" ! 9: B4: box with .n at (B2.s.x, B2.s.y-lineht) "o=O\_n" ! 10: B5: box with .nw at (B2.sw.x+linewid*5, B2.sw.y-lineht) "l=NY" ! 11: line from B3.n to (B2.s.x-boxwid/4, B2.s.y) ! 12: line from B4.n to (B2.s.x, B2.s.y) ! 13: line from B5.n to (B2.s.x+boxwid/4, B2.s.y) ! 14: move to ((B3.e.x+B4.w.x)/2, B3.e.y); "$\ldots$" ! 15: ## ! 16: B6: box with .ne at (B3.se.x-linewid*5/4, B3.se.y-lineht) "ou=U\_1" ! 17: B7: box with .nw at (B3.sw.x+linewid*5/4, B3.sw.y-lineht) "ou=U\_p" ! 18: line from B6.n to (B3.s.x-boxwid/6, B3.s.y) ! 19: line from B7.n to (B3.s.x+boxwid/6, B3.s.y) ! 20: move to ((B6.e.x+B7.w.x)/2, B6.e.y); "$\ldots$" ! 21: ## ! 22: B8: box with .ne at (B4.se.x-linewid*5/4, B4.se.y-lineht) "ou=U\_1" ! 23: B9: box with .nw at (B4.sw.x+linewid*5/4, B4.sw.y-lineht) "ou=U\_q" ! 24: line from B8.n to (B4.s.x-boxwid/6, B4.s.y) ! 25: line from B9.n to (B4.s.x+boxwid/6, B4.s.y) ! 26: move to ((B8.e.x+B9.w.x)/2, B8.e.y); "$\ldots$" ! 27: ## ! 28: B10: box invis with .n at (B5.s.x, B5.s.y-lineht) "$\ldots$" ! 29: line from B10.n to B5.s ! 30: ## ! 31: B11: box "$\ldots$" invis with .n at (B6.n.x-linewid, B2.n.y) ! 32: line from B11.n to (B1.s.x-boxwid/4, B1.s.y) ! 33: B12: box "$\ldots$" invis with .n at (B5.n.x+linewid, B2.n.y) ! 34: line from B12.n to (B1.s.x+boxwid/4, B1.s.y) ! 35: ## ! 36: .PE
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