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X e W p V Y ̃v E l ɂ A S Y ْf d グ ܂őS Ď Јꊇ Ǘ ₷ Ɨx ₷ X e W E _ X V Y 僁 J ł 3E E4E E O ȂǁA Ή ܂ @ 3E 1000 ~ i ō ݁j v X ƂȂ ܂ B @4E E O. W 1p 1 x1p 1 w p = 0 in the proper , (p 1) dimensional input space For any pair of input vectors, say, (xa 1p 1;x b 1p 1), for which the decision plane equation is satised, we have w 1p 1 (x a 1p 1 x b 1p 1) = 0 Note that the difference vector (xa 1p 1 x b 1p 1)lies in the decision plane AP Papli nski´ 2 4 NeuroFuzzy Comp Ch 2 May 25, 05 Geometric Interpretation Let us. X p w a x v y r t v y v g v y a f b v y _ v y a ї v y t g i g ^ v y a g v i v y x l p a v y e ہe ہe q ( Ō`) v y ̑ ̏ i m t g z b g v y �.

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P x x v ` p x x w v y l ^ i e k ΐ푊 s _ p s ^ q s ` k x o ~ p q s ^ q v s r h { c z o ~ p r t ^ s ` t k p ~ s g i v s t ^ p p g e f b i r ` q p �. P W VS x @ p g W VS r N V Y A ϐg DX X ` F W y G b N X ` F W G b N X g C z h ɉ 2 ̎p ɕϐg I I I A ϐg DX X ` F W I I ϐg A C e ł B S h ƃV o ̃G b N X g C ̂ ďe ɁI ϐg E o E ̃T E h y ߂܂ I ϐg I 1VS r N h b L O I 2 e g 񂵂ă h I I 3 e ĕϐg I o ́I { ̉ y ߂ I I 2 h ό` I G b N X g C S h / G b N X g C V. ª v # y M p * ¤ y ° P o E P w É A ¨ x ´ Ë w ª D ñ Í ¢ ² U X 3,087 3,081 3,152 3,142 3,0 3,102 3,118 3,077 3,095 3,056 2,997 3,013 3,110 3,1 3,0 2,986 3,176 3,0 3,007 2,998 2,959 3,057 2,952 2,976 3,185 3,250 3,117 3,1 3,172 3,268 3,074 2,9 3,1 3,227 3,486 3,408 2,800 3,000 3,0 3,400 4 D 5 D 6 D 7 D 8 D 9 D10 D11 D12 D1 D 2 D 3 D 14 å 15 å * ¨ A É P o ° ý.

^ o P o v Y Y Y Y Y Y Y Y Y X v X Y Y Y X X U X Y Y Y Y U Y Y Y Y Y Y X ~ Y Y Y X U W X/ À X& X v X Y Y Y Y Y Y Y Y Y Y Y Y X X ^ , D / KEdZ ddK W Z > &&/ D EdK >> WZ ^d /KE/ / &KZE/dhZ / E XZK ð hdK h^ hZ E/ U W Z /> ^ Zs/ /K Wh >/ K / >/E U > ^^ í W >hE', Dd X ó U ò ì Dd X ô U ñ õ U >/D Ed d/ ' ^K>/K U hZK s/ r ~ KE > KW /KE / Yh/^dK / E XZK í h>d Z/KZ hE/d U dd/s /> s Edh >D. V ܂ ݁~ o ~ @ V Y ő ̒ ؃L X g I w R t B f X } JP v Z X ҁx J h b g X e B O C A 5 N ł N ߂ 3rd FULL ALBUM w ҁx ;. B = x a z a x y a z a = x x y a b z a z b Rechenregeln für Vektoraddition und Multiplikation mit einer.