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Samoz\u0159ejm\u011b to srovn\u00e1n\u00ed bude velmi nep\u0159esn\u00e9 p\u0159es a velmi \u010dasto stane, \u017ee t\u0159eba na vzd\u00e1lenost pro ty nespr\u00e1vn\u00e9 mluv\u010d\u00ed. Vid\u00edte tady to \u010detnost. Zde je v\u011bt\u0161\u00ed je men\u0161\u00ed ne\u017e ta vzd\u00e1lenost na po\u010d\u00edtan\u00e1 pro toho spr\u00e1vn\u00e9ho mluv\u010d\u00edho. Jist\u011b to nen\u00ed nic neobvykl\u00e9ho, \u017ee se toto stane bral jednu kr\u00e1tkodobou realizaci ov\u0161em. Kdy\u017e spo\u010d\u00edt\u00e1m a tu pr\u016fm\u011brnou vzd\u00e1lenost, tak v p\u0159\u00edpad\u011b t\u00e9 pr\u016fm\u011brn\u00e9 vzd\u00e1lenosti. 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Hodnost potom n\u00e1soben\u00ed p\u0159ijde ve s\u010d\u00edt\u00e1n\u00ed respektive n\u011bjak\u00fd geometrick\u00fd pr\u016fm\u011br potom v aritmetick\u00fd pr\u016fm\u011br. A t\u00edmto zp\u016fsobem velmi v\u00fdznamn\u00fd omez\u00edme mo\u017enost podte\u010den\u00ed p\u0159i v\u00fdpo\u010dtu, proto\u017ee tady p\u0159i n\u00e1soben\u00ed v\u011bt\u0161\u00edho mno\u017estv\u00ed t\u011bch mal\u00fdch \u010d\u00edsel men\u0161\u00edch ne\u017e 1 by k tomu podte\u010den\u00ed mohlo velmi snadno doj\u00edt. Tak\u017ee ten princip klasifikace je velmi jednoduch\u00fd. No a zase je vhodn\u00e9 aplikovat detektor \u0159e\u010di pro vy\u0159azen\u00ed ne\u0159e\u010dov\u00fdch \u00faseku. No a zde m\u00e1me ten v\u00fdsledek pro \u010dty\u0159i \u0159e\u010dn\u00edky stejn\u00e9 jako v p\u0159\u00edpad\u011b, kter\u00e9 jsem p\u0159ed chv\u00edl\u00ed uv\u00e1d\u011bl pro vektorovou kvantizaci. 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