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ЃA g o N ̍L ɍœK ȃn C N X C X g f ނ 葵 A X g b N C X g V ̃ C u T C g ł B t @ ~ E Ƒ E q C X g ꗗ ł B q B Ƃ A ꂳ A ǂ t @ ~ ̉Ƒ C X g W ߂܂ B ق̂ڂ̂Ƃ g V o ܂ B. Definition and illustration Primitive narrowsense BCH codes Given a prime number q and prime power q m with positive integers m and d such that d ≤ q m − 1, a primitive narrowsense BCH code over the finite field (or Galois field) GF(q) with code length n = q m − 1 and distance at least d is constructed by the following method Let α be a primitive element of GF(q m). T B ^ ̃C X g @ ܂ B ܂ A ܂ ȍ Ƃ̗ Ǝ ̂悤 ɂȂ ܂ B.

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Q g ̐ t Đ Č 錾 t ́A l דI ȃo b N } X L O ̎Y ł͂Ȃ A ӎ { \ o _ I ȃ b Z W ł A s ̌ ۂł B R A Z s A Ȍ ɂ p ꓾ 郊 o X E X s ` ̓ ɔ B. In mathematics, a Gaussian function, often simply referred to as a Gaussian, is a function of the form = ⁡ (())for arbitrary real constants a, b and non zero cIt is named after the mathematician Carl Friedrich GaussThe graph of a Gaussian is a characteristic symmetric "bell curve" shapeThe parameter a is the height of the curve's peak, b is the position of the center of the peak and c. L G s ̖ C X g f ށA ۈ E w Z ̃C X g f ށA l E q ̃C X g C X g y ݂ ̃C X g f ށz p p \/ HOK ̔ E r W l X ̃C X g/ T C g } b v.