ピタゴラス三角形の面積と面積和を求める公式群に表れるフィボナッチ数列組Ｈ ―公式群の各々に対応する放物線群，その軸の傾きは２に収束―

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  • Formulas Group Indicating the Relations between the One Area and Sum of the Area in the Pythagoras Triangle ─ The Sequence of Combinations of the Number of Fibonacci Appearing there ─
  • ピタゴラス サンカクケイ ノ メンセキ ト メンセキ ワ オ モトメル コウシキグン ニ アラワレル フィボナッチ スウレツグミ H : コウシキグン ノ オノオノ ニ タイオウ スル ホウブツセングン,ソノ ジク ノ カタムキ ワ 2 ニ シュウソク

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<p>　　The area of the Pythagoras triangle is the sum of area of the Pythagoras triangle that is smaller than it except some exceptions.　The exception is the case of M=2N (M,N is an independent variable of the solutions of Euclid).</p><p>　　Furthermore, these relations are expressed as the sequence and constructed in the Fibonacci series Next, the Pythagoras number is distributed on various parabolas group on the coordinate which assume two axes into two sides sandwiching the right angle.　The degree of leaning of the axis of symmetry of the parabola group is 0 in case of the basic formula (Euclid solution) of the Pythagoras number. In addition, it is 0 and ∞ in case of “the unit formula”of sum of area.　Furthermore, the axial degree of leaning converges to 2 at an early stage in case of “the general formula”.</p>

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