Imbali Yokuphila iyiphethini yejiyometri eyaziwayo, efana nembali, evele emathempelini, emibhalweni yesandla, futhi muva nje, emasikweni athandwayo izinkulungwane zeminyaka. Lephethini nayo idlala indima ekuqondeni izinto ezingavamile. Sizoyishaya indiva yonke leyo nto lapha futhi sigxile ekwakhiweni okulula kwesimo sejiyometri, esakhiwe yizindilinga eziningana ezilinganayo, ezihambisanayo.
Umumo, obonwa ngabaningi njengophelele ngokuvumelana, unokulingana okuphindwe kasithupha futhi kwaziwa izazi zefilosofi eziningi, abakhi bezakhiwo nabadwebi emhlabeni jikelele. Inqubo yabo yokwakha ephindaphindwayo ilula ikakhulukazi.
Dweba indilinga \(K_1\) enerediyasi \(r>0\) ephakathi ku \(m_1\) kanye nendilinga yesibili \(K_2\) enerediyasi \(r\) ephakathi ku \(m_2 \in K_1\) . Zonke ezinye izindilinga \(K_n\) manje ziyanelisa lesi sici esilandelayo: Ngayinye inerediyasi \(r\) kanye nesikhungo \(m_n\) kunoma iyiphi indawo yokuhlangana kwezindilinga ezandulele.
Izinga \(g\) lephethini libizwa \( \text{round} \left( \frac{ max(\overline{m_n m_1})}{r} \right) -1\) . \(\overline{m_n m_1} > g+1\) imibuthano kuphela uma \(\overline{m_n m_1} > g+1\) ubamba. Ekugcineni, sifaka iphethini ngombuthano werediyasi \(r \cdot g\) ezungeze isikhungo \(m_1\) . Enguqulweni "eqinile" ye-Flower of Life, yonke imibuthano ene- \(\text{round}\left( \overline{m_n m_1} \right) = g\) noma \(\text{round} \left( \overline{m_n m_1} \right) = g-1\) kuphela lawo ma-circular circular adwetshiwe aphakathi kwamaphoyinti awo empambana nayo yonke imibuthano \(K_k\) nge \(\text{round} \left( \overline{m_k m_1} \right) = g-1\) noma \(\text{round} \left( \overline{m_k m_1} \right) = g-2\) .
Ngama- SVG.js namanye ama- trigonometry esikole sakha i-Flower of Life yanoma yiliphi ibanga:
See the Pen Flower of Life by David Vielhuber (@vielhuber) on CodePen.