Fibonacci Expansion :

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    Fibonacci Expansion :
    Fibonacci Expansion :
     
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    Fibonacci Expansion : Fibonacci aam tor par aqaidagi se lehron ke size ki pishin goi ke liye istemaal kya jata hai, dono islahi ( markazi rujhan ke khilaaf ) aur tasalsul ( woh jo qeematon ko markazi rujhan ki simt muntaqil karte hain ). Mandarja baala eur / jpy forex jore ke liye retracement ki aik misaal hai. 19 April aur three May ke darmiyan, sharah mubadla ne aik mazboot oopar ki harkat darj ki ( chart par aik thos la honay wala buying and selling indicator hai jo takneeki tajzia mein istemaal hota hai jo madad aur muzahmat ki satah faraham karta hai. Aik hi waqt mein, agar aap jantay hain ke is ke signals ko kis terhan istemaal karna hai to un sthon ko perfect entry aur aygzt points ke tor par istemaal kya ja sakta hai .Yeh hadaayat nama bkeer se nishaan zad ), jis ne baad mein anay walay zawaal ke liye qeemat ka aik nuqta muqarrar kya. Jab neechay ki taraf harkat shuru hoti hai to, sharah mubadla ibtidayi tor par zero. 382 ki satah par ruk jati hai, jo ke pichli oopar ki lehar ki nisbat, mukhtasir tor par peechay hatt jati hai, phir zero. 618 tak pahonch jati hai, jahan qeemat ulat jati hai aur oopar ki taraf jari rehti hai. Yeh case aydjstmnt ki aik aam misaal hai. Un sthon ko tajir kaleedi sthon ke tor par istemaal karte hain jahan aamdani ya role kholnay ke orders diye jFibonacci arcs ka istemaal pankhe aur peechay hatnay ke mutradif hai, lekin Arcs mein waqt ke Ansar ko mad e nazar rakhnay ka faida hota hai. Arcs ka istemaal karna khaas tor par munasib hai jab aik mazboot lehar ke baad ( thori der ke liye qeemat ka aik bara faasla tay kar liya gaya ho ) aik kamzor islaah shuru ho jati hai, jis ka izhaar taweel arsay mein hota hai, lekin qeema. Fibonacci Retracement Fibonacci extension aik aisa device hai jisay tajir munafe ke ahdaaf qaim karne ke liye istemaal kar satke hain ya pal again khatam honay ke baad qeemat kitni daur ho sakti hai. Tosee ki sthin bhi mumkina ilaqay hain jahan qeemat rivers hosakti hai. Chart par factors ke conection ke tor par tayyar ki gayi, yeh sthin Fibonacci tanasub ( feesad ke tor par ) par mabni hain. Aam Fibonacci tosee ki sthin sixty one. 8 %, 100 %, 161. 8 %, 2 hundred %, aur 261. 8 % hain kyunkay Fibonacci tanasub roz marrah ki zindagi mein aam hain, kuch taajiron ka khayaal hai ke yeh mushtarqa tanasub maliyati mandiyon mein bhi ahmiyat rakhtay hain. Fibonacci extension ka koi formulation nahi hota hai. Balkay, woh aik chart par teen points par banaye gaye hain, mumkina ahmiyat ki qeemat ki sthon ko nishaan zad karte hue. Fibonacci growth dukhati hain ke pal returned ke baad agli qeemat ki lehar kitni daur ja sakti hai. Fibonacci tanasub ki bunyaad par, aam Fibonacci tosee ki sthin sixty one. 8 %, a hundred %, 161. 8 %, 2 hundred %, aur 261. 8 % hain. Tosee ki sthin ahmiyat ke mumkina ilaqon ki nishandahi karti hain, lekin un par sirf inhisaar nahi kya jana chahiye. Fibonacci tanasub roz marrah ki zindagi aur fitrat mein aam hain, jo kehkashan ki tashkeelaur qeemat ki hudood ka layout aakhri lehar se isi simt mein akhaz kya gaya hai jis terhan mojooda hai. Di gayi misaal mein hum tole mouj ab ko aik ikai ke tor par letay hain aur is lambai ko point c se paish karte hain. Yeh tareeqa is waqt istemaal hota hai jab mojooda lehar ke mukhalif simt mein aakhri ki lambai se guzarnay ki tawaqqa ki jati hai – cd> bc. Aksar jab hamaray paas aik mazboot plus ( ab ) lehar hoti hai, is ke baad islaah ( bc ) hoti hai, to agli lehar ( cd ) pehli nabz ke aik khaas tanasub mein hoti hai. Misaal ke tor par cd = zero. 618 ya 1 ya 1.618 ab. Yeh tareeqa jo D Napoli ke maqasid ke naam se bhi jana jata hai .
     

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