Tekniki sɛgɛsɛgɛli baarakɛminɛn Fibonacci Channel – A jɔli ni a kɛcogo

Fibonacci sinsinni ye jatebla ye min kɔnɔ daɲɛ nata kelen-kelen bɛɛ ye kɔrɔlen fla bɛɛ lajɛlen ye:
1,1,2,3,5,8,13,21,34,55,89, … Nin jatebla ninnu bɛ ɲɔgɔn na jɛɲɔgɔnya nafama damadɔ fɛ. Jateden kelen-kelen bɛɛ bɛ Taa jateden tɛmɛnen siɲɛ 1,618 ɲɔgɔn na. Baarakɛcogo kelen-kelen bɛɛ bɛ bɛn 0,618 ɲɔgɔn ma ninnu na.

Nin Fibonacci sinsinni nafa kabakoma in bɛ ye fɛɛrɛko baarakɛminɛn caman na minnu bɛ kɛ suguya sɛgɛsɛgɛli la. O baarakɛminɛnw kɔrɔfɔli sariyakoloba ye ko ni sɔngɔ bɛ gɛrɛ tigɛli la ni u dɛmɛ ye, mɔgɔ ka kan ka fɛn caman makɔnɔ fɛn minnu bɛna Changements dans la développement de la présentation.

A y’a jira ko ni sugu sɛgɛsɛgɛli kɛra, baara bɛ kɛ ni hakɛ jɔnjɔn damadɔ ye : 0,0%, 23,6%, 38,2%, 50,0%, 61,8%, 76,4%, 100,0%, 161,8% , 261,8% ani 423,6%, olu minnu bɛ baara kɛ kosɛbɛ. o la, 61,% ye.

O jateden minnu bɛ i n’a fɔ u ye gansanw ye, olu bɛ fɛn caman jira, wa an k’a lajɛ baara bɛ kɛ n’u ye cogo min na. Fibonacci misaliw ka fisa ni misali wɛrɛw ni taamasiɲɛw ye. Tuma caman na, u bɛ a jira ko fɛɛrɛ dɔ bɛ yen min ka bon kosɛbɛ. Fibonacci ka jatebɔ bɛna sɔngɔ kɛrɛnkɛrɛnnen dɔ di i ma, nka a tɛ foyi ɲɛ fo n’i y’a dɔn ko a bɛ se ka kɛ kari. Fibonacci sɔngɔ jateminɛ sɛgɛsɛgɛli bɛ kɛ ni kɛrɛ saba cogoya ye, ka hakɛ dantigɛli kɛ, ani ka taabolo bɛɛ lajɛlen jateminɛ. Ni aw ye taamasiyɛnw ni jatebɔsɛbɛnw fara ɲɔgɔn kan ni Fibonacci baarakɛminɛn caman ye minnu bɛ sɔrɔ, aw bɛ se ka dɔ fara aw ka jago ɲɛtaa seko kan. Aw k’aw hakili to a la ko mɛtiri kelen tɛ yen min b’a jira ko fɛn bɛɛ dafalen don (ni o tun bɛ yen, an bɛɛ tun bɛna kɛ nafolotigiw ye). Nka, ni taamasiyɛn caman bɛ sira kelen jira, i bɛ se ka hakilina ɲuman sɔrɔ sɔngɔ bɛ taa yɔrɔ min na.

Ni baara kɛra ni Fibonacci Channels ye ɲɔgɔn fɛ, a bɛ se ka jagokɛla dɛmɛ ni dantigɛli wɛrɛ ye ko sɔngɔ hakɛ bɛna kɛ dɛmɛ walima kɛlɛli ye. Sariyakolo ni sariya kelenw de bɛ tali kɛ o siraw la i n’a fɔ misali jɔlenw. Fɛɛrɛ kelen min bɛ kɛ jagokɛlaw fɛ, o ye ka Fibonacci jiralanw fara ɲɔgɔn kan minnu bɛ kɛ ni diagonal ni vertical ye, walasa ka yɔrɔw sɔrɔ, u fila bɛɛ bɛ se ka kɛlɛba jira yɔrɔ minnu na. O bɛ se k’a jira ko taabolo min bɛ fanga la, o bɛ taa ɲɛ. Parallel channel action bɛ jagokɛlaw bila ka dɛmɛ ni resistance nafaw fɔ. Baara kɛcogo jɛlenw bɛ yen ni sɔngɔko sira ye ani u jɔcogo. Fɛɛrɛ dɔ ye ka wale kɛ dɔrɔn kan min sɛgɛsɛgɛra.

Kanal jolen ye kan ye min labɛnna duguma yɔrɔ fila ni sanfɛyɔrɔ fila kan. Nka, waleyali la a ka c’a la a bɛ Kɛ ko a dafalen kɔfɛ, kanal bɛ sira Yɛlɛma.

An ka sɔngɔ jiginni fɔlen kɔrɔbɔ kan nataw la. Fibonacci hakɛw bɛna an dɛmɛ yan.
Jaa 1 bɛ sanfɛla lamagacogo jira. Siraɲɛ-taama sugu o sugu la, latilenni-fɛnw bɛ yen. A ka ca a la, latilenni bɛ kɛ sira tɛmɛnen fɛ Fibonacci hakɛw la. A ka ca a la 38,2% walima 61,8%. Wa yan, musaka in jiginna 61,8% lamini na.
Jaa 2 bɛ sɔngɔko tabali kelen jira, a bɛ sɛbɛn dɔrɔn. An ka baara ye ka yɔrɔ 3nan Dabɔ i n’a fɔ jiginni sira sanfɛla dakun filanan. Walasa ka kanal sira jira ka ɲɛ, aw bɛ yɔrɔ fitininw sigi sira yɔrɔ kan ka taamasiyɛn kɛ u la ni jateden “0” ye ani a ɲɔgɔnnaw. Aw bɛ nin yɔrɔ ninnu ja ni zana 02 ye.Yɔrɔ 1nan na (yɔrɔ jiginni sira sanfɛla dancɛ sanfɛla fɔlɔ), zana paralɛli dɔ ja 0 2. Fibonacci kɔsegin hakɛw cayara kɔsegin jikuru 12 waati la.I n’a fɔ a fɔra cogo min na kaban, kɔseginw bɛ kɛ Fibonacci hakɛw kɛrɛfɛ. Kanalw kɔnɔ, a ka c’a la, pivot points bɛ Fibonacci hakɛw cɛtigɛyɔrɔ la (100%, 161,8%, a man teli ka kɛ 261,8%) ni kanal da ye. O cogo la, kɔsegin kɛra 161,8% hakɛ kɛrɛfɛ. Walasa ka T/P sɔrɔ, a ka fisa ka pari fitinin kɛ walasa ka Fibonacci hakɛw tanga. O taamasiyɛn sugu bɛna a to i kana tɛmɛ jago ɲumanw kan ni kanal ma sigi fɔlɔ. Layini minnu bɛ jigin, olu bɛ taamasiyɛn kɛ o cogo kelen na. I ka kan dɔrɔn ka sariyaw labato kosɛbɛ ko jiginni siraw la an bɛ baara kɛ sanfɛ dɔrɔn, ani jigin siraw la – duguma. Fibonacci jagokɛcogo wɛrɛ: https://youtu.be/0BtQeH-XNbQ

Labɛnni hakɛw sinsinnen bɛ Fibonacci kan

Nin ye Fibonacci nimɔrɔw baaracogo nɔgɔman ye. U sinsinnen bɛ a kan ko taabolo bɛ se ka tila tilayɔrɔ 6 ye, wa yɔrɔ o yɔrɔ bɛna nafa dɔ sɔrɔ. Walasa ka Fibonacci jatebɔlan dɔ jɔ (a bɛ fɔ a ma tuma dɔw la ko nivow), aw ka kan ka sanfɛla walima jigincogo jɛlen dɔ sɔrɔ min bɛ bɛn a ma ani ka jatebɔlan sama ka bɔ a daminɛ na ka taa a laban na.
Taabolo jan kɔfɛ, a tɛ foyi ɲɛ pullbacks bɛ taa sira min fɛ, wa o cogo de la 61,8% pullback ka bɔ trend tɛmɛnen na, o kɛra.
O ye Fibonacci nivo jagokɛcogo jɔnjɔn ye. Nin ye kumasen misali dɔw ye:

Nka hakɛ wɛrɛw bɛ yen ka fara 61,8% ni 161,8% hakɛw kan. U tɛ doni caman ta tiɲɛ na, nka i bɛ se fana k’u ɲɔgɔn falen-falen walima k’u kɛ laɲiniw ni sɛgɛsɛgɛlikɛyɔrɔw ye.

Fibonacci baarakɛminɛn nafa ni a dɛsɛ

Nafa jɔnjɔn minnu bɛ taamasiyɛn in na, olu ye se ka :

• tɔnɔ laɲiniw fɔ ka ɲɛ ani ka bɔnɛw jɔ ka ɲɛ;
• yamaruya minnu bɛ makɔnɔni na, olu waleya joona;
• baara kɛ ni ŋaniya ni ŋaniya kɛlɛli fɛɛrɛw ye;
• baara kɛ waati o waati, tile cɛmancɛ la ani waati janw na.

Taamaʃyɛn in nafa fɔlɔw:

• a ma bɛn TF misɛnninw ma;
• a ka gɛlɛn ka algorisimu fɛɛrɛw jɔ ka kɛɲɛ ni Fibonacci ye ka tɛmɛ taamasiyɛn tɔw kan. O de kosɔn, a ka gɛlɛn ka kɔrɔbɔli kɛ minɛn caman kan walasa ka Fibonacci jiralan lakikaw sɔrɔ jago la ;
• gɛlɛya min bɛ sɔrɔ daminɛyɔrɔ dɔnni na (taamasenɲɛ dɔ daminɛ);
• nafa tɛ jiralan na flatiw kan.

An kɛlen kɔ ka nafa ni dɛsɛ bɛɛ sɛgɛsɛgɛ, an bɛ se k’a fɔ ko Fibonacci bɛ se ka kɛ fɛɛrɛ wɛrɛ ye walasa k’an jɔyɔrɔw dɔn, nka a bɛ se ka kɛ dɔ faralen ye dɔrɔn. Aw kana 50% san walima ka feere, 61,8% k’a sɔrɔ a ma kɛ cogo si la ani ka ɲɛtaa kuntaalajan ɲumanw makɔnɔ – suguw ka gɛlɛn kojugu walasa ka Fibonacci nafa kelen ɲɛminɛ.