環詩賦聯 https://www.youtube.com/watch?v=0FaOwaGKKfI 巴元弥

環詩賦聯 https://www.youtube.com/watch?v=0FaOwaGKKfI
http://www.asyura2.com/16/bd62/msg/514.html
投稿者巴元弥日時 2018 年 11 月 29 日 23:55:13: DZNpVyqRWWM6s　lGKMs5bt

Crystal　→+　M^ir^2ORsEcħÕ　→*　SoundUrban
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晶累塁　→+　か々ﾄ景立ﾂ　→*　个都ﾉ音
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https://www.youtube.com/watch?v=f7aCsqpyEwc
https://www.youtube.com/watch?v=3-isjGJTiNs
https://www.youtube.com/watch?v=OlUtUBKs0So
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https://www.youtube.com/watch?v=GdTsq05gDGM
https://www.youtube.com/watch?v=fwP8gHWdiqM
https://www.youtube.com/watch?v=nwXY0II9-Mo
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https://www.aozora.gr.jp/cards/001393/files/55880_53266.html
https://www.aozora.gr.jp/cards/000038/card323.html
https://blogs.yahoo.co.jp/matmkanehara/38975948.html
http://www.furutasigaku.jp/jfuruta/sinkodai1/furuta02.html
http://roots-hida.info/myth/
http://kagewari.seesaa.net/article/394774427.html
https://www.aozora.gr.jp/cards/001235/files/53047_42901.html
https://note.mu/naoya_f_lce/m/ma9d32d9c45ac/hashtag/417039
https://blogs.yahoo.co.jp/noranekoblues/43571649.html
https://www.aozora.gr.jp/cards/000093/files/52939_63371.html
http://momohahamatmkanehara.blogspot.com/2015/09/blog-post_11.html
https://www.aozora.gr.jp/cards/000006/card3310.html
https://www.aozora.gr.jp/cards/001393/files/57320_57183.html
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https://www.youtube.com/watch?v=zPqsz-tSYt0
https://www.youtube.com/watch?v=vUruSyNkrkQ
https://www.youtube.com/watch?v=gWZlUlLIAJo
https://www.youtube.com/watch?v=mZRb0FyAa9s
https://www.youtube.com/watch?v=XIJM2kZgYiI
https://www.youtube.com/watch?v=9mR5DsOO_ek
https://www.youtube.com/watch?v=GnyAgOWhMnk
https://www.youtube.com/watch?v=AzWDs26YL9Y
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h=∞ ➝
𝓁_t_∞{(u+0_k+ρv)∈𝓁_t_∞|ρε(∞^i²λ+it,(0!-∞^i²)λ-it)},
𝓁’_t_∞{(u+0_k+ρ’v)∈𝓁’_t_∞|ρ’ε(∞^i²λ-it,(0!-∞^i²)λ+it)}
{lim_t=0⇢∞(𝓁_t_∞∍𝓁_t_h)}∈𝓁_ρ → Q_k∋𝓁_ρ{(u+0_k+ρv)∈𝓁_ρ|ρε(∞^i²λ+it,(0!-∞^i²)λ-it)}
{lim_t=0⇢∞(𝓁’t_∞∍𝓁’_t_h)}∈𝓁_ρ’ → Q_k∋𝓁_ρ’{(u+0_k+ρ’v)∈𝓁_ρ’|ρ’ε(∞i²λ-it, (0!-∞i²)λ+it)}
each same i²slope 𝓁_t_h will reach ∞^i²λ+it or (0!-∞^i²)λ-it ➝𝓁_t_∞,
each same －i²slope 𝓁’_t_h will reach ∞^i²λ-it or (0!-∞^i²)λ+it ➝𝓁’_t_∞.
lim_k=1⇢∞ Q_k{𝓁_ρ,𝓁_ρ’∈Q_k|lim_t=0⇢∞ 𝓁_t_∞ε𝓁_ρ,lim_t=0⇢∞ 𝓁’_t_∞ε𝓁_ρ’}
https://www.youtube.com/watch?v=cKncCNc2P3E
t=∞ ➝
𝓁_∞_h{(u+0_k+ρv)∈𝓁_∞_h|ρε(h^i²λ+i∞,(0!-h^i²)λ-i∞)},
𝓁’_∞_h{(u+0_k+ρ’v)∈𝓁’_∞_h|ρ’ε(h^i²λ-i∞,(0!-h^i²)λ+i∞)}
{lim_h=2⇢∞(𝓁_∞_h∍𝓁_t_h)}∈𝓁_ρ → Q_k∋𝓁_ρ{(u+0_k+ρv)∈𝓁_ρ|ρε(h^i²λ+i∞,(0!-h^i²)λ-i∞)}
{lim_h=2⇢∞(𝓁’_∞_h∍𝓁’_t_h)}∈𝓁ρ’ → Q_k∋𝓁_ρ’{(u+0_k+ρ’v)∈𝓁_ρ’|ρ’ε(h^i²λ-i∞,(0!-h^i²)λ+i∞)}
each same i²slope 𝓁_t_h will reach h^i²λ+i∞ or (0!-h^i²)λ-i∞ ➝𝓁_∞_h,
each same －i²slope 𝓁’_t_h will reach h^i²λ-i∞ or (0!-hi²)λ+i∞ ➝𝓁’_∞_h.
lim_k=1⇢∞ Q_k{𝓁_ρ,𝓁_ρ’∈Q_k|lim_h=2⇢∞ 𝓁_∞_hε𝓁_ρ,lim_h=2⇢∞ 𝓁’_∞_hε𝓁_ρ’}
𝓁_ρ+𝓁_ρ’∈lim_k=1⇢∞ *Ｌ_k:a family of radial lines ➝ *Ｌ_k⇔Q_k
https://www.youtube.com/watch?v=_6ww8CRSu28
https://www.youtube.com/watch?v=7jpeG9aAZIQ
https://www.youtube.com/watch?v=aF3WK_NxV1s
https://www.youtube.com/watch?v=aPEhQugz-Ew
https://www.youtube.com/watch?v=m2-e_9etVUA
h=2 ➝
[𝓁_t_2{(u+0_k+ρv)∈𝓁_t_2 |ρ∊(2^i²λ+it,(0!-2^i²)λ-it)}=
𝓁’_t_2{(u+0_k+ρ’v)∈𝓁’_t_2 |ρ’∊(2^i²λ-it,(0!-2i²)λ+it)}]∈*Ｌ_k ➝
*Ｌ_k∋(𝓁_ρ=𝓁_ρ’){(u+0_k+ρv)∈(𝓁_ρ=𝓁_ρ’) |ρ=ρ’
∵ρ∊(2^i²λ+it,2^i²λ-it),ρ’∊(2^i²λ-it,2^i²λ+it),lim_t=0⇢∞)}
→𝓁_ρ=𝓁_ρ’:non-slope=𝓁_∞_2 ➝ 𝓁_k(threshold) → lim_k=1⇢∞ 𝓁_k:a family of parallel lines
https://www.youtube.com/watch?v=cEXhZ8PwM-Y
t=0 ➝
[𝓁_0_h{(u+0_k+ρv)∈𝓁_0_h |ρ∊(h^i²λ+i0,(0!-h^i²)λ-i0)}=
𝓁’_0_h{(u+0_k+ρ’v)∈𝓁’_0_h |ρ’∊(h^i²λ-i0,(0!-h^i²)λ+i0)}]∈*Ｌ_k ➝
*Ｌ_k∋(𝓁_ρ=𝓁_ρ’){(u+0_k+ρv)∈(𝓁_ρ=𝓁_ρ’) |ρ=ρ’
∵ρ∊(h^i²λ,(0!-h^i²)λ),ρ’∊(h^i²λ,(0!-h^i²)λ),lim_h=2⇢∞)}
→𝓁_ρ=𝓁_ρ’:non-slope=𝓁_0_∞ ➝ 𝓁’_k(k+i²<𠂉_ｋ → lim_k=1⇢∞ 𝓁’_k:a family of vertical lines
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i²∞　←　ζ(0) ⇢ ｢= − i² − i² − i² ...｣ = i²2^i²　→　−i²∞
e^(iπ)∞　←　ζ(0) ⇢ ｢= − e^(iπ) − e^(iπ) − e^(iπ) ...｣ = e^(iπ)2^e^(iπ)　→　−e^(iπ)∞
眞善美　→+　'ζ’(∞) ｢= ∞ + ∞ + ∞ ...｣ = i²e^(iπ)0!^i²　→*　Õ_(±i²∞)∞↭∞０∞↭∞Õ_(∓i²∞)
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