Studying Quantum Biology

Fig.1. Fig.1: Studying Quantum Biology https://www.kiyomnishio.com/post/studying-quantum-biology Fig.2.0. fig.1.7.1. [F±p1, F±p2]; imaginary number space. Fig.2.1.0. fig.1.7.2. Fig.2.1.1 by NASA and The Hubble Heritage Team (STScl/AURA). ref. ハッブル宇宙望遠鏡がとらえた驚異の大宇宙 岡本典明 Fig.2.1.2. my meta-representation for fig.2.1.1, fig.2.0, fig.2.1.0. Fig.2.1.2: See for y-ax e s, Studying Minkowski’s Space-Time https://www.kiyomnishio.com/post/studying-minkowski-s-space-time Fig.2.1.3. large

Fig.1. Referring Life on the Edge by Johnjoe McFadden and Jim Al-Khalili Fig.2.0. Learning from life to develop the imaginary number space's reactor (1) Fig.2.1. Learning from life to develop the imaginary number space's reactor (2) T → (K ∋ n) | T and K are the linear operators, Fig.2.2.0. Fig.2.2.1. Fig.2.2.2. Fig.2.2.3. In order to calculate calculate the interface of [i0, [0, 0]] (; the imaginary number space) with -gravity and space/time/life leap. Fig.2.2.4. Galois Imag

Fig.0. Referring Life on the Edge by Johnjoe McFadden and Jim Al-Khalili Link: Studying Quantum Biology https://www.kiyomnishio.com/post/studying-quantum-biology Studying Quantum Biology 2 https://www.kiyomnishio.com/post/studying-quantum-biology-2 I concentrated to practice the initial symbol method of Abraham's prophecy since the last October, the number has become 360 times more for the 740 times as the first stage, I've interesting in a new stage of my brain. Then I retur

Fig.1. Life on the Edge by Johnjoe McFadden and Jim Al-Khalili Link: Studying Quantum Biology https://www.kiyomnishio.com/post/studying-quantum-biology Fig.2. with imaginary number space. Fig.3. fig.1. Fig.4.0. fig.12.0. Fig.4.1. fig.12.1. Fig.4.2. fig.12.2. a reference for fig.12.0, P^2 = P | M is a field to where a vector is projected. ref. ヒルベルト空間と量子力学 新井朝雄 Fig.3, fig.4.0 and fig.4.1: Studying Minkowski’s Space-Time https://www.kiyomnishio.com/post/studying-minkowski-s-spa

Fig.1 Fig.2. Fig.3. Fig.4. Fig.5. Fig.6. Fig.7.0. As meta-expression for fig.7: Σ (x1, y1, z1)coordinates → {x1, y1, z1}axes_as_isometricΣ (x2, y2, z2)coordinates → {x2, y2, z2}axes_as_isometric There is no x^3 + y^3 = z^3 as dimension isometric,then no | x1 x y1 x z1 | + | x2 x y2 x z2 | = | x3 x y3 x z3 | on the proton, and | x1 x y1 x z1 | and | x2 x y2 x z2 | are disintegrated of the proton. Fig.7.1 … yet I’ve read not all … Fig.8. Fig.9. Fig.10. Fig.11. Note: Life has be