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Spin Connection Resonance in the Bedini Machine - Alpha Institute ...

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32 Appendix 2: Derivation of <strong>the</strong> Electric Field <strong>in</strong> Vector Notation<br />

where<br />

and<br />

where<br />

AX = A 1 1, AY = A 2 2, AZ = A 3 3. (B.10)<br />

ω = ωXi + ωY j + ωZk. (B.11)<br />

ωX = ω 1 10, ωY = ω 2 20, ωZ = ω 3 30. (B.12)<br />

The scalar part of <strong>the</strong> sp<strong>in</strong> connection is def<strong>in</strong>ed by:<br />

and <strong>the</strong> scalar potential is def<strong>in</strong>ed by:<br />

cω 0 = −ω 1 01 = −ω 2 02 = −ω 3 03<br />

(B.13)<br />

cφ = −A 0 0. (B.14)<br />

So <strong>the</strong> electric and magnetic field <strong>in</strong> general relativity (ECE <strong>the</strong>ory) are:<br />

E = −∇φ − ∂A<br />

∂t − cω0 A + cωφ. (B.15)<br />

B = ∇ × A − ω × A. (B.16)

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