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James A. Van Allen journal, October 1955-March 1958
Page 77
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Schwinger's formulae versus Hoyle's ?= (pc) / e = HR For (pc) >> (m)(c squared) , (pc) ~= E E / e = HR (w sub 0) = c/R = (c)(H)(e) / E = ((eH)/((m sub 0)(c))) (((m sub 0)(c squared)) / (E)) (w sub c) = (3/2) (w sub 0) ((E / ((m sub 0)(c squared))) cubed) = (3/2) (e / ((m sub 0)(c))) (H) (gamma squared) (gamma [=?] E/((m sub 0) (c squared))) (W sub c) = (1.5) (1.759 x (10 exponent 7)) (H (gamma squared)) (W sub c) = (2.6385 x (10 exponent 7)) (H (gamma squared)) ---------------------------------------------------- nu = (w sub c) / (2 pi) = (4.20 x (10 exponent 6)) (H (gamma squared)) [checkmark here] ----------------------------------------------------
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Schwinger's formulae versus Hoyle's ?= (pc) / e = HR For (pc) >> (m)(c squared) , (pc) ~= E E / e = HR (w sub 0) = c/R = (c)(H)(e) / E = ((eH)/((m sub 0)(c))) (((m sub 0)(c squared)) / (E)) (w sub c) = (3/2) (w sub 0) ((E / ((m sub 0)(c squared))) cubed) = (3/2) (e / ((m sub 0)(c))) (H) (gamma squared) (gamma [=?] E/((m sub 0) (c squared))) (W sub c) = (1.5) (1.759 x (10 exponent 7)) (H (gamma squared)) (W sub c) = (2.6385 x (10 exponent 7)) (H (gamma squared)) ---------------------------------------------------- nu = (w sub c) / (2 pi) = (4.20 x (10 exponent 6)) (H (gamma squared)) [checkmark here] ----------------------------------------------------
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