Study resolves three HAL problems in theoretical physics, highlighting significant algebraic advancements.
Three open HAL problems resolved: (1) P-hat^HAL = C_0 x Q_BMS^GR (not Q_BMS): factor C_0 is the origin of epsilon=alpha_em. (2) Gap 1 closed algebraically: n=27 unique integer satisfying Postulates II+V without tachyons, forcing alpha_em uniquely and hence J_total = C_0^2 J_GR. (3) L_unif written explicitly: L_HAL + L_SM[g_i, y_f/C_0, lambda_H] + (alpha_em/2C_0)|Q_theta|^2. Three items remain for complete proof.
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Mordecai Gavila Alvarez (2026) studied this question.
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