Definition in prerequisite notation
∀ dp_i. Lt(dp_i,l) → ∃ x. BetaAt(b,c,dp_i,x) ∧ Prime(x)
Only definitions earlier in this acyclic notation graph are used here.
Hygienic expanded first-order definition
forall dp_i. (exists dp_gap. dp_gap + S dp_i = l) -> exists dp_p. ((((exists ff_h_defined_all_prime_entry. ff_h_defined_all_prime_entry + S (dp_p) = S ((S (dp_i)) * c)) /\ exists ff_q_defined_all_prime_entry. b = ff_q_defined_all_prime_entry * S ((S (dp_i)) * c) + (dp_p))) /\ (~(dp_p = 1) /\ forall dp_a dp_d. dp_p = dp_a * dp_d -> dp_a = 1 \/ dp_d = 1))
The unchanged native kernel never receives this surface symbol. Binder-safe expansion produces only its existing first-order syntax.
Direct definition dependencies
Definitions depending on this notation
Checked theorems using this definition
none directly; see definition consumers