Documentation

MathlibNt.SieveTheory.LiLiuGoldbachG11ProductGrouping

Inspect dependencies

MathlibNt.SieveTheory.LiLiuOnePlusOneNine.GoldbachBig.goldbachG11ProductFirstPrimeFiber · compiled type and proof/definition references.

Inspect dependencies

MathlibNt.SieveTheory.LiLiuOnePlusOneNine.GoldbachBig.mem_goldbachG11ProductFirstPrimeFiber_iff · compiled type and proof/definition references.

Inspect dependencies

MathlibNt.SieveTheory.LiLiuOnePlusOneNine.GoldbachBig.goldbachG11FirstPrimeFiber_eq_product · compiled type and proof/definition references.

Inspect dependencies

MathlibNt.SieveTheory.LiLiuOnePlusOneNine.GoldbachBig.goldbachG11FirstPrimeFiber_eq_product_of_mem · compiled type and proof/definition references.

Inspect dependencies

MathlibNt.SieveTheory.LiLiuOnePlusOneNine.GoldbachBig.goldbachG11GoodSwitchedBodies_sum_product · compiled type and proof/definition references.

Inspect dependencies

MathlibNt.SieveTheory.LiLiuOnePlusOneNine.GoldbachBig.goldbachG11GoodSwitchedTotal_eq_product_sum · compiled type and proof/definition references.

theorem MathlibNt.SieveTheory.LiLiuOnePlusOneNine.GoldbachBig.goldbachG11GoodSwitchedTotal_eq_canonical_product_sum (N : ℕ) (eps : ℝ) :
goldbachG11GoodSwitchedTotal N eps (↑N ^ (4 / 53)) (↑N ^ (4 / 33)) = ∑ m ∈ goldbachG11ProductSupport N (↑N ^ (4 / 53)) (↑N ^ (4 / 33)), ↑(goldbachG11ProductCoefficient N (↑N ^ (4 / 53)) (↑N ^ (4 / 33)) m) * ↑(goldbachG11ProductFirstPrimeFiber N eps (↑N ^ (4 / 53)) m).card
Inspect dependencies

MathlibNt.SieveTheory.LiLiuOnePlusOneNine.GoldbachBig.goldbachG11GoodSwitchedTotal_eq_canonical_product_sum · compiled type and proof/definition references.