The Riemann-Siegel remainder as a fractional summand NXR84SNM8F

Expressions

The mentions of the inventory that name this resource. Each name links to the card of its inventory row.

Item	Kind	Where	Source
3CYXYVDGVV	statement	theorem 4.2	arxiv
the two limit curves are really a single curve, described explicitly: $\mathrm{Yang}_{\infty}(x)=\mathrm{Yin}_{\infty}(x-\tfrac12)$	statement	lemma 6.4	arxiv
E3K8484HNY	statement	proposition 13.2	arxiv
F2YWZEWTTJ	statement	corollary 9.1	arxiv
HJGK0TMB41	statement	corollary 9.2	arxiv
limit profile	statement	theorem A.5	arxiv
the chord recovers the limit profile	statement	proposition 6.2	arxiv
MR97KJFKFY	statement	proposition 13.4	arxiv
P89N1FVXY2	statement	proposition 13.6	arxiv
PT09MVGWN4	statement	lemma A.1	arxiv
the waves converge to the tangent waveform	statement	corollary A.6	arxiv
quantitative critical-line positivity	statement	theorem A.2	arxiv
the Yin and Yang curves converge to the limit curves, $\mathrm{Yin}_{\infty}$ and $\mathrm{Yang}_{\infty}$	statement	theorem 6.5	arxiv
Reality and positivity of the weights $d_1$ and $d_2$	statement	proposition 4.1	arxiv
the chord recovers the fractional amount of the next main summand	statement	proposition 6.3	arxiv
Y5V14T6GSN	statement	proposition 11.1	arxiv
YMPHXQVVQY	statement	theorem A.7	arxiv
RH implies $N_{\ast}$ is eventually strictly increasing	statement	theorem 12.6	arxiv
ZC9ZYMV2PD	statement	proposition 12.1	arxiv