Umurongo

i Gihinguranya Rimwe Umurongo:, na iyi ni. ni A: i ku i Agasanduku NONEAHA.

Itegerejwe

0 ms

Kuri Gusiba i Umurongo

kugirango

Gukoresha

A Ibikorwa: NONEAHA Tangira & vendorShortName;.

Itegerejwe (0 Ibyahiswemo, 0 Gikora)

Itegerejwe

Bihuta, na ni OYA

Ibikorwa: Ku A Igihe (ni Ububiko - na iyi Agasanduku ni), Ryari: Kugeza Ku Rimwe, ni A Umurongo:.

Any account holding prepaid credit is served first. ni i; ni Oya Kuri Kugura. A Kigenga Gukoresha ni Nta na rimwe, Cyangwa ku (), na, in Itondekanya, in i Kigenga.

The reason it works this way: the people funding the machine are paying for the checks everyone else gets for nothing. Skipping the line is the only thing that buys, and it buys nothing else.

Kuri i Umurongo Gucomeka:

Byuzuye

Tool	Igisubizo	Gufata	Bya
`python`	Icyiciro	3.8 s	Au's Conjecture 3.4(a) holds: $\sum_N\dim V_N(S_1)\,t^N=\frac{1}{(1-t)^3(1-t^2)^2}-\frac{t^2}{1-t}$ for the Example II WZ seed
`python`	Icyiciro	1.3 s	Au's Conjecture 3.4(a) holds: $\sum_N\dim V_N(S_1)\,t^N=\frac{1}{(1-t)^3(1-t^2)^2}-\frac{t^2}{1-t}$ for the Example II WZ seed
`python`	Icyiciro	23.3 s	A very-well-poised 7F6 equal to 9Γ(1/3)⁹/64π⁶, via an absolutely convergent Mellin bridge
`python`	Icyiciro	83 ms	A very-well-poised 7F6 equal to 9Γ(1/3)⁹/64π⁶, via an absolutely convergent Mellin bridge
`pari`	Icyiciro	524 ms	A very-well-poised 7F6 equal to 9Γ(1/3)⁹/64π⁶, via an absolutely convergent Mellin bridge
`pari`	Icyiciro	135 ms	$\int_0^1\kappa(x)^2[x(1-x)]^{-2/3}\,dx=\frac{5\sqrt3\,\Gamma(1/3)^9}{2^{11/3}\pi^5}$ , via the CM newform $\eta(3\tau)^8$
`lean`	Byemewe	9.2 s	a Icyo wongeraho
`lean`	Byemewe	15.9 s	a Icyo wongeraho
`python`	Icyiciro	28 ms	a Icyo wongeraho
`lean`	Byahagaritswe	18.9 s	Wrong proof test: 1 + 1 = 3
`lean`	Byemewe	30.1 s	Simple verification test: 1 + 1 = 2
`lean`	Byemewe	8.4 s	A simple proof, hope it works

Igihe

Kuva: iyi Agasanduku Iheruka 20 Bya, OYA.

Tool	Ibara:
`lean`	13.7 s
`sage`	15.0 s
`pari`	329 ms
`smt`	22.5 s
`python`	3.2 s
`oeis`	7.5 s
`plot`	15.0 s