Math 2.0

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Short Recurrences and Straight-Line Programs for Primes YMBTSX10FF

URIm2://res/YMBTSX10FF
Kindpreprint
CreatorsJoseph M. Shunia, Mihai Prunescu
Date2026-10-09
MSC11-XX
Subjectsarxiv math.NT
Scopein

Expressions

e1: version, preprint

Languageen
Date2026-10-09
IdsarXiv 2610.13365, zbl_id 903205911

Items in this resource

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

ItemKindWhereSource
A residue test for a twin-prime outputstatementproposition 2.7arxiv
The binary invariantstatementlemma 2.1arxiv
One integer, successive primesstatementtheorem 1.1arxiv
Parameter boundsstatementlemma 3.2arxiv
Binary logarithm from integer rootsstatementtheorem A.3arxiv
A dedicated packed program for $\pi(n)$statementtheorem 3.6arxiv
The short divisor sievestatementlemma 3.4arxiv
Prime gaps from a single statestatementcorollary 2.3arxiv
Exact enumeration of twin candidatesstatementtheorem 2.8arxiv
Strict arithmetic terms for $p_n$ and $\pi(n)$statementcorollary 3.9arxiv
The period encoded by the statestatementcorollary 2.2arxiv
A fixed program for twin-prime countingstatementtheorem 3.8arxiv
Prime counting as a valuationstatementtheorem 2.5arxiv
Rank selection by carriesstatementlemma 3.7arxiv
Direct reciprocal packingstatementlemma 3.3arxiv
Extracting $\pi(n)$ from the packed sievestatementcorollary 3.5arxiv
Certification below the square thresholdstatementproposition 2.9arxiv
An arithmetic term for binary bitwise conjunctionstatementtheorem A.1arxiv
Reformulations of the twin-prime conjecturestatementcorollary 2.10arxiv
A packed straight-line construction for $p_n$statementtheorem 3.1arxiv
Integer-root termstatementtheorem A.2arxiv

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