A comment on the number of $k$-th powers inside arithmetic progressions | Paper Citation Record

Observation afc456c9-0ef1-4267-ab81-e6b77f2b7209 · outbound

This paper cites Bombieri, A.

A comment on the number of $k$-th powers inside arithmetic progressions Bombieri, A

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Observation ce62160d-a315-4c42-886b-21ee430d4e28 · outbound

This paper cites Bombieri and U.

A comment on the number of $k$-th powers inside arithmetic progressions Bombieri and U

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Observation f0adfaa7-ec36-4693-99f7-c230d8b77642 · outbound

This paper cites On the number of $k$th powers inside arithmetic progressions.

A comment on the number of $k$-th powers inside arithmetic progressions On the number of $k$th powers inside arithmetic progressions

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A comment on the number of $k$-th powers inside arithmetic progressions Cilleruelo and A

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A comment on the number of $k$-th powers inside arithmetic progressions Granville, Squares in arithmetic progressions and infinitely many primes, Amer

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Observation 001c8d84-7aab-45bb-8f6b-6b80d86dddec · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Hajdu and \'A

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Observation b53428eb-9d64-44dd-ba03-733fdbf265ac · outbound

This paper cites Rudin, Trigonometric series with gaps, Journal of Mathematics and Mechanics, 9 (1960), no.2, p.

A comment on the number of $k$-th powers inside arithmetic progressions Rudin, Trigonometric series with gaps, Journal of Mathematics and Mechanics, 9 (1960), no.2, p

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A comment on the number of $k$-th powers inside arithmetic progressions Wigert, Sur l'ordre de grandeur du nombre des diviseurs d'un entier, Ark

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Observation c9013b8e-234f-43be-a020-67ffe6b4b1c3 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Alzer and F

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Observation 7aeee612-026b-4f4f-8e4a-2edc86a1da49 · outbound

This paper cites Baker: A sharpening of the bounds for linear forms in logarithms.

A comment on the number of $k$-th powers inside arithmetic progressions Baker: A sharpening of the bounds for linear forms in logarithms

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Observation 64416251-bb3d-4d52-a28c-d1a867c0af02 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Bachman, Introduction of p -adic numbers and valuation theory, Academic Press, New York, 1964

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Observation 87b97687-cc21-47b7-97aa-22973271ca3d · outbound

This paper cites Baczkowski, M.

A comment on the number of $k$-th powers inside arithmetic progressions Baczkowski, M

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Observation bd66d6e8-6868-4764-8200-7e5ac54d69f3 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Baczkowski and S

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Observation e33ce908-9a80-4fa7-af08-c39d22446799 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Baker, Experiments on the abc-conjecture

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Observation 97d08bbd-f3c4-4c49-a1a3-06f409559c13 · outbound

This paper cites Bennett, K.

A comment on the number of $k$-th powers inside arithmetic progressions Bennett, K

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Observation a855bd4c-64c5-43a7-a052-034043a6bce3 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Unresolved cited work

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Observation a76d44cd-0da3-4a02-9dc9-3989345c0ef3 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Bennett, et al., Explicit bounds for primes in arithmetic progressions

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Observation 26268e45-948e-413b-8c38-d24938366ad8 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Unresolved cited work

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Observation 2b4d7a59-3453-47f2-a4db-734f5f9ba87a · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Bhargava, P-orderings and polynimial functions on arbitrary subsets of Dedekind rings

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Observation 4f38685e-cfe0-4fa9-a24e-3b612b67c23e · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Berend and C.F

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Observation 077e16d7-6dea-4747-bbba-f27540088b94 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Berend and J.E

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Observation e46add81-f9c9-4d52-a341-6a226f463e20 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Berndt and W.F

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Observation ac34938c-cc66-46e3-88d0-3c39c90a1fc4 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Brocard: Question 1532

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Observation a6c225c1-7683-4a32-9738-078ba461d374 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Bruin, K

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Observation b3ec7065-34b6-44ef-9070-5be3f2263880 · outbound

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A comment on the number of $k$-th powers inside arithmetic progressions Darmon and A

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A comment on the number of $k$-th powers inside arithmetic progressions Darmon and L

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A comment on the number of $k$-th powers inside arithmetic progressions Dusart, Autour de la fonction qui compte le nombre de nombre premiers

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A comment on the number of $k$-th powers inside arithmetic progressions Dusart, In\'egalit\'es explicites pour (X), (X), (X) et les nombres premiers

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A comment on the number of $k$-th powers inside arithmetic progressions Erd o s and R

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A comment on the number of $k$-th powers inside arithmetic progressions Erd o s, On consecutive integers

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A comment on the number of $k$-th powers inside arithmetic progressions Erd o s\ et al., On the number of divisors of n! , in Analytic number theory, Vol

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A comment on the number of $k$-th powers inside arithmetic progressions Bugeaud, M

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A comment on the number of $k$-th powers inside arithmetic progressions Unresolved cited work

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A comment on the number of $k$-th powers inside arithmetic progressions Dabrowski, On the equation n!+A=y^2

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A comment on the number of $k$-th powers inside arithmetic progressions Dabrowski: On the Brocard--Ramanujan problem and generalizations

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A comment on the number of $k$-th powers inside arithmetic progressions Dabrowski and M

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A comment on the number of $k$-th powers inside arithmetic progressions Epstein and J

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A comment on the number of $k$-th powers inside arithmetic progressions Dufour and O

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A comment on the number of $k$-th powers inside arithmetic progressions Unresolved cited work

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A comment on the number of $k$-th powers inside arithmetic progressions Hardy and E.M

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A comment on the number of $k$-th powers inside arithmetic progressions Janusz, Algebraic number fields, Academic Press, New York and London (1973)

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A comment on the number of $k$-th powers inside arithmetic progressions Erd o s and R.L

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A comment on the number of $k$-th powers inside arithmetic progressions Gy o ry, L

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A comment on the number of $k$-th powers inside arithmetic progressions Kihel and F

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A comment on the number of $k$-th powers inside arithmetic progressions Luca, On the Diophantine equations f(n)=u!+v!

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A comment on the number of $k$-th powers inside arithmetic progressions Unresolved cited work

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A comment on the number of $k$-th powers inside arithmetic progressions Unresolved cited work

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Observation ff8d7edd-a21a-44ee-af30-1777a12b8885 · outbound

This paper cites Novakovi\'c, Diophantine equations involving double factorials, arXiv:2510.24312.

A comment on the number of $k$-th powers inside arithmetic progressions Novakovi\'c, Diophantine equations involving double factorials, arXiv:2510.24312

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:16.536136Z

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Observation bffc4566-1e82-4228-9e17-1bd711792afd · outbound

This paper cites Novakovi\'c, A note on some polynomial-factorial Diophantine equations.

A comment on the number of $k$-th powers inside arithmetic progressions Novakovi\'c, A note on some polynomial-factorial Diophantine equations

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Observation e8faf17e-56d8-496e-b55a-723cb59767aa · outbound

This paper cites Administrative Law's Fourth Settlement: AI and the Scrutable State.

A comment on the number of $k$-th powers inside arithmetic progressions Administrative Law's Fourth Settlement: AI and the Scrutable State

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:16.745047Z

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Observation 6ba5b4d7-030f-41a6-a2b4-7e91e36dd871 · outbound

This paper cites On the diophantine equation $An!+Bm!=f(x,y)$.

A comment on the number of $k$-th powers inside arithmetic progressions On the diophantine equation $An!+Bm!=f(x,y)$

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:16.844078Z

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Observation dfe18fde-adeb-4f7b-ab75-d2befd3e0b9e · outbound

This paper cites Novakovi\'c, The Diophantine equation P(x)= r i=1 H_ n_i , arXiv:2601.16757.

A comment on the number of $k$-th powers inside arithmetic progressions Novakovi\'c, The Diophantine equation P(x)= r i=1 H_ n_i , arXiv:2601.16757

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Observation 0db6493e-b9b0-4337-8dd9-eb24066bd971 · outbound

This paper cites Overholt, The Diophantine equation n!+1=m^2.

A comment on the number of $k$-th powers inside arithmetic progressions Overholt, The Diophantine equation n!+1=m^2

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Observation 09131aa6-0452-40c4-82d9-242dfcd75357 · outbound

This paper cites Pollack and H.N.

A comment on the number of $k$-th powers inside arithmetic progressions Pollack and H.N

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:17.245343Z

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Observation 05f6e6fe-0949-4fa7-a4bb-a85568b10def · outbound

This paper cites Ramanujan, Question 469.

A comment on the number of $k$-th powers inside arithmetic progressions Ramanujan, Question 469

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:17.384750Z

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Observation c994cfb5-6d18-44fb-bb43-9b0883ec37da · outbound

This paper cites Rosser and L.

A comment on the number of $k$-th powers inside arithmetic progressions Rosser and L

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:17.518733Z

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Observation 1f780ae3-6562-407b-ad80-1305b69dc7c6 · outbound

This paper cites Saradha and T.N.

A comment on the number of $k$-th powers inside arithmetic progressions Saradha and T.N

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:17.613115Z

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Observation a615ae40-23d2-4b10-9d2e-ad67df398a36 · outbound

This paper cites Shorey, Exponential diophantine equations invilving products of censecutive integers and related equations.

A comment on the number of $k$-th powers inside arithmetic progressions Shorey, Exponential diophantine equations invilving products of censecutive integers and related equations

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:17.744745Z

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Observation eae8909e-155c-4725-9682-53433c8dda55 · outbound

This paper cites Shorey, Powers in arithmetic progression, A Panorama in Number Theory (G.

A comment on the number of $k$-th powers inside arithmetic progressions Shorey, Powers in arithmetic progression, A Panorama in Number Theory (G

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Observation f0d5040a-6429-46f3-8214-602426d39557 · outbound

This paper cites Shorey and R.

A comment on the number of $k$-th powers inside arithmetic progressions Shorey and R

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:18.019287Z

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Observation 6fc5466a-dced-437b-93b2-e5ef4cf897c2 · outbound

This paper cites Tijdeman, Diophantine equations and diophantine approximations, Number Theory and Applications (R.A.

A comment on the number of $k$-th powers inside arithmetic progressions Tijdeman, Diophantine equations and diophantine approximations, Number Theory and Applications (R.A

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:18.154748Z

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Observation 9036608e-95d6-46d8-8390-637f1e297a5c · outbound

This paper cites van der Waerden, Beweis einer Baudetschen Vermutung, Nieuw Archief voor Wiskunde 19 (1927), 212-216.

A comment on the number of $k$-th powers inside arithmetic progressions van der Waerden, Beweis einer Baudetschen Vermutung, Nieuw Archief voor Wiskunde 19 (1927), 212-216

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:18.342644Z

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Observation e2fdbe45-8c03-45d7-a00f-f90f8a4d4965 · outbound

This paper cites Saunders, Diophantine equations involving the Euler totient function.

A comment on the number of $k$-th powers inside arithmetic progressions Saunders, Diophantine equations involving the Euler totient function

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Observation 1fe78a22-6816-47ed-a175-d0c476343b61 · outbound

This paper cites Shorey: Diophantine approximations, Diophantine equations, transcendence and applications.

A comment on the number of $k$-th powers inside arithmetic progressions Shorey: Diophantine approximations, Diophantine equations, transcendence and applications

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:18.530948Z

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Observation 1a060b92-05ad-4b72-a5b0-e7179c99c6c5 · outbound

This paper cites Shorey and R.

A comment on the number of $k$-th powers inside arithmetic progressions Shorey and R

Reference 81

Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:18.635453Z

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Observation 9a14e53a-cc77-4141-83d6-b10f3fd32f51 · outbound

This paper cites Siksek: Diophantine equations after Fermat's last theorem.

A comment on the number of $k$-th powers inside arithmetic progressions Siksek: Diophantine equations after Fermat's last theorem

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:18.720542Z

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Observation 3c9fb770-9174-409a-8801-f31a1d4015c5 · outbound

This paper cites Takeda, Finiteness of trivial solutions of factorial products yielding a factorial over number fields.

A comment on the number of $k$-th powers inside arithmetic progressions Takeda, Finiteness of trivial solutions of factorial products yielding a factorial over number fields

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:18.810420Z

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Observation d7e0b098-f8ee-41f2-97a3-e6ecc2c41bcc · outbound

This paper cites Takeda, On the finiteness of solutions for polynomial-factorial Diophantine equations.

A comment on the number of $k$-th powers inside arithmetic progressions Takeda, On the finiteness of solutions for polynomial-factorial Diophantine equations

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:18.900630Z

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Observation 8d62102a-8a89-435f-8fb0-8121601c9c28 · outbound

This paper cites Takeda, Product of Factorials Equal Another Product of Factorials.

A comment on the number of $k$-th powers inside arithmetic progressions Takeda, Product of Factorials Equal Another Product of Factorials

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:18.978467Z

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Observation abcd3665-6c79-4397-ade7-fce8957b1765 · outbound

This paper cites Siegel: Aproximation algebraischer Zahlen.

A comment on the number of $k$-th powers inside arithmetic progressions Siegel: Aproximation algebraischer Zahlen

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:19.055015Z

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Observation b32712e3-4c18-4985-a81d-80986987ccd3 · outbound

This paper cites Tijdeman: Applications of the Gel'fond--Baker method to rational number theory.

A comment on the number of $k$-th powers inside arithmetic progressions Tijdeman: Applications of the Gel'fond--Baker method to rational number theory

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:19.135382Z

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Observation c861acb4-c875-46dd-b278-565f692ac6a9 · outbound

This paper cites Ulas, Some observations on the Diophantine equation y^2=x!+A and related results.

A comment on the number of $k$-th powers inside arithmetic progressions Ulas, Some observations on the Diophantine equation y^2=x!+A and related results

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:19.208268Z

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Observation e6d82c1a-2659-422e-bc12-4d0fbe3a0ad1 · outbound

This paper cites Ulas, Some experiments with Ramanujan--Nagell type Diophantine equations.

A comment on the number of $k$-th powers inside arithmetic progressions Ulas, Some experiments with Ramanujan--Nagell type Diophantine equations

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Resolution: unresolved; no resolver link, observed 2026-08-01T22:10:19.282160Z

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Observation 394978c5-ff80-462b-8824-818d649d8a21 · outbound

This paper cites Yamada, A generalization of the Ramanujan--Nagell equation.

A comment on the number of $k$-th powers inside arithmetic progressions Yamada, A generalization of the Ramanujan--Nagell equation

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