Baker, A. and Davenport, H., The equations 3x 2 − 2 = y 2 and 8x 2 − 7 = z 2, Q. J. Math.., 20(1) (1969), 129–137,

Baker, A. and Davenport, H., The equations 3x² − 2 = y² and 8x² − 7 = z², Q. J. Math.., 20(1) (1969), 129–137,)| false
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Baker, A. and Wüstholz, G., Logarithmic forms and Diophantine geometry, vol. 9. Cambridge University Press, 2008.

Baker, A. and Wüstholz, G., Logarithmic forms and Diophantine geometry, vol. 9. Cambridge University Press, 2008.)| false
• Search Google Scholar
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Bugeaud, Y., Mignotte, M. and Siksek, S., Classical Classical and modular approaches to exponential Diophantine equations I. Fibonacci and Lucas perfect powers, Ann. of Math., 163(2) (2006), 969–1018.

Bugeaud, Y., Mignotte, M. and Siksek, S., Classical Classical and modular approaches to exponential Diophantine equations I. Fibonacci and Lucas perfect powers, Ann. of Math., 163(2) (2006), 969–1018.)| false
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Bravo, J. J., Luca, F. and Yazán, K., On Pillai's problem with Tribonacci numbers and powers of 2, Bull. Korean Math. Soc. 54(3) (2017), 1069–1080,

Bravo, J. J., Luca, F. and Yazán, K., On Pillai's problem with Tribonacci numbers and powers of 2, Bull. Korean Math. Soc.54(3) (2017), 1069–1080,)| false
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Chim, K. C., Pink, I. and Ziegler, V., On a variant of Pillai's problem, Int. J. Number Theory, 13(7) (2017), 1711–1727,

Chim, K. C., Pink, I. and Ziegler, V., On a variant of Pillai's problem, Int. J. Number Theory, 13(7) (2017), 1711–1727,)| false
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Chim, K. C., Pink, I. and Ziegler, V., On a variant of Pillai's problem II, J. Number Theory, 183 (2018), 269–290.

Chim, K. C., Pink, I. and Ziegler, V., On a variant of Pillai's problem II, J. Number Theory, 183 (2018), 269–290.)| false
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Ddamulira, M., On the problem of Pillai with Fibonacci numbers and powers of 3, Bol. Soc. Mat. Mex., To appear, 2019.

Ddamulira, M., On the problem of Pillai with Fibonacci numbers and powers of 3, Bol. Soc. Mat. Mex., To appear, 2019.)| false
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Ddamulira, M., On the problem of Pillai with Tribonacci numbers and powers of 3, J. Integer Seq., 22(5) (2019), Art. 19.5.6.

Ddamulira, M., On the problem of Pillai with Tribonacci numbers and powers of 3, J. Integer Seq., 22(5) (2019), Art. 19.5.6.)| false
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Ddamulira, M. and Luca, F., On a problem of Pillai with k-generalized Fibonacci numbers and powers of 3, Preprint, 2019.

Ddamulira, M. and Luca, F., On a problem of Pillai with k-generalized Fibonacci numbers and powers of 3, Preprint, 2019.)| false
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Ddamülira, M., Lüca, F. and Rakotomalala, M., On a problem of Pillai with Fibonacci numbers and powers of 2, Proc. Indian Acad. Sci. Math. Sci., 127(3) (2017), 411–421.

Ddamülira, M., Lüca, F. and Rakotomalala, M., On a problem of Pillai with Fibonacci numbers and powers of 2, Proc. Indian Acad. Sci. Math. Sci., 127(3) (2017), 411–421.)| false
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Ddamulira, M., Gómez Ruiz, C. A. and Luca, F., On a problem of Pillai with k-generalized Fibonacci numbers and powers of 2, Monatsh. Math., 187(4) (2018), 635–664.

Ddamulira, M., Gómez Ruiz, C. A. and Luca, F., On a problem of Pillai with k-generalized Fibonacci numbers and powers of 2, Monatsh. Math., 187(4) (2018), 635–664.)| false
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García Lomeli, A. M. and Hernández Hernández, S., Pillai's problem with Padovan numbers and powers of two, Rev. Colombiana Mat., 53(1) (2019), 1–14.

García Lomeli, A. M. and Hernández Hernández, S., Pillai's problem with Padovan numbers and powers of two, Rev. Colombiana Mat., 53(1) (2019), 1–14.)| false
• Search Google Scholar
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Hernane, M. O., Luca, F., Rihane, S. E. and Togbé, A., On Pillai's problem with Pell numbers and powers of 2, Hardy-Ramanujan J., 41 (2018), 22–31.

Hernane, M. O., Luca, F., Rihane, S. E. and Togbé, A., On Pillai's problem with Pell numbers and powers of 2, Hardy-Ramanujan J., 41 (2018), 22–31.)| false
• Search Google Scholar
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Hernandez, S. H., Luca, F. and Rivera, L. M. On Pillai's problem with the Fibonacci and Pell sequences, Bol. Soc. Mat. Mex., 2018.

Hernandez, S. H., Luca, F. and Rivera, L. M. On Pillai's problem with the Fibonacci and Pell sequences, Bol. Soc. Mat. Mex., 2018.)| false
• Search Google Scholar
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Dujella, A. and Pethő, A., A generalization of a theorem of Baker and Davenport, Q. J. Math., 49(195) (1998), 291–306.

Dujella, A. and Pethő, A., A generalization of a theorem of Baker and Davenport, Q. J. Math., 49(195) (1998), 291–306.)| false
• Search Google Scholar
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Gúzman, S. S. and Luca, F., Linear combinations of factorials and s-units in a binary recurrence sequence, Ann. Math. Qué., 38(2) (2014), 169–188.

Gúzman, S. S. and Luca, F., Linear combinations of factorials and s-units in a binary recurrence sequence, Ann. Math. Qué., 38(2) (2014), 169–188.)| false
• Search Google Scholar
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Herschfeld, A., The equation 2x − 3y = d, Bull. Amer. Math. Soc., 41 (1935), 631.

Herschfeld, A., The equation 2^x − 3^y = d, Bull. Amer. Math. Soc., 41 (1935), 631.)| false
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Herschfeld, A., The equation 2x − 3y = d, Bull. Amer. Math. Soc., 42 (1936), 231–234.

Herschfeld, A., The equation 2^x − 3^y = d, Bull. Amer. Math. Soc., 42 (1936), 231–234.)| false
• Search Google Scholar
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Matveev, E. M. An explicit lower bound for a homogeneous rational linear form in the logarithms of algebraic numbers II, Izv. Ross. Akad. Nauk Ser. Mat. 64(6) (2000), 125–180, in Russian; English translation in Izv. Math. 64(6) (2000), 1217–1269.

Matveev, E. M. An explicit lower bound for a homogeneous rational linear form in the logarithms of algebraic numbers II, Izv. Ross. Akad. Nauk Ser. Mat.64(6) (2000), 125–180, in Russian; English translation in Izv. Math.64(6) (2000), 1217–1269.)| false
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Mihăilescu, P., Primary cyclotomic units and a proof of Catalan's conjecture, J. Reine Angew. Math., 572 (2006), 167–195.

Mihăilescu, P., Primary cyclotomic units and a proof of Catalan's conjecture, J. Reine Angew. Math., 572 (2006), 167–195.)| false
• Search Google Scholar
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OEIS Foundation Inc., The On-Line Encyclopedia of Integer Sequences, 2019, https://oeis.org.

OEIS Foundation Inc., The On-Line Encyclopedia of Integer Sequences, 2019, https://oeis.org.)| false
• Search Google Scholar
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Pillai, S. S. On ax −by = c, J. Indian Math. Soc. (N.S.), 2 (1936), 119–122.

Pillai, S. S. On a^x −b^y = c, J. Indian Math. Soc. (N.S.), 2 (1936), 119–122.)| false
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Pillai, S. S. A correction to the paper On ax − by = c, J. Indian Math. Soc. (N.S.), 2 (1937), 215.

Pillai, S. S. A correction to the paper On a^x − b^y = c, J. Indian Math. Soc. (N.S.), 2 (1937), 215.)| false
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