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Sums of Reciprocals of Powers of Two in k-Dimension (k ≥ 2)

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Suggested Reading

  1. Toni Beardon, The golden ratio, Fibonacci numbers and continued fractions, NRICH Project, University of Cambridge, Published June 2005, https://nrich.maths.org/2737.

  2. Oleg Karpenkov, Geometry of Continued Fractions, Germany, Springer Berlin Heidelberg, 2022.

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  3. David M. Burton, Elementary Number Theory, Tata McGraw-Hill Education, 2006.

  4. https://www.quantamagazine.org/solution-puzzles-inspired-by-ramanujan-20160808/#

  5. Brian Bradie, A Friendly Introduction to Numerical Analysis, Pearson Education India, 2006.

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Acknowledgement

The authors are thankful to the reviewer(s) for his/her (their) valuable suggestions towards the improvement of the manuscript.

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Authors and Affiliations

  1. Department of Mathematics, Krishnath College, Murshidabad University, Berhampore, West Bengal, 742101, India

    Rajib Mukherjee

  2. Panihati Mahavidyalaya for Girls, Kolkata, West Bengal, 700110, India

    Manishita Chakraborty

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  1. Rajib Mukherjee
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  2. Manishita Chakraborty
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Correspondence to Rajib Mukherjee or Manishita Chakraborty.

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Mukherjee, R., Chakraborty, M. Sums of Reciprocals of Powers of Two in k-Dimension (k ≥ 2). Reson 28, 483–487 (2023). https://doi.org/10.1007/s12045-023-1569-5

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  • DOI: https://doi.org/10.1007/s12045-023-1569-5

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