[Pramāṇa](https://indike.org/pramana/) › [Studies](https://indike.org/pramana/ins) › [Science, technology and education](https://indike.org/pramana/ins.science) › [Mathematics in Ancient and Medieval India](https://indike.org/pramana/ins.science.bag-1979) › c8.s3.41 # Mathematics in Ancient and Medieval India c8.s3.41 Mathematics in Ancient and Medieval India c8.s3.41 - **Language:** English ### [c8.s3.41](https://indike.org/pramana/ins.science.bag-1979.c8.s3.41) Since f (n) = 0(1/n), fii(n), fiv(n) etc. are 0(1/(n³)), 0(1/(n⁵)) etc. Hence if we propose that U\_n = 0(1/(n2p+1)), we obtain from (7) $1/n + 0(1/(n2p+1)) = 2\[f (n) + (fii(n))/(2!)$ $+ 1/((2p-2)!) f2p-2(n) \] 8$ - [Previous: c8.s3.40](https://indike.org/pramana/ins.science.bag-1979.c8.s3.40) - [Next: c8.s3.42](https://indike.org/pramana/ins.science.bag-1979.c8.s3.42) - [Up: c8.s3](https://indike.org/pramana/ins.science.bag-1979.c8.s3) --- Source: [https://indike.org/pramana/ins.science.bag-1979.c8.s3.41](https://indike.org/pramana/ins.science.bag-1979.c8.s3.41) · Pramāṇa