Comments (1)
This only works for integers because integers are a subset of floating-point numbers. Doing it with rationals would require a union type. I'm not sure if this would be worth the effort to implement at the moment, considering that there are workarounds.
Where it's beneficial to preserve exact rationals, I've generally just made two versions of a function: one that takes an fmpq_t argument and one that takes an arb_t.
In some other places, I've allowed the input p / q to be passed as two separate arb_t variables, doing arithmetic with numerators and denominators separated.
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Related Issues (20)
- time complexity of algorithms behind arb HOT 1
- Question on the real_root.c example HOT 4
- Feature request: conversion to/from __float128 type HOT 1
- Memory leak for arb_hypergeom_coulomb HOT 3
- Re-optimize matrix multiplication
- Mittag-Leffler function
- Build failure with v2.23.0 HOT 4
- Gaussian integers worklist
- Integration produces a nan HOT 4
- Feature request: `arf_set_str`
- Spheroidal wave functions
- Would you want to have an arb_abs_slow() function? HOT 6
- Arb library Interoperability with Fortran
- arb_pow could do much better for <a +- a> ^ <b +- c> with b >= c > 0 and a > 0 HOT 5
- Root finding for degenerate polynomials HOT 1
- Speed Benchmarking
- Segmentation Fault ( Memory Error ) Error in Fortran-C Interoperability
- arb_hypgeom_2f1 output nan HOT 1
- Support flint 3.0.0 HOT 2
- static declaration of ‘fmpz_ui_pow_ui’ follows non-static declaration HOT 1
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