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Merge pull request #13 from ctkelley/main
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More spelling fixes
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ctkelley authored Apr 21, 2024
2 parents b7c85c1 + e40962f commit b0c69b8
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2 changes: 1 addition & 1 deletion CITATION.bib
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@misc{ctk:mparraysdocs,
author="C. T. Kelley",
title="Using {MultiPrecisonArrays.jl}: {I}terative Refinement in {J}ulia",
title="Using {MultiPrecisionArrays.jl}: {I}terative Refinement in {J}ulia",
year=2024,
archivePrefix={arXiv},
primaryClass={math.NA},
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4 changes: 2 additions & 2 deletions docs/src/index.md
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# MultiPrecisionArrays.jl v0.1.1
# multiprecisionarrays.jl v0.1.1

[C. T. Kelley](https://ctk.math.ncsu.edu)

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The function ```mplu``` has two keyword arguments. The easy one to understand is ```TF``` which is the precision of the factorization. Julia has support for single (```Float32```) and half (```Float16```)
precisions. If you set ```TF=Float16``` then low precision will be half. Don't do that unless you know what you're doing. Using half precision is a good way to get incorrect results. Look at the section on [half precision](#half-Precision) in this Readme for a bit more bad news.

The other keyword arguement is __onthefly__. That keyword controls how the triangular solvers from the factorization work. When you solve
The other keyword argument is __onthefly__. That keyword controls how the triangular solvers from the factorization work. When you solve

```math
LU d = r
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2 changes: 1 addition & 1 deletion src/Structs4MP/MPBArray.jl
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Expand Up @@ -36,7 +36,7 @@ MPBArray(AH::AbstractArray{Float64,2}; TF=Float32)
An MPBArray stores the high precision matrix, the low precision factorization
and a few other things BiCGSTAB needs. If the high precision
matrix is double, the low precision is single by default. Half is an optioin
matrix is double, the low precision is single by default. Half is an option
which you get with TF=Float16.
"""
function MPBArray(AH::AbstractArray{Float64,2}; TF=Float32)
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