libqalculate

lp://staging/libqalculate

Created by Peter J. Mello and last modified
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Owner:
Qalculate! Maintainers
Project:
libqalculate
Status:
Development

Import details

Import Status: Suspended

This branch is an import of the HEAD branch of the Git repository at https://git.launchpad.net/libqalculate.

Last successful import was .

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Import started on alnitak and finished taking 15 seconds — see the log
Import started on alnitak and finished taking 15 seconds — see the log
Import started on alnitak and finished taking 15 seconds — see the log

Recent revisions

832. By Hanna K <email address hidden>

Add code for autogeneration of docbook examples from README.md; Update examples; Update feature list; Minor qalc help updates

831. By Hanna K <email address hidden>

Update examples; Extend man page with commands, settings, syntax, and examples sections; qalc internal help text improvements

830. By Hanna K <email address hidden>

Improve examples in README.md

829. By Hanna K <email address hidden>

Fix Calculator::hasToExpression(); Make root normalization more efficient; Add examples to README.md

828. By Hanna K <email address hidden>

Fix endless loop with a^(bx/c); Fix sqrt(a)-a/sqrt(a) and similar when a is negative; Fix output of nested multiplications; "->"-syntax tweaks; Update man page

827. By Hanna K <email address hidden>

Support use of right arrow (including "->") as alternative to "to" for conversion

826. By Hanna K <email address hidden>

Only apply PrintOptions::negative_exponents to units;; Always use negative exponents instead of division when all units have negative exponents; Use middle dot instead of multiplication x in unit expressions; Case insensitive sorting of units, variables and functions; Add more references in qalc to the GUI manual

825. By Hanna K <email address hidden>

Improvements for mixed fractions; Avoid excessive parentheses with negated powers

824. By Hanna K <email address hidden>

Normalize numbers with fractional exponents, e.g. sqrt(a)^-b=sqrt(a)^b/a, a^(-2/3)=a^(1/3)/a, a^(2/3)=a^(-1/3)*a, and simplify roots with rational multipliers after evaluation (issue #205)

823. By Hanna K <email address hidden>

Do a*b^c=a/b*b^(c+1) if -1 < c < 0 and a is divisible by b (issue #205)

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