Qalculate! is a multi-purpose cross-platform desktop calculator. It is simple to use but provides power and versatility normally reserved for complicated math packages, as well as useful tools for everyday needs (such as currency conversion and percent calculation). Features include a large library of customizable functions, unit calculations and conversion, symbolic calculations (including integrals and equations), arbitrary precision, uncertainty propagation, interval arithmetic, plotting, and a user-friendly interface (GTK, Qt, and CLI).
- GTK (>= 3.10)
- libqalculate (>= 5.1.0)
Instructions and download links for installers, binaries packages, and the source code of released versions of Qalculate! are available at https://qalculate.github.io/downloads.html.
In a terminal window in the top source code directory run
./autogen.sh(not required if using a release source tarball, only if using the git version)./configuremakemake install(as root, e.g.sudo make install)
If libqalculate has been installed in the default /usr/local path you it might be necessary to specify the pkgconfig path when running configure:
PKG_CONFIG_PATH=/usr/local/lib/pkgconfig ./configure
The resulting executable is named qalculate-gtk.
Features specific to qalculate-gtk:
- Graphical user interfaces implemented using GTK 3
- Flexible expression entry with customizable completion, hints, and continious display of parsed expression
- Optional calculate-as-you-type mode
- Small and ... not so small mode
- Calculation history which allows the user to access the text and value of and apply operations to previous expressions and result
- Optional traditional calculator keypad, with quick access to most features, and a programming mode
- Practical menus give fast access to all advanced features
- Customizable meta modes for quickly switching between different settings
- Dialogs for management of and easy access to functions, variables and units (with quick conversion)
- User friendly dialogs for functions, with description and entries for arguments
- Create/edit functions, variables and units
- Easy editing of matrices and vectors
- Various tools for fast conversion between number bases, floating point conversion, calendar conversion, and percentage calculation, and a period table
- Convenient interface to gnuplot
- Configurable keyboard shortcuts
- and more...
Features from libqalculate:
- Calculation and parsing:
- Basic operations and operators: + - * / mod ^ E () && || ! < > >= <= != ~ & | << >> xor
- Fault-tolerant parsing of strings: log 5 / 2 .5 (3) + (2( 3 +5 = ln(5) / (2.5 * 3) + 2 * (3 + 5)
- Expressions may contain any combination of numbers, functions, units, variables, vectors and matrices, and dates
- Supports complex and infinite numbers
- Propagation of uncertainty
- Interval arithmetic (for determination of the number of significant digits or direct calculation with intervals of numbers)
- Supports all common number bases, as well as negative and non-integer radices, sexagesimal numbers, time format, and roman numerals
- Ability to disable functions, variables, units or unknown variables for less confusion: e.g. when you do not want (a+b)^2 to mean (are+barn)^2 but ("a"+"b")^2
- Controllable implicit multiplication
- Matrices and vectors, and related operations (determinants etc.)
- Verbose error messages
- Arbitrary precision
- RPN mode
- Result display:
- Supports all common number bases, as well as negative and non-integer radices, sexagesimal numbers, time format, and roman numerals
- Many customization options: precision, max/min decimals, complex form, multiplication sign, etc.
- Exact or approximate: sqrt(32) returns 4 * sqrt(2) or 5.66
- Simple and mixed fractions: 4 / 6 * 2 = 1.333... = 4/3 = 1 + 1/3
- Symbolic calculation:
- E.g. (x + y)^2 = x^2 + 2xy + y^2; 4 "apples" + 3 "oranges"
- Factorization and simplification
- Differentiation and integration
- Can solve most equations and inequalities
- Customizable assumptions give different results (e.g. ln(2x) = ln(2) + ln(x) if x is assumed positive)
- Functions:
- Hundreds of flexible functions: trigonometry, exponents and logarithms, combinatorics, geometry, calculus, statistics, finance, time and date, etc.
- Can easily be created, edited and saved to a standard XML file
- Units:
- Supports all SI units and prefixes (including binary), as well as imperial and other unit systems
- Automatic conversion: ft + yd + m = 2.2192 m
- Explicit conversion: 5 m/s to mi/h = 11.18 miles/hour
- Smart conversion: automatically converts 5 kg*m/s^2 to 5 N
- Currency conversion with retrieval of daily exchange rates
- Different name forms: abbreviation, singular, plural (m, meter, meters)
- Can easily be created, edited and saved to a standard XML file
- Variables and constants:
- Basic constants: pi, e, etc.
- Lots of physical constants (with or without units) and properties of chemical element
- CSV file import and export
- Can easily be created, edited and saved to a standard XML file
- Flexible - may contain simple numbers, units, or whole expressions
- Data sets with objects and associated properties in database-like structure
- Plotting:
- Uses Gnuplot
- Can plot functions or data (matrices and vectors)
- Ability to save plot to PNG image, postscript, etc.
- Several customization options
- and more...
For more details about the syntax, and available functions, units, and variables, please consult the manual (https://qalculate.github.io/manual/)
Note that semicolon can be replaced with comma in function arguments, if comma is not used as decimal or thousands separator.
sqrt 4 = sqrt(4) = 4^(0.5) = 4^(1/2) = 2
sqrt(25; 16; 9; 4) = [5 4 3 2]
sqrt(32) = 4 × √(2) (in exact mode)
cbrt(−27) = root(-27; 3) = −3 (real root)
(−27)^(1/3) ≈ 1.5 + 2.5980762i (principal root)
ln 25 = log(25; e) ≈ 3.2188758
log2(4)/log10(100) = log(4; 2)/log(100; 10) = 1
5! = 1 × 2 × 3 × 4 × 5 = 120
5\2 = 5//2 = trunc(5 / 2) = 2 (integer division)
5 mod 3 = mod(5; 3) = 2
52 to factors = 2^2 × 13
25/4 × 3/5 to fraction = 3 + 3/4
gcd(63; 27) = 9
sin(pi/2) − cos(pi) = sin(90 deg) − cos(180 deg) = 2
sum(x; 1; 5) = 1 + 2 + 3 + 4 + 5 = 15
sum(\i^2+sin(\i); 1; 5; \i) = 1^2 + sin(1) + 2^2 + sin(2) + ... ≈ 55.176162
product(x; 1; 5) = 1 × 2 × 3 × 4 × 5 = 120
var1:=5 (stores value 5 in variable var1) var1 × 2 = 10
5^2 #this is a comment = 25
sinh(0.5) where sinh()=cosh() = cosh(0.5) ≈ 1.1276260
plot(x^2; −5; 5) (plots the function y=x^2 from -5 to 5)
5 dm3 to L = 5 dm^3 to L = 5 L
20 miles / 2h to km/h = 16.09344 km/h
1.74 to ft = 1.74 m to ft ≈ 5 ft + 8.5039370 in
1.74 m to -ft ≈ 5.7086614 ft
100 lbf × 60 mph to hp ≈ 16 hp
50 Ω × 2 A = 100 V
50 Ω × 2 A to base = 100 kg·m²/(s³·A)
10 N / 5 Pa = (10 N)/(5 Pa) = 2 m²
5 m/s to s/m = 0.2 s/m
500 € − 20% to $ ≈ $451.04
500 megabit/s × 2 h to b?byte ≈ 419.09516 gibibytes
k_e / G × a_0 = (coulombs_constant / newtonian_constant) × bohr_radius ≈ 7.126e9 kg·H·m^−1
ℎ / (λ_C × c) = planck ∕ (compton_wavelength × speed_of_light) ≈ 9.1093837e-31 kg
5 ns × rydberg to c ≈ 6.0793194E-8c
atom(Hg; weight) + atom(C; weight) × 4 to g ≈ 4.129e-22 g
(G × planet(earth; mass) × planet(mars; mass))/(54.6e6 km)^2 ≈ 8.58e16 N (gravitational attraction between earth and mars)
"±" can be replaced with "+/-"; result with interval arithmetic activated is shown in parenthesis
sin(5±0.2)^2/2±0.3 ≈ 0.460±0.088 (0.46±0.12)
(2±0.02 J)/(523±5 W) ≈ 3.824±0.053 ms (3.825±0.075 ms)
interval(−2; 5)^2 ≈ intervall(−8.2500000; 12.750000) (intervall(0; 25))
(5x^2 + 2)/(x − 3) = 5x + 15 + 47/(x − 3)
(\a + \b)(\a − \b) = ("a" + "b")("a" − "b") = 'a'^2 − 'b'^2
(x + 2)(x − 3)^3 = x^4 − 7x^3 + 9x^2 + 27x − 54
factorize x^4 − 7x^3 + 9x^2 + 27x − 54 = x^4 − 7x^3 + 9x^2 + 27x − 54 to factors = (x + 2)(x − 3)^3
cos(x)+3y^2 where x=pi and y=2 = 11
gcd(25x; 5x^2) = 5x
1/(x^2+2x−3) to partial fraction = 1/(4x − 4) − 1/(4x + 12)
x+x^2+4 = 16 = (x = 3 or x = −4)
x^2/(5 m) − hypot(x; 4 m) = 2 m where x > 0 = (x ≈ 7.1340411 m)
cylinder(20cm; x) = 20L (calculates the height of a 20 L cylinder with radius of 20 cm) = (x = (1 / (2π)) m) = (x ≈ 16 cm)
asin(sqrt(x)) = 0.2 = (x = sin(0.2)^2) = (x ≈ 0.039469503)
x^2 > 25x = (x > 25 or x < 0)
solve(x = y+ln(y); y) = lambertw(e^x)
solve2(5x=2y^2; sqrt(y)=2; x; y) = 32/5
multisolve([5x=2y+32, y=2z, z=2x]; [x, y, z]) = [−32/3 −128/3 −64/3]
dsolve(diff(y; x) − 2y = 4x; 5) = 6e^(2x) − 2x − 1
diff(6x^2) = 12x
diff(sinh(x^2)/(5x) + 3xy/sqrt(x)) = (2/5) × cosh(x^2) − sinh(x^2)/(5x^2) + (3y)/(2 × √(x))
integrate(6x^2) = 2x^3 + C
integrate(6x^2; 1; 5) = 248
integrate(sinh(x^2)/(5x) + 3xy/sqrt(x)) = 2x × √(x) × y + Shi(x^2) / 10 + C
integrate(sinh(x^2)/(5x) + 3xy/sqrt(x); 1; 2) ≈ 3.6568542y + 0.87600760
limit(ln(1 + 4x)/(3^x − 1); 0) = 4 / ln(3)
[1, 2, 3; 4, 5, 6] = ((1; 2; 3); (4; 5; 6)) = [1 2 3; 4 5 6] (2×3 matrix)
1...5 = (1:5) = (1:1:5) = [1 2 3 4 5]
(1; 2; 3) × 2 − 2 = [(1 × 2 − 2), (2 × 2 − 2), (3 × 2 − 2)] = [0 2 4]
[1 2 3].[4 5 6] = dot([1 2 3]; [4 5 6]) = 32 (dot product)
cross([1 2 3]; [4 5 6]) = [−3 6 −3] (cross product)
[1 2 3; 4 5 6].×[7 8 9; 10 11 12] = hadamard([1 2 3; 4 5 6]; [7 8 9; 10 11 12]) = [7 16 27; 40 55 72] (hadamard product)
[1 2 3; 4 5 6] × [7 8; 9 10; 11 12] = [58 64; 139 154] (matrix multiplication)
[1 2; 3 4]^-1 = inverse([1 2; 3 4]) = [−2 1; 1.5 −0.5]
mean(5; 6; 4; 2; 3; 7) = 4.5
stdev(5; 6; 4; 2; 3; 7) ≈ 1.87
quartile([5 6 4 2 3 7]; 1) = percentile((5; 6; 4; 2; 3; 7); 25) ≈ 2.9166667
normdist(7; 5) ≈ 0.053990967
spearman(column(load(test.csv); 1); column(load(test.csv); 2)) ≈ −0.33737388 (depends on the data in the CSV file)
10:31 + 8:30 to time = 19:01
10h 31min + 8h 30min to time = 19:01
now to utc = "2020-07-10T07:50:40Z"
"2020-07-10T07:50CET" to utc+8 = "2020-07-10T14:50:00+08:00"
"2020-05-20" + 523d = addDays(2020-05-20; 523) = "2021-10-25"
today − 5 days = "2020-07-05"
"2020-10-05" − today = days(today; 2020-10-05) = 87 d
timestamp(2020-05-20) = 1 589 925 600
stamptodate(1 589 925 600) = "2020-05-20T00:00:00"
"2020-05-20" to calendars (returns date in Hebrew, Islamic, Persian, Indian, Chinese, Julian, Coptic, and Ethiopian calendars)
52 to bin = 0011 0100
52 to bin16 = 0000 0000 0011 0100
52 to oct = 064
52 to hex = 0x34
0x34 = hex(34) = base(34; 16) = 52
523<<2&250 to bin = 0010 1000
52.345 to float ≈ 0100 0010 0101 0001 0110 0001 0100 1000
float(01000010010100010110000101001000) = 1715241/32768 ≈ 52.345001
floatError(52.345) ≈ 1.2207031e-6
52.34 to sexa = 52°20′24″
1978 to roman = MCMLXXVIII
52 to base 32 = 1K
sqrt(32) to base sqrt(2) ≈ 100000
0xD8 to unicode = Ø
code(Ø) to hex = 0xD8