Project Website: https://calcpad.eu
Calcpad is free software for mathematical and engineering calculations. It represents a flexible and modern programmable calculator with Html report generator. It is simple and easy to use, but it also includes many advanced features:
- real and complex numbers;
- units of measurement (SI, Imperial and USCS);
- vectors and matrices: rectangular, symmetric, column, diagonal, upper/lower triangular;
- custom variables and units;
- built-in library with common math functions;
- vectors and matrix functions:
- data functions: search, lookup, sort, count, etc.;
- aggregate functions: min, max, sum, sumsq, srss, average, product (geometric) mean, etc.;
- math functions: norm, condition, determinant, rank, trace, transpose, adjugate and cofactor, inverse, factorization (cholesky, ldlt, lu, qr and svd), eigenvalues/vectors and linear systems of equations;
- custom functions of multiple parameters f(x; y; z; …);
- powerful numerical methods for root and extremum finding, numerical integration and differentiation;
- finite sum, product and iteration procedures;
- modules, macros and string variables;
- program flow control with conditions and loops;
- "titles" and 'text' comments in quotes;
- support for Html and CSS in comments for rich formatting;
- function plotting, images, tables, parametric SVG drawings, etc.;
- automatic generation of Html forms for data input;
- professional looking Html reports for viewing printing;
- export to Word (*.docx) and PDF documents;
- variable substitution and smart rounding of numbers;
- output visibility control and content folding;
- support for plain text (*.txt, *.cpd) and binary (*.cpdz) file formats.
This software is developed using the C# programming language and the latest computer technologies. It automatically parses the input, substitutes the variables, calculates the expressions and displays the output. All results are sent to a professional looking Html report for viewing and printing.
This software is suitable for engineers and other professionals that need to perform repetitive calculations and present them in official documentation such as calculation notes. They can automate this task efficiently by creating powerful and reliable Calcpad worksheets. It can also help teachers to prepare calculation examples, papers, manuals, books etc. Students can use it to solve various problems, prepare homeworks, phd theses etc.
The installation is performed by the automated setup program calcpad-VM-setup-en-x64.exe. Follow the instruction of the setup wizard. The software requires a 64 bit computer with Windows 10/11 and Microsoft .NET 8.0.
You can also use Calcpad directly in the browser from our website: https://calcpad.eu/Ide
This software is free for both commercial and non-commercial use. It is distributed under the MIT license:
Copyright © 2024 PROEKTSOFT EOOD®
Permission is hereby granted, free of charge, to any person obtaining a copy of this software and associated documentation files (the "Software"), to deal in the Software without restriction, including without limitation the rights to use, copy, modify, merge, publish, distribute, sublicense, and/or sell copies of the Software, and to permit persons to whom the Software is furnished to do so, subject to the following conditions:
The above copyright notice and this permission notice shall be included in all copies or substantial portions of the Software.
THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE SOFTWARE.
Any scripts, developed with Calcpad are property of the respective authors. They can be used without additional limitations except those appointed by the authors themselves.
This project uses some additional third party components, software and design. They are re-distributed free of charge, under the license conditions, provided by the respective authors.
- The new and beautiful icons are created using icons8.com.
- The pdf export was made possible thanks to the wkhtmltopdf.org project.
- Some symbols are displayed, using the Jost* font family by indestructible type*, under the SIL open font license. Square brackets are slightly modified to suit the application needs.
The software is quick and easy to use. Just follow these simple steps:
- Enter text and formulas into the "Code" box on the left.
- Press F5 or click
to calculate. Results will appear in the "Output" box on the right as a professionally formatted Html report. - Click
to print or 
to copy the output.
You can also export it to Html
, PDF 
or MS Word 
document.
Calcpad uses a simple programming language that includes the following elements:
- Real numbers: digits 0 - 9 and decimal point ".";
- Complex numbers: re ± imi (e.g. 3 - 2i);
- Vectors: [v₁; v₂; v₃; …; vₙ];
- Matrices: [M₁₁; M₁₂; … ; M₁ₙ | M₂₁; M₂₂; … ; M₂ₙ | … | Mₘ₁; Mₘ₂; … ; Mₘₙ]
- Variables:
- Latin letters: a - z, A - Z;
- Greek letters: α - ω, Α - Ω;
- digits: 0 - 9;
- comma: " , ";
- prime symbols: ′ , ″ , ‴ , ⁗ ;
- superscripts: ⁰ , ¹ , ² , ³ , ⁴ , ⁵ , ⁶ , ⁷ , ⁸ , ⁹ , ⁿ , ⁺ , ⁻ ;
- special symbols: ‾ , ø , Ø , ° , ∡ ;
- " _ " for subscript;
A variable name must start with a letter. Names are case sensitive. - Operators:
"!" - factorial;
"^" - exponent;
"/" - division;
"÷" - force division bar;
"\" - integer division;
"⦼" - modulo (remainder);
"*" - multiplication;
"-" - minus;
"+" - plus;
"≡" - equal to;
"≠" - not equal to;
"<" - less than;
">" - greater than;
"≤" - less or equal;
"≥" - greater or equal;
"∧" - logical "AND";
"∨" - logical "OR";
"⊕" - logical "XOR";
"=" - assignment; - Custom functions of type f (x; y; z; ... );
- Built-in functions:
Trigonometric:
sin(x) - sine;
cos(x) - cosine;
tan(x) - tangent;
csc(x) - cosecant;
sec(x) - secant;
cot(x) - cotangent;
Hyperbolic:
sinh(x) - hyperbolic sine;
cosh(x) - hyperbolic cosine;
tanh(x) - hyperbolic tangent;
csch(x) - hyperbolic cosecant;
sech(x) - hyperbolic secant;
coth(x) - hyperbolic cotangent;
Inverse trigonometric:
asin(x) - inverse sine;
acos(x) - inverse cosine;
atan(x) - inverse tangent;
atan2(x; y) - the angle whose tangent is the quotient of y and x;
acsc(x) - inverse cosecant;
asec(x) - inverse secant;
acot(x) - inverse cotangent;
Inverse hyperbolic:
asinh(x) - inverse hyperbolic sine;
acosh(x) - inverse hyperbolic cosine;
atanh(x) - inverse hyperbolic tangent;
acsch(x) - inverse hyperbolic cosecant;
asech(x) - inverse hyperbolic secant;
acoth(x) - inverse hyperbolic cotangent;
Logarithmic, exponential and roots:
log(x) - decimal logarithm;
ln(x) - natural logarithm;
log_2(x) - binary logarithm;
exp(x) - natural exponent;
sqr(x) / sqrt(x) - square root;
cbrt(x) - cubic root;
root(x; n) - n-th root;
Rounding:
round(x) - round to the nearest integer;
floor(x) - round to the smaller integer (towards -∞);
ceiling(x) - round to the greater integer (towards +∞);
trunc(x) - round to the smaller integer (towards zero);
Integer:
mod(x; y) - the remainder of an integer division;
gcd(x; y; z...) - the greatest common divisor of several integers;
lcm(x; y; z...) - the least common multiple of several integers;
Complex:
abs(x) - absolute value/magnitude;
re(x) - the real part of a complex number;
im(x) - the imaginary part of a complex number;
phase(x) - the phase of a complex number;
Aggregate and interpolation:
min(x; y; z...) - minimum of multiple values;
max(x; y; z...) - maximum of multiple values;
sum(x; y; z...) - sum of multiple values = x + y + z...;
sumsq(x; y; z...) - sum of squares = x² + y² + z²...;
srss(x; y; z...) - square root of sum of squares = sqrt(x² + y² + z²...);
average(x; y; z...) - average of multiple values = (x + y + z...)/n;
product(x; y; z...) - product of multiple values = x·y·z...;
mean(x; y; z...) - geometric mean = n-th root(x·y·z...);
take(n; a; b; c...) - returns the n-th element from the list;
line(x; a; b; c...) - linear interpolation;
spline(x; a; b; c...) - Hermite spline interpolation;
Conditional and logical:
if(cond; value-if-true; value-if-false) - conditional evaluation;
switch(cond1; value1; cond2; value2; … ; default) - selective evaluation;
not(x) - logical "NOT";
and(x; y; z...) - logical "AND";
or(x; y; z...) - logical "OR";
xor(x; y; z...) - logical "XOR";
Other:
sign(x) - the sign of a number;
random(x) - random number between 0 and x;
Vector:
Creational:
vector(n) - creates an empty vector with length n;
fill(v; x) - fills vector v with value x;
range(x1; xn; s) - creates a vector with values spanning from x1 to xn with step s;
Structural:
len(v) - returns the length of vector v;
size(v) - the actual size of vector v - the index of the last non-zero element;
resize(v; n) - sets a new length n of vector v;
join(A; b; c…) - creates a vector by joining the arguments: matrices, vectors and scalars;
slice(v; i₁; i₂) - returns the part of vector v bounded by indexes i₁ and i₂ inclusive;
first(v; n) - the first n elements of vector v;
last(v; n) - the last n elements of vector v;
extract(v; i) - extracts the elements from v which indexes are contained in i;
Data:
sort(v) - sorts the elements of vector v in ascending order;
rsort(v) - sorts the elements of vector v in descending order;
order(v) - the indexes of vector v, arranged by the ascending order of its elements;
revorder(v) - the indexes of vector v, arranged by the descending order of its elements;
reverse(v) - a new vector containing the elements of v in reverse order;
count(v; x; i) - the number of elements in v, after the i-th one, that are equal to x;
search(v; x; i)- the index of the first element in v, after the i-th one, that is equal to x;
find(v; x; i) or
find_eq(v; x; i) - the indexes of all elements in v, after the i-th one, that are = x;
find_ne(v; x; i) - the indexes of all elements in v, after the i-th one, that are ≠ x;
find_lt(v; x; i) - the indexes of all elements in v, after the i-th one, that are < x;
find_le(v; x; i) - the indexes of all elements in v, after the i-th one, that are ≤ x;
find_gt(v; x; i) - the indexes of all elements in v, after the i-th one, that are > x;
find_ge(v; x; i) - the indexes of all elements in v, after the i-th one, that are ≥ x;
lookup(a; b; x) or
lookup_eq(a; b; x) - all elements in a for which the respective elements in b are = x;
lookup_ne(a; b; x) - all elements in a for which the respective elements in b are ≠ x;
lookup_lt(a; b; x) - all elements in a for which the respective elements in b are < x;
lookup_le(a; b; x) - all elements in a for which the respective elements in b are ≤ x;
lookup_gt(a; b; x) - all elements in a for which the respective elements in b are > x;
lookup_ge(a; b; x) - all elements in a for which the respective elements in b are ≥ x;
Math:
norm_1(v) - L1 (Manhattan) norm of vector v;
norm(v) or
norm_2(v) or
norm_e(v) - L2 (Euclidean) norm of vector v;
norm_p(v; p) - Lp norm of vector v;
norm_i(v) - L∞ (infinity) norm of vector v;
unit(v) - the normalized vector v (with L2 norm = 1);
dot(a; b) - scalar product of two vectors a and b;
cross(a; b) - cross product of two vectors a and b (with length 2 or 3);
Matrix:
Creational:
matrix(m; n) - creates an empty matrix with dimensions m⨯n;
identity(n) - creates an identity matrix with dimensions n⨯n;
diagonal(n; d) - creates a n⨯n diagonal matrix and fills the diagonal with value d;
column(m; c) - creates a column matrix with dimensions m⨯1, filled with value c;
utriang(n) - creates an upper triangular matrix with dimensions n⨯n;
ltriang(n) - creates a lower triangular matrix with dimensions n⨯n;
symmetric(n) - creates a symmetric matrix with dimensions n⨯n;
vec2diag(v) - creates a diagonal matrix from the elements of vector v;
vec2col(v) - creates a column matrix from the elements of vector v;
join_cols(c₁; c₂; c₃…) - creates a new matrix by joining column vectors;
join_rows(r₁; r₂; r₃…) - creates a new matrix by joining row vectors;
augment(A; B; C…) - creates a new matrix by appending matrices A; B; C side by side;
stack(A; B; C…) - creates a new matrix by stacking matrices A; B; C one below the other;
Structural:
n_rows(M) - number of rows in matrix M;
n_cols(M) - number of columns in matrix M;
mresize(M; m; n) - sets new dimensions m and n for matrix M;
mfill(M; x) - fills matrix M with value x;
fill_row(M; i; x) - fills the i-th row of matrix M with value x;
fill_col(M; j; x) - fills the j-th column of matrix M with value x;
copy(A; B; i; j) - copies all elements from A to B, starting from indexes i and j of B;
add(A; B; i; j) - adds all elements from A to those of B, starting from indexes i and j of B;
row(M; i) - extracts the i-th row of matrix M as a vector;
col(M; j) - extracts the j-th column of matrix M as a vector;
extract_rows(M; i) - extracts the rows from matrix M whose indexes are contained in vector i;
extract_cols(M; j) - extracts the columns from matrix M whose indexes are contained in vector j;
diag2vec(M) - extracts the diagonal elements of matrix M to a vector;
submatrix(M; i₁; i₂; j₁; j₂) - extracts a submatrix of M, bounded by rows i₁ and i₂ and columns j₁ and j₂, incl.;
Data:
sort_cols(M; i) - sorts the columns of M based on the values in row i in ascending order;
rsort_cols(M; i) - sorts the columns of M based on the values in row i in descending order;
sort_rows(M; j) - sorts the rows of M based on the values in column j in ascending order;
rsort_rows(M; j) - sorts the rows of M based on the values in column j in descending order;
order_cols(M; i) - the indexes of the columns of M based on the ordering of the values from row i in ascending order;
revorder_cols(M; i) - the indexes of the columns of M based on the ordering of the values from row i in descending order;
order_rows(M; j) - the indexes of the rows of M based on the ordering of the values in column j in ascending order;
revorder_rows(M; j) - the indexes of the rows of M based on the ordering of the values in column j in descending order;
mcount(M; x) - number of occurrences of value x in matrix M;
msearch(M; x; i; j) - vector with the two indexes of the first occurrence of x in matrix M, starting from indexes i and j;
mfind(M; x) or
mfind_eq(M; x) - the indexes of all elements in M that are = x;
mfind_ne(M; x) - the indexes of all elements in M that are ≠ x;
mfind_lt(M; x) - the indexes of all elements in M that are < x;
mfind_le(M; x) - the indexes of all elements in M that are ≤ x;
mfind_gt(M; x) - the indexes of all elements in M that are > x;
mfind_ge(M; x) - the indexes of all elements in M that are ≥ x;
hlookup(M; x; i₁; i₂) or
hlookup_eq(M; x; i₁; i₂) - the values from row i₂ of M, for which the elements in row i₁ are = x;
hlookup_ne(M; x; i₁; i₂) - the values from row i₂ of M, for which the elements in row i₁ are ≠ x;
hlookup_lt(M; x; i₁; i₂) - the values from row i₂ of M, for which the elements in row i₁ are < x;
hlookup_le(M; x; i₁; i₂) - the values from row i₂ of M, for which the elements in row i₁ are ≤ x;
hlookup_gt(M; x; i₁; i₂) - the values from row i₂ of M, for which the elements in row i₁ are > x;
hlookup_ge(M; x; i₁; i₂) - the values from row i₂ of M, for which the elements in row i₁ are ≥ x;
vlookup(M; x; j₁; j₂) or
vlookup_eq(M; x; j₁; j₂) - the values from column j₂ of M, for which the elements in column j₁ are = x;
vlookup_ne(M; x; j₁; j₂) - the values from column j₂ of M, for which the elements in column j₁ are ≠ x;
vlookup_lt(M; x; j₁; j₂) - the values from column j₂ of M, for which the elements in column j₁ are < x;
vlookup_le(M; x; j₁; j₂) - the values from column j₂ of M, for which the elements in column j₁ are ≤ x;
vlookup_gt(M; x; j₁; j₂) - the values from column j₂ of M, for which the elements in column j₁ are > x;
vlookup_ge(M; x; j₁; j₂) - the values from column j₂ of M, for which the elements in column j₁ are ≥ x;
Math:
hprod(A; B) - Hadamard product of matrices A and B;
fprod(A; B) - Frobenius product of matrices A and B;
kprod(A; B) - Kronecker product of matrices A and B;
mnorm_1(M) - L1 norm of matrix M;
mnorm(M) or
mnorm_2(M) - L2 norm of matrix M;
mnorm_e(M) - Frobenius norm of matrix M;
mnorm_i(M) - L∞ norm of matrix M;
cond_1(M) - condition number of M based on the L1 norm;
cond(M) or
cond_2(M) - condition number of M based on the L2 norm;
cond_e(M) - condition number of M based on the Frobenius norm;
cond_i(M) - condition number of M based on the L∞ norm;
det(M) - determinant of matrix M;
rank(M) - rank of matrix M;
trace(M) - trace of matrix M;
transp(M) - transpose of matrix M;
adj(M) - adjugate of matrix M;
cofactor(M) - cofactor matrix of M;
eigenvals(M) - eigenvalues of matrix M;
eigenvecs(M) - eigenvectors of matrix M;
eigen(M) - eigenvalues and eigenvectors of matrix M;
cholesky(M) - Cholesky decomposition of a symmetric, positive-definite matrix M;
lu(M) - LU decomposition of matrix M;
qr(M) - QR decomposition of matrix M;
svd(M) - singular value decomposition of M;
inverse(M) - inverse of matrix M;
lsolve(A; b) - solves the system of linear equations Ax = b using LDLT decomposition for symmetric matrices, and LU for non-symmetric;
clsolve(A; b) - solves the linear matrix equation Ax = b with symmetric, positive-definite matrix A using Cholesky decomposition;
msolve(A; B) - solves the generalized matrix equation AX = B using LDLT decomposition for symmetric matrices, and LU for non-symmetric;
cmsolve(A; B) - solves the generalized matrix equation AX = B with symmetric, positive-definite matrix A using Cholesky decomposition;
Double interpolation:
take(x; y; M) - returns the element of matrix M at indexes x and y;
line(x; y; M) - double linear interpolation from the elements of matrix M based on the values of x and y;
spline(x; y; M) - double Hermite spline interpolation from the elements of matrix M based on the values of x and y. - Comments: "Title" or 'text' in double or single quotes, respectively. HTML, CSS, JS and SVG are allowed.
- Graphing and plotting:
$Plot { f(x) @ x = a : b } - simple plot;
$Plot { x(t) | y(t) @ t = a : b } - parametric;
$Plot { f1(x) & f2(x) & ... @ x = a : b } - multiple;
$Plot { x1(t) | y1(t) & x2(t) | y2(t) & ... @ x = a : b } - multiple parametric;
$Map { f(x; y) @ x = a : b & y = c : d } - 2D color map of a 3D surface;
PlotHeight - height of plot area in pixels;
PlotWidth - width of plot area in pixels; - Iterative and numerical methods:
$Root { f(x) = const @ x = a : b } - root finding for f(x) = const;
$Root { f(x) @ x = a : b } - root finding for f(x) = 0;
$Find { f(x) @ x = a : b } - similar to above, but x is not required to be a precise solution;
$Sup { f(x) @ x = a : b } - local maximum of a function;
$Inf { f(x) @ x = a : b } - local minimum of a function;
$Area { f(x) @ x = a : b } - adaptive Gauss-Lobatto numerical integration;
$Integral { f(x) @ x = a : b } - Tanh-Sinh numerical integration;
$Slope { f(x) @ x = a } - numerical differentiation;
$Sum { f(k) @ k = a : b } - iterative sum;
$Product { f(k) @ k = a : b } - iterative product;
$Repeat { f(k) @ k = a : b } - general inline iterative procedure;
Precision - relative precision for numerical methods [10-2; 10-16] (default is 10-12) - Program flow control:
Simple:
#if condition
Your code goes here
#end if
Alternative:
#if condition
Your code goes here
#else
Some other code
#end if
Complete:
#if condition1
Your code goes here
#else if condition2
Your code goes here
#else
Some other code
#end if
You can add or omit as many "#else if's" as needed. Only one "#else" is allowed. You can omit this too. - Iteration blocks:
Simple:
#repeat number of repetitions
Your code goes here
#loop
With conditional break/coutinue:
#repeat number of repetitions
Your code goes here
#if condition
#break or #continue
#end if
Some more code
#loop
With counter:
#for counter = start : end
Your code goes here
#loop
With condition:
#while condition
Your code goes here
#loop - Modules and macros/string variables:
Modules:
#include filename - include external file (module);
#local - start local section (not to be included);
#global - start global section (to be included);
Inline string variable:
#def variable_name$ = content
Multiline string variable:
#def variable_name$
content line 1
content line 2
...
#end def
Inline string macro:
#def macro_name$(param1$; param2$;...) = content
Multiline string macro:
#def macro_name$(param1$; param2$;...)
content line 1
content line 2
...
#end def - Output control:
#hide - hide the report contents;
#show - always show the contents (default);
#pre - show the next contents only before calculations;
#post - show the next contents only after calculations;
#val - show only the final result, without the equation;
#equ - show complete equations and results (default);
#noc - show only equations without results (no calculations);
#nosub - do not substitute variables (no substitution);
#novar - show equations only with substituted values (no variables);
#varsub - show equations with variables and substituted values (default);
#split - split equations that do not fit on a single line;
#wrap - wrap equations that do not fit on a single line (default);
#round n - rounds to n digits after the decimal point.
Each of the above commands is effective after the current line until the end of the report or another command that overwrites it. - Breakpoints for step-by-step execution:
#pause - calculates to the current line and waits until resumed manually;
#input - renders an input form to the current line and waits for user input. - Switches for trigonometric units: #deg - degrees, #rad - radians, #gra - gradians;
- Separator for target units: |, for example:
3ft + 12in|cmwill show 121.92 cm; - Dimensionless: %, ‰, ‱, pcm, ppm, ppb, ppt, ppq;
- Angle units: °, ′, ″, deg, rad, grad, rev;
- Metric units (SI and compatible):
Mass: g, hg, kg, t, kt, Mt, Gt, dg, cg, mg, μg, Da, u;
Length: m, km, dm, cm, mm, μm, nm, pm, AU, ly;
Time: s, ms, μs, ns, ps, min, h, d, w, y;
Frequency: Hz, kHz, MHz, GHz, THz, mHz, μHz, nHz, pHz, rpm;
Speed: kmh;
Electric current: A, kA, MA, GA, TA, mA, μA, nA, pA;
Temperature: °C, Δ°C, K;
Amount of substance: mol;
Luminous intensity: cd;
Area: a, daa, ha;
Volume: L, daL, hL, dL, cL, mL, μL, nL, pL;
Force: dyn N, daN, hN, kN, MN, GN, TN, gf, kgf, tf;
Moment: Nm, kNm;
Pressure: Pa, daPa, hPa, kPa, MPa, GPa, TPa, dPa, cPa, mPa, μPa, nPa, pPa,
bar, mbar, μbar, atm, at, Torr, mmHg;
Viscosity: P, cP, St, cSt;
Energy work: J, kJ, MJ, GJ, TJ, mJ, μJ, nJ, pJ,
Wh, kWh, MWh, GWh, TWh, mWh, μWh, nWh, pWh
eV, keV, MeV, GeV, TeV, PeV, EeV, cal, kcal, erg;
Power: W, kW, MW, GW, TW, mW, μW, nW, pW, hpM, ks;
VA, kVA, MVA, GVA, TVA, mVA, μVA, nVA, pVA,
VAR, kVAR, MVAR, GVAR, TVAR, mVAR, μVAR, nVAR, pVAR, hpM, ks;
Electric charge: C, kC, MC, GC, TC, mC, μC, nC, pC, Ah, mAh;
Potential: V, kV, MV, GV, TV, mV, μV, nV, pV;
Capacitance: F, kF, MF, GF, TF, mF, μF, nF, pF;
Resistance: Ω, kΩ, MΩ, GΩ, TΩ, mΩ, μΩ, nΩ, pΩ;
Conductance: S, kS, MS, GS, TS, mS, μS, nS, pS, ℧, k℧, M℧, G℧, T℧, m℧, μ℧, n℧, p℧;
Magnetic flux: Wb , kWb, MWb, GWb, TWb, mWb, μWb, nWb, pWb;
Magnetic flux density: T, kT, MT, GT, TT, mT, μT, nT, pT;
Inductance: H, kH, MH, GH, TH, mH, μH, nH, pH;
Luminous flux: lm;
Illuminance: lx;
Radioactivity: Bq, kBq, MBq, GBq, TBq, mBq, μBq, nBq, pBq, Ci, Rd;
Absorbed dose: Gy, kGy, MGy, GGy, TGy, mGy, μGy, nGy, pGy;
Equivalent dose: Sv, kSv, MSv, GSv, TSv, mSv, μSv, nSv, pSv;
Catalytic activity: kat; - Non-metric units (Imperial/US):
Mass: gr, dr, oz, lb (or lbm, lb_m), klb, kipm (or kip_m), st, qr,
cwt (or cwt_UK, cwt_US), ton (or ton_UK, ton_US), slug;
Length: th, in, ft, yd, ch, fur, mi, ftm (or ftm_UK, ftm_US),
cable (or cable_UK, cable_US), nmi, li, rod, pole, perch, lea;
Speed: mph, knot;
Temperature: °F, Δ°F, °R;
Area: rood, ac;
Volume, fluid: fl_oz, gi, pt, qt, gal, bbl, or:
fl_oz_UK, gi_UK, pt_UK, qt_UK, gal_UK, bbl_UK,
fl_oz_US, gi_US, pt_US, qt_US, gal_US, bbl_US,
Volume, dry: (US) pt_dry, (US) qt_dry, (US) gal_dry, (US) bbl_dry,
pk (or pk_UK, pk_US), bu (or bu_UK, bu_US);
Force: ozf (or oz_f), lbf (or lb_f), kip (or kipf, kip_f), tonf (or ton_f), pdl;
Pressure: osi, osf psi, psf, ksi, ksf, tsi, tsf, inHg;
Energy/work: BTU, therm, (or therm_UK, therm_US), quad;
Power: hp, hpE, hpS; - Custom units - .Name = expression.
Names can include currency symbols: €, £, ₤, ¥, ¢, ₽, ₹, ₩, ₪.
