Danish Clearspeak AbsoluteValue rule tests.

Danish Clearspeak AbsoluteValue rule tests. Locale: da, Style: AbsoluteValue_Auto.

0	$\| x \|$	the absolute value of x	the absolute value of x
1	$\| x + 1 \|$	the absolute value of x plus 1	the absolute value of x plustegn 1
2	$\| x \| + 1$	the absolute value of x, plus 1	the absolute value of x, plustegn 1
3	$\| x \| + \| y \| \geq \| z \|$	the absolute value of x, plus, the absolute value of y, is greater than or equal to, the absolute value of z	the absolute value of x, plustegn, the absolute value of y, større end eller lig med, the absolute value of z
4	$\| \begin{matrix} 2 & 1 \\ 7 & 5 \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5	the determinant of the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5
5	$\| \begin{matrix} 2 & 4 & 1 \\ 3 & 5 & 2 \\ 1 & 4 & 7 \end{matrix} \|$	the determinant of the 3 by 3 matrix. Row 1: 2, 4, 1 Row 2: 3, 5, 2 Row 3: 1, 4, 7	the determinant of the 3 by 3 matrix. Row 1: 2, 4, 1 Row 2: 3, 5, 2 Row 3: 1, 4, 7
6	$\| \begin{matrix} 0 & 3 & 4 & 3 \\ 2 & 1 & 0 & 9 \\ 3 & 0 & 2 & 1 \\ 6 & 2 & 9 & 0 \end{matrix} \|$	the determinant of the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0	the determinant of the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0
7	$\| \begin{matrix} 2 & 1 \\ 7 & 5 + x \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: Column 1, 2; Column 2, 1. Row 2: Column 1, 7; Column 2, 5 plus x	the determinant of the 2 by 2 matrix. Row 1: Column 1, 2; Column 2, 1. Row 2: Column 1, 7; Column 2, 5 plustegn x
8	$\| \begin{matrix} 2 x & 1 \\ 7 & 5 \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: 2 x, 1 Row 2: 7, 5	the determinant of the 2 by 2 matrix. Row 1: 2 x, 1 Row 2: 7, 5
9	$\| \begin{matrix} 2 x & y \\ \frac{1}{2} & \frac{2}{3} \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: 2 x, y Row 2: one half, two thirds	the determinant of the 2 by 2 matrix. Row 1: 2 x, y Row 2: en halve, to tredjedele
10	$\| \begin{matrix} \frac{1}{2} & \frac{2}{3} \\ \frac{3}{4} & \frac{1}{5} \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: one half, two thirds Row 2: three fourths, one fifth	the determinant of the 2 by 2 matrix. Row 1: en halve, to tredjedele Row 2: tre fjerdedele, en femtedel

Danish Clearspeak AbsoluteValue rule tests. Locale: da, Style: AbsoluteValue_AbsEnd.

0	$\| x \|$	the absolute value of x, end absolute value	the absolute value of x, end absolute value
1	$\| x + 1 \|$	the absolute value of x plus 1, end absolute value	the absolute value of x plustegn 1, end absolute value
2	$\| x \| + 1$	the absolute value of x, end absolute value, plus 1	the absolute value of x, end absolute value, plustegn 1
3	$\| x \| + \| y \| \geq \| z \|$	the absolute value of x, end absolute value, plus, the absolute value of y, end absolute value, is greater than or equal to, the absolute value of z, end absolute value	the absolute value of x, end absolute value, plustegn, the absolute value of y, end absolute value, større end eller lig med, the absolute value of z, end absolute value
4	$\| \begin{matrix} 2 & 1 \\ 7 & 5 \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5	the determinant of the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5
5	$\| \begin{matrix} 2 & 4 & 1 \\ 3 & 5 & 2 \\ 1 & 4 & 7 \end{matrix} \|$	the determinant of the 3 by 3 matrix. Row 1: 2, 4, 1 Row 2: 3, 5, 2 Row 3: 1, 4, 7	the determinant of the 3 by 3 matrix. Row 1: 2, 4, 1 Row 2: 3, 5, 2 Row 3: 1, 4, 7
6	$\| \begin{matrix} 0 & 3 & 4 & 3 \\ 2 & 1 & 0 & 9 \\ 3 & 0 & 2 & 1 \\ 6 & 2 & 9 & 0 \end{matrix} \|$	the determinant of the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0	the determinant of the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0
7	$\| \begin{matrix} 2 & 1 \\ 7 & 5 + x \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: Column 1, 2; Column 2, 1. Row 2: Column 1, 7; Column 2, 5 plus x	the determinant of the 2 by 2 matrix. Row 1: Column 1, 2; Column 2, 1. Row 2: Column 1, 7; Column 2, 5 plustegn x
8	$\| \begin{matrix} 2 x & 1 \\ 7 & 5 \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: 2 x, 1 Row 2: 7, 5	the determinant of the 2 by 2 matrix. Row 1: 2 x, 1 Row 2: 7, 5
9	$\| \begin{matrix} 2 x & y \\ \frac{1}{2} & \frac{2}{3} \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: 2 x, y Row 2: one half, two thirds	the determinant of the 2 by 2 matrix. Row 1: 2 x, y Row 2: en halve, to tredjedele
10	$\| \begin{matrix} \frac{1}{2} & \frac{2}{3} \\ \frac{3}{4} & \frac{1}{5} \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: one half, two thirds Row 2: three fourths, one fifth	the determinant of the 2 by 2 matrix. Row 1: en halve, to tredjedele Row 2: tre fjerdedele, en femtedel

Danish Clearspeak AbsoluteValue rule tests. Locale: da, Style: AbsoluteValue_Cardinality.

| S |

the cardinality of S

Danish Clearspeak AbsoluteValue rule tests. Locale: da, Style: AbsoluteValue_Determinant.

| M |

the determinant of M

Danish Clearspeak CapitalLetters rule tests. Locale: da, Style: Caps_Auto.

0	$\frac{\sin A}{a} = \frac{\sin B}{b}$	sine A over a, equals, sine B over b	sinus A over a, lig med, sinus B over b
1	$c^{2} = a^{2} + b^{2} - 2 a b \cos C$	c squared equals a squared plus b squared minus 2 a b cosine C	c squared lig med a squared plustegn b squared minustegn 2 a b cosinus C
2	$\tan A = \frac{a}{b}$	tangent A equals, a over b	tangens A lig med, a over b
3	$A B$	A B	A B
4	$a A$	a A	a A
5	$b A$	b A	b A
6	$B a$	B a	B a
7	$∠ A B C$	angle A B C	vinkel A B C
8	$m ∠ A B C$	the measure of angle A B C	the measure of vinkel A B C
9	$m ∠ A$	the measure of angle A	the measure of vinkel A

Danish Clearspeak CapitalLetters rule tests. Locale: da, Style: Caps_SayCaps.

0	$\frac{\sin A}{a} = \frac{\sin B}{b}$	sine cap A over a, equals, sine cap B over b	sinus stort A over a, lig med, sinus stort B over b
1	$c^{2} = a^{2} + b^{2} - 2 a b \cos C$	c squared equals a squared plus b squared minus 2 a b cosine cap C	c squared lig med a squared plustegn b squared minustegn 2 a b cosinus stort C
2	$\tan A = \frac{a}{b}$	tangent cap A equals, a over b	tangens stort A lig med, a over b
3	$A B$	cap A, cap B	stort A, stort B
4	$a A$	a, cap A	a, stort A
5	$b A$	b, cap A	b, stort A
6	$B a$	cap B, a	stort B, a
7	$∠ A B C$	angle cap A, cap B, cap C	vinkel stort A, stort B, stort C
8	$m ∠ A B C$	the measure of angle cap A, cap B, cap C	the measure of vinkel stort A, stort B, stort C
9	$m ∠ A$	the measure of angle cap A	the measure of vinkel stort A
10	$∠ A$	angle cap A	vinkel stort A

Danish Clearspeak Coverage tests. Locale: da, Style: Verbose.

0	$f g (x)$	f of, g of x	f of, g of x
1	$f g x = f (x) + g (x)$	f of, g of x, equals f of x, plus g of x	f of, g of x, lig med f of x, plustegn g of x
2	$\sin (x) y$	sine x y	sinus x y
3	$\begin{matrix} a \end{matrix}$	2 lines, Line 1: a. Line 2: blank	2 lines, Line 1: a. Line 2: blank
4	$\begin{matrix} a \end{matrix}$	2 lines, Line 1: a. Line 2: blank	2 lines, Line 1: a. Line 2: blank
5	$\begin{matrix} a \end{matrix}$	2 lines, Line 1: a. Line 2: blank	2 lines, Line 1: a. Line 2: blank
6	$\begin{matrix} a & = & b \end{matrix}$	2 lines, Line 1: a; equals; b	2 lines, Line 1: a; lig med; b
7	$\begin{matrix} a & = & b \end{matrix}$	2 lines, Line 1: a; equals; b. Line 2: blank	2 lines, Line 1: a; lig med; b. Line 2: blank
8	$\begin{matrix} a & = & b \end{matrix}$	2 lines, Line 1: a; equals; b. Line 2: blank	2 lines, Line 1: a; lig med; b. Line 2: blank
9	$\begin{matrix} a & = & b \\ 1 & 2 \end{matrix}$	2 lines, Line 1: a; equals; b. Line 2: 1; blank; 2	2 lines, Line 1: a; lig med; b. Line 2: 1; blank; 2
10	$45 ° 10^{'} 20^{″}$	45 degrees, 10 minutes, 20 seconds	45 grader, 10 minutter, 20 sekunder
11	$1 ° 10^{'} 20^{″}$	1 degree, 10 minutes, 20 seconds	1 grad, 10 minutter, 20 sekunder
12	$45 ° 1^{'} 20^{″}$	45 degrees, 1 minute, 20 seconds	45 grader, 1 minut, 20 sekunder
13	$45 ° 10^{'} 1^{″}$	45 degrees, 10 minutes, 1 second	45 grader, 10 minutter, 1 sekund
14	$1^{'} 20^{″}$	1 foot, 20 inches	1 fod, 20 tommer
15	$10^{'} 1^{″}$	10 feet, 1 inch	10 fod, 1 tomme
16	$12$	enclosed with box 12	enclosed with kasse 12
17	$12$	crossed out 12	crossed out 12
18	$\underset{12}{2}$	12 crossed out with 2	12 crossed out with 2
19	$\underset{2}{12}$	12 crossed out with 2	12 crossed out with 2
20	$\overset{2}{12}$	12 crossed out with 2	12 crossed out with 2
21	$\overset{12}{2}$	12 crossed out with 2	12 crossed out with 2
22	$A$	vertical bar A	vertical bar A
23	$A$	A horizontal bar	A horizontal bar
24	$A$	A vertical bar	A vertical bar
25	$A$	A over horizontal bar	A over horizontal bar
26	$\sqrt{\sqrt[3]{a} + b}$	the square root of, the cube root of a, plus b	the square root of, the cube root of a, plustegn b
27	$\sqrt{\sqrt[4]{a} + b}$	the square root of, the fourth root of a, plus b	the square root of, the fjerde root of a, plustegn b
28	$\sqrt{\sqrt{a} + b}$	the square root of, the square root of a, plus b	the square root of, the square root of a, plustegn b
29	${}_{a}^{b}x_{c}^{d}$	left sub a left super b x right sub c right super d	left sub a left super b x right sub c right super d
30	${}_{a}^{g}_{b}^{h}x_{c}^{e}_{d}^{f}$	left sub a b left super g h x right sub c d right super e f	left sub a b left super g h x right sub c d right super e f
31	${}_{a}^{b}x^{d}$	left sub a left super b x; right super d	left sub a left super b x; right super d
32	${}_{a}^{b}x_{c} r$	left sub a left super b x right sub c; r	left sub a left super b x right sub c; r
33	$l {}^{b}x_{c}^{d}$	l; left super b x right sub c right super d	l; left super b x right sub c right super d
34	${}_{a}x_{c}^{d}$	left sub a; x right sub c right super d	left sub a; x right sub c right super d
35	${x \notin A \| B}$	the set of all x not in A such that B	the set of all x not in A such that B
36	${B}$	the set B	the set B
37	${}$	the empty set	the empty set
38	$Q^{+}$	the positive rational numbers	the positive rational numbers
39	$ℚ^{+}$	the positive rational numbers	the positive rational numbers
40	$Q^{-}$	the negative rational numbers	the negative rational numbers
41	$ℚ^{-}$	the negative rational numbers	the negative rational numbers
42	$Q^{2}$	q-two	q-to
43	$ℚ^{2}$	q-two	q-to
44	$N^{2}$	n-two	n-to
45	$ℕ^{2}$	n-two	n-to
46	a	a	a
47	$\frac{10}{20}$	10 over 20	10 over 20
48	$\frac{2 km}{b}$	2 kilometers over b	2 kilometer over b
49	$1.4 \bar{3}$	the repeating decimal 1 point 4 followed by repeating digit 3	the repeating decimal 1 point 4 followed by repeating digit 3
50	$3^{2^{2}}$	3 raised to the 2 squared power	3 raised to the 2 squared power
51	$3^{i^{2}}$	3 raised to the i squared power	3 raised to the I squared power
52	$3^{{\frac{2}{3}}^{2}}$	3 raised to the two thirds squared power	3 raised to the to tredjedele squared power
53	$3^{2^{3}}$	3 raised to the 2 cubed power	3 raised to the 2 cubed power
54	$3^{i^{3}}$	3 raised to the i cubed power	3 raised to the I cubed power
55	$3^{{\frac{2}{3}}^{3}}$	3 raised to the two thirds cubed power	3 raised to the to tredjedele cubed power
56	$a \leq b = c$	a is less than or equal to b equals c	a mindre end eller lig med b lig med c
57	$3^{\sin (2 + x)}$	3 raised to the sine of, open paren, 2 plus x, close paren, power	3 raised to the sinus of, venstre parantes, 2 plustegn x, højre parantes, power
58	$\sum^{I}$	sum under I	sum under I
59	$\overset{B}{A}$	A under B	A under B
60	$\det A$	determinant A	determinant A

Danish Clearspeak Coverage tests. Locale: da, Style: Prime_Angle.

0	$45 ° 10^{'} 20^{″}$	45 degrees, 10 minutes, 20 seconds	45 grader, 10 minutter, 20 sekunder
1	$1 ° 10^{'} 20^{″}$	1 degree, 10 minutes, 20 seconds	1 grad, 10 minutter, 20 sekunder
2	$45 ° 1^{'} 20^{″}$	45 degrees, 1 minute, 20 seconds	45 grader, 1 minut, 20 sekunder
3	$45 ° 10^{'} 1^{″}$	45 degrees, 10 minutes, 1 second	45 grader, 10 minutter, 1 sekund
4	$1^{'} 20^{″}$	1 minute, 20 seconds	1 minut, 20 sekunder
5	$10^{'} 1^{″}$	10 minutes, 1 second	10 minutter, 1 sekund

Danish Clearspeak Coverage tests. Locale: da, Style: Prime_Length.

0	$45 ° 10^{'} 20^{″}$	45 degrees, 10 minutes, 20 seconds	45 grader, 10 minutter, 20 sekunder
1	$1 ° 10^{'} 20^{″}$	1 degree, 10 minutes, 20 seconds	1 grad, 10 minutter, 20 sekunder
2	$45 ° 1^{'} 20^{″}$	45 degrees, 1 minute, 20 seconds	45 grader, 1 minut, 20 sekunder
3	$45 ° 10^{'} 1^{″}$	45 degrees, 10 minutes, 1 second	45 grader, 10 minutter, 1 sekund
4	$1^{'} 20^{″}$	1 foot, 20 inches	1 fod, 20 tommer
5	$10^{'} 1^{″}$	10 feet, 1 inch	10 fod, 1 tomme

Danish Clearspeak Coverage tests. Locale: da, Style: Enclosed_EndEnclose.

0	$12$	enclosed with box 12 end enclosed	enclosed with kasse 12 end enclosed
1	$12$	crossed out 12 end crossout	crossed out 12 end crossout
2	$\underset{12}{2}$	crossed out 12 with 2 end crossout	crossed out 12 with 2 end crossout
3	$\underset{2}{12}$	crossed out 12 with 2 end crossout	crossed out 12 with 2 end crossout
4	$\overset{2}{12}$	crossed out 12 with 2 end crossout	crossed out 12 with 2 end crossout
5	$\overset{12}{2}$	crossed out 12 with 2 end crossout	crossed out 12 with 2 end crossout

Danish Clearspeak Coverage tests. Locale: da, Style: Roots_PosNegSqRoot.

\sqrt{\sqrt{a} + b}

the positive square root of, the positive square root of a, plus b

the positive square root of, the positive square root of a, plustegn b

Danish Clearspeak Coverage tests. Locale: da, Style: Roots_PosNegSqRootEnd.

0	$\sqrt{\sqrt{a} + b}$	the positive square root of, the positive square root of a, plus b, end root	the positive square root of, the positive square root of a, plustegn b, end root
1	$\sqrt{- \sqrt{a} + b}$	the positive square root of, the negative square root of a, end root, plus b, end root	the positive square root of, the negative square root of a, end root, plustegn b, end root

Danish Clearspeak Coverage tests. Locale: da, Style: SetMemberSymbol_Belongs.

{x \notin A | B}

the set of all x not belonging to A such that B

Danish Clearspeak Coverage tests. Locale: da, Style: SetMemberSymbol_Element.

{x \notin A | B}

the set of all x not an element of A such that B

Danish Clearspeak Coverage tests. Locale: da, Style: SetMemberSymbol_Member.

{x \notin A | B}

the set of all x not a member of A such that B

Danish Clearspeak Coverage tests. Locale: da, Style: MultiLineLabel_Case.

\begin{matrix} f (x) = - x if x < 0 \\ f (x) = x if x \geq 0 \end{matrix}

2 cases, Case 1: f of x, equals negative x, if x is less than 0. Case 2: f of x, equals x, if x is greater than or equal to 0

2 cases, Case 1: f of x, lig med negative x, if x mindre end 0. Case 2: f of x, lig med x, if x større end eller lig med 0

Danish Clearspeak Coverage tests. Locale: da, Style: MultiLineLabel_Constraint.

\begin{matrix} f (x) = - x & if x < 0 \\ f (x) = x if x \geq 0 \end{matrix}

2 constraints, Constraint 1: f of x, equals negative x; if x is less than 0. Constraint 2: f of x, equals x, if x is greater than or equal to 0

2 constraints, Constraint 1: f of x, lig med negative x; if x mindre end 0. Constraint 2: f of x, lig med x, if x større end eller lig med 0

Danish Clearspeak Coverage tests. Locale: da, Style: VerticalLine_SuchThat.

3 | 6

3 such that 6

Danish Clearspeak Coverage tests. Locale: da, Style: Matrix_EndVector.

| \begin{matrix} 2 & 1 \\ 7 & 5 \end{matrix} |

the determinant of the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5. end determinant

Danish Clearspeak Coverage tests. Locale: da, Style: Paren_Speak.

(f + g) (2 + x)

open paren, f plus g, close paren, of, open paren, 2 plus x, close paren

venstre parantes, f plustegn g, højre parantes, of, venstre parantes, 2 plustegn x, højre parantes

Danish Clearspeak Coverage tests. Locale: da, Style: Exponent_Ordinal.

x^{A}

x to the A

Danish Clearspeak Coverage for Elements symbol tests. Locale: da, Style: Verbose.

0	${z \in A : z}$	the set of all z in A such that z	the set of all z in A such that z
1	${z ∊ A : z}$	the set of all z in A such that z	the set of all z in A such that z
2	${z \notin A : z}$	the set of all z not in A such that z	the set of all z not in A such that z
3	${A ∋ z : z}$	the set of all A contains as member z such that z	the set of all A indeholder som element z such that z
4	${A ∍ z : z}$	the set of all A contains as member z such that z	the set of all A indeholder som element z such that z
5	${A ∌ z : z}$	the set of all A does not contain as member z such that z	the set of all A indeholder ikke som element z such that z
6	$z \in A$	z is a member of A	z is a member of A
7	$z ∊ A$	z is a member of A	z is a member of A
8	$z \notin A$	z is not a member of A	z is not a member of A
9	$A ∋ z$	A contains as member z	A indeholder som element z
10	$A ∍ z$	A contains as member z	A indeholder som element z
11	$A ∌ z$	A does not contain as member z	A indeholder ikke som element z
12	$\sum_{z \in A}$	sum over z is a member of A	sum over z is a member of A
13	$\sum_{z ∊ A}$	sum over z is a member of A	sum over z is a member of A
14	$\sum_{z \notin A}$	sum over z is not a member of A	sum over z is not a member of A
15	$\sum_{A ∋ z}$	sum over A contains as member z	sum over A indeholder som element z
16	$\sum_{A ∍ z}$	sum over A contains as member z	sum over A indeholder som element z
17	$\sum_{A ∌ z}$	sum over A does not contain as member z	sum over A indeholder ikke som element z

Danish Clearspeak Coverage for Elements symbol tests. Locale: da, Style: SetMemberSymbol_Auto.

0	$z \in A$	z is a member of A	z is a member of A
1	${z \in A : z}$	the set of all z in A such that z	the set of all z in A such that z
2	$\sum_{z \in A}$	sum over z is a member of A	sum over z is a member of A
3	$z \notin A$	z is not a member of A	z is not a member of A
4	${z \notin A : z}$	the set of all z not in A such that z	the set of all z not in A such that z
5	$\sum_{z \notin A}$	sum over z is not a member of A	sum over z is not a member of A

Danish Clearspeak Coverage for Elements symbol tests. Locale: da, Style: SetMemberSymbol_Member.

0	$z \in A$	z is a member of A	z is a member of A
1	${z \in A : z}$	the set of all z member of A such that z	the set of all z member of A such that z
2	$\sum_{z \in A}$	sum over z is a member of A	sum over z is a member of A
3	$z \notin A$	z is not a member of A	z is not a member of A
4	${z \notin A : z}$	the set of all z not a member of A such that z	the set of all z not a member of A such that z
5	$\sum_{z \notin A}$	sum over z is not a member of A	sum over z is not a member of A

Danish Clearspeak Coverage for Elements symbol tests. Locale: da, Style: SetMemberSymbol_Element.

0	$z \in A$	z is an element of A	z is an element of A
1	${z \in A : z}$	the set of all z element of A such that z	the set of all z element of A such that z
2	$\sum_{z \in A}$	sum over z is an element of A	sum over z is an element of A
3	$z \notin A$	z is not an element of A	z is not an element of A
4	${z \notin A : z}$	the set of all z not an element of A such that z	the set of all z not an element of A such that z
5	$\sum_{z \notin A}$	sum over z is not an element of A	sum over z is not an element of A

Danish Clearspeak Coverage for Elements symbol tests. Locale: da, Style: SetMemberSymbol_In.

0	$z \in A$	z is in A	z is in A
1	${z \in A : z}$	the set of all z in A such that z	the set of all z in A such that z
2	$\sum_{z \in A}$	sum over z is in A	sum over z is in A
3	$z \notin A$	z is not in A	z is not in A
4	${z \notin A : z}$	the set of all z not in A such that z	the set of all z not in A such that z
5	$\sum_{z \notin A}$	sum over z is not in A	sum over z is not in A

Danish Clearspeak Coverage for Elements symbol tests. Locale: da, Style: SetMemberSymbol_Belongs.

0	$z \in A$	z belongs to A	z belongs to A
1	${z \in A : z}$	the set of all z belonging to A such that z	the set of all z belonging to A such that z
2	$\sum_{z \in A}$	sum over z belongs to A	sum over z belongs to A
3	$z \notin A$	z does not belong to A	z does not belong to A
4	${z \notin A : z}$	the set of all z not belonging to A such that z	the set of all z not belonging to A such that z
5	$\sum_{z \notin A}$	sum over z does not belong to A	sum over z does not belong to A

Danish Clearspeak Coverage for Elements symbol tests. Locale: da, Style: SetMemberSymbol_Belongs:Caps_SayCaps:Fraction_GeneralEndFrac.

{a \in A | \frac{1}{a}}

the set of all a belonging to, cap A such that, the fraction with numerator 1, and denominator a, end fraction

the set of all a belonging to, stort A such that, the fraction with numerator 1, and denominator a, end fraction

Danish Clearspeak Exponents rule tests. Locale: da, Style: Exponent_Auto.

0	$3^{2}$	3 squared	3 squared
1	$3^{3}$	3 cubed	3 cubed
2	$3^{5}$	3 to the fifth power	3 to the femte power
3	$3^{1}$	3 to the first power	3 to the første power
4	$b^{1}$	b to the first power	b to the første power
5	$3^{5.0}$	3 raised to the 5.0 power	3 raised to the 5,0 power
6	$3^{0}$	3 to the 0 power	3 to the 0 power
7	$4^{11}$	4 to the 11th power	4 to the 11. power
8	$3^{- 2}$	3 to the negative 2 power	3 to the negative 2 power
9	$3^{- 2.0}$	3 raised to the negative 2.0 power	3 raised to the negative 2,0 power
10	$4^{x}$	4 to the x-th power	4 to the x-th power
11	$3^{y + 2}$	3 raised to the y plus 2 power	3 raised to the y plustegn 2 power
12	${(2 y - 3)}^{3 z + 8}$	open paren, 2 y, minus 3, close paren, raised to the 3 z, plus 8 power	venstre parantes, 2 y, minustegn 3, højre parantes, raised to the 3 z, plustegn 8 power
13	$p_{1}^{2}$	p sub 1, squared	p sub 1, squared
14	$p_{1}^{3}$	p sub 1, cubed	p sub 1, cubed
15	$p_{1}^{4}$	p sub 1, to the fourth power	p sub 1, to the fjerde power
16	$p_{1}^{10}$	p sub 1, to the tenth power	p sub 1, to the tiende power
17	$p_{1}^{x + 1}$	p sub 1, raised to the x plus 1 power	p sub 1, raised to the x plustegn 1 power
18	$p_{x_{1}}^{2}$	p sub, x sub 1, squared	p sub, x sub 1, squared
19	$p_{x_{1}}^{3}$	p sub, x sub 1, cubed	p sub, x sub 1, cubed
20	$p_{x_{1}}^{4}$	p sub, x sub 1, to the fourth power	p sub, x sub 1, to the fjerde power
21	$p_{x_{1}}^{10}$	p sub, x sub 1, to the tenth power	p sub, x sub 1, to the tiende power
22	$p_{x_{1}}^{y + 1}$	p sub, x sub 1, raised to the y plus 1 power	p sub, x sub 1, raised to the y plustegn 1 power
23	$3^{2^{2}}$	3 raised to the 2 squared power	3 raised to the 2 squared power
24	$3^{2 x^{2}}$	3 raised to the 2 x squared power	3 raised to the 2 x squared power
25	$5^{2^{3}}$	5 raised to the 2 cubed power	5 raised to the 2 cubed power
26	$5^{2 x^{3}}$	5 raised to the 2 x cubed power	5 raised to the 2 x cubed power
27	$3^{2^{2} + 1}$	3 raised to the exponent, 2 squared plus 1, end exponent	3 raised to the exponent, 2 squared plustegn 1, end exponent
28	$3^{2^{2}} + 1$	3 raised to the 2 squared power, plus 1	3 raised to the 2 squared power, plustegn 1
29	$2^{x^{2} + 3 x^{3}}$	2 raised to the exponent, x squared plus 3 x cubed, end exponent	2 raised to the exponent, x squared plustegn 3 x cubed, end exponent
30	$3^{3^{4}}$	3 raised to the exponent, 3 to the fourth power, end exponent	3 raised to the exponent, 3 to the fjerde power, end exponent
31	$3^{3^{4} + 2}$	3 raised to the exponent, 3 to the fourth power, plus 2, end exponent	3 raised to the exponent, 3 to the fjerde power, plustegn 2, end exponent
32	$3^{3^{4}} + 2$	3 raised to the exponent, 3 to the fourth power, end exponent, plus 2	3 raised to the exponent, 3 to the fjerde power, end exponent, plustegn 2
33	$2^{x^{4}}$	2 raised to the exponent, x to the fourth power, end exponent	2 raised to the exponent, x to the fjerde power, end exponent
34	$2^{10^{x + 3}}$	2 raised to the exponent, 10 raised to the x plus 3 power, end exponent	2 raised to the exponent, 10 raised to the x plustegn 3 power, end exponent
35	$3^{3^{10}}$	3 raised to the exponent, 3 to the tenth power, end exponent	3 raised to the exponent, 3 to the tiende power, end exponent
36	$3^{3^{10} + 1}$	3 raised to the exponent, 3 to the tenth power, plus 1, end exponent	3 raised to the exponent, 3 to the tiende power, plustegn 1, end exponent
37	$3^{3^{10}} + 1$	3 raised to the exponent, 3 to the tenth power, end exponent, plus 1	3 raised to the exponent, 3 to the tiende power, end exponent, plustegn 1
38	$3^{{(x + 1)}^{2}}$	3 raised to the exponent, open paren, x plus 1, close paren, squared, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, squared, end exponent
39	$3^{{(x + 1)}^{10}}$	3 raised to the exponent, open paren, x plus 1, close paren, to the tenth power, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the tiende power, end exponent
40	$3^{{(x + 1)}^{y + 2}}$	3 raised to the exponent, open paren, x plus 1, close paren, raised to the y plus 2 power, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, raised to the y plustegn 2 power, end exponent
41	$3^{{(x + 1)}^{y} + 2}$	3 raised to the exponent, open paren, x plus 1, close paren, to the y-th power, plus 2, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the y-th power, plustegn 2, end exponent
42	$3^{{(x + 1)}^{y}} + 2$	3 raised to the exponent, open paren, x plus 1, close paren, to the y-th power, end exponent, plus 2	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the y-th power, end exponent, plustegn 2
43	$e^{- \frac{1}{2} {(\frac{x - μ}{σ})}^{2}}$	e raised to the exponent, negative one half times, open paren, the fraction with numerator x minus mu, and denominator sigma, close paren, squared, end exponent	e raised to the exponent, negative en halve , venstre parantes, the fraction with numerator x minustegn my, and denominator sigma, højre parantes, squared, end exponent
44	$2^{n}$	2 to the n-th power	2 to the n-th power
45	$2^{m}$	2 to the m-th power	2 to the m-th power
46	$2^{i}$	2 to the i-th power	2 to the I-th power
47	$2^{j}$	2 to the j-th power	2 to the j-th power
48	$2^{a}$	2 to the a-th power	2 to the a-th power

Danish Clearspeak Exponents rule tests. Locale: da, Style: Exponent_Ordinal.

0	$3^{2}$	3 to the second	3 to the anden
1	$3^{3}$	3 to the third	3 to the tredje
2	$3^{0}$	3 to the zero	3 to the zero
3	$3^{1}$	3 to the first	3 to the første
4	$3^{5}$	3 to the fifth	3 to the femte
5	$4^{3.0}$	4 raised to the 3.0 power	4 raised to the 3,0 power
6	$4^{11}$	4 to the eleventh	4 to the ellevte
7	$3^{- 2}$	3 to the negative 2	3 to the negative 2
8	$3^{- 2.0}$	3 raised to the negative 2.0 power	3 raised to the negative 2,0 power
9	$4^{x}$	4 to the x-th	4 to the x-th
10	$3^{y + 2}$	3 raised to the y plus 2 power	3 raised to the y plustegn 2 power
11	${(2 y - 3)}^{3 z + 8}$	open paren, 2 y, minus 3, close paren, raised to the 3 z, plus 8 power	venstre parantes, 2 y, minustegn 3, højre parantes, raised to the 3 z, plustegn 8 power
12	$p_{1}^{2}$	p sub 1, to the second	p sub 1, to the anden
13	$p_{1}^{3}$	p sub 1, to the third	p sub 1, to the tredje
14	$p_{1}^{4}$	p sub 1, to the fourth	p sub 1, to the fjerde
15	$p_{1}^{10}$	p sub 1, to the tenth	p sub 1, to the tiende
16	$p_{1}^{x + 1}$	p sub 1, raised to the x plus 1 power	p sub 1, raised to the x plustegn 1 power
17	$p_{x_{1}}^{2}$	p sub, x sub 1, to the second	p sub, x sub 1, to the anden
18	$p_{x_{1}}^{3}$	p sub, x sub 1, to the third	p sub, x sub 1, to the tredje
19	$p_{x_{1}}^{4}$	p sub, x sub 1, to the fourth	p sub, x sub 1, to the fjerde
20	$p_{x_{1}}^{10}$	p sub, x sub 1, to the tenth	p sub, x sub 1, to the tiende
21	$p_{x_{1}}^{y + 1}$	p sub, x sub 1, raised to the y plus 1 power	p sub, x sub 1, raised to the y plustegn 1 power
22	$3^{2^{2}}$	3 raised to the exponent, 2 to the second, end exponent	3 raised to the exponent, 2 to the anden, end exponent
23	$3^{2 x^{2}}$	3 raised to the exponent, 2 x to the second, end exponent	3 raised to the exponent, 2 x to the anden, end exponent
24	$5^{2^{3}}$	5 raised to the exponent, 2 to the third, end exponent	5 raised to the exponent, 2 to the tredje, end exponent
25	$5^{2 x^{3}}$	5 raised to the exponent, 2 x to the third, end exponent	5 raised to the exponent, 2 x to the tredje, end exponent
26	$3^{2^{2} + 1}$	3 raised to the exponent, 2 to the second, plus 1, end exponent	3 raised to the exponent, 2 to the anden, plustegn 1, end exponent
27	$3^{2^{2}} + 1$	3 raised to the exponent, 2 to the second, end exponent, plus 1	3 raised to the exponent, 2 to the anden, end exponent, plustegn 1
28	$2^{x^{2} + 3 x^{3}}$	2 raised to the exponent, x to the second, plus 3 x to the third, end exponent	2 raised to the exponent, x to the anden, plustegn 3 x to the tredje, end exponent
29	$3^{3^{4}}$	3 raised to the exponent, 3 to the fourth, end exponent	3 raised to the exponent, 3 to the fjerde, end exponent
30	$3^{3^{4} + 2}$	3 raised to the exponent, 3 to the fourth, plus 2, end exponent	3 raised to the exponent, 3 to the fjerde, plustegn 2, end exponent
31	$3^{3^{4}} + 2$	3 raised to the exponent, 3 to the fourth, end exponent, plus 2	3 raised to the exponent, 3 to the fjerde, end exponent, plustegn 2
32	$2^{x^{4}}$	2 raised to the exponent, x to the fourth, end exponent	2 raised to the exponent, x to the fjerde, end exponent
33	$2^{10^{x + 3}}$	2 raised to the exponent, 10 raised to the x plus 3 power, end exponent	2 raised to the exponent, 10 raised to the x plustegn 3 power, end exponent
34	$3^{3^{10}}$	3 raised to the exponent, 3 to the tenth, end exponent	3 raised to the exponent, 3 to the tiende, end exponent
35	$3^{3^{10} + 1}$	3 raised to the exponent, 3 to the tenth, plus 1, end exponent	3 raised to the exponent, 3 to the tiende, plustegn 1, end exponent
36	$3^{3^{10}} + 1$	3 raised to the exponent, 3 to the tenth, end exponent, plus 1	3 raised to the exponent, 3 to the tiende, end exponent, plustegn 1
37	$3^{{(x + 1)}^{2}}$	3 raised to the exponent, open paren, x plus 1, close paren, to the second, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the anden, end exponent
38	$3^{{(x + 1)}^{10}}$	3 raised to the exponent, open paren, x plus 1, close paren, to the tenth, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the tiende, end exponent
39	$3^{{(x + 1)}^{y + 2}}$	3 raised to the exponent, open paren, x plus 1, close paren, raised to the y plus 2 power, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, raised to the y plustegn 2 power, end exponent
40	$3^{{(x + 1)}^{y} + 2}$	3 raised to the exponent, open paren, x plus 1, close paren, to the y-th, plus 2, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the y-th, plustegn 2, end exponent
41	$3^{{(x + 1)}^{y}} + 2$	3 raised to the exponent, open paren, x plus 1, close paren, to the y-th, end exponent, plus 2	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the y-th, end exponent, plustegn 2
42	$e^{- \frac{1}{2} x^{2}}$	e raised to the exponent, negative one half x to the second, end exponent	e raised to the exponent, negative en halve x to the anden, end exponent
43	$e^{- \frac{1}{2} {(\frac{x - μ}{σ})}^{2}}$	e raised to the exponent, negative one half times, open paren, the fraction with numerator x minus mu, and denominator sigma, close paren, to the second, end exponent	e raised to the exponent, negative en halve , venstre parantes, the fraction with numerator x minustegn my, and denominator sigma, højre parantes, to the anden, end exponent

Danish Clearspeak Exponents rule tests. Locale: da, Style: Exponent_OrdinalPower.

0	$3^{2}$	3 to the second power	3 to the anden power
1	$3^{3}$	3 to the third power	3 to the tredje power
2	$3^{0}$	3 to the zero power	3 to the zero power
3	$3^{1}$	3 to the first power	3 to the første power
4	$3^{5}$	3 to the fifth power	3 to the femte power
5	$3^{5.0}$	3 raised to the 5.0 power	3 raised to the 5,0 power
6	$4^{11}$	4 to the eleventh power	4 to the ellevte power
7	$3^{- 2}$	3 to the negative 2 power	3 to the negative 2 power
8	$3^{- 2.0}$	3 raised to the negative 2.0 power	3 raised to the negative 2,0 power
9	$4^{x}$	4 to the x-th power	4 to the x-th power
10	$3^{y + 2}$	3 raised to the y plus 2 power	3 raised to the y plustegn 2 power
11	${(2 y - 3)}^{3 z + 8}$	open paren, 2 y, minus 3, close paren, raised to the 3 z, plus 8 power	venstre parantes, 2 y, minustegn 3, højre parantes, raised to the 3 z, plustegn 8 power
12	$p_{1}^{2}$	p sub 1, to the second power	p sub 1, to the anden power
13	$p_{1}^{3}$	p sub 1, to the third power	p sub 1, to the tredje power
14	$p_{1}^{4}$	p sub 1, to the fourth power	p sub 1, to the fjerde power
15	$p_{1}^{10}$	p sub 1, to the tenth power	p sub 1, to the tiende power
16	$p_{1}^{x + 1}$	p sub 1, raised to the x plus 1 power	p sub 1, raised to the x plustegn 1 power
17	$p_{x_{1}}^{2}$	p sub, x sub 1, to the second power	p sub, x sub 1, to the anden power
18	$p_{x_{1}}^{3}$	p sub, x sub 1, to the third power	p sub, x sub 1, to the tredje power
19	$p_{x_{1}}^{4}$	p sub, x sub 1, to the fourth power	p sub, x sub 1, to the fjerde power
20	$p_{x_{1}}^{10}$	p sub, x sub 1, to the tenth power	p sub, x sub 1, to the tiende power
21	$p_{x_{1}}^{y + 1}$	p sub, x sub 1, raised to the y plus 1 power	p sub, x sub 1, raised to the y plustegn 1 power
22	$3^{2^{2}}$	3 raised to the exponent, 2 to the second power, end exponent	3 raised to the exponent, 2 to the anden power, end exponent
23	$3^{2 x^{2}}$	3 raised to the exponent, 2 x to the second power, end exponent	3 raised to the exponent, 2 x to the anden power, end exponent
24	$5^{2^{3}}$	5 raised to the exponent, 2 to the third power, end exponent	5 raised to the exponent, 2 to the tredje power, end exponent
25	$5^{2 x^{3}}$	5 raised to the exponent, 2 x to the third power, end exponent	5 raised to the exponent, 2 x to the tredje power, end exponent
26	$3^{2^{2} + 1}$	3 raised to the exponent, 2 to the second power, plus 1, end exponent	3 raised to the exponent, 2 to the anden power, plustegn 1, end exponent
27	$3^{2^{2}} + 1$	3 raised to the exponent, 2 to the second power, end exponent, plus 1	3 raised to the exponent, 2 to the anden power, end exponent, plustegn 1
28	$2^{x^{2} + 3 x^{3}}$	2 raised to the exponent, x to the second power, plus 3 x to the third power, end exponent	2 raised to the exponent, x to the anden power, plustegn 3 x to the tredje power, end exponent
29	$3^{3^{4}}$	3 raised to the exponent, 3 to the fourth power, end exponent	3 raised to the exponent, 3 to the fjerde power, end exponent
30	$3^{3^{4} + 2}$	3 raised to the exponent, 3 to the fourth power, plus 2, end exponent	3 raised to the exponent, 3 to the fjerde power, plustegn 2, end exponent
31	$3^{3^{4}} + 2$	3 raised to the exponent, 3 to the fourth power, end exponent, plus 2	3 raised to the exponent, 3 to the fjerde power, end exponent, plustegn 2
32	$2^{x^{4}}$	2 raised to the exponent, x to the fourth power, end exponent	2 raised to the exponent, x to the fjerde power, end exponent
33	$2^{10^{x + 3}}$	2 raised to the exponent, 10 raised to the x plus 3 power, end exponent	2 raised to the exponent, 10 raised to the x plustegn 3 power, end exponent
34	$3^{3^{10}}$	3 raised to the exponent, 3 to the tenth power, end exponent	3 raised to the exponent, 3 to the tiende power, end exponent
35	$3^{3^{10} + 1}$	3 raised to the exponent, 3 to the tenth power, plus 1, end exponent	3 raised to the exponent, 3 to the tiende power, plustegn 1, end exponent
36	$3^{3^{10}} + 1$	3 raised to the exponent, 3 to the tenth power, end exponent, plus 1	3 raised to the exponent, 3 to the tiende power, end exponent, plustegn 1
37	$3^{{(x + 1)}^{2}}$	3 raised to the exponent, open paren, x plus 1, close paren, to the second power, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the anden power, end exponent
38	$3^{{(x + 1)}^{10}}$	3 raised to the exponent, open paren, x plus 1, close paren, to the tenth power, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the tiende power, end exponent
39	$3^{{(x + 1)}^{y + 2}}$	3 raised to the exponent, open paren, x plus 1, close paren, raised to the y plus 2 power, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, raised to the y plustegn 2 power, end exponent
40	$3^{{(x + 1)}^{y} + 2}$	3 raised to the exponent, open paren, x plus 1, close paren, to the y-th power, plus 2, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the y-th power, plustegn 2, end exponent
41	$3^{{(x + 1)}^{y}} + 2$	3 raised to the exponent, open paren, x plus 1, close paren, to the y-th power, end exponent, plus 2	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, to the y-th power, end exponent, plustegn 2
42	$e^{- \frac{1}{2} x^{2}}$	e raised to the exponent, negative one half x to the second power, end exponent	e raised to the exponent, negative en halve x to the anden power, end exponent
43	$e^{- \frac{1}{2} {(\frac{x - μ}{σ})}^{2}}$	e raised to the exponent, negative one half times, open paren, the fraction with numerator x minus mu, and denominator sigma, close paren, to the second power, end exponent	e raised to the exponent, negative en halve , venstre parantes, the fraction with numerator x minustegn my, and denominator sigma, højre parantes, to the anden power, end exponent

Danish Clearspeak Exponents rule tests. Locale: da, Style: Exponent_AfterPower.

0	$3^{2}$	3 raised to the power 2	3 raised to the power 2
1	$3^{3}$	3 raised to the power 3	3 raised to the power 3
2	$3^{1}$	3 raised to the power 1	3 raised to the power 1
3	$3^{0}$	3 raised to the power 0	3 raised to the power 0
4	$3^{5}$	3 raised to the power 5	3 raised to the power 5
5	$3^{5.0}$	3 raised to the power 5.0	3 raised to the power 5,0
6	$4^{11}$	4 raised to the power 11	4 raised to the power 11
7	$3^{- 2}$	3 raised to the power negative 2	3 raised to the power negative 2
8	$3^{- 2.0}$	3 raised to the power negative 2.0	3 raised to the power negative 2,0
9	$4^{x}$	4 raised to the power x	4 raised to the power x
10	$3^{y + 2}$	3 raised to the power y plus 2	3 raised to the power y plustegn 2
11	${(2 y - 3)}^{3 z + 8}$	open paren, 2 y, minus 3, close paren, raised to the power 3 z plus 8	venstre parantes, 2 y, minustegn 3, højre parantes, raised to the power 3 z plustegn 8
12	$p_{1}^{2}$	p sub 1, raised to the power 2	p sub 1, raised to the power 2
13	$p_{1}^{3}$	p sub 1, raised to the power 3	p sub 1, raised to the power 3
14	$p_{1}^{4}$	p sub 1, raised to the power 4	p sub 1, raised to the power 4
15	$p_{1}^{10}$	p sub 1, raised to the power 10	p sub 1, raised to the power 10
16	$p_{1}^{x + 1}$	p sub 1, raised to the power x plus 1	p sub 1, raised to the power x plustegn 1
17	$p_{x_{1}}^{2}$	p sub, x sub 1, raised to the power 2	p sub, x sub 1, raised to the power 2
18	$p_{x_{1}}^{3}$	p sub, x sub 1, raised to the power 3	p sub, x sub 1, raised to the power 3
19	$p_{x_{1}}^{4}$	p sub, x sub 1, raised to the power 4	p sub, x sub 1, raised to the power 4
20	$p_{x_{1}}^{10}$	p sub, x sub 1, raised to the power 10	p sub, x sub 1, raised to the power 10
21	$p_{x_{1}}^{y + 1}$	p sub, x sub 1, raised to the power y plus 1	p sub, x sub 1, raised to the power y plustegn 1
22	$3^{2^{2}}$	3 raised to the exponent, 2 raised to the power 2, end exponent	3 raised to the exponent, 2 raised to the power 2, end exponent
23	$3^{2 x^{2}}$	3 raised to the exponent, 2 x raised to the power 2, end exponent	3 raised to the exponent, 2 x raised to the power 2, end exponent
24	$3^{2^{2}}$	3 raised to the exponent, 2 raised to the power 2, end exponent	3 raised to the exponent, 2 raised to the power 2, end exponent
25	$3^{2 x^{2}}$	3 raised to the exponent, 2 x raised to the power 2, end exponent	3 raised to the exponent, 2 x raised to the power 2, end exponent
26	$5^{2^{3}}$	5 raised to the exponent, 2 raised to the power 3, end exponent	5 raised to the exponent, 2 raised to the power 3, end exponent
27	$5^{2 x^{3}}$	5 raised to the exponent, 2 x raised to the power 3, end exponent	5 raised to the exponent, 2 x raised to the power 3, end exponent
28	$3^{2^{2} + 1}$	3 raised to the exponent, 2 raised to the power 2, plus 1, end exponent	3 raised to the exponent, 2 raised to the power 2, plustegn 1, end exponent
29	$3^{2^{2}} + 1$	3 raised to the exponent, 2 raised to the power 2, end exponent, plus 1	3 raised to the exponent, 2 raised to the power 2, end exponent, plustegn 1
30	$2^{x^{2} + 3 x^{3}}$	2 raised to the exponent, x raised to the power 2, plus 3 x raised to the power 3, end exponent	2 raised to the exponent, x raised to the power 2, plustegn 3 x raised to the power 3, end exponent
31	$3^{3^{4}}$	3 raised to the exponent, 3 raised to the power 4, end exponent	3 raised to the exponent, 3 raised to the power 4, end exponent
32	$3^{3^{4} + 2}$	3 raised to the exponent, 3 raised to the power 4, plus 2, end exponent	3 raised to the exponent, 3 raised to the power 4, plustegn 2, end exponent
33	$3^{3^{4}} + 2$	3 raised to the exponent, 3 raised to the power 4, end exponent, plus 2	3 raised to the exponent, 3 raised to the power 4, end exponent, plustegn 2
34	$2^{x^{4}}$	2 raised to the exponent, x raised to the power 4, end exponent	2 raised to the exponent, x raised to the power 4, end exponent
35	$2^{10^{x + 3}}$	2 raised to the exponent, 10 raised to the power x plus 3, end exponent	2 raised to the exponent, 10 raised to the power x plustegn 3, end exponent
36	$3^{3^{10}}$	3 raised to the exponent, 3 raised to the power 10, end exponent	3 raised to the exponent, 3 raised to the power 10, end exponent
37	$3^{3^{10} + 1}$	3 raised to the exponent, 3 raised to the power 10, plus 1, end exponent	3 raised to the exponent, 3 raised to the power 10, plustegn 1, end exponent
38	$3^{3^{10}} + 1$	3 raised to the exponent, 3 raised to the power 10, end exponent, plus 1	3 raised to the exponent, 3 raised to the power 10, end exponent, plustegn 1
39	$3^{{(x + 1)}^{2}}$	3 raised to the exponent, open paren, x plus 1, close paren, raised to the power 2, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, raised to the power 2, end exponent
40	$3^{{(x + 1)}^{10}}$	3 raised to the exponent, open paren, x plus 1, close paren, raised to the power 10, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, raised to the power 10, end exponent
41	$3^{{(x + 1)}^{y + 2}}$	3 raised to the exponent, open paren, x plus 1, close paren, raised to the power y plus 2, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, raised to the power y plustegn 2, end exponent
42	$3^{{(x + 1)}^{y} + 2}$	3 raised to the exponent, open paren, x plus 1, close paren, raised to the power y, plus 2, end exponent	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, raised to the power y, plustegn 2, end exponent
43	$3^{{(x + 1)}^{y}} + 2$	3 raised to the exponent, open paren, x plus 1, close paren, raised to the power y, end exponent, plus 2	3 raised to the exponent, venstre parantes, x plustegn 1, højre parantes, raised to the power y, end exponent, plustegn 2
44	$e^{- \frac{1}{2} x^{2}}$	e raised to the exponent, negative one half x raised to the power 2, end exponent	e raised to the exponent, negative en halve x raised to the power 2, end exponent
45	$e^{- \frac{1}{2} {(\frac{x - μ}{σ})}^{2}}$	e raised to the exponent, negative one half times, open paren, the fraction with numerator x minus mu, and denominator sigma, close paren, raised to the power 2, end exponent	e raised to the exponent, negative en halve , venstre parantes, the fraction with numerator x minustegn my, and denominator sigma, højre parantes, raised to the power 2, end exponent

Danish Clearspeak Fractions rule tests. Locale: da, Style: Fraction_Auto.

0	$\frac{1}{2}$	one half	en halve
1	$\frac{12}{32}$	12 over 32	12 over 32
2	$\frac{x}{y}$	x over y	x over y
3	$\frac{2 x}{3 y}$	2 x over 3 y	2 x over 3 y
4	$\frac{x y}{c d}$	x y over c d	x y over c d
5	$\frac{\frac{1}{2}}{\frac{1}{3}}$	one half over one third	en halve over en tredjedel
6	$\frac{- x}{y}$	negative x over y	negative x over y
7	$\frac{- 2 x}{3 y}$	negative 2 x over 3 y	negative 2 x over 3 y
8	$\frac{x y}{- c d}$	x y over negative c d	x y over negative c d
9	$\frac{\frac{1}{2}}{- \frac{1}{3}}$	one half over negative one third	en halve over negative en tredjedel
10	$\frac{2 + 3}{13}$	the fraction with numerator 2 plus 3, and denominator 13	the fraction with numerator 2 plustegn 3, and denominator 13
11	$\frac{x + y}{2}$	the fraction with numerator x plus y, and denominator 2	the fraction with numerator x plustegn y, and denominator 2
12	$\frac{x + y}{x - y}$	the fraction with numerator x plus y, and denominator x minus y	the fraction with numerator x plustegn y, and denominator x minustegn y
13	$\frac{x + y}{x - y} + \frac{2}{3}$	the fraction with numerator x plus y, and denominator x minus y, plus two thirds	the fraction with numerator x plustegn y, and denominator x minustegn y, plustegn to tredjedele
14	$\frac{miles}{gallon}$	miles over gallon	miles over gallon
15	$\frac{2 miles}{3 gallons}$	2 miles over 3 gallons	2 miles over 3 gallons
16	$\frac{2 miles}{3 gallons}$	2 miles over 3 gallons	2 miles over 3 gallons
17	$\frac{rise}{run}$	rise over run	rise over run
18	$\frac{successful outcomes}{total outcomes}$	successful outcomes over total outcomes	successful outcomes over total outcomes
19	$\frac{6 ways of rolling a 7}{36 ways of rolling the pair of dice}$	6 ways of rolling a 7 over 36 ways of rolling the pair of dice	6 ways of rolling a 7 over 36 ways of rolling the pair of dice
20	$\frac{\frac{1}{2}}{\frac{1}{3}}$	one half over one third	en halve over en tredjedel
21	$\frac{1}{\frac{2}{\frac{1}{3}}}$	the fraction with numerator 1, and denominator, 2 over one third	the fraction with numerator 1, and denominator, 2 over en tredjedel
22	$\frac{\frac{1}{2}}{3}$	one half over 3	en halve over 3
23	$\frac{1}{\frac{2}{3}}$	1 over two thirds	1 over to tredjedele
24	$\frac{\frac{11}{32}}{\frac{16}{51}}$	the fraction with numerator, 11 over 32, and denominator, 16 over 51	the fraction with numerator, 11 over 32, and denominator, 16 over 51
25	$\frac{11}{\frac{32}{\frac{16}{51}}}$	the fraction with numerator 11, and denominator, the fraction with numerator 32, and denominator, 16 over 51	the fraction with numerator 11, and denominator, the fraction with numerator 32, and denominator, 16 over 51
26	$\frac{1 + \frac{4}{x}}{2}$	the fraction with numerator 1 plus, 4 over x, and denominator 2	the fraction with numerator 1 plustegn, 4 over x, and denominator 2
27	$\frac{3}{2 + \frac{4}{x}}$	the fraction with numerator 3, and denominator 2 plus, 4 over x	the fraction with numerator 3, and denominator 2 plustegn, 4 over x
28	$\frac{\frac{10}{22}}{\frac{1}{2}}$	the fraction with numerator, 10 over 22, and denominator one half	the fraction with numerator, 10 over 22, and denominator en halve
29	$\frac{1 + \frac{2}{3}}{1 - \frac{2}{3}}$	the fraction with numerator 1 plus two thirds, and denominator 1 minus two thirds	the fraction with numerator 1 plustegn to tredjedele, and denominator 1 minustegn to tredjedele
30	$\frac{1 + \frac{x}{2}}{1 - \frac{x}{2}}$	the fraction with numerator 1 plus, x over 2, and denominator 1 minus, x over 2	the fraction with numerator 1 plustegn, x over 2, and denominator 1 minustegn, x over 2
31	$\frac{\frac{x + 1}{x - 1} + 1}{x + 1}$	the fraction with numerator, the fraction with numerator x plus 1, and denominator x minus 1, plus 1, and denominator x plus 1	the fraction with numerator, the fraction with numerator x plustegn 1, and denominator x minustegn 1, plustegn 1, and denominator x plustegn 1
32	$\frac{\frac{x + 1}{x - 4} + \frac{1}{2}}{x + \frac{1}{16}}$	the fraction with numerator, the fraction with numerator x plus 1, and denominator x minus 4, plus one half, and denominator x plus, 1 over 16	the fraction with numerator, the fraction with numerator x plustegn 1, and denominator x minustegn 4, plustegn en halve, and denominator x plustegn, 1 over 16
33	$1 + \frac{x}{1 + \frac{2}{x}}$	1 plus, the fraction with numerator x, and denominator 1 plus, 2 over x	1 plustegn, the fraction with numerator x, and denominator 1 plustegn, 2 over x
34	$1 + \frac{x + 3}{1 + \frac{2}{x + 3}}$	1 plus, the fraction with numerator x plus 3, and denominator 1 plus, the fraction with numerator 2, and denominator x plus 3	1 plustegn, the fraction with numerator x plustegn 3, and denominator 1 plustegn, the fraction with numerator 2, and denominator x plustegn 3
35	$1 + \frac{1}{1 + \frac{1}{1 + \frac{1}{1 + 1}}}$	1 plus, the fraction with numerator 1, and denominator 1 plus, the fraction with numerator 1, and denominator 1 plus, the fraction with numerator 1, and denominator 1 plus 1	1 plustegn, the fraction with numerator 1, and denominator 1 plustegn, the fraction with numerator 1, and denominator 1 plustegn, the fraction with numerator 1, and denominator 1 plustegn 1
36	$1 + \frac{1}{1 + \frac{1}{1 + \frac{1}{1 + \dots}}}$	1 plus, the fraction with numerator 1, and denominator 1 plus, the fraction with numerator 1, and denominator 1 plus, the fraction with numerator 1, and denominator 1 plus dot dot dot	1 plustegn, the fraction with numerator 1, and denominator 1 plustegn, the fraction with numerator 1, and denominator 1 plustegn, the fraction with numerator 1, and denominator 1 plustegn tre prikker
37	$a_{0} + \frac{1}{a_{1} + \frac{1}{a_{2} + \frac{1}{a_{3} + \dots}}}$	a sub 0, plus, the fraction with numerator 1, and denominator, a sub 1, plus, the fraction with numerator 1, and denominator, a sub 2, plus, the fraction with numerator 1, and denominator, a sub 3, plus dot dot dot	a sub 0, plustegn, the fraction with numerator 1, and denominator, a sub 1, plustegn, the fraction with numerator 1, and denominator, a sub 2, plustegn, the fraction with numerator 1, and denominator, a sub 3, plustegn tre prikker
38	$\frac{f (x)}{g (x)}$	f of x, over g of x	f of x, over g of x
39	$\frac{f (x) + g (x)}{g (x)}$	the fraction with numerator f of x, plus g of x, and denominator g of x	the fraction with numerator f of x, plustegn g of x, and denominator g of x
40	$\frac{f (x + 1)}{g (x)}$	the fraction with numerator f of, open paren, x plus 1, close paren, and denominator g of x	the fraction with numerator f of, venstre parantes, x plustegn 1, højre parantes, and denominator g of x
41	$\frac{f (x)}{2}$	f of x, over 2	f of x, over 2
42	$\frac{2}{f (x)}$	2 over f of x	2 over f of x
43	$\frac{2}{g (x) + g (x + 1)}$	the fraction with numerator 2, and denominator g of x, plus g of, open paren, x plus 1, close paren	the fraction with numerator 2, and denominator g of x, plustegn g of, venstre parantes, x plustegn 1, højre parantes
44	$\frac{\sin x}{\cos x}$	sine x over cosine x	sinus x over cosinus x
45	$\frac{\sin x + \cos x}{\cos x}$	the fraction with numerator sine x plus cosine x, and denominator cosine x	the fraction with numerator sinus x plustegn cosinus x, and denominator cosinus x
46	$\frac{\sin 2 x}{\cos 3 x}$	sine 2 x over cosine 3 x	sinus 2 x over cosinus 3 x
47	$\frac{\sin (x + y)}{\cos (x + y)}$	the fraction with numerator, the sine of, open paren, x plus y, close paren, and denominator, the cosine of, open paren, x plus y, close paren	the fraction with numerator, the sinus of, venstre parantes, x plustegn y, højre parantes, and denominator, the cosinus of, venstre parantes, x plustegn y, højre parantes
48	$\frac{f (2 x)}{g (3 x)}$	f of 2 x, over g of 3 x	f of 2 x, over g of 3 x
49	$\frac{\log x}{\log y}$	log x over log y	logaritme x over logaritme y
50	$\frac{\log 2 x}{\log 3 y}$	log 2 x over log 3 y	logaritme 2 x over logaritme 3 y
51	$\frac{\log_{10} x}{\log_{5} y}$	the log base 10 of, x, over, the log base 5 of, y	the logaritme base 10 of, x, over, the logaritme base 5 of, y
52	$\frac{\log_{10} 2 x}{\log_{5} 3 y}$	the log base 10 of, 2 x, over, the log base 5 of, 3 y	the logaritme base 10 of, 2 x, over, the logaritme base 5 of, 3 y
53	$\frac{\log (x + 1)}{\log y}$	the fraction with numerator, the log of, open paren, x plus 1, close paren, and denominator log y	the fraction with numerator, the logaritme of, venstre parantes, x plustegn 1, højre parantes, and denominator logaritme y
54	$\frac{f_{1} (x)}{g_{1} (x)}$	f sub 1, of x, over, g sub 1, of x	f sub 1, of x, over, g sub 1, of x

Danish Clearspeak Fractions rule tests. Locale: da, Style: Fraction_Over.

0	$\frac{1}{2}$	1 over 2	1 over 2
1	$\frac{12}{32}$	12 over 32	12 over 32
2	$\frac{2 + 3}{13}$	2 plus 3 over 13	2 plustegn 3 over 13
3	$\frac{x + y}{2}$	x plus y over 2	x plustegn y over 2
4	$\frac{x + y}{x - y}$	x plus y over x minus y	x plustegn y over x minustegn y
5	$\frac{x + y}{x - y} + \frac{2}{3}$	x plus y over x minus y, plus, 2 over 3	x plustegn y over x minustegn y, plustegn, 2 over 3
6	$\frac{miles}{gallon}$	miles over gallon	miles over gallon
7	$\frac{2 miles}{3 gallons}$	2 miles over 3 gallons	2 miles over 3 gallons

Danish Clearspeak Fractions rule tests. Locale: da, Style: Fraction_OverEndFrac.

0	$\frac{1}{2}$	1 over 2, end fraction	1 over 2, end fraction
1	$\frac{12}{32}$	12 over 32, end fraction	12 over 32, end fraction
2	$\frac{2 + 3}{13}$	2 plus 3 over 13, end fraction	2 plustegn 3 over 13, end fraction
3	$\frac{x + y}{2}$	x plus y over 2, end fraction	x plustegn y over 2, end fraction
4	$\frac{x + y}{x - y}$	x plus y over x minus y, end fraction	x plustegn y over x minustegn y, end fraction
5	$\frac{x + y}{x - y} + \frac{2}{3}$	x plus y over x minus y, end fraction, plus, 2 over 3, end fraction	x plustegn y over x minustegn y, end fraction, plustegn, 2 over 3, end fraction
6	$\frac{miles}{gallons}$	miles over gallons, end fraction	miles over gallons, end fraction
7	$\frac{2 miles}{3 gallons}$	2 miles over 3 gallons, end fraction	2 miles over 3 gallons, end fraction

Danish Clearspeak Fractions rule tests. Locale: da, Style: Fraction_GeneralEndFrac.

0	$\frac{1}{2}$	the fraction with numerator 1, and denominator 2, end fraction	the fraction with numerator 1, and denominator 2, end fraction
1	$\frac{12}{32}$	the fraction with numerator 12, and denominator 32, end fraction	the fraction with numerator 12, and denominator 32, end fraction
2	$\frac{2 + 3}{13}$	the fraction with numerator 2 plus 3, and denominator 13, end fraction	the fraction with numerator 2 plustegn 3, and denominator 13, end fraction
3	$\frac{x + y}{2}$	the fraction with numerator x plus y, and denominator 2, end fraction	the fraction with numerator x plustegn y, and denominator 2, end fraction
4	$\frac{x + y}{x - y}$	the fraction with numerator x plus y, and denominator x minus y, end fraction	the fraction with numerator x plustegn y, and denominator x minustegn y, end fraction
5	$\frac{x + y}{x - y} + \frac{2}{3}$	the fraction with numerator x plus y, and denominator x minus y, end fraction, plus, the fraction with numerator 2, and denominator 3, end fraction	the fraction with numerator x plustegn y, and denominator x minustegn y, end fraction, plustegn, the fraction with numerator 2, and denominator 3, end fraction
6	$\frac{miles}{gallon}$	the fraction with numerator miles, and denominator gallon, end fraction	the fraction with numerator miles, and denominator gallon, end fraction

Danish Clearspeak Fractions rule tests. Locale: da, Style: Fraction_General.

0	$\frac{1}{2}$	the fraction with numerator 1, and denominator 2	the fraction with numerator 1, and denominator 2
1	$\frac{12}{32}$	the fraction with numerator 12, and denominator 32	the fraction with numerator 12, and denominator 32
2	$\frac{2 + 3}{13}$	the fraction with numerator 2 plus 3, and denominator 13	the fraction with numerator 2 plustegn 3, and denominator 13
3	$\frac{x + y}{2}$	the fraction with numerator x plus y, and denominator 2	the fraction with numerator x plustegn y, and denominator 2
4	$\frac{x + y}{x - y}$	the fraction with numerator x plus y, and denominator x minus y	the fraction with numerator x plustegn y, and denominator x minustegn y
5	$\frac{x + y}{x - y} + \frac{2}{3}$	the fraction with numerator x plus y, and denominator x minus y, plus, the fraction with numerator 2, and denominator 3	the fraction with numerator x plustegn y, and denominator x minustegn y, plustegn, the fraction with numerator 2, and denominator 3
6	$\frac{miles}{gallon}$	the fraction with numerator miles, and denominator gallon	the fraction with numerator miles, and denominator gallon
7	$\frac{2 miles}{3 gallons}$	the fraction with numerator 2 miles, and denominator 3 gallons	the fraction with numerator 2 miles, and denominator 3 gallons

Danish Clearspeak Fractions rule tests. Locale: da, Style: Fraction_FracOver.

0	$\frac{1}{2}$	the fraction 1 over 2	the fraction 1 over 2
1	$\frac{12}{32}$	the fraction 12 over 32	the fraction 12 over 32
2	$\frac{2 + 3}{13}$	the fraction 2 plus 3 over 13	the fraction 2 plustegn 3 over 13
3	$\frac{x + y}{2}$	the fraction x plus y over 2	the fraction x plustegn y over 2
4	$\frac{x + y}{x - y}$	the fraction x plus y over x minus y	the fraction x plustegn y over x minustegn y
5	$\frac{x + y}{x - y} + \frac{2}{3}$	the fraction x plus y over x minus y, plus, the fraction 2 over 3	the fraction x plustegn y over x minustegn y, plustegn, the fraction 2 over 3
6	$\frac{miles}{gallon}$	the fraction miles over gallon	the fraction miles over gallon
7	$\frac{2 miles}{3 gallons}$	the fraction 2 miles over 3 gallons	the fraction 2 miles over 3 gallons

Danish Clearspeak Fractions rule tests. Locale: da, Style: Fraction_Per.

0	$\frac{1}{2}$	1 per 2	1 per 2
1	$\frac{12}{32}$	12 per 32	12 per 32
2	$\frac{2 + 3}{13}$	2 plus 3 per 13	2 plustegn 3 per 13
3	$\frac{x + y}{2}$	x plus y per 2	x plustegn y per 2
4	$\frac{x + y}{x - y}$	x plus y per x minus y	x plustegn y per x minustegn y
5	$\frac{x + y}{x - y} + \frac{2}{3}$	x plus y per x minus y, plus, 2 per 3	x plustegn y per x minustegn y, plustegn, 2 per 3
6	$\frac{miles}{gallon}$	miles per gallon	miles per gallon
7	$\frac{2 miles}{3 gallons}$	2 miles per 3 gallons	2 miles per 3 gallons

Danish Clearspeak Fractions rule tests. Locale: da, Style: Fraction_Ordinal.

0	$\frac{1}{2}$	one half	en halve
1	$\frac{12}{32}$	twelve thirty seconds	tolv toogtredvtedele
2	$\frac{2 + 3}{13}$	the fraction with numerator 2 plus 3, and denominator 13	the fraction with numerator 2 plustegn 3, and denominator 13
3	$\frac{x + y}{2}$	the fraction with numerator x plus y, and denominator 2	the fraction with numerator x plustegn y, and denominator 2
4	$\frac{x + y}{x - y}$	the fraction with numerator x plus y, and denominator x minus y	the fraction with numerator x plustegn y, and denominator x minustegn y
5	$\frac{x + y}{x - y} + \frac{2}{3}$	the fraction with numerator x plus y, and denominator x minus y, plus two thirds	the fraction with numerator x plustegn y, and denominator x minustegn y, plustegn to tredjedele
6	$\frac{miles}{gallon}$	miles over gallon	miles over gallon
7	$\frac{2 miles}{3 gallons}$	2 miles over 3 gallons	2 miles over 3 gallons

Danish Clearspeak Fractions rule tests. Locale: da, Style: Fraction_EndFrac.

0	$\frac{1}{2}$	one half	en halve
1	$\frac{12}{32}$	12 over 32, end fraction	12 over 32, end fraction
2	$\frac{2 + 3}{13}$	the fraction with numerator 2 plus 3, and denominator 13, end fraction	the fraction with numerator 2 plustegn 3, and denominator 13, end fraction
3	$\frac{x + y}{2}$	the fraction with numerator x plus y, and denominator 2, end fraction	the fraction with numerator x plustegn y, and denominator 2, end fraction
4	$\frac{x + y}{x - y}$	the fraction with numerator x plus y, and denominator x minus y, end fraction	the fraction with numerator x plustegn y, and denominator x minustegn y, end fraction
5	$\frac{x + y}{x - y} + \frac{2}{3}$	the fraction with numerator x plus y, and denominator x minus y, end fraction, plus two thirds	the fraction with numerator x plustegn y, and denominator x minustegn y, end fraction, plustegn to tredjedele
6	$\frac{miles}{gallons}$	miles over gallons	miles over gallons
7	$\frac{2 miles}{3 gallons}$	2 miles over 3 gallons	2 miles over 3 gallons
8	$\frac{\frac{1}{2}}{\frac{1}{3}}$	one half over one third	en halve over en tredjedel
9	$\frac{1}{\frac{2}{\frac{1}{3}}}$	the fraction with numerator 1, and denominator, 2 over one third, end fraction	the fraction with numerator 1, and denominator, 2 over en tredjedel, end fraction
10	$\frac{\frac{1}{2}}{3}$	one half over 3, end fraction	en halve over 3, end fraction
11	$\frac{1}{\frac{2}{3}}$	1 over two thirds, end fraction	1 over to tredjedele, end fraction
12	$\frac{\frac{11}{32}}{\frac{16}{51}}$	the fraction with numerator, 11 over 32, and denominator, 16 over 51, end fraction	the fraction with numerator, 11 over 32, and denominator, 16 over 51, end fraction
13	$\frac{11}{\frac{32}{\frac{16}{51}}}$	the fraction with numerator 11, and denominator, the fraction with numerator 32, and denominator, 16 over 51, end fraction	the fraction with numerator 11, and denominator, the fraction with numerator 32, and denominator, 16 over 51, end fraction
14	$\frac{1 + \frac{4}{x}}{2}$	the fraction with numerator 1 plus, 4 over x, and denominator 2, end fraction	the fraction with numerator 1 plustegn, 4 over x, and denominator 2, end fraction
15	$\frac{3}{2 + \frac{4}{x}}$	the fraction with numerator 3, and denominator 2 plus, 4 over x, end fraction	the fraction with numerator 3, and denominator 2 plustegn, 4 over x, end fraction
16	$\frac{\frac{10}{22}}{\frac{1}{2}}$	the fraction with numerator, 10 over 22, and denominator one half, end fraction	the fraction with numerator, 10 over 22, and denominator en halve, end fraction
17	$\frac{1 + \frac{2}{3}}{1 - \frac{2}{3}}$	the fraction with numerator 1 plus two thirds, and denominator 1 minus two thirds, end fraction	the fraction with numerator 1 plustegn to tredjedele, and denominator 1 minustegn to tredjedele, end fraction
18	$\frac{1 + \frac{x}{2}}{1 - \frac{x}{2}}$	the fraction with numerator 1 plus, x over 2, and denominator 1 minus, x over 2, end fraction	the fraction with numerator 1 plustegn, x over 2, and denominator 1 minustegn, x over 2, end fraction
19	$\frac{\frac{x + 1}{x - 1} + 1}{x + 1}$	the fraction with numerator, the fraction with numerator x plus 1, and denominator x minus 1, plus 1, and denominator x plus 1, end fraction	the fraction with numerator, the fraction with numerator x plustegn 1, and denominator x minustegn 1, plustegn 1, and denominator x plustegn 1, end fraction
20	$\frac{\frac{x + 1}{x - 4} + \frac{1}{2}}{x + \frac{1}{16}}$	the fraction with numerator, the fraction with numerator x plus 1, and denominator x minus 4, plus one half, and denominator x plus, 1 over 16, end fraction	the fraction with numerator, the fraction with numerator x plustegn 1, and denominator x minustegn 4, plustegn en halve, and denominator x plustegn, 1 over 16, end fraction
21	$1 + \frac{x}{1 + \frac{2}{x}}$	1 plus, the fraction with numerator x, and denominator 1 plus, 2 over x, end fraction	1 plustegn, the fraction with numerator x, and denominator 1 plustegn, 2 over x, end fraction
22	$1 + \frac{x + 3}{1 + \frac{2}{x + 3}}$	1 plus, the fraction with numerator x plus 3, and denominator 1 plus, the fraction with numerator 2, and denominator x plus 3, end fraction	1 plustegn, the fraction with numerator x plustegn 3, and denominator 1 plustegn, the fraction with numerator 2, and denominator x plustegn 3, end fraction
23	$1 + \frac{1}{1 + \frac{1}{1 + \frac{1}{1 + 1}}}$	1 plus, the fraction with numerator 1, and denominator 1 plus, the fraction with numerator 1, and denominator 1 plus, the fraction with numerator 1, and denominator 1 plus 1, end fraction	1 plustegn, the fraction with numerator 1, and denominator 1 plustegn, the fraction with numerator 1, and denominator 1 plustegn, the fraction with numerator 1, and denominator 1 plustegn 1, end fraction
24	$1 + \frac{1}{1 + \frac{1}{1 + \frac{1}{1 + \dots}}}$	1 plus, the fraction with numerator 1, and denominator 1 plus, the fraction with numerator 1, and denominator 1 plus, the fraction with numerator 1, and denominator 1 plus dot dot dot, end fraction	1 plustegn, the fraction with numerator 1, and denominator 1 plustegn, the fraction with numerator 1, and denominator 1 plustegn, the fraction with numerator 1, and denominator 1 plustegn tre prikker, end fraction
25	$a_{0} + \frac{1}{a_{1} + \frac{1}{a_{2} + \frac{1}{a_{3} + \dots}}}$	a sub 0, plus, the fraction with numerator 1, and denominator, a sub 1, plus, the fraction with numerator 1, and denominator, a sub 2, plus, the fraction with numerator 1, and denominator, a sub 3, plus dot dot dot, end fraction	a sub 0, plustegn, the fraction with numerator 1, and denominator, a sub 1, plustegn, the fraction with numerator 1, and denominator, a sub 2, plustegn, the fraction with numerator 1, and denominator, a sub 3, plustegn tre prikker, end fraction

Danish Clearspeak Functions rule tests. Locale: da, Style: Functions_Auto.

0	$f (x)$	f of x	f of x
1	$g (x)$	g of x	g of x
2	$h (x)$	h of x	h of x
3	$f (2 x)$	f of 2 x	f of 2 x
4	$g (- 2 x)$	g of negative 2 x	g of negative 2 x
5	$h (\frac{1}{2})$	h of one half	h of en halve
6	$f (x + 1) = f (x) + 1$	f of, open paren, x plus 1, close paren, equals f of x, plus 1	f of, venstre parantes, x plustegn 1, højre parantes, lig med f of x, plustegn 1
7	$g (2 x + 1)$	g of, open paren, 2 x, plus 1, close paren	g of, venstre parantes, 2 x, plustegn 1, højre parantes
8	$g (x^{2})$	g of, open paren, x squared, close paren	g of, venstre parantes, x squared, højre parantes
9	$f^{- 1} (x)$	f inverse of x	f inverse of x
10	$g^{- 1} (x)$	g inverse of x	g inverse of x
11	$h^{- 1} (x)$	h inverse of x	h inverse of x
12	$f^{- 1} (2 x)$	f inverse of 2 x	f inverse of 2 x
13	$g^{- 1} (- 2 x)$	g inverse of negative 2 x	g inverse of negative 2 x
14	$f^{- 1} (3 x - 1)$	f inverse of, open paren, 3 x, minus 1, close paren	f inverse of, venstre parantes, 3 x, minustegn 1, højre parantes
15	$g^{- 1} (x^{2})$	g inverse of, open paren, x squared, close paren	g inverse of, venstre parantes, x squared, højre parantes
16	$h^{- 1} (\frac{1}{2})$	h inverse of one half	h inverse of en halve
17	$f^{- 1} (f (x))$	f inverse of, f of x	f inverse of, f of x
18	$g^{- 1} (g (x))$	g inverse of, g of x	g inverse of, g of x
19	$h^{- 1} (h (x))$	h inverse of, h of x	h inverse of, h of x
20	$f^{- 1} (f (2 x))$	f inverse of, f of 2 x	f inverse of, f of 2 x
21	$g^{- 1} (g (- 2 x))$	g inverse of, g of negative 2 x	g inverse of, g of negative 2 x
22	$h^{- 1} (h (\frac{1}{2}))$	h inverse of, h of one half	h inverse of, h of en halve
23	$f^{- 1} (f (x + 1)) = x + 1$	f inverse of, open paren, f of, open paren, x plus 1, close paren, close paren, equals x plus 1	f inverse of, venstre parantes, f of, venstre parantes, x plustegn 1, højre parantes, højre parantes, lig med x plustegn 1
24	$g^{- 1} (g (2 x + 1))$	g inverse of, open paren, g of, open paren, 2 x, plus 1, close paren, close paren	g inverse of, venstre parantes, g of, venstre parantes, 2 x, plustegn 1, højre parantes, højre parantes
25	$g^{- 1} (g (x^{2}))$	g inverse of, open paren, g of, open paren, x squared, close paren, close paren	g inverse of, venstre parantes, g of, venstre parantes, x squared, højre parantes, højre parantes
26	$f (f^{- 1} (x))$	f of, f inverse of x	f of, f inverse of x
27	$g (g^{- 1} (x))$	g of, g inverse of x	g of, g inverse of x
28	$h (h^{- 1} (x))$	h of, h inverse of x	h of, h inverse of x
29	$f (f^{- 1} (2 x))$	f of, f inverse of 2 x	f of, f inverse of 2 x
30	$g (g^{- 1} (- 2 x))$	g of, g inverse of negative 2 x	g of, g inverse of negative 2 x
31	$f (f^{- 1} (3 x - 1))$	f of, open paren, f inverse of, open paren, 3 x, minus 1, close paren, close paren	f of, venstre parantes, f inverse of, venstre parantes, 3 x, minustegn 1, højre parantes, højre parantes
32	$g (g^{- 1} (x^{2}))$	g of, g inverse of, open paren, x squared, close paren	g of, g inverse of, venstre parantes, x squared, højre parantes
33	$h (h^{- 1} (\frac{1}{2}))$	h of, h inverse of one half	h of, h inverse of en halve
34	$f (g (x))$	f of, g of x	f of, g of x
35	$f (g (x + 1))$	f of, open paren, g of, open paren, x plus 1, close paren, close paren	f of, venstre parantes, g of, venstre parantes, x plustegn 1, højre parantes, højre parantes
36	$h (g (x))$	h of, g of x	h of, g of x
37	$h (g (\frac{x}{x + 1}))$	h of, open paren, g of, open paren, the fraction with numerator x, and denominator x plus 1, close paren, close paren	h of, venstre parantes, g of, venstre parantes, the fraction with numerator x, and denominator x plustegn 1, højre parantes, højre parantes
38	$(f + g) (x) = f (x) + g (x)$	open paren, f plus g, close paren, of x, equals f of x, plus g of x	venstre parantes, f plustegn g, højre parantes, of x, lig med f of x, plustegn g of x
39	$(f + g) (x + 1) = f (x + 1) + g (x + 1)$	open paren, f plus g, close paren, of, open paren, x plus 1, close paren, equals f of, open paren, x plus 1, close paren, plus g of, open paren, x plus 1, close paren	venstre parantes, f plustegn g, højre parantes, of, venstre parantes, x plustegn 1, højre parantes, lig med f of, venstre parantes, x plustegn 1, højre parantes, plustegn g of, venstre parantes, x plustegn 1, højre parantes
40	$(f \cdot g) (x)$	open paren, f times g, close paren, of x	venstre parantes, f prik g, højre parantes, of x
41	$(f \cdot g) (2 x + 5)$	open paren, f times g, close paren, of, open paren, 2 x, plus 5, close paren	venstre parantes, f prik g, højre parantes, of, venstre parantes, 2 x, plustegn 5, højre parantes
42	$(\frac{f}{g}) (x) = \frac{f (x)}{g (x)}$	open paren, f over g, close paren, of x, equals, f of x, over g of x	venstre parantes, f over g, højre parantes, of x, lig med, f of x, over g of x
43	$(\frac{f}{g}) (2 x + 5) = \frac{f (2 x + 5)}{g (2 x + 5)}$	open paren, f over g, close paren, of, open paren, 2 x, plus 5, close paren, equals, the fraction with numerator f of, open paren, 2 x, plus 5, close paren, and denominator g of, open paren, 2 x, plus 5, close paren	venstre parantes, f over g, højre parantes, of, venstre parantes, 2 x, plustegn 5, højre parantes, lig med, the fraction with numerator f of, venstre parantes, 2 x, plustegn 5, højre parantes, and denominator g of, venstre parantes, 2 x, plustegn 5, højre parantes
44	$(f \circ g) (x) = f (g (x))$	open paren, f composed with g, close paren, of x, equals f of, g of x	venstre parantes, f komposition stjerne g, højre parantes, of x, lig med f of, g of x
45	$2 f (x)$	2 f of x	2 f of x
46	$c f (x)$	c f of x	c f of x
47	$f^{2} (x)$	f squared of x	f squared of x
48	$f^{2} (2 x + 1)$	f squared of, open paren, 2 x, plus 1, close paren	f squared of, venstre parantes, 2 x, plustegn 1, højre parantes
49	$f^{3} (x)$	f cubed of x	f cubed of x
50	$f^{3} (2 x + 1)$	f cubed of, open paren, 2 x, plus 1, close paren	f cubed of, venstre parantes, 2 x, plustegn 1, højre parantes
51	$f^{4} (x)$	the fourth power of, f of x	the fjerde power of, f of x
52	$f^{4} (2 x + 1)$	the fourth power of, f of, open paren, 2 x, plus 1, close paren	the fjerde power of, f of, venstre parantes, 2 x, plustegn 1, højre parantes
53	$f^{5} (x)$	the fifth power of, f of x	the femte power of, f of x
54	$f^{5} (2 x + 1)$	the fifth power of, f of, open paren, 2 x, plus 1, close paren	the femte power of, f of, venstre parantes, 2 x, plustegn 1, højre parantes
55	$f^{n} (x)$	the n-th power of, f of x	the n-th power of, f of x
56	$f^{n} (2 x + 1)$	the n-th power of, f of, open paren, 2 x, plus 1, close paren	the n-th power of, f of, venstre parantes, 2 x, plustegn 1, højre parantes
57	$g^{2} (x)$	g squared of x	g squared of x
58	$g^{2} (2 x + 1)$	g squared of, open paren, 2 x, plus 1, close paren	g squared of, venstre parantes, 2 x, plustegn 1, højre parantes
59	$h^{3} (x)$	h cubed of x	h cubed of x
60	$h^{3} (2 x + 1)$	h cubed of, open paren, 2 x, plus 1, close paren	h cubed of, venstre parantes, 2 x, plustegn 1, højre parantes
61	$g^{4} (x)$	the fourth power of, g of x	the fjerde power of, g of x
62	$g^{4} (2 x + 1)$	the fourth power of, g of, open paren, 2 x, plus 1, close paren	the fjerde power of, g of, venstre parantes, 2 x, plustegn 1, højre parantes
63	$h^{5} (x)$	the fifth power of, h of x	the femte power of, h of x
64	$h^{5} (2 x + 1)$	the fifth power of, h of, open paren, 2 x, plus 1, close paren	the femte power of, h of, venstre parantes, 2 x, plustegn 1, højre parantes
65	$g^{n} (x)$	the n-th power of, g of x	the n-th power of, g of x
66	$g^{n} (2 x + 1)$	the n-th power of, g of, open paren, 2 x, plus 1, close paren	the n-th power of, g of, venstre parantes, 2 x, plustegn 1, højre parantes
67	$f_{1} (x)$	f sub 1, of x	f sub 1, of x
68	$g_{2} (x^{3})$	g sub 2, of, open paren, x cubed, close paren	g sub 2, of, venstre parantes, x cubed, højre parantes
69	$h_{n} (3 x - 2)$	h sub n, of, open paren, 3 x, minus 2, close paren	h sub n, of, venstre parantes, 3 x, minustegn 2, højre parantes
70	$f_{1}^{- 1} (x)$	f sub 1, inverse of x	f sub 1, inverse of x
71	$g_{2}^{- 1} (2 x + 1)$	g sub 2, inverse of, open paren, 2 x, plus 1, close paren	g sub 2, inverse of, venstre parantes, 2 x, plustegn 1, højre parantes
72	$h_{n}^{- 1} (x)$	h sub n, inverse of x	h sub n, inverse of x
73	$g_{1}^{- 1} (g_{2} (x))$	g sub 1, inverse of, g sub 2, of x	g sub 1, inverse of, g sub 2, of x
74	$f_{1} (g_{2}^{- 1} (x))$	f sub 1, of, g sub 2, inverse of x	f sub 1, of, g sub 2, inverse of x
75	$f (x, y)$	f of, open paren, x comma y, close paren	f of, venstre parantes, x komma y, højre parantes
76	$f (x, y, z)$	f of, open paren, x comma y comma z, close paren	f of, venstre parantes, x komma y komma z, højre parantes
77	$f (x + 1, 2 y)$	f of, open paren, x plus 1, comma, 2 y, close paren	f of, venstre parantes, x plustegn 1, komma, 2 y, højre parantes
78	$f (2 x, x + 1, x^{2})$	f of, open paren, 2 x, comma, x plus 1, comma, x squared, close paren	f of, venstre parantes, 2 x, komma, x plustegn 1, komma, x squared, højre parantes

Danish Clearspeak Functions rule tests. Locale: da, Style: Fraction_Over.

0	$h (\frac{1}{2})$	h of, open paren, 1 over 2, close paren	h of, venstre parantes, 1 over 2, højre parantes
1	$h^{- 1} (\frac{1}{2})$	h inverse of, open paren, 1 over 2, close paren	h inverse of, venstre parantes, 1 over 2, højre parantes
2	$h^{- 1} (h (\frac{1}{2}))$	h inverse of, open paren, h of, open paren, 1 over 2, close paren, close paren	h inverse of, venstre parantes, h of, venstre parantes, 1 over 2, højre parantes, højre parantes

Danish Clearspeak Functions rule tests. Locale: da, Style: Fraction_FracOver.

h (h^{- 1} (\frac{1}{2}))

h of, h inverse of, open paren, the fraction 1 over 2, close paren

h of, h inverse of, venstre parantes, the fraction 1 over 2, højre parantes

Danish Clearspeak Functions rule tests. Locale: da, Style: Functions_None.

0	$f (x)$	f times x	f times x
1	$g (x)$	g times x	g times x
2	$h (x)$	h times x	h times x
3	$f (2 x)$	f times 2 x	f times 2 x
4	$g (- 2 x)$	g times negative 2 x	g times negative 2 x
5	$h (\frac{1}{2})$	h times one half	h times en halve
6	$f (x + 1) = f (x) + 1$	f times, open paren, x plus 1, close paren, equals, f times x, plus 1	f times, venstre parantes, x plustegn 1, højre parantes, lig med, f times x, plustegn 1
7	$g (2 x + 1)$	g times, open paren, 2 x, plus 1, close paren	g times, venstre parantes, 2 x, plustegn 1, højre parantes
8	$g (x^{2})$	g times, open paren, x squared, close paren	g times, venstre parantes, x squared, højre parantes
9	$f^{- 1} (x)$	f to the negative 1 power, times x	f to the negative 1 power, times x
10	$g^{- 1} (x)$	g to the negative 1 power, times x	g to the negative 1 power, times x
11	$h^{- 1} (x)$	h to the negative 1 power, times x	h to the negative 1 power, times x
12	$f^{- 1} (2 x)$	f to the negative 1 power, times 2 x	f to the negative 1 power, times 2 x
13	$g^{- 1} (- 2 x)$	g to the negative 1 power, times negative 2 x	g to the negative 1 power, times negative 2 x
14	$f^{- 1} (3 x - 1)$	f to the negative 1 power, times, open paren, 3 x, minus 1, close paren	f to the negative 1 power, times, venstre parantes, 3 x, minustegn 1, højre parantes
15	$g^{- 1} (x^{2})$	g to the negative 1 power, times, open paren, x squared, close paren	g to the negative 1 power, times, venstre parantes, x squared, højre parantes
16	$h^{- 1} (\frac{1}{2})$	h to the negative 1 power, times one half	h to the negative 1 power, times en halve
17	$f^{- 1} (f (x))$	f to the negative 1 power, times, f times x	f to the negative 1 power, times, f times x
18	$g^{- 1} (g (x))$	g to the negative 1 power, times, g times x	g to the negative 1 power, times, g times x
19	$h^{- 1} (h (x))$	h to the negative 1 power, times, h times x	h to the negative 1 power, times, h times x
20	$f^{- 1} (f (2 x))$	f to the negative 1 power, times, f times 2 x	f to the negative 1 power, times, f times 2 x
21	$g^{- 1} (g (- 2 x))$	g to the negative 1 power, times, g times negative 2 x	g to the negative 1 power, times, g times negative 2 x
22	$h^{- 1} (h (\frac{1}{2}))$	h to the negative 1 power, times, h times one half	h to the negative 1 power, times, h times en halve
23	$f^{- 1} (f (x + 1)) = x + 1$	f to the negative 1 power, times, open paren, f times, open paren, x plus 1, close paren, close paren, equals x plus 1	f to the negative 1 power, times, venstre parantes, f times, venstre parantes, x plustegn 1, højre parantes, højre parantes, lig med x plustegn 1
24	$g^{- 1} (g (2 x + 1))$	g to the negative 1 power, times, open paren, g times, open paren, 2 x, plus 1, close paren, close paren	g to the negative 1 power, times, venstre parantes, g times, venstre parantes, 2 x, plustegn 1, højre parantes, højre parantes
25	$g^{- 1} (g (x^{2}))$	g to the negative 1 power, times, open paren, g times, open paren, x squared, close paren, close paren	g to the negative 1 power, times, venstre parantes, g times, venstre parantes, x squared, højre parantes, højre parantes
26	$f (f^{- 1} (x))$	f times, open paren, f to the negative 1 power, times x, close paren	f times, venstre parantes, f to the negative 1 power, times x, højre parantes
27	$g (g^{- 1} (x))$	g times, open paren, g to the negative 1 power, times x, close paren	g times, venstre parantes, g to the negative 1 power, times x, højre parantes
28	$h (h^{- 1} (x))$	h times, open paren, h to the negative 1 power, times x, close paren	h times, venstre parantes, h to the negative 1 power, times x, højre parantes
29	$f (f^{- 1} (2 x))$	f times, open paren, f to the negative 1 power, times 2 x, close paren	f times, venstre parantes, f to the negative 1 power, times 2 x, højre parantes
30	$g (g^{- 1} (- 2 x))$	g times, open paren, g to the negative 1 power, times negative 2 x, close paren	g times, venstre parantes, g to the negative 1 power, times negative 2 x, højre parantes
31	$f (f^{- 1} (3 x - 1))$	f times, open paren, f to the negative 1 power, times, open paren, 3 x, minus 1, close paren, close paren	f times, venstre parantes, f to the negative 1 power, times, venstre parantes, 3 x, minustegn 1, højre parantes, højre parantes
32	$g (g^{- 1} (x^{2}))$	g times, open paren, g to the negative 1 power, times, open paren, x squared, close paren, close paren	g times, venstre parantes, g to the negative 1 power, times, venstre parantes, x squared, højre parantes, højre parantes
33	$h (h^{- 1} (\frac{1}{2}))$	h times, open paren, h to the negative 1 power, times one half, close paren	h times, venstre parantes, h to the negative 1 power, times en halve, højre parantes
34	$f (g (x))$	f times, g times x	f times, g times x
35	$f (g (x + 1))$	f times, open paren, g times, open paren, x plus 1, close paren, close paren	f times, venstre parantes, g times, venstre parantes, x plustegn 1, højre parantes, højre parantes
36	$h (g (x))$	h times, g times x	h times, g times x
37	$h (g (\frac{x}{x + 1}))$	h times, open paren, g times, open paren, the fraction with numerator x, and denominator x plus 1, close paren, close paren	h times, venstre parantes, g times, venstre parantes, the fraction with numerator x, and denominator x plustegn 1, højre parantes, højre parantes
38	$(f + g) (x) = f (x) + g (x)$	open paren, f plus g, close paren, times x, equals, f times x, plus, g times x	venstre parantes, f plustegn g, højre parantes, times x, lig med, f times x, plustegn, g times x
39	$(f + g) (x + 1) = f (x + 1) + g (x + 1)$	open paren, f plus g, close paren, times, open paren, x plus 1, close paren, equals, f times, open paren, x plus 1, close paren, plus, g times, open paren, x plus 1, close paren	venstre parantes, f plustegn g, højre parantes, times, venstre parantes, x plustegn 1, højre parantes, lig med, f times, venstre parantes, x plustegn 1, højre parantes, plustegn, g times, venstre parantes, x plustegn 1, højre parantes
40	$(f \cdot g) (x)$	open paren, f times g, close paren, times x	venstre parantes, f prik g, højre parantes, times x
41	$(f \cdot g) (2 x + 5)$	open paren, f times g, close paren, times, open paren, 2 x, plus 5, close paren	venstre parantes, f prik g, højre parantes, times, venstre parantes, 2 x, plustegn 5, højre parantes
42	$(\frac{f}{g}) (x) = \frac{f (x)}{g (x)}$	open paren, f over g, close paren, times x, equals, the fraction with numerator, f times x, and denominator, g times x	venstre parantes, f over g, højre parantes, times x, lig med, the fraction with numerator, f times x, and denominator, g times x
43	$(\frac{f}{g}) (2 x + 5) = \frac{f (2 x + 5)}{g (2 x + 5)}$	open paren, f over g, close paren, times, open paren, 2 x, plus 5, close paren, equals, the fraction with numerator, f times, open paren, 2 x, plus 5, close paren, and denominator, g times, open paren, 2 x, plus 5, close paren	venstre parantes, f over g, højre parantes, times, venstre parantes, 2 x, plustegn 5, højre parantes, lig med, the fraction with numerator, f times, venstre parantes, 2 x, plustegn 5, højre parantes, and denominator, g times, venstre parantes, 2 x, plustegn 5, højre parantes
44	$2 f (x)$	2, f times x	2, f times x
45	$c f (x)$	c, f times x	c, f times x
46	$f^{2} (x)$	f squared times x	f squared times x
47	$f^{2} (2 x + 1)$	f squared times, open paren, 2 x, plus 1, close paren	f squared times, venstre parantes, 2 x, plustegn 1, højre parantes
48	$f^{3} (x)$	f cubed times x	f cubed times x
49	$f^{3} (2 x + 1)$	f cubed times, open paren, 2 x, plus 1, close paren	f cubed times, venstre parantes, 2 x, plustegn 1, højre parantes
50	$f^{4} (x)$	f to the fourth power, times x	f to the fjerde power, times x
51	$f^{4} (2 x + 1)$	f to the fourth power, times, open paren, 2 x, plus 1, close paren	f to the fjerde power, times, venstre parantes, 2 x, plustegn 1, højre parantes
52	$f^{5} (x)$	f to the fifth power, times x	f to the femte power, times x
53	$f^{5} (2 x + 1)$	f to the fifth power, times, open paren, 2 x, plus 1, close paren	f to the femte power, times, venstre parantes, 2 x, plustegn 1, højre parantes
54	$f^{n} (x)$	f to the n-th power, times x	f to the n-th power, times x
55	$f^{n} (2 x + 1)$	f to the n-th power, times, open paren, 2 x, plus 1, close paren	f to the n-th power, times, venstre parantes, 2 x, plustegn 1, højre parantes
56	$g^{2} (x)$	g squared times x	g squared times x
57	$g^{2} (2 x + 1)$	g squared times, open paren, 2 x, plus 1, close paren	g squared times, venstre parantes, 2 x, plustegn 1, højre parantes
58	$h^{3} (x)$	h cubed times x	h cubed times x
59	$h^{3} (2 x + 1)$	h cubed times, open paren, 2 x, plus 1, close paren	h cubed times, venstre parantes, 2 x, plustegn 1, højre parantes
60	$g^{4} (x)$	g to the fourth power, times x	g to the fjerde power, times x
61	$g^{4} (2 x + 1)$	g to the fourth power, times, open paren, 2 x, plus 1, close paren	g to the fjerde power, times, venstre parantes, 2 x, plustegn 1, højre parantes
62	$h^{5} (x)$	h to the fifth power, times x	h to the femte power, times x
63	$h^{5} (2 x + 1)$	h to the fifth power, times, open paren, 2 x, plus 1, close paren	h to the femte power, times, venstre parantes, 2 x, plustegn 1, højre parantes
64	$g^{n} (x)$	g to the n-th power, times x	g to the n-th power, times x
65	$g^{n} (2 x + 1)$	g to the n-th power, times, open paren, 2 x, plus 1, close paren	g to the n-th power, times, venstre parantes, 2 x, plustegn 1, højre parantes
66	$f_{1} (x)$	f sub 1, times x	f sub 1, times x
67	$g_{2} (x^{3})$	g sub 2, times, open paren, x cubed, close paren	g sub 2, times, venstre parantes, x cubed, højre parantes
68	$h_{n} (3 x - 2)$	h sub n, times, open paren, 3 x, minus 2, close paren	h sub n, times, venstre parantes, 3 x, minustegn 2, højre parantes
69	$f_{1}^{- 1} (x)$	f sub 1, to the negative 1 power, times x	f sub 1, to the negative 1 power, times x
70	$g_{2}^{- 1} (2 x + 1)$	g sub 2, to the negative 1 power, times, open paren, 2 x, plus 1, close paren	g sub 2, to the negative 1 power, times, venstre parantes, 2 x, plustegn 1, højre parantes
71	$h_{n}^{- 1} (x)$	h sub n, to the negative 1 power, times x	h sub n, to the negative 1 power, times x
72	$g_{1}^{- 1} (g_{2} (x))$	g sub 1, to the negative 1 power, times, open paren, g sub 2, times x, close paren	g sub 1, to the negative 1 power, times, venstre parantes, g sub 2, times x, højre parantes
73	$f_{1} (g_{2}^{- 1} (x))$	f sub 1, times, open paren, g sub 2, to the negative 1 power, times x, close paren	f sub 1, times, venstre parantes, g sub 2, to the negative 1 power, times x, højre parantes
74	$f (x, y)$	f times, open paren, x comma y, close paren	f times, venstre parantes, x komma y, højre parantes
75	$f (x, y, z)$	f times, open paren, x comma y comma z, close paren	f times, venstre parantes, x komma y komma z, højre parantes
76	$f (x + 1, 2 y)$	f times, open paren, x plus 1, comma, 2 y, close paren	f times, venstre parantes, x plustegn 1, komma, 2 y, højre parantes
77	$f (2 x, x + 1, x^{2})$	f times, open paren, 2 x, comma, x plus 1, comma, x squared, close paren	f times, venstre parantes, 2 x, komma, x plustegn 1, komma, x squared, højre parantes

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_Auto.

0	$2 (3)$	2 times 3	2 3
1	$2 [3]$	2 times 3	2 3
2	$2^{4} (3)$	2 to the fourth power, times 3	2 to the fjerde power, 3
3	$2 (3 + 4)$	2 times, open paren, 3 plus 4, close paren	2 , venstre parantes, 3 plustegn 4, højre parantes
4	$2 [3 + 4]$	2 times, open bracket, 3 plus 4, close bracket	2 , kantet venstreparentes, 3 plustegn 4, kantet højreparentes
5	$(3) (2)$	3 times 2	3 2
6	$2 {(3 + 4)}^{2}$	2 times, open paren, 3 plus 4, close paren, squared	2 , venstre parantes, 3 plustegn 4, højre parantes, squared
7	$(2 + 7) (3 - 6)$	open paren, 2 plus 7, close paren, times, open paren, 3 minus 6, close paren	venstre parantes, 2 plustegn 7, højre parantes, , venstre parantes, 3 minustegn 6, højre parantes
8	$[2 + 7] [3 - 6]$	open bracket, 2 plus 7, close bracket, times, open bracket, 3 minus 6, close bracket	kantet venstreparentes, 2 plustegn 7, kantet højreparentes, , kantet venstreparentes, 3 minustegn 6, kantet højreparentes
9	$x (y + z)$	x times, open paren, y plus z, close paren	x , venstre parantes, y plustegn z, højre parantes
10	$2 (y + 1)$	2 times, open paren, y plus 1, close paren	2 , venstre parantes, y plustegn 1, højre parantes
11	$(2 - 1) x$	open paren, 2 minus 1, close paren, times x	venstre parantes, 2 minustegn 1, højre parantes, x
12	$p_{1} (3 + 7)$	p sub 1, times, open paren, 3 plus 7, close paren	p sub 1, , venstre parantes, 3 plustegn 7, højre parantes
13	$p_{1}^{a_{1}} p_{2}^{a_{2}}$	p sub 1, raised to the, a sub 1, power, p sub 2, raised to the, a sub 2, power	p sub 1, raised to the, a sub 1, power, p sub 2, raised to the, a sub 2, power
14	${(x + y)}^{- 4} {(x - y)}^{- 4}$	open paren, x plus y, close paren, to the negative 4 power, times, open paren, x minus y, close paren, to the negative 4 power	venstre parantes, x plustegn y, højre parantes, to the negative 4 power, , venstre parantes, x minustegn y, højre parantes, to the negative 4 power
15	$2^{4 (x + y)}$	2 raised to the 4 times, open paren, x plus y, close paren, power	2 raised to the 4 , venstre parantes, x plustegn y, højre parantes, power
16	$x y$	x y	x y
17	$x^{2} y^{3}$	x squared, y cubed	x squared, y cubed
18	$x^{y + 1} x^{y + 2}$	x raised to the y plus 1 power, x raised to the y plus 2 power	x raised to the y plustegn 1 power, x raised to the y plustegn 2 power
19	$\sqrt{a} \sqrt{b} = \sqrt{a b}$	the square root of a, the square root of b, equals the square root of a b	the square root of a, the square root of b, lig med the square root of a b
20	$\sqrt{3} \sqrt{10} = \sqrt{30}$	the square root of 3, the square root of 10, equals the square root of 30	the square root of 3, the square root of 10, lig med the square root of 30
21	$2 \sqrt{3}$	2 the square root of 3	2 the square root of 3
22	$1 + 2 \sqrt{3}$	1 plus 2 the square root of 3	1 plustegn 2 the square root of 3
23	$f (x) = x^{2} (x + 1)$	f of x, equals x squared times, open paren, x plus 1, close paren	f of x, lig med x squared , venstre parantes, x plustegn 1, højre parantes
24	$\sin x \cos y + \cos x \sin y$	sine x cosine y, plus, cosine x sine y	sinus x cosinus y, plustegn, cosinus x sinus y
25	$\sin (x + y) \cos (x + y)$	the sine of, open paren, x plus y, close paren, the cosine of, open paren, x plus y, close paren	the sinus of, venstre parantes, x plustegn y, højre parantes, the cosinus of, venstre parantes, x plustegn y, højre parantes
26	$\log_{10} x y$	the log base 10 of, x y	the logaritme base 10 of, x y
27	$\log (x + y) = \log x \log y$	the log of, open paren, x plus y, close paren, equals, log x log y	the logaritme of, venstre parantes, x plustegn y, højre parantes, lig med, logaritme x logaritme y
28	$(\begin{matrix} 1 & 3 \\ 5 & 2 \end{matrix}) (\begin{matrix} 7 & 4 \\ 0 & 1 \end{matrix})$	the 2 by 2 matrix. Row 1: 1, 3 Row 2: 5, 2. times the 2 by 2 matrix. Row 1: 7, 4 Row 2: 0, 1	the 2 by 2 matrix. Row 1: 1, 3 Row 2: 5, 2. the 2 by 2 matrix. Row 1: 7, 4 Row 2: 0, 1
29	$2 (3 ((4 + 5) + 6))$	2 times, open paren, 3 times, open paren, open paren, 4 plus 5, close paren, plus 6, close paren, close paren	2 , venstre parantes, 3 , venstre parantes, venstre parantes, 4 plustegn 5, højre parantes, plustegn 6, højre parantes, højre parantes
30	$2 [3 ((4 + 5) + 6)]$	2 times, open bracket, 3 times, open paren, open paren, 4 plus 5, close paren, plus 6, close paren, close bracket	2 , kantet venstreparentes, 3 , venstre parantes, venstre parantes, 4 plustegn 5, højre parantes, plustegn 6, højre parantes, kantet højreparentes
31	$2 \| x \|$	2 times, the absolute value of x	2 , the absolute value of x
32	$\| x \| \| y \|$	the absolute value of x, times, the absolute value of y	the absolute value of x, , the absolute value of y
33	$\| x + 1 \| \| y - 1 \|$	the absolute value of x plus 1, times, the absolute value of y minus 1	the absolute value of x plustegn 1, , the absolute value of y minustegn 1
34	$\| x + 1 \| \| y \| - 1$	the absolute value of x plus 1, times, the absolute value of y, minus 1	the absolute value of x plustegn 1, , the absolute value of y, minustegn 1
35	$A = h (\frac{b_{1} + b_{2}}{2})$	A equals h of, open paren, the fraction with numerator, b sub 1, plus, b sub 2, and denominator 2, close paren	A lig med h of, venstre parantes, the fraction with numerator, b sub 1, plustegn, b sub 2, and denominator 2, højre parantes
36	$a (0) = 0 (a) = 0$	a of 0, equals 0 times a equals 0	a of 0, lig med 0 a lig med 0
37	$a (- 1) = - a$	a of negative 1, equals negative a	a of negative 1, lig med negative a
38	$B (2, 6)$	B of, open paren, 2 comma 6, close paren	B of, venstre parantes, 2 komma 6, højre parantes
39	$p (w)$	p of w	p of w
40	$x (t) = 2 t + 4$	x of t, equals 2 t, plus 4	x of t, lig med 2 t, plustegn 4
41	$k (x) = (x + 3) (x - 5)$	k of x, equals, open paren, x plus 3, close paren, times, open paren, x minus 5, close paren	k of x, lig med, venstre parantes, x plustegn 3, højre parantes, , venstre parantes, x minustegn 5, højre parantes
42	$T (t) = T_{s} + (T_{0} - T_{s}) e^{- k t}$	T of t, equals, T sub s, plus, open paren, T sub 0, minus, T sub s, close paren, times e raised to the negative k t, power	T of t, lig med, T sub s, plustegn, venstre parantes, T sub 0, minustegn, T sub s, højre parantes, e raised to the negative k t, power
43	$V = l w (8)$	V equals script l, w of 8	V lig med håndskrift l, w of 8

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_Auto:Functions_None.

0	$f (x) = x^{2} (x + 1)$	f times x, equals x squared times, open paren, x plus 1, close paren	f times x, lig med x squared , venstre parantes, x plustegn 1, højre parantes
1	$A = h (\frac{b_{1} + b_{2}}{2})$	A equals, h times, open paren, the fraction with numerator, b sub 1, plus, b sub 2, and denominator 2, close paren	A lig med, h times, venstre parantes, the fraction with numerator, b sub 1, plustegn, b sub 2, and denominator 2, højre parantes
2	$a (0) = 0 (a) = 0$	a times 0, equals 0 times a equals 0	a times 0, lig med 0 a lig med 0
3	$a (- 1) = - a$	a times negative 1, equals negative a	a times negative 1, lig med negative a
4	$B (2, 6)$	B times, open paren, 2 comma 6, close paren	B times, venstre parantes, 2 komma 6, højre parantes

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_Auto:Paren_SpeakNestingLevel.

0	$2 (3 ((4 + 5) + 6))$	2 times, open paren, 3 times, open second paren, open third paren, 4 plus 5, close third paren, plus 6, close second paren, close paren	2 , venstre parantes, 3 , anden venstre parantes, tredje venstre parantes, 4 plustegn 5, tredje højre parantes, plustegn 6, anden højre parantes, højre parantes
1	$2 [3 ((4 + 5) + 6)]$	2 times, open bracket, 3 times, open paren, open second paren, 4 plus 5, close second paren, plus 6, close paren, close bracket	2 , kantet venstreparentes, 3 , venstre parantes, anden venstre parantes, 4 plustegn 5, anden højre parantes, plustegn 6, højre parantes, kantet højreparentes

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_Auto:AbsoluteValue_AbsEnd.

0	$\| x + 1 \| \| y - 1 \|$	the absolute value of x plus 1, end absolute value, times, the absolute value of y minus 1, end absolute value	the absolute value of x plustegn 1, end absolute value, , the absolute value of y minustegn 1, end absolute value
1	$\| x + 1 \| \| y \| - 1$	the absolute value of x plus 1, end absolute value, times, the absolute value of y, end absolute value, minus 1	the absolute value of x plustegn 1, end absolute value, , the absolute value of y, end absolute value, minustegn 1

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_MoreImpliedTimes.

0	$2 (3)$	2 times 3	2 3
1	$2 [3]$	2 times 3	2 3
2	$2^{4} (3)$	2 to the fourth power, times 3	2 to the fjerde power, 3
3	$2 (3 + 4)$	2 times, open paren, 3 plus 4, close paren	2 , venstre parantes, 3 plustegn 4, højre parantes
4	$2 [3 + 4]$	2 times, open bracket, 3 plus 4, close bracket	2 , kantet venstreparentes, 3 plustegn 4, kantet højreparentes
5	$(3) (2)$	3 times 2	3 2
6	$2 {(3 + 4)}^{2}$	2 times, open paren, 3 plus 4, close paren, squared	2 , venstre parantes, 3 plustegn 4, højre parantes, squared
7	$(2 + 7) (3 - 6)$	open paren, 2 plus 7, close paren, times, open paren, 3 minus 6, close paren	venstre parantes, 2 plustegn 7, højre parantes, , venstre parantes, 3 minustegn 6, højre parantes
8	$[2 + 7] [3 - 6]$	open bracket, 2 plus 7, close bracket, times, open bracket, 3 minus 6, close bracket	kantet venstreparentes, 2 plustegn 7, kantet højreparentes, , kantet venstreparentes, 3 minustegn 6, kantet højreparentes
9	$x (y + z)$	x times, open paren, y plus z, close paren	x , venstre parantes, y plustegn z, højre parantes
10	$2 (y + 1)$	2 times, open paren, y plus 1, close paren	2 , venstre parantes, y plustegn 1, højre parantes
11	$(2 - 1) x$	open paren, 2 minus 1, close paren, times x	venstre parantes, 2 minustegn 1, højre parantes, x
12	$p_{1} (3 + 7)$	p sub 1, times, open paren, 3 plus 7, close paren	p sub 1, , venstre parantes, 3 plustegn 7, højre parantes
13	$p_{1}^{a_{1}} p_{2}^{a_{2}}$	p sub 1, raised to the, a sub 1, power, times, p sub 2, raised to the, a sub 2, power	p sub 1, raised to the, a sub 1, power, , p sub 2, raised to the, a sub 2, power
14	${(x + y)}^{- 4} {(x - y)}^{- 4}$	open paren, x plus y, close paren, to the negative 4 power, times, open paren, x minus y, close paren, to the negative 4 power	venstre parantes, x plustegn y, højre parantes, to the negative 4 power, , venstre parantes, x minustegn y, højre parantes, to the negative 4 power
15	$2^{4 (x + y)}$	2 raised to the 4 times, open paren, x plus y, close paren, power	2 raised to the 4 , venstre parantes, x plustegn y, højre parantes, power
16	$x y$	x times y	x y
17	$x^{2} y^{3}$	x squared times y cubed	x squared y cubed
18	$x^{y + 1} x^{y + 2}$	x raised to the y plus 1 power, times x raised to the y plus 2 power	x raised to the y plustegn 1 power, x raised to the y plustegn 2 power
19	$\sqrt{a} \sqrt{b} = \sqrt{a b}$	the square root of a, times the square root of b, equals the square root of a times b	the square root of a, the square root of b, lig med the square root of a b
20	$\sqrt{3} \sqrt{10} = \sqrt{30}$	the square root of 3, times the square root of 10, equals the square root of 30	the square root of 3, the square root of 10, lig med the square root of 30
21	$2 \sqrt{3}$	2 times the square root of 3	2 the square root of 3
22	$1 + 2 \sqrt{3}$	1 plus 2 times the square root of 3	1 plustegn 2 the square root of 3
23	$f (x) = x^{2} (x + 1)$	f of x, equals x squared times, open paren, x plus 1, close paren	f of x, lig med x squared , venstre parantes, x plustegn 1, højre parantes
24	$\sin x \cos y + \cos x \sin y$	sine x, times cosine y plus cosine x, times sine y	sinus x, cosinus y plustegn cosinus x, sinus y
25	$\sin (x + y) \cos (x + y)$	the sine of, open paren, x plus y, close paren, times, the cosine of, open paren, x plus y, close paren	the sinus of, venstre parantes, x plustegn y, højre parantes, , the cosinus of, venstre parantes, x plustegn y, højre parantes
26	$\log_{10} x y$	the log base 10 of, x times y	the logaritme base 10 of, x y
27	$\log (x + y) = \log x \log y$	the log of, open paren, x plus y, close paren, equals log x, times log y	the logaritme of, venstre parantes, x plustegn y, højre parantes, lig med logaritme x, logaritme y
28	$(\begin{matrix} 1 & 3 \\ 5 & 2 \end{matrix}) (\begin{matrix} 7 & 4 \\ 0 & 1 \end{matrix})$	the 2 by 2 matrix. Row 1: 1, 3 Row 2: 5, 2. times the 2 by 2 matrix. Row 1: 7, 4 Row 2: 0, 1	the 2 by 2 matrix. Row 1: 1, 3 Row 2: 5, 2. the 2 by 2 matrix. Row 1: 7, 4 Row 2: 0, 1
29	$2 (3 ((4 + 5) + 6))$	2 times, open paren, 3 times, open paren, open paren, 4 plus 5, close paren, plus 6, close paren, close paren	2 , venstre parantes, 3 , venstre parantes, venstre parantes, 4 plustegn 5, højre parantes, plustegn 6, højre parantes, højre parantes
30	$2 [3 ((4 + 5) + 6)]$	2 times, open bracket, 3 times, open paren, open paren, 4 plus 5, close paren, plus 6, close paren, close bracket	2 , kantet venstreparentes, 3 , venstre parantes, venstre parantes, 4 plustegn 5, højre parantes, plustegn 6, højre parantes, kantet højreparentes
31	$2 \| x \|$	2 times, the absolute value of x	2 , the absolute value of x
32	$\| x \| \| y \|$	the absolute value of x, times, the absolute value of y	the absolute value of x, , the absolute value of y
33	$\| x + 1 \| \| y - 1 \|$	the absolute value of x plus 1, times, the absolute value of y minus 1	the absolute value of x plustegn 1, , the absolute value of y minustegn 1
34	$\| x + 1 \| \| y \| - 1$	the absolute value of x plus 1, times, the absolute value of y, minus 1	the absolute value of x plustegn 1, , the absolute value of y, minustegn 1

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_MoreImpliedTimesAnd:Functions_None.

f (x) = x^{2} (x + 1)

f times x, equals x squared times, open paren, x plus 1, close paren

f times x, lig med x squared , venstre parantes, x plustegn 1, højre parantes

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_MoreImpliedTimes:Paren_SpeakNestingLevel.

0	$2 (3 ((4 + 5) + 6))$	2 times, open paren, 3 times, open second paren, open third paren, 4 plus 5, close third paren, plus 6, close second paren, close paren	2 , venstre parantes, 3 , anden venstre parantes, tredje venstre parantes, 4 plustegn 5, tredje højre parantes, plustegn 6, anden højre parantes, højre parantes
1	$2 [3 ((4 + 5) + 6)]$	2 times, open bracket, 3 times, open paren, open second paren, 4 plus 5, close second paren, plus 6, close paren, close bracket	2 , kantet venstreparentes, 3 , venstre parantes, anden venstre parantes, 4 plustegn 5, anden højre parantes, plustegn 6, højre parantes, kantet højreparentes

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_MoreImpliedTimes:AbsoluteValue_AbsEnd.

0	$\| x + 1 \| \| y - 1 \|$	the absolute value of x plus 1, end absolute value, times, the absolute value of y minus 1, end absolute value	the absolute value of x plustegn 1, end absolute value, , the absolute value of y minustegn 1, end absolute value
1	$\| x + 1 \| \| y \| - 1$	the absolute value of x plus 1, end absolute value, times, the absolute value of y, end absolute value, minus 1	the absolute value of x plustegn 1, end absolute value, , the absolute value of y, end absolute value, minustegn 1

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_None.

0	$2 (3)$	2, open paren, 3, close paren	2, venstre parantes, 3, højre parantes
1	$2 [3]$	2, open bracket, 3, close bracket	2, kantet venstreparentes, 3, kantet højreparentes
2	$2^{4} (3)$	2 to the fourth power, open paren, 3, close paren	2 to the fjerde power, venstre parantes, 3, højre parantes
3	$2 (3 + 4)$	2, open paren, 3 plus 4, close paren	2, venstre parantes, 3 plustegn 4, højre parantes
4	$2 [3 + 4]$	2, open bracket, 3 plus 4, close bracket	2, kantet venstreparentes, 3 plustegn 4, kantet højreparentes
5	$(3) (2)$	open paren, 3, close paren, open paren, 2, close paren	venstre parantes, 3, højre parantes, venstre parantes, 2, højre parantes
6	$2 {(3 + 4)}^{2}$	2, open paren, 3 plus 4, close paren, squared	2, venstre parantes, 3 plustegn 4, højre parantes, squared
7	$(2 + 7) (3 - 6)$	open paren, 2 plus 7, close paren, open paren, 3 minus 6, close paren	venstre parantes, 2 plustegn 7, højre parantes, venstre parantes, 3 minustegn 6, højre parantes
8	$[2 + 7] [3 - 6]$	open bracket, 2 plus 7, close bracket, open bracket, 3 minus 6, close bracket	kantet venstreparentes, 2 plustegn 7, kantet højreparentes, kantet venstreparentes, 3 minustegn 6, kantet højreparentes
9	$x (y + z)$	x, open paren, y plus z, close paren	x, venstre parantes, y plustegn z, højre parantes
10	$2 (y + 1)$	2, open paren, y plus 1, close paren	2, venstre parantes, y plustegn 1, højre parantes
11	$(2 - 1) x$	open paren, 2 minus 1, close paren, x	venstre parantes, 2 minustegn 1, højre parantes, x
12	$p_{1} (3 + 7)$	p sub 1, open paren, 3 plus 7, close paren	p sub 1, venstre parantes, 3 plustegn 7, højre parantes
13	$p_{1}^{a_{1}} p_{2}^{a_{2}}$	p sub 1, raised to the, a sub 1, power, p sub 2, raised to the, a sub 2, power	p sub 1, raised to the, a sub 1, power, p sub 2, raised to the, a sub 2, power
14	${(x + y)}^{- 4} {(x - y)}^{- 4}$	open paren, x plus y, close paren, to the negative 4 power, open paren, x minus y, close paren, to the negative 4 power	venstre parantes, x plustegn y, højre parantes, to the negative 4 power, venstre parantes, x minustegn y, højre parantes, to the negative 4 power
15	$2^{4 (x + y)}$	2 raised to the 4, open paren, x plus y, close paren, power	2 raised to the 4, venstre parantes, x plustegn y, højre parantes, power
16	$x y$	x y	x y
17	$x^{2} y^{3}$	x squared y cubed	x squared y cubed
18	$x^{y + 1} x^{y + 2}$	x raised to the y plus 1 power, x raised to the y plus 2 power	x raised to the y plustegn 1 power, x raised to the y plustegn 2 power
19	$\sqrt{a} \sqrt{b} = \sqrt{a b}$	the square root of a, the square root of b, equals the square root of a b	the square root of a, the square root of b, lig med the square root of a b
20	$\sqrt{3} \sqrt{10} = \sqrt{30}$	the square root of 3, the square root of 10, equals the square root of 30	the square root of 3, the square root of 10, lig med the square root of 30
21	$2 \sqrt{3}$	2 the square root of 3	2 the square root of 3
22	$1 + 2 \sqrt{3}$	1 plus 2 the square root of 3	1 plustegn 2 the square root of 3
23	$\sin x \cos y + \cos x \sin y$	sine x cosine y, plus, cosine x sine y	sinus x cosinus y, plustegn, cosinus x sinus y
24	$\log_{10} x y$	the log base 10 of, x y	the logaritme base 10 of, x y
25	$\log (x + y) = \log x \log y$	the log of, open paren, x plus y, close paren, equals, log x log y	the logaritme of, venstre parantes, x plustegn y, højre parantes, lig med, logaritme x logaritme y
26	$(\begin{matrix} 1 & 3 \\ 5 & 2 \end{matrix}) (\begin{matrix} 7 & 4 \\ 0 & 1 \end{matrix})$	the 2 by 2 matrix. Row 1: 1, 3 Row 2: 5, 2. the 2 by 2 matrix. Row 1: 7, 4 Row 2: 0, 1	the 2 by 2 matrix. Row 1: 1, 3 Row 2: 5, 2. the 2 by 2 matrix. Row 1: 7, 4 Row 2: 0, 1
27	$2 (3 ((4 + 5) + 6))$	2, open paren, 3, open paren, open paren, 4 plus 5, close paren, plus 6, close paren, close paren	2, venstre parantes, 3, venstre parantes, venstre parantes, 4 plustegn 5, højre parantes, plustegn 6, højre parantes, højre parantes
28	$2 [3 ((4 + 5) + 6)]$	2, open bracket, 3, open paren, open paren, 4 plus 5, close paren, plus 6, close paren, close bracket	2, kantet venstreparentes, 3, venstre parantes, venstre parantes, 4 plustegn 5, højre parantes, plustegn 6, højre parantes, kantet højreparentes
29	$2 \| x \|$	2, the absolute value of x	2, the absolute value of x
30	$\| x \| \| y \|$	the absolute value of x, the absolute value of y	the absolute value of x, the absolute value of y
31	$\| x + 1 \| \| y - 1 \|$	the absolute value of x plus 1, the absolute value of y minus 1	the absolute value of x plustegn 1, the absolute value of y minustegn 1
32	$\| x + 1 \| \| y \| - 1$	the absolute value of x plus 1, the absolute value of y, minus 1	the absolute value of x plustegn 1, the absolute value of y, minustegn 1
33	$f (x) = x^{2} (x + 1)$	f of x, equals x squared, open paren, x plus 1, close paren	f of x, lig med x squared, venstre parantes, x plustegn 1, højre parantes
34	$\log (x + y) = \log x \log y$	the log of, open paren, x plus y, close paren, equals, log x log y	the logaritme of, venstre parantes, x plustegn y, højre parantes, lig med, logaritme x logaritme y

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_None:Functions_Auto.

f (x) = x^{2} (x + 1)

f of x, equals x squared, open paren, x plus 1, close paren

f of x, lig med x squared, venstre parantes, x plustegn 1, højre parantes

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_None:Paren_SpeakNestingLevel.

0	$2 (3 ((4 + 5) + 6))$	2, open paren, 3, open second paren, open third paren, 4 plus 5, close third paren, plus 6, close second paren, close paren	2, venstre parantes, 3, anden venstre parantes, tredje venstre parantes, 4 plustegn 5, tredje højre parantes, plustegn 6, anden højre parantes, højre parantes
1	$2 [3 ((4 + 5) + 6)]$	2, open bracket, 3, open paren, open second paren, 4 plus 5, close second paren, plus 6, close paren, close bracket	2, kantet venstreparentes, 3, venstre parantes, anden venstre parantes, 4 plustegn 5, anden højre parantes, plustegn 6, højre parantes, kantet højreparentes
2	$2 (3 ((4 + 5) + 6))$	2, open paren, 3, open second paren, open third paren, 4 plus 5, close third paren, plus 6, close second paren, close paren	2, venstre parantes, 3, anden venstre parantes, tredje venstre parantes, 4 plustegn 5, tredje højre parantes, plustegn 6, anden højre parantes, højre parantes
3	$2 [3 ((4 + 5) + 6)]$	2, open bracket, 3, open paren, open second paren, 4 plus 5, close second paren, plus 6, close paren, close bracket	2, kantet venstreparentes, 3, venstre parantes, anden venstre parantes, 4 plustegn 5, anden højre parantes, plustegn 6, højre parantes, kantet højreparentes

Danish Clearspeak ImpliedTimes rule tests. Locale: da, Style: ImpliedTimes_None:Paren_Silent.

0	$2 (3)$	2, open paren, 3, close paren	2, venstre parantes, 3, højre parantes
1	$2 [3]$	2, open bracket, 3, close bracket	2, kantet venstreparentes, 3, kantet højreparentes
2	$2^{4} (3)$	2 to the fourth power, open paren, 3, close paren	2 to the fjerde power, venstre parantes, 3, højre parantes
3	$2 (3 + 4)$	2, open paren, 3 plus 4, close paren	2, venstre parantes, 3 plustegn 4, højre parantes
4	$2 [3 + 4]$	2, open bracket, 3 plus 4, close bracket	2, kantet venstreparentes, 3 plustegn 4, kantet højreparentes
5	$(3) (2)$	open paren, 3, close paren, open paren, 2, close paren	venstre parantes, 3, højre parantes, venstre parantes, 2, højre parantes
6	$2 {(3 + 4)}^{2}$	2, open paren, 3 plus 4, close paren, squared	2, venstre parantes, 3 plustegn 4, højre parantes, squared
7	$(2 + 7) (3 - 6)$	open paren, 2 plus 7, close paren, open paren, 3 minus 6, close paren	venstre parantes, 2 plustegn 7, højre parantes, venstre parantes, 3 minustegn 6, højre parantes
8	$[2 + 7] [3 - 6]$	open bracket, 2 plus 7, close bracket, open bracket, 3 minus 6, close bracket	kantet venstreparentes, 2 plustegn 7, kantet højreparentes, kantet venstreparentes, 3 minustegn 6, kantet højreparentes
9	$x (y + z)$	x, open paren, y plus z, close paren	x, venstre parantes, y plustegn z, højre parantes
10	$2 (y + 1)$	2, open paren, y plus 1, close paren	2, venstre parantes, y plustegn 1, højre parantes
11	$(2 - 1) x$	open paren, 2 minus 1, close paren, x	venstre parantes, 2 minustegn 1, højre parantes, x
12	$p_{1} (3 + 7)$	p sub 1, open paren, 3 plus 7, close paren	p sub 1, venstre parantes, 3 plustegn 7, højre parantes
13	${(x + y)}^{- 4} {(x - y)}^{- 4}$	open paren, x plus y, close paren, to the negative 4 power, open paren, x minus y, close paren, to the negative 4 power	venstre parantes, x plustegn y, højre parantes, to the negative 4 power, venstre parantes, x minustegn y, højre parantes, to the negative 4 power
14	$2^{4 (x + y)}$	2 raised to the 4, open paren, x plus y, close paren, power	2 raised to the 4, venstre parantes, x plustegn y, højre parantes, power
15	$(\begin{matrix} 1 & 3 \\ 5 & 2 \end{matrix}) (\begin{matrix} 7 & 4 \\ 0 & 1 \end{matrix})$	the 2 by 2 matrix. Row 1: 1, 3 Row 2: 5, 2. the 2 by 2 matrix. Row 1: 7, 4 Row 2: 0, 1	the 2 by 2 matrix. Row 1: 1, 3 Row 2: 5, 2. the 2 by 2 matrix. Row 1: 7, 4 Row 2: 0, 1
16	$2 (3 ((4 + 5) + 6))$	2, open paren, 3, open paren, open paren, 4 plus 5, close paren, plus 6, close paren, close paren	2, venstre parantes, 3, venstre parantes, venstre parantes, 4 plustegn 5, højre parantes, plustegn 6, højre parantes, højre parantes
17	$2 [3 ((4 + 5) + 6)]$	2, open bracket, 3, open paren, open paren, 4 plus 5, close paren, plus 6, close paren, close bracket	2, kantet venstreparentes, 3, venstre parantes, venstre parantes, 4 plustegn 5, højre parantes, plustegn 6, højre parantes, kantet højreparentes

Danish Clearspeak Logarithms rule tests. Locale: da, Style: Log_Auto.

0	$\log x$	log x	logaritme x
1	$\log_{10} x$	the log base 10 of, x	the logaritme base 10 of, x
2	$\log_{b} a x = \log_{b} a + \log_{b} x$	the log base b of, a x, equals, the log base b of, a, plus, the log base b of, x	the logaritme base b of, a x, lig med, the logaritme base b of, a, plustegn, the logaritme base b of, x
3	$\log_{b} \frac{S}{T} = \log_{b} S - \log_{b} T$	the log base b of, S over T, equals, the log base b of, S, minus, the log base b of, T	the logaritme base b of, S over T, lig med, the logaritme base b of, S, minustegn, the logaritme base b of, T
4	$\log_{b} (x^{k}) = k \log_{b} x$	the log base b of, open paren, x to the k-th power, close paren, equals k, the log base b of, x	the logaritme base b of, venstre parantes, x to the k-th power, højre parantes, lig med k, the logaritme base b of, x
5	$10^{\log_{10} x} = x$	10 raised to the log base 10 of, x, power, equals x	10 raised to the logaritme base 10 of, x, power, lig med x
6	$\log_{10} 10^{x} = x$	the log base 10 of, 10 to the x-th power, equals x	the logaritme base 10 of, 10 to the x-th power, lig med x
7	$10^{\log_{10} 5} = 5$	10 raised to the log base 10 of, 5, power, equals 5	10 raised to the logaritme base 10 of, 5, power, lig med 5
8	$\log_{10} 10^{3} = 3$	the log base 10 of, 10 cubed, equals 3	the logaritme base 10 of, 10 cubed, lig med 3
9	$\log_{a} x = \frac{\log_{b} x}{\log_{b} a}$	the log base a of, x, equals, the log base b of, x, over, the log base b of, a	the logaritme base a of, x, lig med, the logaritme base b of, x, over, the logaritme base b of, a
10	$\frac{\log_{10} 18}{\log_{10} 3} = \log_{3} 18$	the log base 10 of, 18, over, the log base 10 of, 3, equals, the log base 3 of, 18	the logaritme base 10 of, 18, over, the logaritme base 10 of, 3, lig med, the logaritme base 3 of, 18
11	$\frac{\log x}{\log a}$	log x over log a	logaritme x over logaritme a
12	$\log (x + 1)$	the log of, open paren, x plus 1, close paren	the logaritme of, venstre parantes, x plustegn 1, højre parantes
13	$\log {(x + 1)}^{2}$	the log of, open paren, x plus 1, close paren, squared	the logaritme of, venstre parantes, x plustegn 1, højre parantes, squared
14	$\log (x y)$	log x y	logaritme x y
15	$\frac{\log (x + 1)}{\log (x + 2)}$	the fraction with numerator, the log of, open paren, x plus 1, close paren, and denominator, the log of, open paren, x plus 2, close paren	the fraction with numerator, the logaritme of, venstre parantes, x plustegn 1, højre parantes, and denominator, the logaritme of, venstre parantes, x plustegn 2, højre parantes
16	$\frac{\log_{6} (x + 1)}{\log_{6} (x + 2)}$	the fraction with numerator, the log base 6 of, open paren, x plus 1, close paren, and denominator, the log base 6 of, open paren, x plus 2, close paren	the fraction with numerator, the logaritme base 6 of, venstre parantes, x plustegn 1, højre parantes, and denominator, the logaritme base 6 of, venstre parantes, x plustegn 2, højre parantes
17	$\frac{\log 40 + \log 60}{\log 5}$	the fraction with numerator log 40 plus log 60, and denominator log 5	the fraction with numerator logaritme 40 plustegn logaritme 60, and denominator logaritme 5
18	$\frac{\log_{3} 40 + \log_{3} 60}{\log_{3} 5}$	the fraction with numerator, the log base 3 of, 40, plus, the log base 3 of, 60, and denominator, the log base 3 of, 5	the fraction with numerator, the logaritme base 3 of, 40, plustegn, the logaritme base 3 of, 60, and denominator, the logaritme base 3 of, 5
19	$\log (3^{4} 12^{9}) = 4 \log 3 + 9 \log 12$	the log of, open paren, 3 to the fourth power, 12 to the ninth power, close paren, equals 4 log 3, plus 9 log 12	the logaritme of, venstre parantes, 3 to the fjerde power, 12 to the niende power, højre parantes, lig med 4 logaritme 3, plustegn 9 logaritme 12
20	$\log (\frac{x}{y})$	the log of, open paren, x over y, close paren	the logaritme of, venstre parantes, x over y, højre parantes
21	$\log (\frac{3^{4}}{8^{10}}) = 4 \log 3 - 10 \log 8$	the log of, open paren, the fraction with numerator 3 to the fourth power, and denominator 8 to the tenth power, close paren, equals 4 log 3, minus 10 log 8	the logaritme of, venstre parantes, the fraction with numerator 3 to the fjerde power, and denominator 8 to the tiende power, højre parantes, lig med 4 logaritme 3, minustegn 10 logaritme 8
22	$10^{\log x}$	10 raised to the log x power	10 raised to the logaritme x power
23	$\ln x$	l n x	naturlig logaritme x
24	$\ln x - \ln (x - 1) = \ln (\frac{x}{x - 1})$	l n x, minus l n of, open paren, x minus 1, close paren, equals l n of, open paren, the fraction with numerator x, and denominator x minus 1, close paren	naturlig logaritme x, minustegn naturlig logaritme of, venstre parantes, x minustegn 1, højre parantes, lig med naturlig logaritme of, venstre parantes, the fraction with numerator x, and denominator x minustegn 1, højre parantes
25	$\ln (e^{x}) = x$	l n of, open paren, e to the x-th power, close paren, equals x	naturlig logaritme of, venstre parantes, e to the x-th power, højre parantes, lig med x
26	$e^{\ln x} = x$	e raised to the l n x power, equals x	e raised to the naturlig logaritme x power, lig med x
27	$\ln (e^{x}) = x$	l n of, open paren, e to the x-th power, close paren, equals x	naturlig logaritme of, venstre parantes, e to the x-th power, højre parantes, lig med x
28	$e^{\ln 4} = 4$	e raised to the l n 4 power, equals 4	e raised to the naturlig logaritme 4 power, lig med 4
29	$\frac{\ln 40}{\ln 5} = \log_{5} 40$	l n 40, over l n 5, equals, the log base 5 of, 40	naturlig logaritme 40, over naturlig logaritme 5, lig med, the logaritme base 5 of, 40
30	$\frac{\ln 40 + \ln 60}{\ln 5}$	the fraction with numerator l n 40, plus l n 60, and denominator l n 5	the fraction with numerator naturlig logaritme 40, plustegn naturlig logaritme 60, and denominator naturlig logaritme 5

Danish Clearspeak Logarithms rule tests. Locale: da, Style: Log_LnAsNaturalLog.

0	$\ln x$	natural log x	naturlig logaritme x
1	$\ln x - \ln (x - 1) = \ln (\frac{x}{x - 1})$	natural log x, minus, the natural log of, open paren, x minus 1, close paren, equals, the natural log of, open paren, the fraction with numerator x, and denominator x minus 1, close paren	naturlig logaritme x, minustegn, the naturlig logaritme of, venstre parantes, x minustegn 1, højre parantes, lig med, the naturlig logaritme of, venstre parantes, the fraction with numerator x, and denominator x minustegn 1, højre parantes
2	$\ln (e^{x}) = x$	the natural log of, open paren, e to the x-th power, close paren, equals x	the naturlig logaritme of, venstre parantes, e to the x-th power, højre parantes, lig med x
3	$e^{\ln x} = x$	e raised to the natural log x power, equals x	e raised to the naturlig logaritme x power, lig med x
4	$\ln (e^{x}) = x$	the natural log of, open paren, e to the x-th power, close paren, equals x	the naturlig logaritme of, venstre parantes, e to the x-th power, højre parantes, lig med x
5	$e^{\ln 4} = 4$	e raised to the natural log 4 power, equals 4	e raised to the naturlig logaritme 4 power, lig med 4
6	$\frac{\ln 40}{\ln 5} = \log_{5} 40$	natural log 40, over natural log 5, equals, the log base 5 of, 40	naturlig logaritme 40, over naturlig logaritme 5, lig med, the logaritme base 5 of, 40
7	$\frac{\ln 40 + \ln 60}{\ln 5}$	the fraction with numerator natural log 40, plus natural log 60, and denominator natural log 5	the fraction with numerator naturlig logaritme 40, plustegn naturlig logaritme 60, and denominator naturlig logaritme 5

Danish Clearspeak Matrices, Vectors, and Combinatorics rule tests. Locale: da, Style: Matrix_Auto.

Danish Clearspeak Matrices, Vectors, and Combinatorics rule tests. Locale: da, Style: Matrix_SpeakColNum.

Danish Clearspeak Matrices, Vectors, and Combinatorics rule tests. Locale: da, Style: Matrix_SilentColNum.

Danish Clearspeak Matrices, Vectors, and Combinatorics rule tests. Locale: da, Style: Matrix_EndMatrix.

Danish Clearspeak Matrices, Vectors, and Combinatorics rule tests. Locale: da, Style: Matrix_Vector.

0	$(\begin{matrix} 1 \\ 2 \\ 3 \end{matrix})$	the 3 by 1 column vector. 1, 2, 3	the 3 by 1 column vector. 1, 2, 3
1	$[\begin{matrix} 1 \\ 2 \\ 3 \end{matrix}]$	the 3 by 1 column vector. 1, 2, 3	the 3 by 1 column vector. 1, 2, 3
2	$(\begin{matrix} 3 & 5 \end{matrix})$	the 1 by 2 row vector. 3, 5	the 1 by 2 row vector. 3, 5
3	$[\begin{matrix} 3 & 5 \end{matrix}]$	the 1 by 2 row vector. 3, 5	the 1 by 2 row vector. 3, 5
4	$(\begin{matrix} x + 1 \\ x - 1 \end{matrix})$	the 2 by 1 column vector. Row 1: x plus 1 Row 2: x minus 1	the 2 by 1 column vector. Row 1: x plustegn 1 Row 2: x minustegn 1
5	$(\begin{matrix} 3 \\ 6 \\ 1 \\ 2 \end{matrix})$	the 4 by 1 column vector. Row 1: 3 Row 2: 6 Row 3: 1 Row 4: 2	the 4 by 1 column vector. Row 1: 3 Row 2: 6 Row 3: 1 Row 4: 2
6	$(\begin{matrix} x + 1 & 2 x \end{matrix})$	the 1 by 2 row vector. Column 1: x plus 1 Column 2: 2 x	the 1 by 2 row vector. Column 1: x plustegn 1 Column 2: 2 x
7	$(\begin{matrix} 3 & 2 \end{matrix}) (\begin{matrix} 0 & 5 \\ 9 & 4 \end{matrix})$	the 1 by 2 row vector. 3, 2. times the 2 by 2 matrix. Row 1: 0, 5 Row 2: 9, 4	the 1 by 2 row vector. 3, 2. the 2 by 2 matrix. Row 1: 0, 5 Row 2: 9, 4
8	$(\begin{matrix} 1 & 2 & 7 \end{matrix}) (\begin{matrix} 3 & 5 & 4 \\ 8 & 0 & 6 \\ 1 & 4 & 2 \end{matrix})$	the 1 by 3 row vector. 1, 2, 7. times the 3 by 3 matrix. Row 1: 3, 5, 4 Row 2: 8, 0, 6 Row 3: 1, 4, 2	the 1 by 3 row vector. 1, 2, 7. the 3 by 3 matrix. Row 1: 3, 5, 4 Row 2: 8, 0, 6 Row 3: 1, 4, 2
9	$(\begin{matrix} 0 & 5 \\ 9 & 4 \end{matrix}) (\begin{matrix} 3 \\ 2 \end{matrix})$	the 2 by 2 matrix. Row 1: 0, 5 Row 2: 9, 4. times the 2 by 1 column vector. 3, 2	the 2 by 2 matrix. Row 1: 0, 5 Row 2: 9, 4. the 2 by 1 column vector. 3, 2
10	$(\begin{matrix} 3 & 5 & 4 \\ 8 & 0 & 6 \\ 1 & 4 & 2 \end{matrix}) (\begin{matrix} 1 \\ 2 \\ 7 \end{matrix})$	the 3 by 3 matrix. Row 1: 3, 5, 4 Row 2: 8, 0, 6 Row 3: 1, 4, 2. times the 3 by 1 column vector. 1, 2, 7	the 3 by 3 matrix. Row 1: 3, 5, 4 Row 2: 8, 0, 6 Row 3: 1, 4, 2. the 3 by 1 column vector. 1, 2, 7

Danish Clearspeak Matrices, Vectors, and Combinatorics rule tests. Locale: da, Style: Matrix_EndVector.

0	$(\begin{matrix} 1 \\ 2 \\ 3 \end{matrix})$	the 3 by 1 column vector. 1, 2, 3. end vector	the 3 by 1 column vector. 1, 2, 3. end vector
1	$[\begin{matrix} 1 \\ 2 \\ 3 \end{matrix}]$	the 3 by 1 column vector. 1, 2, 3. end vector	the 3 by 1 column vector. 1, 2, 3. end vector
2	$(\begin{matrix} 3 & 5 \end{matrix})$	the 1 by 2 row vector. 3, 5. end vector	the 1 by 2 row vector. 3, 5. end vector
3	$[\begin{matrix} 3 & 5 \end{matrix}]$	the 1 by 2 row vector. 3, 5. end vector	the 1 by 2 row vector. 3, 5. end vector
4	$(\begin{matrix} x + 1 \\ x - 1 \end{matrix})$	the 2 by 1 column vector. Row 1: x plus 1 Row 2: x minus 1. end vector	the 2 by 1 column vector. Row 1: x plustegn 1 Row 2: x minustegn 1. end vector
5	$(\begin{matrix} 3 \\ 6 \\ 1 \\ 2 \end{matrix})$	the 4 by 1 column vector. Row 1: 3 Row 2: 6 Row 3: 1 Row 4: 2. end vector	the 4 by 1 column vector. Row 1: 3 Row 2: 6 Row 3: 1 Row 4: 2. end vector
6	$(\begin{matrix} x + 1 & 2 x \end{matrix})$	the 1 by 2 row vector. Column 1: x plus 1 Column 2: 2 x. end vector	the 1 by 2 row vector. Column 1: x plustegn 1 Column 2: 2 x. end vector
7	$(\begin{matrix} 3 & 2 \end{matrix}) (\begin{matrix} 0 & 5 \\ 9 & 4 \end{matrix})$	the 1 by 2 row vector. 3, 2. end vector times the 2 by 2 matrix. Row 1: 0, 5 Row 2: 9, 4. end matrix	the 1 by 2 row vector. 3, 2. end vector the 2 by 2 matrix. Row 1: 0, 5 Row 2: 9, 4. end matrix
8	$(\begin{matrix} 1 & 2 & 7 \end{matrix}) (\begin{matrix} 3 & 5 & 4 \\ 8 & 0 & 6 \\ 1 & 4 & 2 \end{matrix})$	the 1 by 3 row vector. 1, 2, 7. end vector times the 3 by 3 matrix. Row 1: 3, 5, 4 Row 2: 8, 0, 6 Row 3: 1, 4, 2. end matrix	the 1 by 3 row vector. 1, 2, 7. end vector the 3 by 3 matrix. Row 1: 3, 5, 4 Row 2: 8, 0, 6 Row 3: 1, 4, 2. end matrix
9	$(\begin{matrix} 0 & 5 \\ 9 & 4 \end{matrix}) (\begin{matrix} 3 \\ 2 \end{matrix})$	the 2 by 2 matrix. Row 1: 0, 5 Row 2: 9, 4. end matrix times the 2 by 1 column vector. 3, 2. end vector	the 2 by 2 matrix. Row 1: 0, 5 Row 2: 9, 4. end matrix the 2 by 1 column vector. 3, 2. end vector
10	$(\begin{matrix} 3 & 5 & 4 \\ 8 & 0 & 6 \\ 1 & 4 & 2 \end{matrix}) (\begin{matrix} 1 \\ 2 \\ 7 \end{matrix})$	the 3 by 3 matrix. Row 1: 3, 5, 4 Row 2: 8, 0, 6 Row 3: 1, 4, 2. end matrix times the 3 by 1 column vector. 1, 2, 7. end vector	the 3 by 3 matrix. Row 1: 3, 5, 4 Row 2: 8, 0, 6 Row 3: 1, 4, 2. end matrix the 3 by 1 column vector. 1, 2, 7. end vector

Danish Clearspeak Matrices, Vectors, and Combinatorics rule tests. Locale: da, Style: Matrix_Combinatoric.

0	$(\begin{matrix} n \\ r \end{matrix})$	n choose r	n choose r
1	$(\begin{matrix} 10 \\ 7 \end{matrix})$	10 choose 7	10 choose 7
2	$(\begin{matrix} 15 \\ 0 \end{matrix})$	15 choose 0	15 choose 0
3	$(\begin{matrix} 8 \\ 3 \end{matrix})$	8 choose 3	8 choose 3

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Auto:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Auto.

0	$\begin{matrix} x + y = 7 \\ 2 x + 3 y = 17 \end{matrix}$	2 lines, Line 1: x plus y equals 7. Line 2: 2 x, plus 3 y, equals 17	2 lines, Line 1: x plustegn y lig med 7. Line 2: 2 x, plustegn 3 y, lig med 17
1	$\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}$	2 lines, Line 1: x plus y; equals; 7. Line 2: 2 x, plus 3 y; equals; 17	2 lines, Line 1: x plustegn y; lig med; 7. Line 2: 2 x, plustegn 3 y; lig med; 17
2	$\begin{matrix} x & + & y & = & 7 \\ 2 x & + & 3 y & = & 17 \end{matrix}$	2 lines, Line 1: x; plus; y; equals; 7. Line 2: 2 x; plus; 3 y; equals; 17	2 lines, Line 1: x; plustegn; y; lig med; 7. Line 2: 2 x; plustegn; 3 y; lig med; 17
3	$\begin{matrix} Equation 1: x + y = 7 \\ Equation 2: 2 x + 3 y = 17 \end{matrix}$	2 lines, Line 1: Equation 1 colon x plus y equals 7. Line 2: Equation 2 colon 2 x, plus 3 y, equals 17	2 lines, Line 1: Equation 1 kolon x plustegn y lig med 7. Line 2: Equation 2 kolon 2 x, plustegn 3 y, lig med 17
4	$\begin{matrix} Equation 1: & x + y = 7 \\ Equation 2: & 2 x + 3 y = 17 \end{matrix}$	2 lines, Line 1: Equation 1 colon; x plus y equals 7. Line 2: Equation 2 colon; 2 x, plus 3 y, equals 17	2 lines, Line 1: Equation 1 kolon; x plustegn y lig med 7. Line 2: Equation 2 kolon; 2 x, plustegn 3 y, lig med 17
5	$\begin{matrix} Equation 1: & x + y & = & 7 \\ Equation 2: & 2 x + 3 y & = & 17 \end{matrix}$	2 lines, Line 1: Equation 1 colon; x plus y; equals; 7. Line 2: Equation 2 colon; 2 x, plus 3 y; equals; 17	2 lines, Line 1: Equation 1 kolon; x plustegn y; lig med; 7. Line 2: Equation 2 kolon; 2 x, plustegn 3 y; lig med; 17
6	$\begin{matrix} 4 x + 3 y + 2 z = 17 \\ 2 x + 4 y + 6 z = 6 \\ 3 x + 2 y + 5 z = 1 \end{matrix}$	3 lines, Line 1: 4 x, plus 3 y, plus 2 z, equals 17. Line 2: 2 x, plus 4 y, plus 6 z, equals 6. Line 3: 3 x, plus 2 y, plus 5 z, equals 1	3 lines, Line 1: 4 x, plustegn 3 y, plustegn 2 z, lig med 17. Line 2: 2 x, plustegn 4 y, plustegn 6 z, lig med 6. Line 3: 3 x, plustegn 2 y, plustegn 5 z, lig med 1
7	$\begin{matrix} 4 x & + & 3 y & + & 2 z & = & 1 \\ 2 x & + & 4 y & + & 6 z & = & 6 \\ 3 x & + & 2 y & + & 5 z & = & 1 \end{matrix}$	3 lines, Line 1: 4 x; plus; 3 y; plus; 2 z; equals; 1. Line 2: 2 x; plus; 4 y; plus; 6 z; equals; 6. Line 3: 3 x; plus; 2 y; plus; 5 z; equals; 1	3 lines, Line 1: 4 x; plustegn; 3 y; plustegn; 2 z; lig med; 1. Line 2: 2 x; plustegn; 4 y; plustegn; 6 z; lig med; 6. Line 3: 3 x; plustegn; 2 y; plustegn; 5 z; lig med; 1
8	$\begin{matrix} Equation 1: 4 x + 3 y + 2 z = 17 \\ Equation 2: 2 x + 4 y + 6 z = 6 \\ Equation 3: 3 x + 2 y + 5 z = 1 \end{matrix}$	3 lines, Line 1: Equation 1 colon 4 x, plus 3 y, plus 2 z, equals 17. Line 2: Equation 2 colon 2 x, plus 4 y, plus 6 z, equals 6. Line 3: Equation 3 colon 3 x, plus 2 y, plus 5 z, equals 1	3 lines, Line 1: Equation 1 kolon 4 x, plustegn 3 y, plustegn 2 z, lig med 17. Line 2: Equation 2 kolon 2 x, plustegn 4 y, plustegn 6 z, lig med 6. Line 3: Equation 3 kolon 3 x, plustegn 2 y, plustegn 5 z, lig med 1
9	$\begin{array}{l} x \geq 0 \\ y \geq 0 \\ 3 x - 5 y \leq 30 \end{array}$	3 lines, Line 1: x is greater than or equal to 0. Line 2: y is greater than or equal to 0. Line 3: 3 x, minus 5 y, is less than or equal to 30	3 lines, Line 1: x større end eller lig med 0. Line 2: y større end eller lig med 0. Line 3: 3 x, minustegn 5 y, mindre end eller lig med 30
10	$\begin{matrix} 3 x + 8 = 5 x \\ 8 = 5 x - 3 x \\ 8 = 2 x \\ 4 = x \end{matrix}$	4 lines, Line 1: 3 x, plus 8 equals 5 x. Line 2: 8 equals 5 x, minus 3 x. Line 3: 8 equals 2 x. Line 4: 4 equals x	4 lines, Line 1: 3 x, plustegn 8 lig med 5 x. Line 2: 8 lig med 5 x, minustegn 3 x. Line 3: 8 lig med 2 x. Line 4: 4 lig med x
11	$\begin{matrix} 3 x & + & 8 & = & 5 x \\ 8 & = & 5 x & - & 3 x \\ 8 & = & 2 x \\ 4 & = & x \end{matrix}$	4 lines, Line 1: 3 x; plus; 8; equals; 5 x; blank; blank. Line 2: blank; blank; 8; equals; 5 x; minus; 3 x. Line 3: blank; blank; 8; equals; 2 x; blank; blank. Line 4: blank; blank; 4; equals; x; blank; blank	4 lines, Line 1: 3 x; plustegn; 8; lig med; 5 x; blank; blank. Line 2: blank; blank; 8; lig med; 5 x; minustegn; 3 x. Line 3: blank; blank; 8; lig med; 2 x; blank; blank. Line 4: blank; blank; 4; lig med; x; blank; blank
12	$\begin{matrix} Step 1: 3 x + 8 = 5 x \\ Step 2: 8 = 5 x - 3 x \\ Step 3: 8 = 2 x \\ Step 4: 4 = x \end{matrix}$	4 lines, Line 1: Step 1 colon 3 x, plus 8 equals 5 x. Line 2: Step 2 colon 8 equals 5 x, minus 3 x. Line 3: Step 3 colon 8 equals 2 x. Line 4: Step 4 colon 4 equals x	4 lines, Line 1: Step 1 kolon 3 x, plustegn 8 lig med 5 x. Line 2: Step 2 kolon 8 lig med 5 x, minustegn 3 x. Line 3: Step 3 kolon 8 lig med 2 x. Line 4: Step 4 kolon 4 lig med x
13	$f (x) = {\begin{matrix} - x if x < 0 \\ x if x \geq 0 \end{matrix}$	f of x, equals, 2 cases, Case 1: negative x if x is less than 0. Case 2: x if x is greater than or equal to 0	f of x, lig med, 2 cases, Case 1: negative x if x mindre end 0. Case 2: x if x større end eller lig med 0
14	$f (x) = {\begin{matrix} - x & if x < 0 \\ x & if x \geq 0 \end{matrix}$	f of x, equals, 2 cases, Case 1: negative x; if x is less than 0. Case 2: x; if x is greater than or equal to 0	f of x, lig med, 2 cases, Case 1: negative x; if x mindre end 0. Case 2: x; if x større end eller lig med 0

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Auto:MultiLineLabel_Case.

0	$f (x) = {\begin{matrix} - x if x < 0 \\ x if x \geq 0 \end{matrix}$	f of x, equals, 2 cases, Case 1: negative x if x is less than 0. Case 2: x if x is greater than or equal to 0	f of x, lig med, 2 cases, Case 1: negative x if x mindre end 0. Case 2: x if x større end eller lig med 0
1	$f (x) = {\begin{matrix} - x & if x < 0 \\ x & if x \geq 0 \end{matrix}$	f of x, equals, 2 cases, Case 1: negative x; if x is less than 0. Case 2: x; if x is greater than or equal to 0	f of x, lig med, 2 cases, Case 1: negative x; if x mindre end 0. Case 2: x; if x større end eller lig med 0
2	$\begin{matrix} f (x) = - x & if x < 0 \\ f (x) = x & if x \geq 0 \end{matrix}$	2 cases, Case 1: f of x, equals negative x; if x is less than 0. Case 2: f of x, equals x; if x is greater than or equal to 0	2 cases, Case 1: f of x, lig med negative x; if x mindre end 0. Case 2: f of x, lig med x; if x større end eller lig med 0

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Auto:MultiLineLabel_Equation.

0	$\begin{matrix} x + y = 7 \\ 2 x + 3 y = 17 \end{matrix}$	2 equations, Equation 1: x plus y equals 7. Equation 2: 2 x, plus 3 y, equals 17	2 equations, Equation 1: x plustegn y lig med 7. Equation 2: 2 x, plustegn 3 y, lig med 17
1	$\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}$	2 equations, Equation 1: x plus y; equals; 7. Equation 2: 2 x, plus 3 y; equals; 17	2 equations, Equation 1: x plustegn y; lig med; 7. Equation 2: 2 x, plustegn 3 y; lig med; 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLinePausesBetweenColumns_Auto:MultiLineOverview_Auto:MultiLineLabel_Line.

\begin{matrix} x + y = 7 \\ 2 x + 3 y = 17 \end{matrix}

2 lines, Line 1: x plus y equals 7. Line 2: 2 x, plus 3 y, equals 17

2 lines, Line 1: x plustegn y lig med 7. Line 2: 2 x, plustegn 3 y, lig med 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Auto:MultiLineLabel_Line.

\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}

2 lines, Line 1: x plus y; equals; 7. Line 2: 2 x, plus 3 y; equals; 17

2 lines, Line 1: x plustegn y; lig med; 7. Line 2: 2 x, plustegn 3 y; lig med; 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Auto:MultiLineLabel_Row.

0	$\begin{matrix} x + y = 7 \\ 2 x + 3 y = 17 \end{matrix}$	2 rows, Row 1: x plus y equals 7. Row 2: 2 x, plus 3 y, equals 17	2 rows, Row 1: x plustegn y lig med 7. Row 2: 2 x, plustegn 3 y, lig med 17
1	$\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}$	2 rows, Row 1: x plus y; equals; 7. Row 2: 2 x, plus 3 y; equals; 17	2 rows, Row 1: x plustegn y; lig med; 7. Row 2: 2 x, plustegn 3 y; lig med; 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Auto:MultiLineLabel_Step.

0	$\begin{matrix} 3 x + 8 = 5 x \\ 8 = 5 x - 3 x \\ 8 = 2 x \\ 4 = x \end{matrix}$	4 steps, Step 1: 3 x, plus 8 equals 5 x. Step 2: 8 equals 5 x, minus 3 x. Step 3: 8 equals 2 x. Step 4: 4 equals x	4 steps, Step 1: 3 x, plustegn 8 lig med 5 x. Step 2: 8 lig med 5 x, minustegn 3 x. Step 3: 8 lig med 2 x. Step 4: 4 lig med x
1	$\begin{matrix} 3 x & + & 8 & = & 5 x \\ 8 & = & 5 x & - & 3 x \\ 8 & = & 2 x \\ 4 & = & x \end{matrix}$	4 steps, Step 1: 3 x; plus; 8; equals; 5 x; blank; blank. Step 2: blank; blank; 8; equals; 5 x; minus; 3 x. Step 3: blank; blank; 8; equals; 2 x; blank; blank. Step 4: blank; blank; 4; equals; x; blank; blank	4 steps, Step 1: 3 x; plustegn; 8; lig med; 5 x; blank; blank. Step 2: blank; blank; 8; lig med; 5 x; minustegn; 3 x. Step 3: blank; blank; 8; lig med; 2 x; blank; blank. Step 4: blank; blank; 4; lig med; x; blank; blank

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Auto:MultiLineLabel_Constraint.

\begin{array}{l} x \geq 0 \\ y \geq 0 \\ 3 x - 5 y \leq 30 \end{array}

3 constraints, Constraint 1: x is greater than or equal to 0. Constraint 2: y is greater than or equal to 0. Constraint 3: 3 x, minus 5 y, is less than or equal to 30

3 constraints, Constraint 1: x større end eller lig med 0. Constraint 2: y større end eller lig med 0. Constraint 3: 3 x, minustegn 5 y, mindre end eller lig med 30

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Auto:MultiLineLabel_None.

0	$\begin{array}{l} x \geq 0 \\ y \geq 0 \\ 3 x - 5 y \leq 30 \end{array}$	3 lines, x is greater than or equal to 0. y is greater than or equal to 0. 3 x, minus 5 y, is less than or equal to 30	3 lines, x større end eller lig med 0. y større end eller lig med 0. 3 x, minustegn 5 y, mindre end eller lig med 30
1	$\begin{matrix} 3 x & + & 8 & = & 5 x \\ 8 & = & 5 x & - & 3 x \\ 8 & = & 2 x \\ 4 & = & x \end{matrix}$	4 lines, 3 x; plus; 8; equals; 5 x; blank; blank. blank; blank; 8; equals; 5 x; minus; 3 x. blank; blank; 8; equals; 2 x; blank; blank. blank; blank; 4; equals; x; blank; blank	4 lines, 3 x; plustegn; 8; lig med; 5 x; blank; blank. blank; blank; 8; lig med; 5 x; minustegn; 3 x. blank; blank; 8; lig med; 2 x; blank; blank. blank; blank; 4; lig med; x; blank; blank
2	$f (x) = {\begin{matrix} - x if x < 0 \\ x if x \geq 0 \end{matrix}$	f of x, equals, 2 cases, negative x if x is less than 0. x if x is greater than or equal to 0	f of x, lig med, 2 cases, negative x if x mindre end 0. x if x større end eller lig med 0

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Auto:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Long.

0	$\begin{matrix} x + y = 7 \\ 2 x + 3 y = 17 \end{matrix}$	2 lines, Line 1: x plus y equals 7. Line 2: 2 x, plus 3 y, equals 17	2 lines, Line 1: x plustegn y lig med 7. Line 2: 2 x, plustegn 3 y, lig med 17
1	$\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}$	2 lines, Line 1: x plus y. equals. 7. Line 2: 2 x, plus 3 y. equals. 17	2 lines, Line 1: x plustegn y. lig med. 7. Line 2: 2 x, plustegn 3 y. lig med. 17
2	$\begin{matrix} x & + & y & = & 7 \\ 2 x & + & 3 y & = & 17 \end{matrix}$	2 lines, Line 1: x. plus. y. equals. 7. Line 2: 2 x. plus. 3 y. equals. 17	2 lines, Line 1: x. plustegn. y. lig med. 7. Line 2: 2 x. plustegn. 3 y. lig med. 17
3	$\begin{matrix} Equation 1: & x + y = 7 \\ Equation 2: & 2 x + 3 y = 17 \end{matrix}$	2 lines, Line 1: Equation 1 colon. x plus y equals 7. Line 2: Equation 2 colon. 2 x, plus 3 y, equals 17	2 lines, Line 1: Equation 1 kolon. x plustegn y lig med 7. Line 2: Equation 2 kolon. 2 x, plustegn 3 y, lig med 17
4	$\begin{matrix} Equation 1: & x + y & = & 7 \\ Equation 2: & 2 x + 3 y & = & 17 \end{matrix}$	2 lines, Line 1: Equation 1 colon. x plus y. equals. 7. Line 2: Equation 2 colon. 2 x, plus 3 y. equals. 17	2 lines, Line 1: Equation 1 kolon. x plustegn y. lig med. 7. Line 2: Equation 2 kolon. 2 x, plustegn 3 y. lig med. 17
5	$\begin{matrix} 4 x & + & 3 y & + & 2 z & = & 1 \\ 2 x & + & 4 y & + & 6 z & = & 6 \\ 3 x & + & 2 y & + & 5 z & = & 1 \end{matrix}$	3 lines, Line 1: 4 x. plus. 3 y. plus. 2 z. equals. 1. Line 2: 2 x. plus. 4 y. plus. 6 z. equals. 6. Line 3: 3 x. plus. 2 y. plus. 5 z. equals. 1	3 lines, Line 1: 4 x. plustegn. 3 y. plustegn. 2 z. lig med. 1. Line 2: 2 x. plustegn. 4 y. plustegn. 6 z. lig med. 6. Line 3: 3 x. plustegn. 2 y. plustegn. 5 z. lig med. 1
6	$\begin{matrix} 3 x & + & 8 & = & 5 x \\ 8 & = & 5 x & - & 3 x \\ 8 & = & 2 x \\ 4 & = & x \end{matrix}$	4 lines, Line 1: 3 x. plus. 8. equals. 5 x. blank. blank. Line 2: blank. blank. 8. equals. 5 x. minus. 3 x. Line 3: blank. blank. 8. equals. 2 x. blank. blank. Line 4: blank. blank. 4. equals. x. blank. blank	4 lines, Line 1: 3 x. plustegn. 8. lig med. 5 x. blank. blank. Line 2: blank. blank. 8. lig med. 5 x. minustegn. 3 x. Line 3: blank. blank. 8. lig med. 2 x. blank. blank. Line 4: blank. blank. 4. lig med. x. blank. blank
7	$f (x) = {\begin{matrix} - x & if x < 0 \\ x & if x \geq 0 \end{matrix}$	f of x, equals, 2 cases, Case 1: negative x. if x is less than 0. Case 2: x. if x is greater than or equal to 0	f of x, lig med, 2 cases, Case 1: negative x. if x mindre end 0. Case 2: x. if x større end eller lig med 0

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Case:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Long.

0	$f (x) = {\begin{matrix} - x & if x < 0 \\ x & if x \geq 0 \end{matrix}$	f of x, equals, 2 cases, Case 1: negative x. if x is less than 0. Case 2: x. if x is greater than or equal to 0	f of x, lig med, 2 cases, Case 1: negative x. if x mindre end 0. Case 2: x. if x større end eller lig med 0
1	$\begin{matrix} f (x) = - x & if x < 0 \\ f (x) = x & if x \geq 0 \end{matrix}$	2 cases, Case 1: f of x, equals negative x. if x is less than 0. Case 2: f of x, equals x. if x is greater than or equal to 0	2 cases, Case 1: f of x, lig med negative x. if x mindre end 0. Case 2: f of x, lig med x. if x større end eller lig med 0

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Equation:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Long.

\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}

2 equations, Equation 1: x plus y. equals. 7. Equation 2: 2 x, plus 3 y. equals. 17

2 equations, Equation 1: x plustegn y. lig med. 7. Equation 2: 2 x, plustegn 3 y. lig med. 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Line:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Long.

\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}

2 lines, Line 1: x plus y. equals. 7. Line 2: 2 x, plus 3 y. equals. 17

2 lines, Line 1: x plustegn y. lig med. 7. Line 2: 2 x, plustegn 3 y. lig med. 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Row:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Long.

\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}

2 rows, Row 1: x plus y. equals. 7. Row 2: 2 x, plus 3 y. equals. 17

2 rows, Row 1: x plustegn y. lig med. 7. Row 2: 2 x, plustegn 3 y. lig med. 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Step:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Long.

\begin{matrix} 3 x & + & 8 & = & 5 x \\ 8 & = & 5 x & - & 3 x \\ 8 & = & 2 x \\ 4 & = & x \end{matrix}

4 steps, Step 1: 3 x. plus. 8. equals. 5 x. blank. blank. Step 2: blank. blank. 8. equals. 5 x. minus. 3 x. Step 3: blank. blank. 8. equals. 2 x. blank. blank. Step 4: blank. blank. 4. equals. x. blank. blank

4 steps, Step 1: 3 x. plustegn. 8. lig med. 5 x. blank. blank. Step 2: blank. blank. 8. lig med. 5 x. minustegn. 3 x. Step 3: blank. blank. 8. lig med. 2 x. blank. blank. Step 4: blank. blank. 4. lig med. x. blank. blank

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Auto:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Short.

0	$\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}$	2 lines, Line 1: x plus y, equals, 7. Line 2: 2 x, plus 3 y, equals, 17	2 lines, Line 1: x plustegn y, lig med, 7. Line 2: 2 x, plustegn 3 y, lig med, 17
1	$\begin{matrix} x & + & y & = & 7 \\ 2 x & + & 3 y & = & 17 \end{matrix}$	2 lines, Line 1: x, plus, y, equals, 7. Line 2: 2 x, plus, 3 y, equals, 17	2 lines, Line 1: x, plustegn, y, lig med, 7. Line 2: 2 x, plustegn, 3 y, lig med, 17
2	$\begin{matrix} Equation 1: & x + y = 7 \\ Equation 2: & 2 x + 3 y = 17 \end{matrix}$	2 lines, Line 1: Equation 1 colon, x plus y equals 7. Line 2: Equation 2 colon, 2 x, plus 3 y, equals 17	2 lines, Line 1: Equation 1 kolon, x plustegn y lig med 7. Line 2: Equation 2 kolon, 2 x, plustegn 3 y, lig med 17
3	$\begin{matrix} Equation 1: & x + y & = & 7 \\ Equation 2: & 2 x + 3 y & = & 17 \end{matrix}$	2 lines, Line 1: Equation 1 colon, x plus y, equals, 7. Line 2: Equation 2 colon, 2 x, plus 3 y, equals, 17	2 lines, Line 1: Equation 1 kolon, x plustegn y, lig med, 7. Line 2: Equation 2 kolon, 2 x, plustegn 3 y, lig med, 17
4	$\begin{matrix} 4 x & + & 3 y & + & 2 z & = & 1 \\ 2 x & + & 4 y & + & 6 z & = & 6 \\ 3 x & + & 2 y & + & 5 z & = & 1 \end{matrix}$	3 lines, Line 1: 4 x, plus, 3 y, plus, 2 z, equals, 1. Line 2: 2 x, plus, 4 y, plus, 6 z, equals, 6. Line 3: 3 x, plus, 2 y, plus, 5 z, equals, 1	3 lines, Line 1: 4 x, plustegn, 3 y, plustegn, 2 z, lig med, 1. Line 2: 2 x, plustegn, 4 y, plustegn, 6 z, lig med, 6. Line 3: 3 x, plustegn, 2 y, plustegn, 5 z, lig med, 1
5	$\begin{matrix} 3 x & + & 8 & = & 5 x \\ 8 & = & 5 x & - & 3 x \\ 8 & = & 2 x \\ 4 & = & x \end{matrix}$	4 lines, Line 1: 3 x, plus, 8, equals, 5 x, blank, blank. Line 2: blank, blank, 8, equals, 5 x, minus, 3 x. Line 3: blank, blank, 8, equals, 2 x, blank, blank. Line 4: blank, blank, 4, equals, x, blank, blank	4 lines, Line 1: 3 x, plustegn, 8, lig med, 5 x, blank, blank. Line 2: blank, blank, 8, lig med, 5 x, minustegn, 3 x. Line 3: blank, blank, 8, lig med, 2 x, blank, blank. Line 4: blank, blank, 4, lig med, x, blank, blank
6	$f (x) = {\begin{matrix} - x & if x < 0 \\ x & if x \geq 0 \end{matrix}$	f of x, equals, 2 cases, Case 1: negative x, if x is less than 0. Case 2: x, if x is greater than or equal to 0	f of x, lig med, 2 cases, Case 1: negative x, if x mindre end 0. Case 2: x, if x større end eller lig med 0

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Case:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Short.

0	$f (x) = {\begin{matrix} - x & if x < 0 \\ x & if x \geq 0 \end{matrix}$	f of x, equals, 2 cases, Case 1: negative x, if x is less than 0. Case 2: x, if x is greater than or equal to 0	f of x, lig med, 2 cases, Case 1: negative x, if x mindre end 0. Case 2: x, if x større end eller lig med 0
1	$\begin{matrix} f (x) = - x & if x < 0 \\ f (x) = x & if x \geq 0 \end{matrix}$	2 cases, Case 1: f of x, equals negative x, if x is less than 0. Case 2: f of x, equals x, if x is greater than or equal to 0	2 cases, Case 1: f of x, lig med negative x, if x mindre end 0. Case 2: f of x, lig med x, if x større end eller lig med 0

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Equation:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Short.

\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}

2 equations, Equation 1: x plus y, equals, 7. Equation 2: 2 x, plus 3 y, equals, 17

2 equations, Equation 1: x plustegn y, lig med, 7. Equation 2: 2 x, plustegn 3 y, lig med, 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Line:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Short.

\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}

2 lines, Line 1: x plus y, equals, 7. Line 2: 2 x, plus 3 y, equals, 17

2 lines, Line 1: x plustegn y, lig med, 7. Line 2: 2 x, plustegn 3 y, lig med, 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Row:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Short.

\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}

2 rows, Row 1: x plus y, equals, 7. Row 2: 2 x, plus 3 y, equals, 17

2 rows, Row 1: x plustegn y, lig med, 7. Row 2: 2 x, plustegn 3 y, lig med, 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Step:MultiLineOverview_Auto:MultiLinePausesBetweenColumns_Short.

\begin{matrix} 3 x & + & 8 & = & 5 x \\ 8 & = & 5 x & - & 3 x \\ 8 & = & 2 x \\ 4 & = & x \end{matrix}

4 steps, Step 1: 3 x, plus, 8, equals, 5 x, blank, blank. Step 2: blank, blank, 8, equals, 5 x, minus, 3 x. Step 3: blank, blank, 8, equals, 2 x, blank, blank. Step 4: blank, blank, 4, equals, x, blank, blank

4 steps, Step 1: 3 x, plustegn, 8, lig med, 5 x, blank, blank. Step 2: blank, blank, 8, lig med, 5 x, minustegn, 3 x. Step 3: blank, blank, 8, lig med, 2 x, blank, blank. Step 4: blank, blank, 4, lig med, x, blank, blank

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Auto:MultiLinePausesBetweenColumns_Auto:MultiLineOverview_None.

0	$\begin{matrix} x + y = 7 \\ 2 x + 3 y = 17 \end{matrix}$	Line 1: x plus y equals 7. Line 2: 2 x, plus 3 y, equals 17	Line 1: x plustegn y lig med 7. Line 2: 2 x, plustegn 3 y, lig med 17
1	$\begin{matrix} x + y & = & 7 \\ 2 x + 3 y & = & 17 \end{matrix}$	Line 1: x plus y; equals; 7. Line 2: 2 x, plus 3 y; equals; 17	Line 1: x plustegn y; lig med; 7. Line 2: 2 x, plustegn 3 y; lig med; 17
2	$\begin{matrix} x & + & y & = & 7 \\ 2 x & + & 3 y & = & 17 \end{matrix}$	Line 1: x; plus; y; equals; 7. Line 2: 2 x; plus; 3 y; equals; 17	Line 1: x; plustegn; y; lig med; 7. Line 2: 2 x; plustegn; 3 y; lig med; 17
3	$\begin{matrix} Equation 1: x + y = 7 \\ Equation 2: 2 x + 3 y = 17 \end{matrix}$	Line 1: Equation 1 colon x plus y equals 7. Line 2: Equation 2 colon 2 x, plus 3 y, equals 17	Line 1: Equation 1 kolon x plustegn y lig med 7. Line 2: Equation 2 kolon 2 x, plustegn 3 y, lig med 17
4	$\begin{matrix} Equation 1: & x + y = 7 \\ Equation 2: & 2 x + 3 y = 17 \end{matrix}$	Line 1: Equation 1 colon; x plus y equals 7. Line 2: Equation 2 colon; 2 x, plus 3 y, equals 17	Line 1: Equation 1 kolon; x plustegn y lig med 7. Line 2: Equation 2 kolon; 2 x, plustegn 3 y, lig med 17
5	$\begin{matrix} Equation 1: & x + y & = & 7 \\ Equation 2: & 2 x + 3 y & = & 17 \end{matrix}$	Line 1: Equation 1 colon; x plus y; equals; 7. Line 2: Equation 2 colon; 2 x, plus 3 y; equals; 17	Line 1: Equation 1 kolon; x plustegn y; lig med; 7. Line 2: Equation 2 kolon; 2 x, plustegn 3 y; lig med; 17
6	$\begin{matrix} 4 x + 3 y + 2 z = 17 \\ 2 x + 4 y + 6 z = 6 \\ 3 x + 2 y + 5 z = 1 \end{matrix}$	Line 1: 4 x, plus 3 y, plus 2 z, equals 17. Line 2: 2 x, plus 4 y, plus 6 z, equals 6. Line 3: 3 x, plus 2 y, plus 5 z, equals 1	Line 1: 4 x, plustegn 3 y, plustegn 2 z, lig med 17. Line 2: 2 x, plustegn 4 y, plustegn 6 z, lig med 6. Line 3: 3 x, plustegn 2 y, plustegn 5 z, lig med 1
7	$\begin{matrix} 4 x & + & 3 y & + & 2 z & = & 1 \\ 2 x & + & 4 y & + & 6 z & = & 6 \\ 3 x & + & 2 y & + & 5 z & = & 1 \end{matrix}$	Line 1: 4 x; plus; 3 y; plus; 2 z; equals; 1. Line 2: 2 x; plus; 4 y; plus; 6 z; equals; 6. Line 3: 3 x; plus; 2 y; plus; 5 z; equals; 1	Line 1: 4 x; plustegn; 3 y; plustegn; 2 z; lig med; 1. Line 2: 2 x; plustegn; 4 y; plustegn; 6 z; lig med; 6. Line 3: 3 x; plustegn; 2 y; plustegn; 5 z; lig med; 1
8	$\begin{matrix} Equation 1: 4 x + 3 y + 2 z = 17 \\ Equation 2: 2 x + 4 y + 6 z = 6 \\ Equation 3: 3 x + 2 y + 5 z = 1 \end{matrix}$	Line 1: Equation 1 colon 4 x, plus 3 y, plus 2 z, equals 17. Line 2: Equation 2 colon 2 x, plus 4 y, plus 6 z, equals 6. Line 3: Equation 3 colon 3 x, plus 2 y, plus 5 z, equals 1	Line 1: Equation 1 kolon 4 x, plustegn 3 y, plustegn 2 z, lig med 17. Line 2: Equation 2 kolon 2 x, plustegn 4 y, plustegn 6 z, lig med 6. Line 3: Equation 3 kolon 3 x, plustegn 2 y, plustegn 5 z, lig med 1
9	$\begin{matrix} Step 1: 3 x + 8 = 5 x \\ Step 2: 8 = 5 x - 3 x \\ Step 3: 8 = 2 x \\ Step 4: 4 = x \end{matrix}$	Line 1: Step 1 colon 3 x, plus 8 equals 5 x. Line 2: Step 2 colon 8 equals 5 x, minus 3 x. Line 3: Step 3 colon 8 equals 2 x. Line 4: Step 4 colon 4 equals x	Line 1: Step 1 kolon 3 x, plustegn 8 lig med 5 x. Line 2: Step 2 kolon 8 lig med 5 x, minustegn 3 x. Line 3: Step 3 kolon 8 lig med 2 x. Line 4: Step 4 kolon 4 lig med x
10	$f (x) = {\begin{matrix} - x if x < 0 \\ x if x \geq 0 \end{matrix}$	f of x, equals, Case 1: negative x if x is less than 0. Case 2: x if x is greater than or equal to 0	f of x, lig med, Case 1: negative x if x mindre end 0. Case 2: x if x større end eller lig med 0
11	$f (x) = {\begin{matrix} - x & if x < 0 \\ x & if x \geq 0 \end{matrix}$	f of x, equals, Case 1: negative x; if x is less than 0. Case 2: x; if x is greater than or equal to 0	f of x, lig med, Case 1: negative x; if x mindre end 0. Case 2: x; if x større end eller lig med 0

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Case:MultiLineOverview_None:MultiLinePausesBetweenColumns_Auto.

0	$f (x) = {\begin{matrix} - x if x < 0 \\ x if x \geq 0 \end{matrix}$	f of x, equals, Case 1: negative x if x is less than 0. Case 2: x if x is greater than or equal to 0	f of x, lig med, Case 1: negative x if x mindre end 0. Case 2: x if x større end eller lig med 0
1	$\begin{matrix} f (x) = - x & if x < 0 \\ f (x) = x & if x \geq 0 \end{matrix}$	Case 1: f of x, equals negative x; if x is less than 0. Case 2: f of x, equals x; if x is greater than or equal to 0	Case 1: f of x, lig med negative x; if x mindre end 0. Case 2: f of x, lig med x; if x større end eller lig med 0

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Equation:MultiLineOverview_None:MultiLinePausesBetweenColumns_Auto.

\begin{matrix} x + y = 7 \\ 2 x + 3 y = 17 \end{matrix}

Equation 1: x plus y equals 7. Equation 2: 2 x, plus 3 y, equals 17

Equation 1: x plustegn y lig med 7. Equation 2: 2 x, plustegn 3 y, lig med 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Line:MultiLineOverview_None:MultiLinePausesBetweenColumns_Auto.

\begin{matrix} x + y = 7 \\ 2 x + 3 y = 17 \end{matrix}

Line 1: x plus y equals 7. Line 2: 2 x, plus 3 y, equals 17

Line 1: x plustegn y lig med 7. Line 2: 2 x, plustegn 3 y, lig med 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Row:MultiLineOverview_None:MultiLinePausesBetweenColumns_Auto.

\begin{matrix} x + y = 7 \\ 2 x + 3 y = 17 \end{matrix}

Row 1: x plus y equals 7. Row 2: 2 x, plus 3 y, equals 17

Row 1: x plustegn y lig med 7. Row 2: 2 x, plustegn 3 y, lig med 17

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Step:MultiLineOverview_None:MultiLinePausesBetweenColumns_Auto.

0	$\begin{matrix} 3 x + 8 = 5 x \\ 8 = 5 x - 3 x \\ 8 = 2 x \\ 4 = x \end{matrix}$	Step 1: 3 x, plus 8 equals 5 x. Step 2: 8 equals 5 x, minus 3 x. Step 3: 8 equals 2 x. Step 4: 4 equals x	Step 1: 3 x, plustegn 8 lig med 5 x. Step 2: 8 lig med 5 x, minustegn 3 x. Step 3: 8 lig med 2 x. Step 4: 4 lig med x
1	$\begin{matrix} 3 x & + & 8 & = & 5 x \\ 8 & = & 5 x & - & 3 x \\ 8 & = & 2 x \\ 4 & = & x \end{matrix}$	Step 1: 3 x; plus; 8; equals; 5 x; blank; blank. Step 2: blank; blank; 8; equals; 5 x; minus; 3 x. Step 3: blank; blank; 8; equals; 2 x; blank; blank. Step 4: blank; blank; 4; equals; x; blank; blank	Step 1: 3 x; plustegn; 8; lig med; 5 x; blank; blank. Step 2: blank; blank; 8; lig med; 5 x; minustegn; 3 x. Step 3: blank; blank; 8; lig med; 2 x; blank; blank. Step 4: blank; blank; 4; lig med; x; blank; blank

Danish Clearspeak MultiLineEntries rule tests. Locale: da, Style: MultiLineLabel_Constraint:MultiLineOverview_None:MultiLinePausesBetweenColumns_Auto.

\begin{array}{l} x \geq 0 \\ y \geq 0 \\ 3 x - 5 y \leq 30 \end{array}

Constraint 1: x is greater than or equal to 0. Constraint 2: y is greater than or equal to 0. Constraint 3: 3 x, minus 5 y, is less than or equal to 30

Constraint 1: x større end eller lig med 0. Constraint 2: y større end eller lig med 0. Constraint 3: 3 x, minustegn 5 y, mindre end eller lig med 30

Danish Clearspeak NamedSets rule tests. Locale: da, Style: Verbose.

0	$ℝ$	the real numbers	the real numbers
1	$R$	the real numbers	the real numbers
2	$ℂ$	the complex numbers	the complex numbers
3	$C$	the complex numbers	the complex numbers
4	$ℤ$	the integers	the integers
5	$Z$	the integers	the integers
6	$ℚ$	the rational numbers	the rational numbers
7	$Q$	the rational numbers	the rational numbers
8	$ℕ$	the natural numbers	the natural numbers
9	$N$	the natural numbers	the natural numbers
10	$ℕ_{0}$	the natural numbers with zero	the natural numbers with zero
11	$N_{0}$	the natural numbers with zero	the natural numbers with zero
12	$ℤ^{+}$	the positive integers	the positive integers
13	$Z^{+}$	the positive integers	the positive integers
14	$ℤ^{-}$	the negative integers	the negative integers
15	$Z^{-}$	the negative integers	the negative integers
16	$ℝ^{2}$	r-two	r-to
17	$R^{2}$	r-two	r-to
18	$ℤ^{3}$	z-three	z-tre
19	$Z^{3}$	z-three	z-tre
20	$ℂ^{n}$	c-n	c-n
21	$C^{n}$	c-n	c-n
22	$ℝ^{\infty}$	r-infinity	r-uendelig
23	$R^{\infty}$	r-infinity	r-uendelig

Danish Clearspeak Parentheses rule tests. Locale: da, Style: Paren_Auto.

0	$(25)$	25	25
1	$(2 x)$	2 x	2 x
2	$2 + (- 2)$	2 plus negative 2	2 plustegn negative 2
3	$2 - (- 2)$	2 minus negative 2	2 minustegn negative 2
4	$2 - - 2$	2 minus negative 2	2 minustegn negative 2
5	$2 - {(- 2)}^{3}$	2 minus, open paren, negative 2, close paren, cubed	2 minustegn, venstre parantes, negative 2, højre parantes, cubed
6	${(2 x)}^{2}$	open paren, 2 x, close paren, squared	venstre parantes, 2 x, højre parantes, squared
7	${(2 x)}^{y + 1}$	open paren, 2 x, close paren, raised to the y plus 1 power	venstre parantes, 2 x, højre parantes, raised to the y plustegn 1 power
8	$(- 2 x)$	negative 2 x	negative 2 x
9	${(- 2 x)}^{2}$	open paren, negative 2 x, close paren, squared	venstre parantes, negative 2 x, højre parantes, squared
10	$- {(2 x)}^{2}$	negative, open paren, 2 x, close paren, squared	negative, venstre parantes, 2 x, højre parantes, squared
11	$(\frac{1}{2})$	one half	en halve
12	$(\frac{3}{4} x)$	three fourths x	tre fjerdedele x
13	$(\frac{11}{22})$	open paren, 11 over 22, close paren	venstre parantes, 11 over 22, højre parantes
14	${(\frac{1}{2})}^{4}$	one half to the fourth power	en halve to the fjerde power
15	${(\frac{11}{15})}^{2}$	open paren, 11 over 15, close paren, squared	venstre parantes, 11 over 15, højre parantes, squared

Danish Clearspeak Parentheses rule tests. Locale: da, Style: Paren_Speak.

0	$(25)$	open paren, 25, close paren	venstre parantes, 25, højre parantes
1	$(2 x)$	open paren, 2 x, close paren	venstre parantes, 2 x, højre parantes
2	$2 + (- 2)$	2 plus, open paren, negative 2, close paren	2 plustegn, venstre parantes, negative 2, højre parantes
3	$2 - (- 2)$	2 minus, open paren, negative 2, close paren	2 minustegn, venstre parantes, negative 2, højre parantes
4	$2 - {(- 2)}^{3}$	2 minus, open paren, negative 2, close paren, cubed	2 minustegn, venstre parantes, negative 2, højre parantes, cubed
5	${(2 x)}^{2}$	open paren, 2 x, close paren, squared	venstre parantes, 2 x, højre parantes, squared
6	${(2 x)}^{y + 1}$	open paren, 2 x, close paren, raised to the y plus 1 power	venstre parantes, 2 x, højre parantes, raised to the y plustegn 1 power
7	$(- 2 x)$	open paren, negative 2 x, close paren	venstre parantes, negative 2 x, højre parantes
8	${(- 2 x)}^{2}$	open paren, negative 2 x, close paren, squared	venstre parantes, negative 2 x, højre parantes, squared
9	$- {(2 x)}^{2}$	negative, open paren, 2 x, close paren, squared	negative, venstre parantes, 2 x, højre parantes, squared
10	$(\frac{1}{2})$	open paren, one half, close paren	venstre parantes, en halve, højre parantes
11	$(\frac{3}{4} x)$	open paren, three fourths x, close paren	venstre parantes, tre fjerdedele x, højre parantes
12	$(\frac{11}{22})$	open paren, 11 over 22, close paren	venstre parantes, 11 over 22, højre parantes
13	${(\frac{1}{2})}^{4}$	open paren, one half, close paren, to the fourth power	venstre parantes, en halve, højre parantes, to the fjerde power
14	${(\frac{11}{15})}^{2}$	open paren, 11 over 15, close paren, squared	venstre parantes, 11 over 15, højre parantes, squared

Danish Clearspeak Parentheses rule tests. Locale: da, Style: Paren_CoordPoint.

0	$(1, 2)$	the point with coordinates 1 comma 2	the point with coordinates 1 komma 2
1	$(x, y)$	the point with coordinates x comma y	the point with coordinates x komma y
2	$(1, 2, 3)$	the point with coordinates 1 comma 2 comma 3	the point with coordinates 1 komma 2 komma 3
3	$(x, y, z)$	the point with coordinates x comma y comma z	the point with coordinates x komma y komma z
4	$(1, 2, 386)$	the point with coordinates 1 comma 2 comma 386	the point with coordinates 1 komma 2 komma 386

Danish Clearspeak Parentheses rule tests. Locale: da, Style: Paren_Interval.

0	$(a, b)$	the interval from a to b, not including a or b	the interval from a to b, not including a or b
1	$(0, 1)$	the interval from 0 to 1, not including 0 or 1	the interval from 0 to 1, not including 0 or 1
2	$[a, b)$	the interval from a to b, including a, but not including b	the interval from a to b, including a, but not including b
3	$[0, 1)$	the interval from 0 to 1, including 0, but not including 1	the interval from 0 to 1, including 0, but not including 1
4	$(a, b]$	the interval from a to b, not including a, but including b	the interval from a to b, not including a, but including b
5	$(0, 1]$	the interval from 0 to 1, not including 0, but including 1	the interval from 0 to 1, not including 0, but including 1
6	$[a, b]$	the interval from a to b, including a and b	the interval from a to b, including a and b
7	$[0, 1]$	the interval from 0 to 1, including 0 and 1	the interval from 0 to 1, including 0 and 1
8	$(- \infty, b)$	the interval from negative infinity to b, not including b	the interval from negative uendelig to b, not including b
9	$(- \infty, 1)$	the interval from negative infinity to 1, not including 1	the interval from negative uendelig to 1, not including 1
10	$(- \infty, b]$	the interval from negative infinity to b, including b	the interval from negative uendelig to b, including b
11	$(- \infty, 1]$	the interval from negative infinity to 1, including 1	the interval from negative uendelig to 1, including 1
12	$(a, \infty)$	the interval from a to infinity, not including a	the interval from a to uendelig, not including a
13	$(1, \infty)$	the interval from 1 to infinity, not including 1	the interval from 1 to uendelig, not including 1
14	$[a, \infty)$	the interval from a to infinity, including a	the interval from a to uendelig, including a
15	$[1, \infty)$	the interval from 1 to infinity, including 1	the interval from 1 to uendelig, including 1
16	$(- \infty, \infty)$	the interval from negative infinity to infinity	the interval from negative uendelig to uendelig
17	$(- \infty, + \infty)$	the interval from negative infinity to positive infinity	the interval from negative uendelig to positive uendelig

Danish Clearspeak Parentheses rule tests. Locale: da, Style: Paren_SpeakNestingLevel.

0	$f (g (x))$	f of, g of x	f of, g of x
1	$f (g (x + 1))$	f of, open paren, g of, open paren, x plus 1, close paren, close paren	f of, venstre parantes, g of, venstre parantes, x plustegn 1, højre parantes, højre parantes
2	$6 - [2 - (3 + 5)]$	6 minus, open bracket, 2 minus, open paren, 3 plus 5, close paren, close bracket	6 minustegn, kantet venstreparentes, 2 minustegn, venstre parantes, 3 plustegn 5, højre parantes, kantet højreparentes
3	$6 - (2 - (3 + 5))$	6 minus, open paren, 2 minus, open second paren, 3 plus 5, close second paren, close paren	6 minustegn, venstre parantes, 2 minustegn, anden venstre parantes, 3 plustegn 5, anden højre parantes, højre parantes
4	$4 [x + 3 (2 x + 1)]$	4 times, open bracket, x plus 3 times, open paren, 2 x, plus 1, close paren, close bracket	4 , kantet venstreparentes, x plustegn 3 , venstre parantes, 2 x, plustegn 1, højre parantes, kantet højreparentes
5	$4 (x + 3 (2 x + 1))$	4 times, open paren, x plus 3 times, open second paren, 2 x, plus 1, close second paren, close paren	4 , venstre parantes, x plustegn 3 , anden venstre parantes, 2 x, plustegn 1, anden højre parantes, højre parantes
6	$1 + (2 + (3 + 7) - (2 + 8))$	1 plus, open paren, 2 plus, open second paren, 3 plus 7, close second paren, minus, open second paren, 2 plus 8, close second paren, close paren	1 plustegn, venstre parantes, 2 plustegn, anden venstre parantes, 3 plustegn 7, anden højre parantes, minustegn, anden venstre parantes, 2 plustegn 8, anden højre parantes, højre parantes
7	$1 + (2 + (3 - (4 - 5)))$	1 plus, open paren, 2 plus, open second paren, 3 minus, open third paren, 4 minus 5, close third paren, close second paren, close paren	1 plustegn, venstre parantes, 2 plustegn, anden venstre parantes, 3 minustegn, tredje venstre parantes, 4 minustegn 5, tredje højre parantes, anden højre parantes, højre parantes
8	$((2 + (3 + 4) + 5) + 6 + ((7 + (8 + 1)) + 2))$	open paren, open second paren, 2 plus, open third paren, 3 plus 4, close third paren, plus 5, close second paren, plus 6 plus, open second paren, open third paren, 7 plus, open fourth paren, 8 plus 1, close fourth paren, close third paren, plus 2, close second paren, close paren	venstre parantes, anden venstre parantes, 2 plustegn, tredje venstre parantes, 3 plustegn 4, tredje højre parantes, plustegn 5, anden højre parantes, plustegn 6 plustegn, anden venstre parantes, tredje venstre parantes, 7 plustegn, fjerde venstre parantes, 8 plustegn 1, fjerde højre parantes, tredje højre parantes, plustegn 2, anden højre parantes, højre parantes

Danish Clearspeak Parentheses rule tests. Locale: da, Style: Paren_Silent.

0	$(25)$	25	25
1	$(2 x)$	2 x	2 x
2	$2 + (- 2)$	2 plus, negative 2	2 plustegn, negative 2
3	$2 - (- 2)$	2 minus, negative 2	2 minustegn, negative 2
4	$2 - {(- 2)}^{3}$	2 minus, negative 2, cubed	2 minustegn, negative 2, cubed
5	${(2 x)}^{2}$	2 x, squared	2 x, squared
6	${(2 x)}^{y + 1}$	2 x, raised to the y plus 1 power	2 x, raised to the y plustegn 1 power
7	$(- 2 x)$	negative 2 x	negative 2 x
8	${(- 2 x)}^{2}$	negative 2 x, squared	negative 2 x, squared
9	$- {(2 x)}^{2}$	negative, 2 x, squared	negative, 2 x, squared
10	$(\frac{1}{2})$	one half	en halve
11	$(\frac{3}{4} x)$	three fourths x	tre fjerdedele x
12	$(\frac{11}{22})$	11 over 22	11 over 22
13	${(\frac{1}{2})}^{4}$	one half, to the fourth power	en halve, to the fjerde power
14	${(\frac{11}{15})}^{2}$	11 over 15, squared	11 over 15, squared

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: MultsymbolX_Auto.

0	$6 \times 8$	6 times 8	6 krydsprodukt 8
1	$m \times n$	m times n	m krydsprodukt n
2	$3 \times 3$	3 times 3	3 krydsprodukt 3

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: MultsymbolX_By.

0	$6 \times 8$	6 by 8	6 krydsprodukt 8
1	$m \times n$	m by n	m krydsprodukt n
2	$3 \times 3$	3 by 3	3 krydsprodukt 3

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: MultsymbolX_Cross.

u \times v

u cross v

u krydsprodukt v

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: MultsymbolDot_Auto.

0	$6 \cdot 8$	6 times 8	6 prik 8
1	$m \cdot n$	m times n	m prik n
2	$3 \cdot 3$	3 times 3	3 prik 3

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: MultsymbolDot_Dot.

0	$6 \cdot 8$	6 dot 8	6 prik 8
1	$m \cdot n$	m dot n	m prik n
2	$3 \cdot 3$	3 dot 3	3 prik 3

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: TriangleSymbol_Auto.

0	$Δ A B C$	triangle A B C	trekant A B C
1	$Δ D E F$	triangle D E F	trekant D E F

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: TriangleSymbol_Delta.

0	$Δ x$	Delta x	Delta x
1	$f (x + Δ x)$	f of, open paren, x plus Delta x, close paren	f of, venstre parantes, x plustegn Delta x, højre parantes

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: Ellipses_Auto.

0	$1, 2, 3, \dots$	1 comma 2 comma 3 comma dot dot dot	1 komma 2 komma 3 komma prik prik prik
1	$1, 2, 3, \dots, 20$	1 comma 2 comma 3 comma dot dot dot comma 20	1 komma 2 komma 3 komma prik prik prik komma 20
2	$\dots, - 2, - 1, 0, 1, 2, \dots$	dot dot dot comma, negative 2, comma, negative 1, comma 0 comma 1 comma 2 comma dot dot dot	prik prik prik komma, negative 2, komma, negative 1, komma 0 komma 1 komma 2 komma prik prik prik

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: Ellipses_AndSoOn.

0	$1, 2, 3, \dots$	1 comma 2 comma 3 comma and so on	1 komma 2 komma 3 komma and so on
1	$1, 2, 3, \dots, 20$	1 comma 2 comma 3 comma and so on up to comma 20	1 komma 2 komma 3 komma and so on up to komma 20
2	$\dots, - 2, - 1, 0, 1, 2, \dots$	dot dot dot comma, negative 2, comma, negative 1, comma 0 comma 1 comma 2 comma dot dot dot	prik prik prik komma, negative 2, komma, negative 1, komma 0 komma 1 komma 2 komma prik prik prik

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: VerticalLine_Auto.

0	$3 \| 6$	3 divides 6	3 divides 6
1	${x \| x > 0}$	the set of all x such that x is greater than 0	the set of all x such that x større end 0
2	${x \| \| x \| > 2}$	the set of all x such that, the absolute value of x, is greater than 2	the set of all x such that, the absolute value of x, større end 2
3	$f (x) \|_{x = 5}$	f of x, evaluated at x equals 5	f of x, evaluated at x lig med 5
4	$x^{2} + 2 x \|_{x = 2}$	x squared plus 2 x, evaluated at x equals 2	x squared plustegn 2 x, evaluated at x lig med 2
5	$x^{2} + x \|_{0}^{1}$	x squared plus x, evaluated at 1, minus the same expression evaluated at 0	x squared plustegn x, evaluated at 1, minus the same expression evaluated at 0

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: VerticalLine_SuchThat.

{x | x > 0}

the set of all x such that x is greater than 0

the set of all x such that x større end 0

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: VerticalLine_Divides.

3 | 6

3 divides 6

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: VerticalLine_Given.

P (A | B)

P of, open paren, A given B, close paren

P of, venstre parantes, A given B, højre parantes

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: SetMemberSymbol_Auto.

0	$If x \in ℤ then 2 x is an even number.$	If x is a member of the integers then 2 x, is an even number period	If x is a member of the integers then 2 x, is an even number prik
1	${x \in ℤ \| x > 5}$	the set of all x in the integers such that x is greater than 5	the set of all x in the integers such that x større end 5
2	$3 + 2 i \notin ℝ$	3 plus 2 i, is not a member of the real numbers	3 plustegn 2 I, is not a member of the real numbers

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: SetMemberSymbol_Member.

0	$If x \in ℤ then 2 x is an even number.$	If x is a member of the integers then 2 x, is an even number period	If x is a member of the integers then 2 x, is an even number prik
1	${x \in ℤ \| x > 5}$	the set of all x member of the integers such that x is greater than 5	the set of all x member of the integers such that x større end 5
2	$3 + 2 i \notin ℝ$	3 plus 2 i, is not a member of the real numbers	3 plustegn 2 I, is not a member of the real numbers

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: SetMemberSymbol_Element.

0	$If x \in ℤ then 2 x is an even number.$	If x is an element of the integers then 2 x, is an even number period	If x is an element of the integers then 2 x, is an even number prik
1	${x \in ℤ \| x > 5}$	the set of all x element of the integers such that x is greater than 5	the set of all x element of the integers such that x større end 5
2	$3 + 2 i \notin ℝ$	3 plus 2 i, is not an element of the real numbers	3 plustegn 2 I, is not an element of the real numbers

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: SetMemberSymbol_Belongs.

0	$If x \in ℤ then 2 x is an even number.$	If x belongs to the integers then 2 x, is an even number period	If x belongs to the integers then 2 x, is an even number prik
1	${x \in ℤ \| x > 5}$	the set of all x belonging to the integers such that x is greater than 5	the set of all x belonging to the integers such that x større end 5
2	$3 + 2 i \notin ℝ$	3 plus 2 i, does not belong to the real numbers	3 plustegn 2 I, does not belong to the real numbers
3	$If x \in ℤ then 2 x is an even number.$	If x belongs to the integers then 2 x, is an even number period	If x belongs to the integers then 2 x, is an even number prik
4	${x \in ℤ \| x > 5}$	the set of all x belonging to the integers such that x is greater than 5	the set of all x belonging to the integers such that x større end 5
5	$3 + 2 i \notin ℝ$	3 plus 2 i, does not belong to the real numbers	3 plustegn 2 I, does not belong to the real numbers

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: Sets_woAll:SetMemberSymbol_Belongs.

{x \in ℤ : 2 < x < 7}

the set of x belonging to the integers such that 2 is less than x is less than 7

the set of x belonging to the integers such that 2 mindre end x mindre end 7

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: Sets_woAll:SetMemberSymbol_Member.

{x \in ℤ | x > 5}

the set of x member of the integers such that x is greater than 5

the set of x member of the integers such that x større end 5

Danish Clearspeak Part2Symbols rule tests. Locale: da, Style: Verbose.

0	$\sum_{n = 1}^{10} n$	the sum from n equals 1 to 10 of n	the sum from n lig med 1 to 10 of n
1	$\sum_{n = 1}^{\infty} n$	the sum from n equals 1 to infinity of n	the sum from n lig med 1 to uendelig of n
2	$\sum_{i \in ℤ^{+}} i$	the sum over i is a member of the positive integers, of i	the sum over I is a member of the positive integers, of I
3	$\sum_{S} i$	the sum over S, of i	the sum over S, of I
4	$\sum a_{i}$	the sum of, a sub i	the sum of, a sub I
5	$\prod_{i = 1}^{10} i$	the product from i equals 1 to 10 of i	the produkt from I lig med 1 to 10 of I
6	$\prod_{i \in ℤ^{+}} \frac{i}{i + 1}$	the product over i is a member of the positive integers, of, the fraction with numerator i, and denominator i plus 1	the produkt over I is a member of the positive integers, of, the fraction with numerator I, and denominator I plustegn 1
7	$\prod_{ℤ^{+}} \frac{i}{i + 1}$	the product over the positive integers, of, the fraction with numerator i, and denominator i plus 1	the produkt over the positive integers, of, the fraction with numerator I, and denominator I plustegn 1
8	$\prod a_{i}$	the product of, a sub i	the produkt of, a sub I
9	$\cap_{i = 1}^{10} S_{i}$	the intersection from i equals 1 to 10 of, S sub i	the snit from I lig med 1 to 10 of, S sub I
10	$\cup_{i = 1}^{10} S_{i}$	the union from i equals 1 to 10 of, S sub i	the forening from I lig med 1 to 10 of, S sub I
11	$\cap S_{i}$	the intersection of, S sub i	the snit of, S sub I
12	$\cup S_{i}$	the union of, S sub i	the forening of, S sub I
13	$\underset{C}{\cap} S_{i}$	the intersection over C, of, S sub i	the snit over C, of, S sub I
14	$\underset{C}{\cup} S_{i}$	the union over C, of, S sub i	the forening over C, of, S sub I
15	$\int f (x) d x$	the integral of f of x, d x	the integral of f of x, d x
16	$\int_{0}^{1} f (x) d x$	the integral from 0 to 1 of f of x, d x	the integral from 0 to 1 of f of x, d x
17	$\int_{ℝ} f (x) d x$	the integral over the real numbers, of f of x, d x	the integral over the real numbers, of f of x, d x

Danish Clearspeak Part3Adornments rule tests. Locale: da, Style: Prime_Auto.

0	$A^{'} B^{'}$	A prime, B prime	A mærke, B mærke
1	$A^{″} B^{″}$	A double prime, B double prime	A dobbelt mærke, B dobbelt mærke
2	$A^{‴} B^{‴}$	A triple prime, B triple prime	A trippel mærke, B trippel mærke
3	$f^{'} (x)$	f prime of x	f mærke of x
4	$f^{″} (x)$	f double prime of x	f dobbelt mærke of x
5	$f^{‴} (x)$	f triple prime of x	f trippel mærke of x
6	$1^{'}$	1 foot	1 fod
7	$2^{'}$	2 feet	2 fod
8	$1^{″}$	1 inch	1 tomme
9	$2^{″}$	2 inches	2 tommer
10	$16^{'} 10^{″}$	16 feet, 10 inches	16 fod, 10 tommer
11	$45 ° 10^{'}$	45 degrees, 10 minutes	45 grader, 10 minutter
12	$x ° y^{'}$	x degrees, y minutes	x grader, y minutter
13	$45 ° 10^{'} 25^{″}$	45 degrees, 10 minutes, 25 seconds	45 grader, 10 minutter, 25 sekunder
14	$x ° y^{'} z^{″}$	x degrees, y minutes, z seconds	x grader, y minutter, z sekunder

Danish Clearspeak Part3Adornments rule tests. Locale: da, Style: Prime_Angle.

0	$1^{'}$	1 minute	1 minut
1	$x^{'}$	x minutes	x minutter
2	$2^{'}$	2 minutes	2 minutter
3	$1^{″}$	1 second	1 sekund
4	$x^{″}$	x seconds	x sekunder
5	$2^{″}$	2 seconds	2 sekunder
6	$16^{'} 10^{″}$	16 minutes, 10 seconds	16 minutter, 10 sekunder
7	$x^{'} y^{″}$	x minutes, y seconds	x minutter, y sekunder
8	$45 ° 10^{'}$	45 degrees, 10 minutes	45 grader, 10 minutter
9	$45 ° 10^{'} 25^{″}$	45 degrees, 10 minutes, 25 seconds	45 grader, 10 minutter, 25 sekunder
10	$A^{'} B^{'}$	A prime, B prime	A mærke, B mærke
11	$A^{″} B^{″}$	A double prime, B double prime	A dobbelt mærke, B dobbelt mærke
12	$A^{‴} B^{‴}$	A triple prime, B triple prime	A trippel mærke, B trippel mærke
13	$f^{'} (x)$	f prime of x	f mærke of x
14	$f^{″} (x)$	f double prime of x	f dobbelt mærke of x
15	$f^{‴} (x)$	f triple prime of x	f trippel mærke of x

Danish Clearspeak Part3Adornments rule tests. Locale: da, Style: Prime_Length.

0	$1^{'}$	1 foot	1 fod
1	$x^{'}$	x feet	x fod
2	$2^{'}$	2 feet	2 fod
3	$1^{″}$	1 inch	1 tomme
4	$x^{″}$	x inches	x tommer
5	$2^{″}$	2 inches	2 tommer
6	$16^{'} 10^{″}$	16 feet, 10 inches	16 fod, 10 tommer
7	$x^{'} y^{″}$	x feet, y inches	x fod, y tommer
8	$45 ° 10^{'}$	45 degrees, 10 minutes	45 grader, 10 minutter
9	$45 ° 10^{'} 25^{″}$	45 degrees, 10 minutes, 25 seconds	45 grader, 10 minutter, 25 sekunder
10	$A^{'} B^{'}$	A prime, B prime	A mærke, B mærke
11	$A^{″} B^{″}$	A double prime, B double prime	A dobbelt mærke, B dobbelt mærke
12	$A^{‴} B^{‴}$	A triple prime, B triple prime	A trippel mærke, B trippel mærke
13	$f^{'} (x)$	f prime of x	f mærke of x
14	$f^{″} (x)$	f double prime of x	f dobbelt mærke of x
15	$f^{‴} (x)$	f triple prime of x	f trippel mærke of x

Danish Clearspeak Part3Adornments rule tests. Locale: da, Style: CombinationPermutation_Auto.

0	${}_{n}C_{r}$	n C r	n C r
1	${}_{n}P_{r}$	n P r	n P r
2	${}_{10}C_{3}$	10 C 3	10 C 3
3	${}_{10}P_{3}$	10 P 3	10 P 3

Danish Clearspeak Part3Adornments rule tests. Locale: da, Style: CombinationPermutation_ChoosePermute.

0	${}_{n}C_{r}$	n choose r	n choose r
1	${}_{n}P_{r}$	n permute r	n permute r
2	${}_{10}C_{3}$	10 choose 3	10 choose 3
3	${}_{10}P_{3}$	10 permute 3	10 permute 3

Danish Clearspeak Part3Adornments rule tests. Locale: da, Style: Bar_Auto.

0	$\bar{f}$	f bar	f streg over
1	$\bar{f} (x)$	f bar of x	f streg over of x
2	$\bar{f_{1}}$	f sub 1, bar	f sub 1, streg over
3	$\bar{f_{1}} (x)$	f sub 1, bar of x	f sub 1, streg over of x
4	$\bar{z}$	z bar	z streg over
5	$0 . \bar{3}$	the repeating decimal 0 point followed by repeating digit 3	the repeating decimal 0 point followed by repeating digit 3
6	$0 . \bar{12}$	the repeating decimal 0 point followed by repeating digits 1 2	the repeating decimal 0 point followed by repeating digits 1 2
7	$2 . \bar{134}$	the repeating decimal 2 point followed by repeating digits 1 3 4	the repeating decimal 2 point followed by repeating digits 1 3 4
8	$.13 \bar{467}$	the repeating decimal point 1 3 followed by repeating digits 4 6 7	the repeating decimal point 1 3 followed by repeating digits 4 6 7
9	$25.12 \bar{632}$	the repeating decimal 2 5 point 1 2 followed by repeating digits 6 3 2	the repeating decimal 2 5 point 1 2 followed by repeating digits 6 3 2
10	$z \bar{z}$	z, z bar	z, z streg over
11	$\bar{C D}$	the line segment C D	the line segment C D
12	$\bar{C^{'} D^{'}}$	the line segment C prime D prime	the line segment C mærke D mærke
13	$\bar{C^{″} D^{″}}$	the line segment C double prime D double prime	the line segment C dobbelt mærke D dobbelt mærke
14	$\bar{C^{‴} D^{‴}}$	the line segment C triple prime D triple prime	the line segment C trippel mærke D trippel mærke
15	$\overset{def}{=}$	is defined to be	is defined to be
16	$(f \circ g) (x) \overset{def}{=} f (g (x))$	open paren, f composed with g, close paren, of x, is defined to be, f of, g of x	venstre parantes, f komposition stjerne g, højre parantes, of x, is defined to be, f of, g of x
17	$\overset{?}{=}$	equals sign with question mark over it	lig med sign with spørgsmålstegn over it
18	$x + 2 \overset{?}{=} 4$	x plus 2 equals sign with question mark over it 4	x plustegn 2 lig med sign with spørgsmålstegn over it 4

Danish Clearspeak Part3Adornments rule tests. Locale: da, Style: Bar_Conjugate.

0	$\bar{z}$	the complex conjugate of z	the complex conjugate of z
1	$z \bar{z}$	z, the complex conjugate of z	z, the complex conjugate of z
2	$\bar{3 - 2 i} = 3 + 2 i$	the complex conjugate of 3 minus 2 i, equals 3 plus 2 i	the complex conjugate of 3 minustegn 2 I, lig med 3 plustegn 2 I
3	$0 . \bar{3}$	the repeating decimal 0 point followed by repeating digit 3	the repeating decimal 0 point followed by repeating digit 3
4	$0 . \bar{12}$	the repeating decimal 0 point followed by repeating digits 1 2	the repeating decimal 0 point followed by repeating digits 1 2
5	$2 . \bar{134}$	the repeating decimal 2 point followed by repeating digits 1 3 4	the repeating decimal 2 point followed by repeating digits 1 3 4
6	$.13 \bar{467}$	the repeating decimal point 1 3 followed by repeating digits 4 6 7	the repeating decimal point 1 3 followed by repeating digits 4 6 7
7	$25.12 \bar{632}$	the repeating decimal 2 5 point 1 2 followed by repeating digits 6 3 2	the repeating decimal 2 5 point 1 2 followed by repeating digits 6 3 2

Danish Clearspeak Roots rule tests. Locale: da, Style: Roots_Auto.

0	$\sqrt{2}$	the square root of 2	the square root of 2
1	$3 + \sqrt{2}$	3 plus the square root of 2	3 plustegn the square root of 2
2	$3 \pm \sqrt{2}$	3 plus or minus the square root of 2	3 plus minus the square root of 2
3	$3 \mp \sqrt{2}$	3 minus or plus the square root of 2	3 minus plus the square root of 2
4	$- \sqrt{2}$	the negative square root of 2	the negative square root of 2
5	$3 - \sqrt{2}$	3 minus the square root of 2	3 minustegn the square root of 2
6	$3 + - \sqrt{2}$	3 plus the negative square root of 2	3 plustegn the negative square root of 2
7	$3 - - \sqrt{2}$	3 minus the negative square root of 2	3 minustegn the negative square root of 2
8	$3 + (- \sqrt{2})$	3 plus, open paren, the negative square root of 2, close paren	3 plustegn, venstre parantes, the negative square root of 2, højre parantes
9	$3 - (- \sqrt{2})$	3 minus, open paren, the negative square root of 2, close paren	3 minustegn, venstre parantes, the negative square root of 2, højre parantes
10	$\sqrt{x + 1}$	the square root of x plus 1	the square root of x plustegn 1
11	$\sqrt{x} + 1$	the square root of x, plus 1	the square root of x, plustegn 1
12	$- \sqrt{x}$	the negative square root of x	the negative square root of x
13	${(\sqrt{x})}^{2}$	open paren, the square root of x, close paren, squared	venstre parantes, the square root of x, højre parantes, squared
14	$- {(\sqrt{x})}^{2}$	negative, open paren, the square root of x, close paren, squared	negative, venstre parantes, the square root of x, højre parantes, squared
15	${\sqrt{x}}^{2}$	the square root of x, squared	the square root of x, squared
16	$\sqrt{x^{2}}$	the square root of x squared	the square root of x squared
17	$\sqrt{x^{2} + y^{2}}$	the square root of x squared plus y squared	the square root of x squared plustegn y squared
18	$\sqrt{x_{1}^{2} + x_{2}^{2}}$	the square root of, x sub 1, squared plus, x sub 2, squared	the square root of, x sub 1, squared plustegn, x sub 2, squared
19	$\sqrt{{(x_{2} - x_{1})}^{2} + {(y_{2} - y_{1})}^{2}}$	the square root of, open paren, x sub 2, minus, x sub 1, close paren, squared plus, open paren, y sub 2, minus, y sub 1, close paren, squared	the square root of, venstre parantes, x sub 2, minustegn, x sub 1, højre parantes, squared plustegn, venstre parantes, y sub 2, minustegn, y sub 1, højre parantes, squared
20	$\sqrt{\frac{1}{2}}$	the square root of one half	the square root of en halve
21	$\sqrt{\frac{23}{66}}$	the square root of, 23 over 66	the square root of, 23 over 66
22	$\sqrt{\frac{x + 1}{2 x + 5}}$	the square root of, the fraction with numerator x plus 1, and denominator 2 x, plus 5	the square root of, the fraction with numerator x plustegn 1, and denominator 2 x, plustegn 5
23	$\frac{- b \pm \sqrt{b^{2} - 4 a c}}{2 a}$	the fraction with numerator negative b plus or minus the square root of b squared minus 4 a c, and denominator 2 a	the fraction with numerator negative b plus minus the square root of b squared minustegn 4 a c, and denominator 2 a
24	$\sqrt[3]{y}$	the cube root of y	the cube root of y
25	$\sqrt[4]{n}$	the fourth root of n	the fjerde root of n
26	$\sqrt[5]{35}$	the fifth root of 35	the femte root of 35
27	$\sqrt[9]{146}$	the ninth root of 146	the niende root of 146
28	$\sqrt[n]{d}$	the n-th root of d	the n-th root of d
29	$\sqrt[m]{243}$	the m-th root of 243	the m-th root of 243
30	$\sqrt[i]{2^{i}}$	the i-th root of 2 to the i-th power	the I-th root of 2 to the I-th power
31	$\sqrt[j]{125}$	the j-th root of 125	the j-th root of 125
32	$- \sqrt[3]{y}$	negative the cube root of y	negative the cube root of y
33	$- \sqrt[4]{n}$	negative the fourth root of n	negative the fjerde root of n

Danish Clearspeak Roots rule tests. Locale: da, Style: Roots_PosNegSqRoot.

0	$\sqrt{2}$	the positive square root of 2	the positive square root of 2
1	$3 + \sqrt{2}$	3 plus the positive square root of 2	3 plustegn the positive square root of 2
2	$3 \pm \sqrt{2}$	3 plus or minus the square root of 2	3 plus minus the square root of 2
3	$3 \mp \sqrt{2}$	3 minus or plus the square root of 2	3 minus plus the square root of 2
4	$- \sqrt{2}$	the negative square root of 2	the negative square root of 2
5	$3 - \sqrt{2}$	3 minus the positive square root of 2	3 minustegn the positive square root of 2
6	$3 + - \sqrt{2}$	3 plus the negative square root of 2	3 plustegn the negative square root of 2
7	$3 - - \sqrt{2}$	3 minus the negative square root of 2	3 minustegn the negative square root of 2
8	$3 + (- \sqrt{2})$	3 plus, open paren, the negative square root of 2, close paren	3 plustegn, venstre parantes, the negative square root of 2, højre parantes
9	$3 - (- \sqrt{2})$	3 minus, open paren, the negative square root of 2, close paren	3 minustegn, venstre parantes, the negative square root of 2, højre parantes
10	$\sqrt{x + 1}$	the positive square root of x plus 1	the positive square root of x plustegn 1
11	$\sqrt{x} + 1$	the positive square root of x, plus 1	the positive square root of x, plustegn 1
12	$- \sqrt{x}$	the negative square root of x	the negative square root of x
13	${(\sqrt{x})}^{2}$	open paren, the positive square root of x, close paren, squared	venstre parantes, the positive square root of x, højre parantes, squared
14	${(- \sqrt{x})}^{2}$	open paren, the negative square root of x, close paren, squared	venstre parantes, the negative square root of x, højre parantes, squared
15	$- {(\sqrt{x})}^{2}$	negative, open paren, the positive square root of x, close paren, squared	negative, venstre parantes, the positive square root of x, højre parantes, squared
16	${\sqrt{x}}^{2}$	the positive square root of x, squared	the positive square root of x, squared
17	$\sqrt{x^{2}}$	the positive square root of x squared	the positive square root of x squared
18	$\sqrt{x^{2} + y^{2}}$	the positive square root of x squared plus y squared	the positive square root of x squared plustegn y squared
19	$\sqrt{x_{1}^{2} + x_{2}^{2}}$	the positive square root of, x sub 1, squared plus, x sub 2, squared	the positive square root of, x sub 1, squared plustegn, x sub 2, squared
20	$\sqrt{{(x_{2} - x_{1})}^{2} + {(y_{2} - y_{1})}^{2}}$	the positive square root of, open paren, x sub 2, minus, x sub 1, close paren, squared plus, open paren, y sub 2, minus, y sub 1, close paren, squared	the positive square root of, venstre parantes, x sub 2, minustegn, x sub 1, højre parantes, squared plustegn, venstre parantes, y sub 2, minustegn, y sub 1, højre parantes, squared
21	$\sqrt{\frac{1}{2}}$	the positive square root of one half	the positive square root of en halve
22	$\sqrt{\frac{23}{66}}$	the positive square root of, 23 over 66	the positive square root of, 23 over 66
23	$\sqrt{\frac{x + 1}{2 x + 5}}$	the positive square root of, the fraction with numerator x plus 1, and denominator 2 x, plus 5	the positive square root of, the fraction with numerator x plustegn 1, and denominator 2 x, plustegn 5
24	$\frac{- b \pm \sqrt{b^{2} - 4 a c}}{2 a}$	the fraction with numerator negative b plus or minus the square root of b squared minus 4 a c, and denominator 2 a	the fraction with numerator negative b plus minus the square root of b squared minustegn 4 a c, and denominator 2 a
25	$\sqrt[3]{y}$	the cube root of y	the cube root of y
26	$\sqrt[4]{n}$	the fourth root of n	the fjerde root of n
27	$\sqrt[5]{35}$	the fifth root of 35	the femte root of 35
28	$\sqrt[9]{146}$	the ninth root of 146	the niende root of 146
29	$\sqrt[n]{d}$	the n-th root of d	the n-th root of d
30	$\sqrt[m]{243}$	the m-th root of 243	the m-th root of 243
31	$\sqrt[i]{2^{i}}$	the i-th root of 2 to the i-th power	the I-th root of 2 to the I-th power
32	$\sqrt[j]{125}$	the j-th root of 125	the j-th root of 125
33	$- \sqrt[3]{y}$	negative the cube root of y	negative the cube root of y
34	$- \sqrt[4]{n}$	negative the fourth root of n	negative the fjerde root of n

Danish Clearspeak Roots rule tests. Locale: da, Style: Roots_RootEnd.

0	$\sqrt{2}$	the square root of 2, end root	the square root of 2, end root
1	$3 + \sqrt{2}$	3 plus the square root of 2, end root	3 plustegn the square root of 2, end root
2	$3 \pm \sqrt{2}$	3 plus or minus the square root of 2, end root	3 plus minus the square root of 2, end root
3	$3 \mp \sqrt{2}$	3 minus or plus the square root of 2, end root	3 minus plus the square root of 2, end root
4	$- \sqrt{2}$	the negative square root of 2, end root	the negative square root of 2, end root
5	$3 - \sqrt{2}$	3 minus the square root of 2, end root	3 minustegn the square root of 2, end root
6	$3 + - \sqrt{2}$	3 plus the negative square root of 2, end root	3 plustegn the negative square root of 2, end root
7	$3 - - \sqrt{2}$	3 minus the negative square root of 2, end root	3 minustegn the negative square root of 2, end root
8	$3 + (- \sqrt{2})$	3 plus, open paren, the negative square root of 2, end root, close paren	3 plustegn, venstre parantes, the negative square root of 2, end root, højre parantes
9	$3 - (- \sqrt{2})$	3 minus, open paren, the negative square root of 2, end root, close paren	3 minustegn, venstre parantes, the negative square root of 2, end root, højre parantes
10	$\sqrt{x + 1}$	the square root of x plus 1, end root	the square root of x plustegn 1, end root
11	$\sqrt{x} + 1$	the square root of x, end root, plus 1	the square root of x, end root, plustegn 1
12	$- \sqrt{x}$	the negative square root of x, end root	the negative square root of x, end root
13	${(\sqrt{x})}^{2}$	open paren, the square root of x, end root, close paren, squared	venstre parantes, the square root of x, end root, højre parantes, squared
14	$- {(\sqrt{x})}^{2}$	negative, open paren, the square root of x, end root, close paren, squared	negative, venstre parantes, the square root of x, end root, højre parantes, squared
15	${\sqrt{x}}^{2}$	the square root of x, end root, squared	the square root of x, end root, squared
16	$\sqrt{x^{2}}$	the square root of x squared, end root	the square root of x squared, end root
17	$\sqrt{x^{2} + y^{2}}$	the square root of x squared plus y squared, end root	the square root of x squared plustegn y squared, end root
18	$\sqrt{x_{1}^{2} + x_{2}^{2}}$	the square root of, x sub 1, squared plus, x sub 2, squared, end root	the square root of, x sub 1, squared plustegn, x sub 2, squared, end root
19	$\sqrt{{(x_{2} - x_{1})}^{2} + {(y_{2} - y_{1})}^{2}}$	the square root of, open paren, x sub 2, minus, x sub 1, close paren, squared plus, open paren, y sub 2, minus, y sub 1, close paren, squared, end root	the square root of, venstre parantes, x sub 2, minustegn, x sub 1, højre parantes, squared plustegn, venstre parantes, y sub 2, minustegn, y sub 1, højre parantes, squared, end root
20	$\sqrt{\frac{1}{2}}$	the square root of one half, end root	the square root of en halve, end root
21	$\sqrt{\frac{23}{66}}$	the square root of, 23 over 66, end root	the square root of, 23 over 66, end root
22	$\sqrt{\frac{x + 1}{2 x + 5}}$	the square root of, the fraction with numerator x plus 1, and denominator 2 x, plus 5, end root	the square root of, the fraction with numerator x plustegn 1, and denominator 2 x, plustegn 5, end root
23	$\frac{- b \pm \sqrt{b^{2} - 4 a c}}{2 a}$	the fraction with numerator negative b plus or minus the square root of b squared minus 4 a c, end root, and denominator 2 a	the fraction with numerator negative b plus minus the square root of b squared minustegn 4 a c, end root, and denominator 2 a
24	$\sqrt[3]{y}$	the cube root of y, end root	the cube root of y, end root
25	$\sqrt[4]{n}$	the fourth root of n, end root	the fjerde root of n, end root
26	$\sqrt[5]{35}$	the fifth root of 35, end root	the femte root of 35, end root
27	$\sqrt[9]{146}$	the ninth root of 146, end root	the niende root of 146, end root
28	$\sqrt[n]{d}$	the n-th root of d, end root	the n-th root of d, end root
29	$\sqrt[m]{243}$	the m-th root of 243, end root	the m-th root of 243, end root
30	$\sqrt[i]{2^{i}}$	the i-th root of 2 to the i-th power, end root	the I-th root of 2 to the I-th power, end root
31	$\sqrt[j]{125}$	the j-th root of 125, end root	the j-th root of 125, end root
32	$- \sqrt[3]{y}$	negative the cube root of y, end root	negative the cube root of y, end root
33	$- \sqrt[4]{n}$	negative the fourth root of n, end root	negative the fjerde root of n, end root

Danish Clearspeak Roots rule tests. Locale: da, Style: Roots_PosNegSqRootEnd.

0	$\sqrt{2}$	the positive square root of 2, end root	the positive square root of 2, end root
1	$3 + \sqrt{2}$	3 plus the positive square root of 2, end root	3 plustegn the positive square root of 2, end root
2	$3 \pm \sqrt{2}$	3 plus or minus the square root of 2, end root	3 plus minus the square root of 2, end root
3	$3 \mp \sqrt{2}$	3 minus or plus the square root of 2, end root	3 minus plus the square root of 2, end root
4	$- \sqrt{2}$	the negative square root of 2, end root	the negative square root of 2, end root
5	$3 - \sqrt{2}$	3 minus the positive square root of 2, end root	3 minustegn the positive square root of 2, end root
6	$3 + - \sqrt{2}$	3 plus the negative square root of 2, end root	3 plustegn the negative square root of 2, end root
7	$3 - - \sqrt{2}$	3 minus the negative square root of 2, end root	3 minustegn the negative square root of 2, end root
8	$3 + (- \sqrt{2})$	3 plus, open paren, the negative square root of 2, end root, close paren	3 plustegn, venstre parantes, the negative square root of 2, end root, højre parantes
9	$3 - (- \sqrt{2})$	3 minus, open paren, the negative square root of 2, end root, close paren	3 minustegn, venstre parantes, the negative square root of 2, end root, højre parantes
10	$\sqrt{x + 1}$	the positive square root of x plus 1, end root	the positive square root of x plustegn 1, end root
11	$\sqrt{x} + 1$	the positive square root of x, end root, plus 1	the positive square root of x, end root, plustegn 1
12	$- \sqrt{x}$	the negative square root of x, end root	the negative square root of x, end root
13	${(\sqrt{x})}^{2}$	open paren, the positive square root of x, end root, close paren, squared	venstre parantes, the positive square root of x, end root, højre parantes, squared
14	${(- \sqrt{x})}^{2}$	open paren, the negative square root of x, end root, close paren, squared	venstre parantes, the negative square root of x, end root, højre parantes, squared
15	${\sqrt{x}}^{2}$	the positive square root of x, end root, squared	the positive square root of x, end root, squared
16	$\sqrt{x^{2}}$	the positive square root of x squared, end root	the positive square root of x squared, end root
17	$\sqrt{x^{2} + y^{2}}$	the positive square root of x squared plus y squared, end root	the positive square root of x squared plustegn y squared, end root
18	$\sqrt{x_{1}^{2} + x_{2}^{2}}$	the positive square root of, x sub 1, squared plus, x sub 2, squared, end root	the positive square root of, x sub 1, squared plustegn, x sub 2, squared, end root
19	$\sqrt{{(x_{2} - x_{1})}^{2} + {(y_{2} - y_{1})}^{2}}$	the positive square root of, open paren, x sub 2, minus, x sub 1, close paren, squared plus, open paren, y sub 2, minus, y sub 1, close paren, squared, end root	the positive square root of, venstre parantes, x sub 2, minustegn, x sub 1, højre parantes, squared plustegn, venstre parantes, y sub 2, minustegn, y sub 1, højre parantes, squared, end root
20	$\sqrt{\frac{1}{2}}$	the positive square root of one half, end root	the positive square root of en halve, end root
21	$\sqrt{\frac{23}{66}}$	the positive square root of, 23 over 66, end root	the positive square root of, 23 over 66, end root
22	$\sqrt{\frac{x + 1}{2 x + 5}}$	the positive square root of, the fraction with numerator x plus 1, and denominator 2 x, plus 5, end root	the positive square root of, the fraction with numerator x plustegn 1, and denominator 2 x, plustegn 5, end root
23	$\frac{- b \pm \sqrt{b^{2} - 4 a c}}{2 a}$	the fraction with numerator negative b plus or minus the square root of b squared minus 4 a c, end root, and denominator 2 a	the fraction with numerator negative b plus minus the square root of b squared minustegn 4 a c, end root, and denominator 2 a
24	$\sqrt[3]{y}$	the cube root of y, end root	the cube root of y, end root
25	$\sqrt[4]{n}$	the fourth root of n, end root	the fjerde root of n, end root
26	$\sqrt[5]{35}$	the fifth root of 35, end root	the femte root of 35, end root
27	$\sqrt[9]{146}$	the ninth root of 146, end root	the niende root of 146, end root
28	$\sqrt[n]{d}$	the n-th root of d, end root	the n-th root of d, end root
29	$\sqrt[m]{243}$	the m-th root of 243, end root	the m-th root of 243, end root
30	$\sqrt[i]{2^{i}}$	the i-th root of 2 to the i-th power, end root	the I-th root of 2 to the I-th power, end root
31	$\sqrt[j]{125}$	the j-th root of 125, end root	the j-th root of 125, end root
32	$- \sqrt[3]{y}$	negative the cube root of y, end root	negative the cube root of y, end root
33	$- \sqrt[4]{n}$	negative the fourth root of n, end root	negative the fjerde root of n, end root

Danish Clearspeak SetsEnclosedInSetBrackets rule tests. Locale: da, Style: Sets_Auto.

0	${x \in ℤ \| 2 < x < 7}$	the set of all x in the integers such that 2 is less than x is less than 7	the set of all x in the integers such that 2 mindre end x mindre end 7
1	${x \| \| x \| > 2}$	the set of all x such that, the absolute value of x, is greater than 2	the set of all x such that, the absolute value of x, større end 2
2	${x \in ℤ : 2 < x < 7}$	the set of all x in the integers such that 2 is less than x is less than 7	the set of all x in the integers such that 2 mindre end x mindre end 7
3	${x \in ℕ : x is an even number}$	the set of all x in the natural numbers such that x is an even number	the set of all x in the natural numbers such that x is an even number
4	${1, 2, 3}$	the set 1 comma 2 comma 3	the set 1 komma 2 komma 3
5	${1, 112, 1, 253}$	the set 1 comma 112 comma 1 comma 253	the set 1 komma 112 komma 1 komma 253

Danish Clearspeak SetsEnclosedInSetBrackets rule tests. Locale: da, Style: Sets_woAll.

0	${x \in ℤ \| 2 < x < 7}$	the set of x in the integers such that 2 is less than x is less than 7	the set of x in the integers such that 2 mindre end x mindre end 7
1	${x \| \| x \| > 2}$	the set of x such that, the absolute value of x, is greater than 2	the set of x such that, the absolute value of x, større end 2
2	${x \in ℤ : 2 < x < 7}$	the set of x in the integers such that 2 is less than x is less than 7	the set of x in the integers such that 2 mindre end x mindre end 7
3	${1, 2, 3}$	the set 1 comma 2 comma 3	the set 1 komma 2 komma 3
4	${1, 112, 1, 253}$	the set 1 comma 112 comma 1 comma 253	the set 1 komma 112 komma 1 komma 253

Danish Clearspeak SetsEnclosedInSetBrackets rule tests. Locale: da, Style: Sets_SilentBracket.

0	${x \in ℤ \| 2 < x < 7}$	the set of all x in the integers such that 2 is less than x is less than 7	the set of all x in the integers such that 2 mindre end x mindre end 7
1	${x \| \| x \| > 2}$	the set of all x such that, the absolute value of x, is greater than 2	the set of all x such that, the absolute value of x, større end 2
2	${x \in ℤ : 2 < x < 7}$	the set of all x in the integers such that 2 is less than x is less than 7	the set of all x in the integers such that 2 mindre end x mindre end 7
3	${x \in ℕ : x is an even number}$	the set of all x in the natural numbers such that x is an even number	the set of all x in the natural numbers such that x is an even number
4	${1, 2, 3}$	1 comma 2 comma 3	1 komma 2 komma 3
5	${1, 112, 1, 253}$	1 comma 112 comma 1 comma 253	1 komma 112 komma 1 komma 253

Danish Clearspeak Trigometry rule tests. Locale: da, Style: Trig_Auto.

0	$\sin x$	sine x	sinus x
1	$\cos x$	cosine x	cosinus x
2	$\tan θ$	tangent theta	tangens theta
3	$\sec θ$	secant theta	secans theta
4	$\csc x$	cosecant x	cosecans x
5	$\cot x$	cotangent x	cotangens x
6	$\sin^{2} x$	sine squared x	sinus squared x
7	$\cos^{3} x$	cosine cubed x	cosinus cubed x
8	$\tan^{2} x$	tangent squared x	tangens squared x
9	$\sec^{3} x$	secant cubed x	secans cubed x
10	$\csc^{2} x$	cosecant squared x	cosecans squared x
11	$\cot^{2} x$	cotangent squared x	cotangens squared x
12	$\sin 2 π$	sine 2 pi	sinus 2 pi
13	$\sin (π k + \frac{π}{2})$	the sine of, open paren, pi k, plus, pi over 2, close paren	the sinus of, venstre parantes, pi k, plustegn, pi over 2, højre parantes
14	$\cos \frac{π}{2}$	the cosine of, pi over 2	the cosinus of, pi over 2
15	$\sin \frac{π}{2}$	the sine of, pi over 2	the sinus of, pi over 2
16	$\frac{\sin π}{2}$	sine pi over 2	sinus pi over 2
17	$\frac{2}{\sin π}$	2 over sine pi	2 over sinus pi
18	$\frac{\sin \frac{π}{2}}{3}$	the fraction with numerator, the sine of, pi over 2, and denominator 3	the fraction with numerator, the sinus of, pi over 2, and denominator 3
19	$\tan (- π)$	tangent negative pi	tangens negative pi
20	$\sin (x + π)$	the sine of, open paren, x plus pi, close paren	the sinus of, venstre parantes, x plustegn pi, højre parantes
21	$\cos (x + \frac{π}{2})$	the cosine of, open paren, x plus, pi over 2, close paren	the cosinus of, venstre parantes, x plustegn, pi over 2, højre parantes
22	$\cos (\frac{π}{2} + x)$	the cosine of, open paren, pi over 2, plus x, close paren	the cosinus of, venstre parantes, pi over 2, plustegn x, højre parantes
23	$\sin^{2} x + \cos^{2} x = 1$	sine squared x, plus, cosine squared x, equals 1	sinus squared x, plustegn, cosinus squared x, lig med 1
24	$\sin^{4} x$	the fourth power of sine x	the fjerde power of sinus x
25	$\cos^{5} x$	the fifth power of cosine x	the femte power of cosinus x
26	$\tan^{n} x$	the n-th power of tangent x	the n-th power of tangens x
27	$\frac{\sin x}{\cos x}$	sine x over cosine x	sinus x over cosinus x
28	$\tan 35 °$	tangent 35 degrees	tangens 35 grader
29	$\tan (∠ D E F)$	the tangent of, open paren, angle D E F, close paren	the tangens of, venstre parantes, vinkel D E F, højre parantes
30	$\tan (∠ D)$	the tangent of, open paren, angle D, close paren	the tangens of, venstre parantes, vinkel D, højre parantes
31	$\sin (x + y) = \sin x \cos y + \cos x \sin y$	the sine of, open paren, x plus y, close paren, equals, sine x cosine y, plus, cosine x sine y	the sinus of, venstre parantes, x plustegn y, højre parantes, lig med, sinus x cosinus y, plustegn, cosinus x sinus y
32	$\cos (x + y) = \cos x \cos y - \sin x \sin y$	the cosine of, open paren, x plus y, close paren, equals, cosine x cosine y, minus, sine x sine y	the cosinus of, venstre parantes, x plustegn y, højre parantes, lig med, cosinus x cosinus y, minustegn, sinus x sinus y
33	$\tan (x + y) = \frac{\tan x - \tan y}{1 - \tan x \tan y}$	the tangent of, open paren, x plus y, close paren, equals, the fraction with numerator tangent x minus tangent y, and denominator 1 minus, tangent x tangent y	the tangens of, venstre parantes, x plustegn y, højre parantes, lig med, the fraction with numerator tangens x minustegn tangens y, and denominator 1 minustegn, tangens x tangens y
34	$\tan (\frac{π}{6} + \frac{2 π}{3}) = \frac{\tan \frac{π}{6} - \tan \frac{2 π}{3}}{1 - \tan \frac{π}{6} \tan \frac{2 π}{3}}$	the tangent of, open paren, pi over 6, plus, 2 pi over 3, close paren, equals, the fraction with numerator, the tangent of, pi over 6, minus, the tangent of, 2 pi over 3, and denominator 1 minus, the tangent of, pi over 6, the tangent of, 2 pi over 3	the tangens of, venstre parantes, pi over 6, plustegn, 2 pi over 3, højre parantes, lig med, the fraction with numerator, the tangens of, pi over 6, minustegn, the tangens of, 2 pi over 3, and denominator 1 minustegn, the tangens of, pi over 6, the tangens of, 2 pi over 3
35	$\tan 2 x = \frac{2 \tan x}{1 - \tan^{2} x}$	tangent 2 x, equals, the fraction with numerator 2 tangent x, and denominator 1 minus, tangent squared x	tangens 2 x, lig med, the fraction with numerator 2 tangens x, and denominator 1 minustegn, tangens squared x
36	$\cos 2 x = 2 \cos^{2} x - 1$	cosine 2 x, equals 2, cosine squared x, minus 1	cosinus 2 x, lig med 2, cosinus squared x, minustegn 1
37	$\sin \frac{x}{2} = \pm \sqrt{\frac{1 - \cos x}{2}}$	the sine of, x over 2, equals plus or minus the square root of, the fraction with numerator 1 minus cosine x, and denominator 2	the sinus of, x over 2, lig med plus minus the square root of, the fraction with numerator 1 minustegn cosinus x, and denominator 2
38	$\tan \frac{x}{2} = \pm \sqrt{\frac{1 - \cos x}{1 + \cos x}}$	the tangent of, x over 2, equals plus or minus the square root of, the fraction with numerator 1 minus cosine x, and denominator 1 plus cosine x	the tangens of, x over 2, lig med plus minus the square root of, the fraction with numerator 1 minustegn cosinus x, and denominator 1 plustegn cosinus x
39	$\cos x \cos y = 2 \cos \frac{x + y}{2} \cos \frac{x - y}{2}$	cosine x cosine y, equals 2, the cosine of, the fraction with numerator x plus y, and denominator 2, the cosine of, the fraction with numerator x minus y, and denominator 2	cosinus x cosinus y, lig med 2, the cosinus of, the fraction with numerator x plustegn y, and denominator 2, the cosinus of, the fraction with numerator x minustegn y, and denominator 2
40	$\sin^{- 1} x$	the inverse sine of x	the inverse sinus of x
41	$\cos^{- 1} x$	the inverse cosine of x	the inverse cosinus of x
42	$\tan^{- 1} x$	the inverse tangent of x	the inverse tangens of x
43	$\cot^{- 1} x$	the inverse cotangent of x	the inverse cotangens of x
44	$\sec^{- 1} x$	the inverse secant of x	the inverse secans of x
45	$\csc^{- 1} x$	the inverse cosecant of x	the inverse cosecans of x
46	$\sin^{- 1} \frac{\sqrt{2}}{2}$	the inverse sine of, the fraction with numerator the square root of 2, and denominator 2	the inverse sinus of, the fraction with numerator the square root of 2, and denominator 2
47	$\cos^{- 1} \frac{1}{2}$	the inverse cosine of one half	the inverse cosinus of en halve
48	$\tan^{- 1} 17$	the inverse tangent of 17	the inverse tangens of 17
49	$\cot^{- 1} 32$	the inverse cotangent of 32	the inverse cotangens of 32
50	$\sec^{- 1} 100$	the inverse secant of 100	the inverse secans of 100
51	$\csc^{- 1} 85$	the inverse cosecant of 85	the inverse cosecans of 85
52	$\sin^{- 1} (- x)$	the inverse sine of negative x	the inverse sinus of negative x
53	$\cos^{- 1} (- x)$	the inverse cosine of negative x	the inverse cosinus of negative x
54	$\tan^{- 1} (- x + 12)$	the inverse tangent of, open paren, negative x plus 12, close paren	the inverse tangens of, venstre parantes, negative x plustegn 12, højre parantes
55	$\cot^{- 1} (- x - 1)$	the inverse cotangent of, open paren, negative x minus 1, close paren	the inverse cotangens of, venstre parantes, negative x minustegn 1, højre parantes
56	$\sin^{- 1} (\sin 0)$	the inverse sine of sine 0	the inverse sinus of sinus 0
57	$\csc^{- 1} (\csc x)$	the inverse cosecant of cosecant x	the inverse cosecans of cosecans x
58	$\cos (\cos^{- 1} (- \frac{\sqrt{2}}{2}))$	the cosine of, open paren, the inverse cosine of, open paren, negative, the fraction with numerator the square root of 2, and denominator 2, close paren, close paren	the cosinus of, venstre parantes, the inverse cosinus of, venstre parantes, negative, the fraction with numerator the square root of 2, and denominator 2, højre parantes, højre parantes
59	$\cos (- \cos^{- 1} (\frac{\sqrt{2}}{2}))$	the cosine of, open paren, negative, the inverse cosine of, open paren, the fraction with numerator the square root of 2, and denominator 2, close paren, close paren	the cosinus of, venstre parantes, negative, the inverse cosinus of, venstre parantes, the fraction with numerator the square root of 2, and denominator 2, højre parantes, højre parantes
60	$\sin^{- 1} (\cos \frac{π}{4})$	the inverse sine of, open paren, the cosine of, pi over 4, close paren	the inverse sinus of, venstre parantes, the cosinus of, pi over 4, højre parantes
61	$\sin (\cos^{- 1} \frac{1}{2})$	sine, the inverse cosine of one half	sinus, the inverse cosinus of en halve
62	$\sin (\tan^{- 1} 1)$	sine, the inverse tangent of 1	sinus, the inverse tangens of 1
63	$\sin (- \tan^{- 1} 1)$	the sine of, open paren, negative, the inverse tangent of 1, close paren	the sinus of, venstre parantes, negative, the inverse tangens of 1, højre parantes
64	$\sin (- \tan^{- 1} (- 1))$	the sine of, open paren, negative, the inverse tangent of negative 1, close paren	the sinus of, venstre parantes, negative, the inverse tangens of negative 1, højre parantes
65	$\sec^{- 1} (\sec x)$	the inverse secant of secant x	the inverse secans of secans x
66	$\arcsin x$	arc sine x	arcus sinus x
67	$\arccos x$	arc cosine x	arcus cosinus x
68	$\arctan x$	arc tangent x	arcus tangens x
69	$\sinh x$	hyperbolic sine of x	sinus hyperbolsk of x
70	$\cosh x$	hyperbolic cosine of x	hyperbolsk cosinus of x
71	$\tanh x$	hyperbolic tangent of x	hyperbolsk tangens of x
72	$\coth x$	hyperbolic cotangent of x	hyperbolsk cotangens of x
73	$sech x$	hyperbolic secant of x	hyperbolsk sekans of x
74	$csch x$	hyperbolic cosecant of x	hyperbolsk cosecans of x
75	$\sinh^{- 1} x$	the inverse hyperbolic sine of x	the inverse sinus hyperbolsk of x
76	$\cosh^{- 1} x$	the inverse hyperbolic cosine of x	the inverse hyperbolsk cosinus of x
77	$\tanh^{- 1} x$	the inverse hyperbolic tangent of x	the inverse hyperbolsk tangens of x
78	$\coth^{- 1} x$	the inverse hyperbolic cotangent of x	the inverse hyperbolsk cotangens of x
79	${sech}^{- 1} x$	the inverse hyperbolic secant of x	the inverse hyperbolsk sekans of x
80	${csch}^{- 1} x$	the inverse hyperbolic cosecant of x	the inverse hyperbolsk cosecans of x
81	$\sinh (\sinh^{- 1} x)$	hyperbolic sine of, the inverse hyperbolic sine of x	sinus hyperbolsk of, the inverse sinus hyperbolsk of x
82	$\cosh (\cosh^{- 1} x)$	hyperbolic cosine of, the inverse hyperbolic cosine of x	hyperbolsk cosinus of, the inverse hyperbolsk cosinus of x
83	$\tanh (\tanh^{- 1} x)$	hyperbolic tangent of, the inverse hyperbolic tangent of x	hyperbolsk tangens of, the inverse hyperbolsk tangens of x
84	$\coth (\coth^{- 1} x)$	hyperbolic cotangent of, the inverse hyperbolic cotangent of x	hyperbolsk cotangens of, the inverse hyperbolsk cotangens of x
85	$\sinh^{- 1} (\sinh x)$	the inverse hyperbolic sine of, hyperbolic sine of x	the inverse sinus hyperbolsk of, sinus hyperbolsk of x
86	$\cosh^{- 1} (\cosh x)$	the inverse hyperbolic cosine of, hyperbolic cosine of x	the inverse hyperbolsk cosinus of, hyperbolsk cosinus of x
87	$\tanh^{- 1} (\tanh x)$	the inverse hyperbolic tangent of, hyperbolic tangent of x	the inverse hyperbolsk tangens of, hyperbolsk tangens of x
88	$\coth^{- 1} (\coth x)$	the inverse hyperbolic cotangent of, hyperbolic cotangent of x	the inverse hyperbolsk cotangens of, hyperbolsk cotangens of x

Danish Clearspeak Trigometry rule tests. Locale: da, Style: Trig_Auto:Roots_RootEnd.

0	$\sin (- \frac{π}{8}) = - \frac{1}{2} \sqrt{2 - \sqrt{2}}$	the sine of, open paren, negative, pi over 8, close paren, equals negative one half the square root of 2 minus the square root of 2, end root, end root	the sinus of, venstre parantes, negative, pi over 8, højre parantes, lig med negative en halve the square root of 2 minustegn the square root of 2, end root, end root
1	$\tan \frac{3 π}{8} = \frac{\sqrt{\sqrt{2} + 1}}{\sqrt{\sqrt{2} - 1}}$	the tangent of, 3 pi over 8, equals, the fraction with numerator the square root of, the square root of 2, end root, plus 1, end root, and denominator the square root of, the square root of 2, end root, minus 1, end root	the tangens of, 3 pi over 8, lig med, the fraction with numerator the square root of, the square root of 2, end root, plustegn 1, end root, and denominator the square root of, the square root of 2, end root, minustegn 1, end root
2	$\tan \frac{π}{12} = \frac{1}{2} \sqrt{2 - \sqrt{3}}$	the tangent of, pi over 12, equals one half the square root of 2 minus the square root of 3, end root, end root	the tangens of, pi over 12, lig med en halve the square root of 2 minustegn the square root of 3, end root, end root

Danish Clearspeak Trigometry rule tests. Locale: da, Style: Trig_TrigInverse.

0	$\sin^{- 1} x$	sine inverse of x	sinus inverse of x
1	$\cos^{- 1} x$	cosine inverse of x	cosinus inverse of x
2	$\tan^{- 1} x$	tangent inverse of x	tangens inverse of x
3	$\cot^{- 1} x$	cotangent inverse of x	cotangens inverse of x
4	$\sec^{- 1} x$	secant inverse of x	secans inverse of x
5	$\csc^{- 1} x$	cosecant inverse of x	cosecans inverse of x
6	$\sin^{- 1} \frac{\sqrt{2}}{2}$	sine inverse of, the fraction with numerator the square root of 2, and denominator 2	sinus inverse of, the fraction with numerator the square root of 2, and denominator 2
7	$\cos^{- 1} \frac{1}{2}$	cosine inverse of one half	cosinus inverse of en halve
8	$\tan^{- 1} 17$	tangent inverse of 17	tangens inverse of 17
9	$\cot^{- 1} 32$	cotangent inverse of 32	cotangens inverse of 32
10	$\sec^{- 1} 100$	secant inverse of 100	secans inverse of 100
11	$\csc^{- 1} 85$	cosecant inverse of 85	cosecans inverse of 85
12	$\sin^{- 1} (- x)$	sine inverse of negative x	sinus inverse of negative x
13	$\cos^{- 1} (- x)$	cosine inverse of negative x	cosinus inverse of negative x
14	$\tan^{- 1} (- x + 12)$	tangent inverse of, open paren, negative x plus 12, close paren	tangens inverse of, venstre parantes, negative x plustegn 12, højre parantes
15	$\cot^{- 1} (- x - 1)$	cotangent inverse of, open paren, negative x minus 1, close paren	cotangens inverse of, venstre parantes, negative x minustegn 1, højre parantes
16	$\sin^{- 1} (\sin 0)$	sine inverse of sine 0	sinus inverse of sinus 0
17	$\csc^{- 1} (\csc x)$	cosecant inverse of cosecant x	cosecans inverse of cosecans x
18	$\cos (\cos^{- 1} (- \frac{\sqrt{2}}{2}))$	the cosine of, open paren, cosine inverse of, open paren, negative, the fraction with numerator the square root of 2, and denominator 2, close paren, close paren	the cosinus of, venstre parantes, cosinus inverse of, venstre parantes, negative, the fraction with numerator the square root of 2, and denominator 2, højre parantes, højre parantes
19	$\cos (- \cos^{- 1} (\frac{\sqrt{2}}{2}))$	the cosine of, open paren, negative, cosine inverse of, open paren, the fraction with numerator the square root of 2, and denominator 2, close paren, close paren	the cosinus of, venstre parantes, negative, cosinus inverse of, venstre parantes, the fraction with numerator the square root of 2, and denominator 2, højre parantes, højre parantes
20	$\sin^{- 1} (\cos \frac{π}{4})$	sine inverse of, open paren, the cosine of, pi over 4, close paren	sinus inverse of, venstre parantes, the cosinus of, pi over 4, højre parantes
21	$\sin (\cos^{- 1} \frac{1}{2})$	sine, cosine inverse of one half	sinus, cosinus inverse of en halve
22	$\sin (\tan^{- 1} 1)$	sine, tangent inverse of 1	sinus, tangens inverse of 1
23	$\sin (- \tan^{- 1} 1)$	the sine of, open paren, negative, tangent inverse of 1, close paren	the sinus of, venstre parantes, negative, tangens inverse of 1, højre parantes
24	$\sin (- \tan^{- 1} (- 1))$	the sine of, open paren, negative, tangent inverse of negative 1, close paren	the sinus of, venstre parantes, negative, tangens inverse of negative 1, højre parantes
25	$\sec^{- 1} (\sec x)$	secant inverse of secant x	secans inverse of secans x

Danish Clearspeak Trigometry rule tests. Locale: da, Style: Trig_ArcTrig.

0	$\sin^{- 1} x$	arc sine x	arc sinus x
1	$\cos^{- 1} x$	arc cosine x	arc cosinus x
2	$\tan^{- 1} x$	arc tangent x	arc tangens x
3	$\cot^{- 1} x$	arc cotangent x	arc cotangens x
4	$\sec^{- 1} x$	arc secant x	arc secans x
5	$\csc^{- 1} x$	arc cosecant x	arc cosecans x
6	$\sin^{- 1} \frac{\sqrt{2}}{2}$	arc sine of, the fraction with numerator the square root of 2, and denominator 2	arc sinus of, the fraction with numerator the square root of 2, and denominator 2
7	$\cos^{- 1} \frac{1}{2}$	arc cosine one half	arc cosinus en halve
8	$\tan^{- 1} 17$	arc tangent 17	arc tangens 17
9	$\cot^{- 1} 32$	arc cotangent 32	arc cotangens 32
10	$\sec^{- 1} 100$	arc secant 100	arc secans 100
11	$\csc^{- 1} 85$	arc cosecant 85	arc cosecans 85
12	$\sin^{- 1} (- x)$	arc sine negative x	arc sinus negative x
13	$\cos^{- 1} (- x)$	arc cosine negative x	arc cosinus negative x
14	$\tan^{- 1} (- x + 12)$	arc tangent of, open paren, negative x plus 12, close paren	arc tangens of, venstre parantes, negative x plustegn 12, højre parantes
15	$\cot^{- 1} (- x - 1)$	arc cotangent of, open paren, negative x minus 1, close paren	arc cotangens of, venstre parantes, negative x minustegn 1, højre parantes
16	$\sin^{- 1} (\sin 0)$	arc sine, sine 0	arc sinus, sinus 0
17	$\csc^{- 1} (\csc x)$	arc cosecant, cosecant x	arc cosecans, cosecans x
18	$\cos (\cos^{- 1} (- \frac{\sqrt{2}}{2}))$	the cosine of, open paren, arc cosine of, open paren, negative, the fraction with numerator the square root of 2, and denominator 2, close paren, close paren	the cosinus of, venstre parantes, arc cosinus of, venstre parantes, negative, the fraction with numerator the square root of 2, and denominator 2, højre parantes, højre parantes
19	$\cos (- \cos^{- 1} (\frac{\sqrt{2}}{2}))$	the cosine of, open paren, negative, arc cosine of, open paren, the fraction with numerator the square root of 2, and denominator 2, close paren, close paren	the cosinus of, venstre parantes, negative, arc cosinus of, venstre parantes, the fraction with numerator the square root of 2, and denominator 2, højre parantes, højre parantes
20	$\sin^{- 1} (\cos \frac{π}{4})$	arc sine of, open paren, the cosine of, pi over 4, close paren	arc sinus of, venstre parantes, the cosinus of, pi over 4, højre parantes
21	$\sin (\cos^{- 1} \frac{1}{2})$	sine, arc cosine one half	sinus, arc cosinus en halve
22	$\sin (\tan^{- 1} 1)$	sine, arc tangent 1	sinus, arc tangens 1
23	$\sin (- \tan^{- 1} 1)$	the sine of, open paren, negative, arc tangent 1, close paren	the sinus of, venstre parantes, negative, arc tangens 1, højre parantes
24	$\sin (- \tan^{- 1} (- 1))$	the sine of, open paren, negative, arc tangent negative 1, close paren	the sinus of, venstre parantes, negative, arc tangens negative 1, højre parantes
25	$\sec^{- 1} (\sec x)$	arc secant, secant x	arc secans, secans x

Danish Clearspeak Units tests. Locale: da, Style: Verbose.

0	${in}^{2}$	square inches	square tommer
1	$s^{2}$	seconds to the second power	sekunder to the anden power
2	$m^{2}$	square meters	square meter
3	${in}^{3}$	cubic inches	cubic tommer
4	$s^{3}$	seconds to the third power	sekunder to the tredje power
5	$m^{3}$	cubic meters	cubic meter
6	${in}^{- 1}$	reciprocal inches	reciprocal tommer
7	${in}^{- 1} {mm}^{- 1}$	reciprocal inches per millimeter	reciprocal tommer per millimeter
8	$\frac{in}{mm}$	inches per millimeter	tommer per millimeter
9	$km$	kilometers	kilometer
10	$A$	amperes	ampere
11	$Ω$	ohms	ohm
12	$kΩ$	kilohms	kiloohm
13	$°C$	Celsius	Celsius
14	$\min \min$	min of minutes	minimum of minutter
15	$3 km$	3 kilometers	3 kilometer
16	$km + s$	kilometers plus seconds	kilometer plustegn sekunder
17	${km}^{2}$	square kilometers	square kilometer
18	$m^{3}$	cubic meters	cubic meter
19	${km}^{4}$	kilometers to the fourth power	kilometer to the fjerde power
20	$m^{- 1}$	reciprocal meters	reciprocal meter
21	$s m^{- 1}$	seconds per meter	sekunder per meter
22	${\frac{s}{m}}^{- 1}$	seconds per meter to the negative 1 power	sekunder per meter to the negative 1 power
23	${\frac{s}{m}}^{- 1}$	seconds per meter to the negative 1 power	sekunder per meter to the negative 1 power
24	$3 m^{- 1}$	3 reciprocal meters	3 reciprocal meter
25	$\frac{km}{h}$	kilometers per hour	kilometer per time
26	$N \frac{km}{h}$	Newtons kilometers per hour	Newton kilometer per time
27	$\frac{m}{km}$	m over kilometers	m over kilometer
28	$3 km h$	3 kilometers hours	3 kilometer timer
29	$s 3 m km h$	seconds 3 m kilometers hours	sekunder 3 m kilometer timer
30	$km s^{2} 3 m km h$	kilometers seconds to the second power 3 m kilometers hours	kilometer sekunder to the anden power 3 m kilometer timer
31	$3 m km h \frac{N}{s^{2}}$	3 m kilometers hours the fraction with numerator N and denominator seconds to the second power	3 m kilometer timer the fraction with numerator N and denominator sekunder to the anden power
32	$3 m km h \frac{N}{s^{2}}$	3 m kilometers hours Newtons per second to the second power	3 m kilometer timer Newton per sekund to the anden power
33	$4 mm$	4 millimeters	4 millimeter
34	$1 mm$	1 millimeter	1 millimeter
35	$4 mm$	4 millimeters	4 millimeter
36	$1 mm$	1 millimeter	1 millimeter
37	$m s$	meters seconds	meter sekunder
38	$m s$	m seconds	m sekunder
39	$m s$	meters s	meter s
40	$m s$	meters seconds	meter sekunder
41	$m s$	m seconds	m sekunder
42	$m s$	meters s	meter s
43	$m s l$	meters seconds liters	meter sekunder liter
44	$63360 in = 63360 in. = 63360^{″} = 63360 inches = 5280 ft = 5280 ft. = 5280^{'} = 5280 feet = 1760 yd = 1760 yd. = 1760 yards = 1 mi = 1 mi. = 1 mile$	63360 inches equals 63360 inches equals 63360 inches equals 63360 inches equals 5280 feet equals 5280 feet equals 5280 feet equals 5280 feet equals 1760 yards equals 1760 yards equals 1760 yards equals 1 mile equals 1 mile equals 1 mile	63360 tommer lig med 63360 tommer lig med 63360 tommer lig med 63360 inches lig med 5280 fod lig med 5280 fod lig med 5280 fod lig med 5280 feet lig med 1760 yards lig med 1760 yards lig med 1760 yards lig med 1 mil lig med 1 mil lig med 1 mile
45	$8000 li = 8000 li. = 8000 links = 320 rd = 320 rd. = 320 rods = 80 ch = 80 ch. = 80 chains = 8 fur = 8 fur. = 8 furlongs = 1 mi = 1 mi. = 1 mile$	8000 links equals 8000 links equals 8000 links equals 320 rods equals 320 rods equals 320 rods equals 80 chains equals 80 chains equals 80 chains equals 8 furlongs equals 8 furlongs equals 8 furlongs equals 1 mile equals 1 mile equals 1 mile	8000 links lig med 8000 links lig med 8000 links lig med 320 stænger lig med 320 stænger lig med 320 rods lig med 80 kæder lig med 80 kæder lig med 80 chains lig med 8 furlong lig med 8 furlong lig med 8 furlongs lig med 1 mil lig med 1 mil lig med 1 mile
46	$43560 sq ft = 43560 sq. ft. = 43560 {ft}^{2} = {43560^{'}}^{2} = 43560 square feet = 4840 sq yd = 4840 sq. yd. = 4840 {yd}^{2} = 4840 square yards = 160 sq rd = 160 sq. rd. = 160 {rd}^{2} = 160 square rods = 1 ac = 1 ac. = 1 acre = \frac{1}{640} sq mi = \frac{1}{640} sq. mi. = \frac{1}{640} {mi}^{2} = \frac{1}{640} square miles$	43560 square feet equals 43560 square feet equals 43560 square feet equals 43560 feet squared equals 43560 square feet equals 4840 square yards equals 4840 square yards equals 4840 square yards equals 4840 square yards equals 160 square rods equals 160 square rods equals 160 square rods equals 160 square rods equals 1 acre equals 1 acre equals 1 acre equals 1 over 640 square miles equals 1 over 640 square miles equals 1 over 640 square miles equals 1 over 640 square miles	43560 kvadratfod lig med 43560 kvadratfod lig med 43560 square fod lig med 43560 fod squared lig med 43560 square feet lig med 4840 kvadratyard lig med 4840 kvadratyard lig med 4840 square yards lig med 4840 square yards lig med 160 kvadratrødder lig med 160 kvadratrødder lig med 160 square stænger lig med 160 square rods lig med 1 acre lig med 1 acre lig med 1 acre lig med 1 over 640 kvadratmil lig med 1 over 640 kvadratmil lig med 1 over 640 square mil lig med 1 over 640 square miles
47	$46656 cu in = 46656 cu. in. = 46656 {in}^{3} = {46656^{″}}^{3} = 46656 cubic inches = 27 cu ft = 27 cu. ft. = 27 {ft}^{3} = {27^{'}}^{3} = 27 cubic feet = 1 cu yd = 1 cu. yd. = 1 {yd}^{3} = 1 cubic yard$	46656 cubic inches equals 46656 cubic inches equals 46656 cubic inches equals 46656 inches cubed equals 46656 cubic inches equals 27 cubic feet equals 27 cubic feet equals 27 cubic feet equals 27 feet cubed equals 27 cubic feet equals 1 cubic yard equals 1 cubic yard equals 1 cubic yard equals 1 cubic yard	46656 kubiktommer lig med 46656 kubiktommer lig med 46656 cubic tommer lig med 46656 tommer cubed lig med 46656 cubic inches lig med 27 kubikfod lig med 27 kubikfod lig med 27 cubic fod lig med 27 fod cubed lig med 27 cubic feet lig med 1 kubikyard lig med 1 kubikyard lig med 1 cubic yard lig med 1 cubic yard
48	$1024 fl dr = 1024 fl. dr. = 1024 fluid drams = 768 tsp = 768 tsp. = 768 teaspoons = 256 Tbsp = 256 Tbsp. = 256 tablespoons = 128 fl oz = 128 fl. oz. = 128 fluid ounces = 16 cp = 16 cp. = 16 cups = 8 pt = 8 pt. = 8 pints = 4 qt = 4 qt. = 4 quarts = 1 gal = 1 gal. = 1 gallon$	1024 fluid drams equals 1024 fluid drams equals 1024 fluid drams equals 768 teaspoons equals 768 teaspoons equals 768 teaspoons equals 256 tablespoons equals 256 tablespoons equals 256 tablespoons equals 128 fluid ounces equals 128 fluid ounces equals 128 fluid ounces equals 16 cups equals 16 cups equals 16 cups equals 8 pints equals 8 pints equals 8 pints equals 4 quarts equals 4 quarts equals 4 quarts equals 1 gallon equals 1 gallon equals 1 gallon	1024 fluid drams lig med 1024 fluid drams lig med 1024 fluid drams lig med 768 teskeer lig med 768 teskeer lig med 768 teaspoons lig med 256 spiseskeer lig med 256 spiseskeer lig med 256 tablespoons lig med 128 flydende ounces lig med 128 flydende ounces lig med 128 fluid ounces lig med 16 kopper lig med 16 kopper lig med 16 cups lig med 8 pints lig med 8 pints lig med 8 pints lig med 4 quarts lig med 4 quarts lig med 4 quarts lig med 1 gallon lig med 1 gallon lig med 1 gallon
49	$256 dr = 256 dr. = 256 drams = 16 oz = 16 oz. = 16 ounces = 1 # = 1 lb = 1 lb. = 1 pounds = 100 cwt = 100 cwt. = 100 hundredweights = 2000 tons$	256 drams equals 256 drams equals 256 drams equals 16 ounces equals 16 ounces equals 16 ounces equals 1 # equals 1 pound equals 1 pound equals 1 pounds equals 100 hundredweights equals 100 hundredweights equals 100 hundredweights equals 2000 tons	256 dram lig med 256 dram lig med 256 drams lig med 16 ounces lig med 16 ounces lig med 16 ounces lig med 1 # lig med 1 pund lig med 1 pund lig med 1 pounds lig med 100 hektokilogram lig med 100 hektokilogram lig med 100 hundredweights lig med 2000 tons
50	$63360 in = 63360 in. = 63360^{″} = 63360 inches = 5280 ft = 5280 ft. = 5280^{'} = 5280 feet = 1760 yd = 1760 yd. = 1760 yards = 1 mi = 1 mi. = 1 mile$	63360 inches equals 63360 inches equals 63360 inches equals 63360 inches equals 5280 feet equals 5280 feet equals 5280 feet equals 5280 feet equals 1760 yards equals 1760 yards equals 1760 yards equals 1 mile equals 1 mile equals 1 mile	63360 tommer lig med 63360 tommer lig med 63360 tommer lig med 63360 inches lig med 5280 fod lig med 5280 fod lig med 5280 fod lig med 5280 feet lig med 1760 yards lig med 1760 yards lig med 1760 yards lig med 1 mil lig med 1 mil lig med 1 mile
51	$1 J = 1 kg \cdot m^{2} \cdot s^{- 2}$	1 joule equals 1 kilogram times square meters times seconds to the negative 2 power	1 joule lig med 1 kilogram prik square meter prik sekunder to the negative 2 power
52	$1 J = 1 kg m^{2} s^{- 2}$	1 joule equals 1 kilogram square meters seconds to the negative 2 power	1 joule lig med 1 kilogram square meter sekunder to the negative 2 power
53	$1 J = 1 \cdot kg \cdot m^{2} \cdot s^{- 2}$	1 joule equals 1 kilogram square meters seconds to the negative 2 power	1 joule lig med 1 kilogram square meter sekunder to the negative 2 power
54	${in}^{3}$	cubic inches	cubic tommer
55	$\frac{km kg s^{2}}{J}$	kilometers kilograms seconds to the second power per joule	kilometer kilogram sekunder to the anden power per joule
56	$\frac{3 km 1 kg s^{2}}{J}$	3 kilometers 1 kilogram seconds to the second power over joules	3 kilometer 1 kilogram sekunder to the anden power over joule
57	$\frac{1 km kg s^{2}}{J}$	1 kilometer kilograms seconds to the second power over joules	1 kilometer kilogram sekunder to the anden power over joule
58	$\frac{1 km kg s^{2}}{5 J}$	1 kilometer kilograms seconds to the second power over 5 joules	1 kilometer kilogram sekunder to the anden power over 5 joule
59	$km$	kilometers	kilometer
60	$3 km kg s^{2} J$	3 kilometers kilograms seconds to the second power joules	3 kilometer kilogram sekunder to the anden power joule
61	$3 km kg s^{2} J$	3 kilometers kilograms seconds to the second power joules	3 kilometer kilogram sekunder to the anden power joule
62	$3 km 4 kg s^{2} J$	3 kilometers 4 kilograms seconds to the second power joules	3 kilometer 4 kilogram sekunder to the anden power joule
63	$3 km 1 kg s^{2} J$	3 kilometers 1 kilogram seconds to the second power joules	3 kilometer 1 kilogram sekunder to the anden power joule
64	$1 km s + 2 km s + 0 km s + a km s +$	1 kilometer seconds plus 2 kilometers seconds plus 0 kilometers seconds plus a kilometers seconds plus	1 kilometer sekunder plustegn 2 kilometer sekunder plustegn 0 kilometer sekunder plustegn a kilometer sekunder plustegn
65	$1 km + 2 km + 0 km + a km$	1 kilometer plus 2 kilometers plus 0 kilometers plus a kilometers	1 kilometer plustegn 2 kilometer plustegn 0 kilometer plustegn a kilometer
66	$1 \frac{2}{3} kg$	1 and two thirds kilograms	1 and to tredjedele kilogram
67	$1 \frac{2}{3} kg km$	1 and two thirds kilograms kilometers	1 and to tredjedele kilogram kilometer
68	$1 km 2 kg km$	1 kilometer 2 kilograms kilometers	1 kilometer 2 kilogram kilometer
69	$1 km kg s + 2 km kg s + 0 km kg s + a km kg s +$	1 kilometer kilograms seconds plus 2 kilometers kilograms seconds plus 0 kilometers kilograms seconds plus a kilometers kilograms seconds plus	1 kilometer kilogram sekunder plustegn 2 kilometer kilogram sekunder plustegn 0 kilometer kilogram sekunder plustegn a kilometer kilogram sekunder plustegn
70	$1 $$	1 dollar	1 dollar
71	$$ 1$	1 dollars	1 dollars
72	$$$	dollars	dollars
73	$$$	dollars	dollars
74	$2 $$	2 dollars	2 dollars
75	$$ 2$	2 dollars	2 dollars
76	$1 $ + 2 $ + 0 $ + a $$	1 dollar plus 2 dollars plus 0 dollars plus a dollars	1 dollar plustegn 2 dollars plustegn 0 dollars plustegn a dollars
77	$1 $ + $ 2 + 0 $ + $ a$	1 dollar plus 2 dollars plus 0 dollars plus a dollars	1 dollar plustegn 2 dollars plustegn 0 dollars plustegn a dollars
78	$1 € + 2 € + 0 € + a €$	1 euro plus 2 euros plus 0 euros plus a euros	1 euro plustegn 2 euro plustegn 0 euro plustegn a euro
79	$1 ￡ + 2 ￡ + 0 ￡ + a ￡$	1 pound plus 2 pounds plus 0 pounds plus a pounds	1 pund plustegn 2 pund plustegn 0 pund plustegn a pund

Danish Clearspeak Units tests. Locale: da, Style: Currency_Position.

0	$1 $$	1 dollars	1 dollars
1	$$ 1$	dollars 1	dollars 1
2	$$$	dollars	dollars
3	$$$	dollars	dollars
4	$2 $$	2 dollars	2 dollars
5	$$ 2$	dollars 2	dollars 2
6	$1 $ + 2 $ + 0 $ + a $$	1 dollars plus 2 dollars plus 0 dollars plus a dollars	1 dollars plustegn 2 dollars plustegn 0 dollars plustegn a dollars
7	$1 $ + $ 2 + 0 $ + $ a$	1 dollars plus dollars 2 plus 0 dollars plus dollars a	1 dollars plustegn dollars 2 plustegn 0 dollars plustegn dollars a

Danish Clearspeak Units tests. Locale: da, Style: Currency_Prefix.

0	$1 $$	dollars 1	dollars 1
1	$$ 1$	dollars 1	dollars 1
2	$$$	dollars	dollars
3	$$$	dollars	dollars
4	$2 $$	dollars 2	dollars 2
5	$$ 2$	dollars 2	dollars 2
6	$1 $ + 2 $ + 0 $ + a $$	dollars 1 plus dollars 2 plus dollars 0 plus dollars a	dollars 1 plustegn dollars 2 plustegn dollars 0 plustegn dollars a
7	$1 $ + $ 2 + 0 $ + $ a$	dollars 1 plus dollars 2 plus dollars 0 plus dollars a	dollars 1 plustegn dollars 2 plustegn dollars 0 plustegn dollars a

Danish Clearspeak Neutral Fences rule tests. Locale: da, Style: Verbose.

0	$\| a \|$	the absolute value of a	the absolute value of a
1	$｜ a ｜$	the absolute value of a	the absolute value of a
2	$¦ a ¦$	the absolute value of a	the absolute value of a
3	$∥ a ∥$	the metric of a	the metric of a
4	$⦀ a ⦀$	the metric of a	the metric of a
5	$⫴ a ⫴$	the metric of a	the metric of a
6	$‖ a ‖$	the metric of a	the metric of a
7	$｜ a ‖$	divides a double vertical bar	divides a dobbelt lodret bar
8	$∥ a ‖$	parallel to a double vertical bar	parallel med a dobbelt lodret bar
9	$｜ a ¦$	divides a divides	divides a divides
10	$⦀ a ‖$	triple vertical bar a double vertical bar	tredobbelt lodret streg a dobbelt lodret bar
11	$a ｜ b$	a divides b	a divides b
12	$a \| b$	a divides b	a divides b
13	$a ¦ b$	a divides b	a divides b
14	$a ‖ b$	a double vertical bar b	a dobbelt lodret bar b
15	$a ∥ b$	a parallel to b	a parallel med b
16	$a ⦀ b$	a triple vertical bar b	a tredobbelt lodret streg b
17	$f ｜ g$	f divides g	f divides g
18	$f \| g$	f divides g	f divides g
19	$f ¦ g$	f divides g	f divides g
20	$f ‖ g$	f double vertical bar g	f dobbelt lodret bar g
21	$f ∥ g$	f parallel to g	f parallel med g
22	$f ⦀ g$	f triple vertical bar g	f tredobbelt lodret streg g
23	$\sin ⦀ g$	sine triple vertical bar g	sinus tredobbelt lodret streg g
24	$f \| a \|$	f of, the absolute value of a	f of, the absolute value of a
25	$g \| a \|$	g of, the absolute value of a	g of, the absolute value of a
26	$h \| a \|$	h of, the absolute value of a	h of, the absolute value of a
27	$r \| a \|$	r times, the absolute value of a	r , the absolute value of a
28	$\sin \| a \|$	sine, the absolute value of a	sinus, the absolute value of a
29	$\sum \| a \|$	the sum of, the absolute value of a	the sum of, the absolute value of a
30	$f ‖ a ‖$	f of, the metric of a	f of, the metric of a
31	$g ‖ a ‖$	g of, the metric of a	g of, the metric of a
32	$h ‖ a ‖$	h of, the metric of a	h of, the metric of a
33	$r ‖ a ‖$	r times, the metric of a	r , the metric of a
34	$\sin ‖ a ‖$	sine, the metric of a	sinus, the metric of a
35	$\sum ‖ a ‖$	the sum of, the metric of a	the sum of, the metric of a

Danish Clearspeak Neutral Fences rule tests. Locale: da, Style: AbsoluteValue_AbsEnd.

0	$\| a \|$	the absolute value of a, end absolute value	the absolute value of a, end absolute value
1	$｜ a ｜$	the absolute value of a, end absolute value	the absolute value of a, end absolute value
2	$¦ a ¦$	the absolute value of a, end absolute value	the absolute value of a, end absolute value
3	$∥ a ∥$	the metric of a, end metric	the metric of a, end metric
4	$⦀ a ⦀$	the metric of a, end metric	the metric of a, end metric
5	$⫴ a ⫴$	the metric of a, end metric	the metric of a, end metric
6	$‖ a ‖$	the metric of a, end metric	the metric of a, end metric
7	$｜ a ‖$	divides a double vertical bar	divides a dobbelt lodret bar
8	$∥ a ‖$	parallel to a double vertical bar	parallel med a dobbelt lodret bar
9	$｜ a ¦$	divides a divides	divides a divides
10	$⦀ a ‖$	triple vertical bar a double vertical bar	tredobbelt lodret streg a dobbelt lodret bar
11	$a ｜ b$	a divides b	a divides b
12	$a \| b$	a divides b	a divides b
13	$a ¦ b$	a divides b	a divides b
14	$a ‖ b$	a double vertical bar b	a dobbelt lodret bar b
15	$a ∥ b$	a parallel to b	a parallel med b
16	$a ⦀ b$	a triple vertical bar b	a tredobbelt lodret streg b
17	$f \| a \|$	f of, the absolute value of a, end absolute value	f of, the absolute value of a, end absolute value
18	$g \| a \|$	g of, the absolute value of a, end absolute value	g of, the absolute value of a, end absolute value
19	$h \| a \|$	h of, the absolute value of a, end absolute value	h of, the absolute value of a, end absolute value
20	$r \| a \|$	r times, the absolute value of a, end absolute value	r , the absolute value of a, end absolute value
21	$\sin \| a \|$	sine, the absolute value of a, end absolute value	sinus, the absolute value of a, end absolute value
22	$\sum \| a \|$	the sum of, the absolute value of a, end absolute value	the sum of, the absolute value of a, end absolute value
23	$f ‖ a ‖$	f of, the metric of a, end metric	f of, the metric of a, end metric
24	$g ‖ a ‖$	g of, the metric of a, end metric	g of, the metric of a, end metric
25	$h ‖ a ‖$	h of, the metric of a, end metric	h of, the metric of a, end metric
26	$r ‖ a ‖$	r times, the metric of a, end metric	r , the metric of a, end metric
27	$\sin ‖ a ‖$	sine, the metric of a, end metric	sinus, the metric of a, end metric
28	$\sum ‖ a ‖$	the sum of, the metric of a, end metric	the sum of, the metric of a, end metric
29	$f ｜ g$	f divides g	f divides g
30	$f \| g$	f divides g	f divides g
31	$f ¦ g$	f divides g	f divides g
32	$f ‖ g$	f double vertical bar g	f dobbelt lodret bar g
33	$f ∥ g$	f parallel to g	f parallel med g
34	$f ⦀ g$	f triple vertical bar g	f tredobbelt lodret streg g
35	$\sin ⦀ g$	sine triple vertical bar g	sinus tredobbelt lodret streg g

0	$(\begin{matrix} 2 & 1 \\ 7 & 5 \end{matrix})$	the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5	the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5
1	$[\begin{matrix} 2 & 1 \\ 7 & 5 \end{matrix}]$	the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5	the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5
2	$(\begin{matrix} 3 & 1 & 4 \\ 0 & 2 & 6 \end{matrix})$	the 2 by 3 matrix. Row 1: 3, 1, 4 Row 2: 0, 2, 6	the 2 by 3 matrix. Row 1: 3, 1, 4 Row 2: 0, 2, 6
3	$[\begin{matrix} 3 & 1 & 4 \\ 0 & 2 & 6 \end{matrix}]$	the 2 by 3 matrix. Row 1: 3, 1, 4 Row 2: 0, 2, 6	the 2 by 3 matrix. Row 1: 3, 1, 4 Row 2: 0, 2, 6
4	$(\begin{matrix} 1 \\ 2 \\ 3 \end{matrix})$	the 3 by 1 column matrix. 1, 2, 3	the 3 by 1 column matrix. 1, 2, 3
5	$[\begin{matrix} 1 \\ 2 \\ 3 \end{matrix}]$	the 3 by 1 column matrix. 1, 2, 3	the 3 by 1 column matrix. 1, 2, 3
6	$(\begin{matrix} 3 & 5 \end{matrix})$	the 1 by 2 row matrix. 3, 5	the 1 by 2 row matrix. 3, 5
7	$[\begin{matrix} 3 & 5 \end{matrix}]$	the 1 by 2 row matrix. 3, 5	the 1 by 2 row matrix. 3, 5
8	$\begin{matrix} (3) \end{matrix}$	the 1 by 1 matrix with entry 3	the 1 by 1 matrix with entry 3
9	$(\begin{matrix} 3 \end{matrix})$	the 1 by 1 matrix with entry 3	the 1 by 1 matrix with entry 3
10	$(\begin{matrix} x + 1 \\ x - 1 \end{matrix})$	the 2 by 1 column matrix. Row 1: x plus 1 Row 2: x minus 1	the 2 by 1 column matrix. Row 1: x plustegn 1 Row 2: x minustegn 1
11	$(\begin{matrix} 3 \\ 6 \\ 1 \\ 2 \end{matrix})$	the 4 by 1 column matrix. Row 1: 3 Row 2: 6 Row 3: 1 Row 4: 2	the 4 by 1 column matrix. Row 1: 3 Row 2: 6 Row 3: 1 Row 4: 2
12	$(\begin{matrix} x + 1 & 2 x \end{matrix})$	the 1 by 2 row matrix. Column 1: x plus 1 Column 2: 2 x	the 1 by 2 row matrix. Column 1: x plustegn 1 Column 2: 2 x
13	$(\begin{matrix} 3 & 6 & 1 & 2 \end{matrix})$	the 1 by 4 row matrix. Column 1: 3 Column 2: 6 Column 3: 1 Column 4: 2	the 1 by 4 row matrix. Column 1: 3 Column 2: 6 Column 3: 1 Column 4: 2
14	$(\begin{matrix} 2 & 4 & 1 \\ 3 & 5 & 2 \\ 1 & 4 & 7 \end{matrix})$	the 3 by 3 matrix. Row 1: 2, 4, 1 Row 2: 3, 5, 2 Row 3: 1, 4, 7	the 3 by 3 matrix. Row 1: 2, 4, 1 Row 2: 3, 5, 2 Row 3: 1, 4, 7
15	$(\begin{matrix} 0 & 3 & 4 & 3 \\ 2 & 1 & 0 & 9 \\ 3 & 0 & 2 & 1 \\ 6 & 2 & 9 & 0 \end{matrix})$	the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0	the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0
16	$(\begin{matrix} 2 & 1 & 0 & 5 & 3 \\ 3 & 4 & 2 & 7 & 0 \end{matrix})$	the 2 by 5 matrix. Row 1: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 5; Column 5, 3. Row 2: Column 1, 3; Column 2, 4; Column 3, 2; Column 4, 7; Column 5, 0	the 2 by 5 matrix. Row 1: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 5; Column 5, 3. Row 2: Column 1, 3; Column 2, 4; Column 3, 2; Column 4, 7; Column 5, 0
17	$(\begin{matrix} 1 & 3 \\ 4 & 2 \\ 2 & 1 \\ 0 & 5 \end{matrix})$	the 4 by 2 matrix. Row 1: Column 1, 1; Column 2, 3. Row 2: Column 1, 4; Column 2, 2. Row 3: Column 1, 2; Column 2, 1. Row 4: Column 1, 0; Column 2, 5	the 4 by 2 matrix. Row 1: Column 1, 1; Column 2, 3. Row 2: Column 1, 4; Column 2, 2. Row 3: Column 1, 2; Column 2, 1. Row 4: Column 1, 0; Column 2, 5
18	$(\begin{matrix} 2 & 1 \\ 7 & 5 + x \end{matrix})$	the 2 by 2 matrix. Row 1: Column 1, 2; Column 2, 1. Row 2: Column 1, 7; Column 2, 5 plus x	the 2 by 2 matrix. Row 1: Column 1, 2; Column 2, 1. Row 2: Column 1, 7; Column 2, 5 plustegn x
19	$(\begin{matrix} 3 & 1 - x & 4 \\ 0 & 2 & 6 \end{matrix})$	the 2 by 3 matrix. Row 1: Column 1, 3; Column 2, 1 minus x; Column 3, 4. Row 2: Column 1, 0; Column 2, 2; Column 3, 6	the 2 by 3 matrix. Row 1: Column 1, 3; Column 2, 1 minustegn x; Column 3, 4. Row 2: Column 1, 0; Column 2, 2; Column 3, 6
20	$(\begin{matrix} 2 x & 1 \\ 7 & 5 \end{matrix})$	the 2 by 2 matrix. Row 1: 2 x, 1 Row 2: 7, 5	the 2 by 2 matrix. Row 1: 2 x, 1 Row 2: 7, 5
21	$(\begin{matrix} 2 x & y \\ \frac{1}{2} & \frac{2}{3} \end{matrix})$	the 2 by 2 matrix. Row 1: 2 x, y Row 2: one half, two thirds	the 2 by 2 matrix. Row 1: 2 x, y Row 2: en halve, to tredjedele
22	$(\begin{matrix} \frac{1}{2} & \frac{2}{3} \\ \frac{3}{4} & \frac{1}{5} \end{matrix})$	the 2 by 2 matrix. Row 1: one half, two thirds Row 2: three fourths, one fifth	the 2 by 2 matrix. Row 1: en halve, to tredjedele Row 2: tre fjerdedele, en femtedel
23	$(\begin{matrix} b_{11} & b_{12} \\ b_{21} & b_{22} \end{matrix})$	the 2 by 2 matrix. Row 1: b sub 1 1, b sub 1 2 Row 2: b sub 2 1, b sub 2 2	the 2 by 2 matrix. Row 1: b sub 1 1, b sub 1 2 Row 2: b sub 2 1, b sub 2 2
24	$3 (\begin{matrix} 2 & 1 \\ 7 & 5 \end{matrix}) (\begin{matrix} 3 & 1 & 4 \\ 0 & 2 & 6 \end{matrix})$	3 times the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5. times the 2 by 3 matrix. Row 1: 3, 1, 4 Row 2: 0, 2, 6	3 the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5. the 2 by 3 matrix. Row 1: 3, 1, 4 Row 2: 0, 2, 6
25	$(\begin{matrix} \frac{1}{2} & \frac{2}{3} \\ \frac{3}{4} & \frac{1}{5} \end{matrix}) (\begin{matrix} 3 & 1 - x & 4 \\ 0 & 2 & 6 \end{matrix})$	the 2 by 2 matrix. Row 1: one half, two thirds Row 2: three fourths, one fifth. times the 2 by 3 matrix. Row 1: Column 1, 3; Column 2, 1 minus x; Column 3, 4. Row 2: Column 1, 0; Column 2, 2; Column 3, 6	the 2 by 2 matrix. Row 1: en halve, to tredjedele Row 2: tre fjerdedele, en femtedel. the 2 by 3 matrix. Row 1: Column 1, 3; Column 2, 1 minustegn x; Column 3, 4. Row 2: Column 1, 0; Column 2, 2; Column 3, 6
26	$(\begin{matrix} 0 & 3 & 4 & 3 \\ 2 & 1 & 0 & 9 \\ 3 & 0 & 2 & 1 \\ 6 & 2 & 9 & 0 \end{matrix}) (\begin{matrix} 1 & 3 \\ 4 & 2 \\ 2 & 1 \\ 0 & 5 \end{matrix})$	the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0. times the 4 by 2 matrix. Row 1: Column 1, 1; Column 2, 3. Row 2: Column 1, 4; Column 2, 2. Row 3: Column 1, 2; Column 2, 1. Row 4: Column 1, 0; Column 2, 5	the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0. the 4 by 2 matrix. Row 1: Column 1, 1; Column 2, 3. Row 2: Column 1, 4; Column 2, 2. Row 3: Column 1, 2; Column 2, 1. Row 4: Column 1, 0; Column 2, 5
27	$\| \begin{matrix} 2 & 1 \\ 7 & 5 \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5	the determinant of the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5
28	$\det (\begin{matrix} 2 & 1 \\ 7 & 5 \end{matrix})$	the determinant of the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5	the determinant of the 2 by 2 matrix. Row 1: 2, 1 Row 2: 7, 5
29	$\| \begin{matrix} 2 & 4 & 1 \\ 3 & 5 & 2 \\ 1 & 4 & 7 \end{matrix} \|$	the determinant of the 3 by 3 matrix. Row 1: 2, 4, 1 Row 2: 3, 5, 2 Row 3: 1, 4, 7	the determinant of the 3 by 3 matrix. Row 1: 2, 4, 1 Row 2: 3, 5, 2 Row 3: 1, 4, 7
30	$\det (\begin{matrix} 2 & 4 & 1 \\ 3 & 5 & 2 \\ 1 & 4 & 7 \end{matrix})$	the determinant of the 3 by 3 matrix. Row 1: 2, 4, 1 Row 2: 3, 5, 2 Row 3: 1, 4, 7	the determinant of the 3 by 3 matrix. Row 1: 2, 4, 1 Row 2: 3, 5, 2 Row 3: 1, 4, 7
31	$\| \begin{matrix} 0 & 3 & 4 & 3 \\ 2 & 1 & 0 & 9 \\ 3 & 0 & 2 & 1 \\ 6 & 2 & 9 & 0 \end{matrix} \|$	the determinant of the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0	the determinant of the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0
32	$\det (\begin{matrix} 0 & 3 & 4 & 3 \\ 2 & 1 & 0 & 9 \\ 3 & 0 & 2 & 1 \\ 6 & 2 & 9 & 0 \end{matrix})$	the determinant of the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0	the determinant of the 4 by 4 matrix. Row 1: Column 1, 0; Column 2, 3; Column 3, 4; Column 4, 3. Row 2: Column 1, 2; Column 2, 1; Column 3, 0; Column 4, 9. Row 3: Column 1, 3; Column 2, 0; Column 3, 2; Column 4, 1. Row 4: Column 1, 6; Column 2, 2; Column 3, 9; Column 4, 0
33	$\| \begin{matrix} 2 & 1 \\ 7 & 5 + x \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: Column 1, 2; Column 2, 1. Row 2: Column 1, 7; Column 2, 5 plus x	the determinant of the 2 by 2 matrix. Row 1: Column 1, 2; Column 2, 1. Row 2: Column 1, 7; Column 2, 5 plustegn x
34	$\det (\begin{matrix} 2 & 1 \\ 7 & 5 + x \end{matrix})$	the determinant of the 2 by 2 matrix. Row 1: Column 1, 2; Column 2, 1. Row 2: Column 1, 7; Column 2, 5 plus x	the determinant of the 2 by 2 matrix. Row 1: Column 1, 2; Column 2, 1. Row 2: Column 1, 7; Column 2, 5 plustegn x
35	$\| \begin{matrix} 2 x & 1 \\ 7 & 5 \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: 2 x, 1 Row 2: 7, 5	the determinant of the 2 by 2 matrix. Row 1: 2 x, 1 Row 2: 7, 5
36	$\det (\begin{matrix} 2 x & 1 \\ 7 & 5 \end{matrix})$	the determinant of the 2 by 2 matrix. Row 1: 2 x, 1 Row 2: 7, 5	the determinant of the 2 by 2 matrix. Row 1: 2 x, 1 Row 2: 7, 5
37	$\| \begin{matrix} 2 x & y \\ \frac{1}{2} & \frac{2}{3} \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: 2 x, y Row 2: one half, two thirds	the determinant of the 2 by 2 matrix. Row 1: 2 x, y Row 2: en halve, to tredjedele
38	$\det (\begin{matrix} 2 x & y \\ \frac{1}{2} & \frac{2}{3} \end{matrix})$	the determinant of the 2 by 2 matrix. Row 1: 2 x, y Row 2: one half, two thirds	the determinant of the 2 by 2 matrix. Row 1: 2 x, y Row 2: en halve, to tredjedele
39	$\| \begin{matrix} \frac{1}{2} & \frac{2}{3} \\ \frac{3}{4} & \frac{1}{5} \end{matrix} \|$	the determinant of the 2 by 2 matrix. Row 1: one half, two thirds Row 2: three fourths, one fifth	the determinant of the 2 by 2 matrix. Row 1: en halve, to tredjedele Row 2: tre fjerdedele, en femtedel
40	$\det (\begin{matrix} \frac{1}{2} & \frac{2}{3} \\ \frac{3}{4} & \frac{1}{5} \end{matrix})$	the determinant of the 2 by 2 matrix. Row 1: one half, two thirds Row 2: three fourths, one fifth	the determinant of the 2 by 2 matrix. Row 1: en halve, to tredjedele Row 2: tre fjerdedele, en femtedel