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Exercise 20

Conjugate the following verbs:

)

WX^< ¨1[>U[WA X hWX> W ¢X"W ` ¢WX WX^< ¨1[>U[WA X ¢WX> W hW"

[ ¢WXA ^& X;[W0 X[hW [ ¢W" X;[U X[^qb^ ` hWX

The detailed paradigms of this verb follow hereunder.

!

Exercise 21

Conjugate the following verbs:

) ( 1 WBW2 ) ( 2 ^/h!^K ) ( 3 Wh+W ) ( 4 Wh=^K ) ( 5 Wrh=W"

$ )*

[U X[^qb^ a/WA^)X WX^< ¨ ^BWA^)X D/WA^)X> ^/UA[DKW a/UA^)X WX^< ¨ ^BWA^)X D/UA^)X> ^/WA^K X;

b/UA^)XA ^& X;[W0 X[hW b/UA^K

The sign of (

B01 6

) is the (

s=I L

) after the (

FBQ ,<

)

in the (

 /1

) and (

c . /<

) without a (

N

)

preceding it. The (

 :0

) of this (

6

) is always (

%F

).

The (

=

) of (

B01 6

) is also used on the following scales:

(

aWU<

) e.g. (

aW*UK

);

(

aW[U<

) e.g. (

aW*[UK

).

The detailed paradigms of this verb follow hereunder.

!

Exercise 22

Conjugate the following verbs:

) ( 1 Wd^KW

) ( 2 W=WpW„

) ( 3 WO^<W7 ) ( 4 W^<W2 ) ( 5 WW$Wp

C4B! )*

`^f^1[X WX^< ƒ^fU1[#U@ X^f^1[X> WUfD1[#D(W `Uf^1[X WX^< ƒ^fU1[#U@ XUf^1[W> W^f^1[#U@

U@ X;[U X[^qb^

[Uf^1[WA ^& X;[W0 X[hW [Uf^1[#

The sign of (

1# 6

) is the (

'

) before the (

FBQ ,<

). This

(

6

) is always intransitive (

%&

).

The detailed paradigms of this verb follow hereunder.

!

Exercise 23

Conjugate the following verbs:

)

WX^< ƒ WU*[$U@ XdWW*[oX> WdUX*[$D(W `dUW*[oX WX^< ƒ WU*[$U@ XdUW*[oW> WdWW*[$U@

[dUW*[oWA ^& X;[W0 X[hW [dUW*[$U@ X;[U X[^qb^ `dWW*[oX

The sign of (

*< 6

) is the (

N

) after the (

FBQ ,<

).

Rule 1

If the (

FBQ ,<

) of (

*< 6

) is (

7

), (

v

), or (



), the (

N

) of

(

*<

) is changed to (

7

). If the (

FBQ ,<

) is a (

7

), then (

%l7@

-

assimilation) is compulsory, e.g. (

WWWA[7U@

) changes to (

W0h7U@

).

If the (

FBQ ,<

) of (

*< 6

) is (

v

), then after changing the (

N

) to (

7

), the following three changes are permissible:

(1) The (

v

) is changed to (

7

) and the rule of (

%l7@

) is applied, e.g. (

W^QWAbvU@

) changes to (

W^h7U@

).

(2) Sometimes the (

7

) is changed to (

v

) and then the rule of (

%l7@

) is applied to the (

FBQ ,<

), e.g. (

W^QWAbvU@

) changes to (

W^vU@

).

(3) Sometimes the verb is left as it is without applying the rule of (

%l7@

), e.g. (

W^W7bvU@

).

If the (

FBQ ,<

) of (

*< 6

) is (



), then after changing the (

N

) to (

7

), the following two changes are permissible:

(1) the verb is left as it is without applying the rule of (

%l7@

),

e.g. (

WW$W7[U@

).

(2) Sometimes the (

7

) is changed to (



) and then the rule of (

%l7@

) is applied to the (

FBQ ,<

), e.g. (

WWoWA[U@

) changes to (

WW$hU@

).

Rule 2

If the (

FBQ ,<

) of (

*< 6

) is (

n

), (

Y

), (

©

), or (

ª

), the

(

N

) of (

*<

) is changed to (

©

). If the (

FBQ ,<

) is a (

©

), then

it is compulsory to apply (

%l7@

) e.g. (

Wd^BW*bjU@

) changes to (

Wd^B jU@

).

If the (

FBQ ,<

) of (

*< 6

) is (

ª

), then after changing the

(1) The (

ª

) is changed to (

©

) and the rule of (

%l7@

) is applied, e.g. (

W^BW*bŠU@

) changes to (

W^BjU@

).

(2) the verb is left as it is without applying the rule of (

%l7@

),

e.g. (

W^B^fbŠU@

).

(3) The (

©

) is changed to (

ª

) and the rule of (

%l7@

) is applied, e.g. (

W^BW*bŠU@

) changes to (

W^BŠU@

).

If the (

FBQ ,<

) of (

*< 6

) is (

n

) or (

Y

), then after changing the (

N

) to (

©

), the following two possibilities are permissible:

(1) the verb is left as it is without applying the rule of (

%l7@

),

e.g. (

WW!^f["U@

) and (

W6W^f[U@

).

(2) Sometimes the (

©

) is changed to (

n

) or (

Y

) and then the rule of (

%l7@

) is applied, e.g. (

WW!W*["U@

) changes to (

WW!h"U@

) and

(

W6WW*[U@

) changes to (

W6WhU@

).

Rule 3

If the (

FBQ ,<

) of (

*< 6

) is (

¤

), then it is permissible to change the (

N

) to (

¤

) and apply the rule of (

%l7@

), e.g. (

WW*b9U@

)

changes to (

W9U@

).

Rule 4

If the (

FBQ G0

) of (

*< 6

) is (

N

), (

¤

), (

e

), (



), (

7

),

(

v

), (

\

), (

«

), (

n

), (

Y

), (

©

), or (

ª

), then after changing the (

N

) to the same letter as the (

FBQ G0

), the (



) of the (

N

)

is transferred to the preceding letter and the rule of (

%l7@

) is

applied. The (

/" s?š

) is deleted, e.g. (

WWW*[MU@

) changes to (

WhWM

) and (

‰W=W*[pU@

) changes to (

‰h=Wp

).

(4.2) The (



) of these verbs - (

WhWM

) and (

‰h=Wp

) - will be (

X¢W€W>

) and (

[‰¢=WW>

).

(4.3) It is permissible to have a (

s 

) on the (

FBQ ,<

), e.g.

(

X¢U€W> WhUM

) and (

[‰¢=UW> ‰h=Up

). The words (

^'[XF¢U€W>

) and

(

[‰¢=UW>

) which have appeared in the Qur’ân are from this (

6

).

(4.4) It is permissible to read a (

F

) on the (

FBQ ,<

) of the (

/0 1 2

). Therefore all three harakats are permissible, e.g.

(

`¢W€X

), (

`¢U€X

), (

`¢X€X

).

Some of the detailed paradigms of this verb follow hereunder.

!

Exercise 24

Conjugate the following verbs:

) ( 1 WOWFW*[$U@

) ( 2 ^/WFW*[U@

) ( 3 W%WW*[U@

) ( 4 WOWFW*[2U@

) ( 5

^/W5W*[„U@

/C,-4V-A )*

hWF[U@

[UWF[U@ ¢WF[U@ hWF[U@ X;[U X[^qb^ WF[iX WX^< ƒWUF[U@ “WF[iW>

[UWF[iWA ^& ¢WF[iWA ^& hWF[iWA ^& X;W0 X[hW

The sign of (

:<@ 6

) is the repetition of the (

FBQ %&

) and

four letters after the (

/" s?š

) in the (

 /1

). The (

%&

FBQ

) of this (

6

) is always (

7C=+

) except in (

JK#

).12

Some of the detailed paradigms of this verb follow hereunder.

!

Exercise 25

Conjugate the following verbs:

) ( 1 h7W[2U@

) ( 2 hW[MU@

) ( 3 hW!blU@

) ( 4 h^1["U@

) ( 5 h¬W[ U@

/3b4,.O )*

^/¢!D)XAW a/¢!^)W*X WX^< ¨B“!^)WA D/h!^)W*W> ^/h!^)WA X;[U X[^qb^ a/h!^)W*X WX^< ¨B“!^)WA D/h!^)W*X>

b/h!^)W*WA ^& X;W0 X[hW b/h!^)WA

The sign of (

/C1A 6

) is the tashdīd of the (

FBQ G0

) and (

N

)

precedes the (

FBQ ,<

) in the (

 /1

).

Some of the detailed paradigms of this verb follow hereunder.

!

Exercise 26

Conjugate the following verbs:

)

b/W ^)W*WA ^& X;W0 X[hW b/W ^)WA

The sign of (

/01A 6

) is that the (

N

) precedes the (

FBQ ,<

)

Rule 2

If the (

FBQ ,<

) of (

/C1A 6

) and (

/01A 6

) is (

N

), (

¤

),

(

e

), (

7

) ,(

v

), (



), (

\

), (

«

), (

n

), (

Y

), (

©

) or (

ª

), it is permissible to change the (

N

) into the (

FBQ ,<

) and apply the rule of (

%l7@

). In this case, the (

 /1

) and (

(

) require a (

/" s?š

) at the beginning. The (

a/“<U@ 6

) and (

a/X0<U@ 6

)

have been created due to this rule.

Examples:

(

Wh^fWA

) (

Wh^fj

) (

WhjU@

)

(

^/^K^HWA

) (

^/^K^H9

) (

^/^K9U@

)

/3b4d-A )*

 [hjU@ ; . `¢fX < ƒ“jU@ XhfW> WhjU@ P

[hfWA ^& ;0 /3R$d-A )*

_ DK9U@ D/^KHW> ^/^K9U@

 b/^K9U@ ; . a/UKHX < ¨B

b/^KHWA ^& ;0

Some of the detailed paradigms of this verb follow hereunder.

!

Exercise 27

Conjugate the following verbs:

) ( 1 ^¤W7WiWA )

( 2 ^/WA^)WA ) ( 3 WrW^1WA ) ( 4 WWp^4WA ) ( 5 WA WW"W€

/C.4V-2-A )*

W*[ W> WW[W*[2U@

ƒW[U*[2U@ XW[W*[ X> WU[X*[2D(W `U[W*[ X WX^< ƒW[U*[2U@ XU[

[U[W*[ WA ^& ;0  [U[W*[2U@ ; . `W[W*[ X WX^<

The sign of (

aWb1U*[2U@ 6

) is the extra (

\

) and (

N

) before the (

FBQ ,<

).

It is permissible to delete the (

N

) from the verb (

W^fW*[2U@

XO[UfW*[ W>

). The verbs (

[X0^f[2 WF^<

) and (

[OUf[ WA [^ W

) mentioned in the Qur’ân are from this (

6

).

Some of the detailed paradigms of this verb follow hereunder.

!

Exercise 28

Conjugate the following verbs:

) ( 1 WW [iW*[2U@

) ( 2 ^/W!b)W*[2U@

) ( 3 W^B[W*[2U@

) ( 4 W=W[+W*[2U@

) ( 5 W%W=[€W*[2U@

/C.42'-4V-A )*

 `U„[W+[€X WX^< ƒ#W+[U+[MU@ XU„[W+[€W> WW„[W+[MU@

[U„[W+[MU@ ; .

[U„[W+[€WA ^& ;0 

The sign of (

aW[Ub<U@ 6

) is the repetition of the (



) and the appearance of a (



) between the two (



)’s. This (



) has changed to a (

‰

) in the (

=

) due to the preceding (

s 

). This (

6

)

is mostly intransitive (

%&

).

Some of the detailed paradigms of this verb follow hereunder.

!

Exercise 29

Conjugate the following verbs:

) ( 1 W6W7[W=[U@

) ( 2 W]^[^B[U@

) ( 3 Wg^[^B[MU@

-A )*

/C,2'-4V

[UWp[7U@ ¢%Wp[7U@ h%Wp[7U@ ; . %Wp[=X WX^< ƒWF[Up[7U@ “%Wp[=W> h%Wp[7U@

[UWp[=WA ^& ¢%Wp[=WA ^& h%Wp[=WA ^& ;0 

The sign of (

a^B[Ub<U@ 6

) is the repetition of the (



) and the appearance of an extra (

L

) before the first (



) in the (

/1



). This (

L

) changes to a (

‰

) in the (

=

).

The (

%l7@

) in this (

6

) is similar to the (

%l7@

) of (

^BUb<U@ 6

).

The verbs of (

^BUb<U@ 6

) and (

a^B[Ub<U@ 6

) mostly have the meanings of colours and defects and they are intransitive (

%&

).

Some of the detailed paradigms of this verb follow hereunder.

!

Exercise 30

Conjugate the following verbs:

) ( 1 h6W[„U@

) ( 2 hNWFbU@

) ( 3 hWF[2U@

) ( 4 hWF[U@

/C!c-4V-A )*

^B[8 WX^< ¨vhUB[$U@ Dv¢^B[oW> ^vh^B[$U@

^& ;0  bv¢^B[$U@ ; . av¢

bv¢^B[oWA

The sign of (

ahUb<U@ 6

) is the (

C

) after the (

FBQ G0

).

Some of the detailed paradigms of this verb follow hereunder.

!

Exercise 31

(A) Conjugate the following verbs:

)

Four-Root letter Verbs The (

6 (

) of (

0 

)

/,,24, )* e F  6$*

; . `^H[W!X WX^< ¨sW^H[W X^H[W!X> WUH[X W `UH[W!X WX^< ¨sW^H[W XUH[W!X> W^H[W [UH[W!XA ^& ;0  [UH[W

The sign of (

a ^B^B[^< 6

) is the presence of four root letters in the (

 /1

). The (

 :0

) of this (

6

) is (

%F

).

The rule for the (



) of the (

 :0

) is that if the (

/1



) has four letters, whether root letters or extra letters, the (

 :0

) will be (

%F

) even in the active tense (



), e.g. (

X%UbQX>

), (

X ¢WX>

), (

D/UA^)X>

), (

XUH[W!X>

). If the (

/1



) has less than or more than four letters, the (

:0



) will be (

_*1

), e.g. (

XX[W>

), (

XdU W*[oW>

), (

D/W ^)W*W>

).

Four-root letter verbs are of three types:

(1) those of genuine four-radical origin, e.g. (

WW$[WA

) – to translate.

W^l[^l

to gargle, (

WW*[FWA

) – to stammer.

(3) composite roots taken from a familiar phrase or combination of roots, e.g. (

^W=[FW

) – to say Al-hamdulillāh, (

^/WF[ W

) – to say Bismillāh.

Some of the detailed paradigms of this verb follow hereunder.

!

Exercise 32

Conjugate the following verbs:

)

The Derived Forms of Four-Root Letter Verbs

f' =W 6$*

*

/3N24,.O )

^& ;0  b/W [W WA ; . a/U [W W*X WX^< ¨BX [W WA D/W [W W*W> ^/W [W WA b/W [W W*WA

The sign of (

a/DB[^1WA 6

) is the extra (

N

) before the four root letters.

Some of the detailed paradigms of this verb follow hereunder.

!

W W bBW [W W*W U W bBW [W W*W> WbBW [W WA b/W [W W*WA ^& b/W [W WA D/W [W W*WA WR bBW [W WA

^&

[ [ UBW [W WA [W UBW [W W*WA UR bBW [W WA

^&

Exercise 33

Conjugate the following verbs:

) ( 1 WdWpbmWFWA )

( 2 ^/W [W WA ) ( 3 WrW=[#W?WA ) ( 4 WW*[€W!WA ) ( 5 W^B[ WFWA

/Cd-4V-A )*

UW+bKU@ ; . UW+b)X WX^< ƒW[U+bKU@ “UW+b)W> hWW+bKU@

[U[W+bKU@ ¢UW+bKU@ h

[U[W+b)WA ^& ¢UW+b)WA ^& hUW+b)WA ^& ;0 

The sign of (

aBUb<U@ 6

) is having four root letters, the repetition of the second (



) and the inclusion of (

/" s?š

) in the (

/1



) and (

(

).

Some of the detailed paradigms of this verb follow hereunder.

!

  hUW+bKU@ U' hUW+b)WA WFXA [WWW+bKU@

^&

“UW+b)WA

[ [ “UW+bKU@ ^' [ “UW+b)WA [ XA[WWW+bKU@

^&

¢UW+b)WA

[‰ [‰ ¢UW+bKU@ [>W ¢UW+b)WA UN [WWW+bKU@

^&

hUW+b)WA

  hUW+bKU@ U' hUW+b)WA WFXA [WWW+bKU@

^&

Exercise 34

Conjugate the following verbs:

) ( 1 /WiWF[U@

) ( 2 '^qWFbjU@

) ( 3 h^fWFbKU@

) ( 4 hW*^1[„U@

) ( 5 hWW[U@

/C,2K-4V-A )*

U@ XgU+[#W[!W> WgW+[#W[ U@

;0  [gU+[#W[ U@ ; . `gU+[#W[!X WX^< ¨KW+[#U[

[gU+[#W[!WA ^&

The sign of (

a^B[Ub<U@ 6

) is the inclusion of (

/" s?š

) in the

(

 /1

) and (

(

) and the extra (

'

) after the (



).

Some of the detailed paradigms of this verb follow hereunder.

!

Exercise 35

(A) Conjugate the following verbs:

)

Other Derived Forms The (

)!*+

) of (

g f' =W 6@;@

)

There are two categories of (

6 (

) here:

(1) (

78 0  giB

)

(2) (

=>? 0  giB

)

The first category (

78 0  giB

) has seven (

6 (

):

(1) (

/e,,24,

) – the (



) is repeated, e.g. (

a PW!W!bBW$

) – to don a shawl.

X;D1[>U[WA :

 [dU!bBW$ ; . `dU!bBWoX WX^< ¨ W!W!bBW$ XdU!bBWoX> WdW!bBW$

[dU!bBWoXA ^& ;0

(2) (

/ee, .24,

) – there is an extra (



) after the (



), e.g.

(

a ^W[W2

) – to don a trouser.

X;D1[>U[WA :

W[W2 DU[W X> ^W[W2 bU[W2 ; . aU[W X WX^< ¨ ^

bU[W XA ^& ;0 

(3) (

/,.42',

) – there is an extra (

‰

) after the (

), e.g.

(

asW^f[W"

) – to command. This word can be used as (

W^f[W2

) as well.

X;D1[>U[WA :

W^f[W" XUf[WX> W^f[W"

[Uf[W" ; . `Uf[WX WX^< ¨s

[Uf[WXA ^& ;0 

(4) (

/,.'24,

) – there is an extra (

‰

) after the (



), e.g.

(

a ^1W>[W„

) – to trim the extra leaves of a plant.

X;D1[>U[WA :

`LU>[W+X WX^< ¨ ^1W>[W„ XLU>[W+X> WLW>[W„

[LU>[W„ ; .

[LU>[W+XA ^& ;0 

(5) (

/,.$2,

)– there is an extra (



) after the (

), e.g.

(

a W W[W$

) – to make someone don socks.

X;D1[>U[WA :

[6U[W$ ; . `6U[WoX WX^< ¨ W W[W$ X6U[WoX> W6W[W$

^& ;0 

[6U[WoXA

(6) (

/,.K24,

)– there is an extra (

'

) after the (



), e.g. (

a W WbB^K

) – to

make someone don a hat.

X;D1[>U[WA :

 [™UbB^K ; . `™UbB^)X WX^< ¨ W WbB^K X™UbB^)X> W™WbB^K

[™UbB^)XA ^& ;0

make someone don a hat.

X;D1[>U[WA :

WX^< ¨sW bB^K W bB^)X> WU bBDKW ¡™bB^)X WX^< ¨sW bB^K [U bB^)X> W bB^K U™bB^)XA ^& ;0  U™bB^K ; . ƒ bB^)X

(

W bB^K

) was originally (

W W bB^K

). (

[U bB^)X>

) was originally (

XU bB^)X>

). (

¨sW bB^K

) was originally (

¨ WW bB^K

). These changes will be discussed later.

The second category - (

=>? 0  giB

) has three groups:

(1) (

a/DB[1W* giB

)

(2) (

a^B[Ub<U† giB

)

(3) (

aBU b<U† giB

)

The first group (

a/DB[1W* giB

) has 8 (

6 (

):

(1) (

/3N24.O

) – the extra letters are (

N

) before the (

) and the (



)

is repeated, e.g. (

`dX!bBWoWA

) – to don a shawl.

(2) (

/CR24.O

) – the extra letters are (

N

) before the (

) and the (



)

between the (



) and the (



), e.g. (

aX[W WA

) – to don a trouser.

(3) (

/3R42',.O

) – the extra letters are (

N

) before the (

) and a (

‰

)

after the (

), e.g. (

`Df[W+WA

) – to be a satan.

(4) (

/3R$2,.O

) – the extra letters are (

N

) before the (

) and a (



)

after the (

), e.g. (

`6X[WoWA

) – to don socks.

(5) (

/3RK24,.O

) – the extra letters are (

N

) before the (

) and a (

'

)

after the (



), e.g. (

`™XbB^)WA

) – to don a trouser.

(6) (

/3R4V..O

) – the extra letters are a (

N

) and a (

%

) before the (

),

e.g. (

`DQ[ WFWA

) – to be poor.

(7) (

0IN24,.O

) – the extra letters are a (

N

) before the (

) and a

(

N

) after the (



), e.g. (

`NXb1WWA

) – to behave like a devil.

(8) (

h324,.O

) – the extra letters are a (

N

) before the (

) and a (

‰

)

after the (



), e.g. (

¡™bB^)WA

) – to don a hat.

The conjugation of these (

6 (

) should be done like (

^/W [W WA

), while the last one, namely, (

¡/[^1WA

) is like (

[U bB^)X> ›œ bB^K

).

The second group, (

a^B[Ub<U† giB

) has two (

6 (

):

/"

) are extra, e.g. (

`\W [UbKU@

) – to walk with the chest and neck protruding out.

X;D1[>U[WA :

; . `™U [Wb)X WX^< ƒ2W [UbKU@ X™U [Wb)W> W™W [WbKU@

[™U [Wb)WA ^& ;0  [™U [WbKU@

(2) (

i",2K-4V-A

) – The (

‰

) after the (



), the (

'

) after the (



) and the

(

/" s?š

) are extra, e.g. (

­,^)[UB[2U@

) – to lie on one’s back.

X;D1[>U[WA :

›œ)[^B[2U@

Ug[^B[2U@ ; . ¡g[^B[ X WX^< ®,^)[UB[2U@ [U)[^B[ W>

^B[ WA ^& ;0 

Ug[

The (

=

) of this (

6

) – (

­,^)[UB[2U@

) was originally (

`‰^)[UB[2U@

). The (

‰

) was changed to a (

s?š

).

The third group - (

aBUb<U† giB

) has one (

6

):

(

/C,2$-V-A

) – The (



) after the (

) and one (



) is extra, e.g.

(

`7 W=[pUbU@

) – to strive.

X;D1[>U[WA :

h=UpWbU@ ; . =UpWbQX WX^< ƒ7W=[pUbU@ “=UpWbQW> h=WpWbU@

[7U=[pWbQWA ^& ¢=UpWbQWA ^& h=UpWbQWA ^& ;0  [7U=[pWbU@ ¢=UpWbU@

In all the word-forms of this (

6

), (

%l7@

) has been applied and the changes are similar to those of (

hWW+bKU@

).

Exercise 36

What is the word-form (

5"

) of the following words and which (

6

) are they from:

The Seven Categories

With regards to the letters of verbs, they fall into seven categories, namely:

L1 y L0 y F y JK# y $( y H y ]i"

Definitions

Term Meaning Example

]i"

A word whose root letters do not have a (

s?š

), (

PB P

)13

or two letters of the same type

WWW#

H

A word having a (

PB P

)

in the (

FBQ ,<

)

W=W0W

$(

A word having a (

PB P

)

in the (

FBQ G0

)

^^K

JK#

A word having a (

PB P

)

in the (

FBQ %&

)

W0W7

F

A word having a (

s?PPš

) as a

root letter – a hamzated verb

WW^(

L0

A word having, as its root

letters, two letters of the same type

h=W

L1

A word having two (

PP

B

) as the root letters

^KW

13 The ( B0 ) are (), (L) and (‰).

1) The term (

/PP*

) refers to any verb that contains a (

B 

).

2) If there is a (

PB 

) in the (

PFBQ ,P<

), it is called (

^1b ¦/W*[X

) or (

H

), eg (

W=W0W

).

3) If there is a (

PB 

) in the (

PFBQ GP0

), it is called (

[Wb ¦/W*[X

) or (

$(

), e.g. (

^^K

).

4) If there is a (

PB P

) in the (

PFBQ %&

), it is called (

U%B ¦/W*[X

) or (

JK#

), e.g. (

W0W7

).

5) If the (

PFBQ ,P<

) has a (



), it is called (

‰ PH

) eg

(

W=W0W

).

6) If the (

PFBQ ,<

) has a (

‰

), it is called (

IP> PH

). eg

(

WW W>

).

7) If the (

PFBQ GP0

) has a (



), it is called (

‰ P$(

)

eg (

^^K

).

8) If the (

PFBQ G0

) has a (

‰

), it is called (

IP> P$(

)

eg (

WW

).

9) If the (

PFBQ %&

) has a (



), it is called (

‰ JKP#

) eg

(

W0 W7

).

10) If the (

FBQ %&

) has a (

‰

), it is called (

IP> JKP#

) eg

(

WW

).

11) If the (

FBQ ,<

) has a (

s?Pš

), it is called (

P1 PF

)

eg (

WW^(

).

12) If the (

PFBQ GP0

) has a (

s?Pš

), it is called (

PF

G

) eg (

^^qW2

).

13) If the (

F BQ %&

) has a (

s?š

), it is called (

%:P PF

)

eg (

^(W^K

).

14) (

LP1

) is of two types: (

rP1 LP1

) and (

LP1

')

).

15) (

rPP1 LPP1

) is when the two (

PPB PP

) are

separate, e.g. (

^KW

).

16) (

'PP) LPP1

) is when the two (

PPB PP

) are

adjacent to one another, e.g. (

‰W^j

).

17) If the (

PFBQ GP0

) and (

PFBQ %&

) are the same, it is called (

9:9 L0

) e.g. (

h=W

).

18) If the (

) and the first (



) and the (



) and the second (



) are the same letters, it is called (

0P  L0P

) e.g.

(

^W?bW

).

Exercise 37

Classify the following verbs according to the seven categories:

)

The Rules of (

F

)

Rule 1:

It is permissible to change a (

s?PPš

), that is alone and (

2

) to correspond to the previous (



).

That is,

(a) after a (

;i*<

), change the (

s?š

) into an (

L

).

Example

(

`\ W(V

)(head) becomes(

`\W

. )

(b) after a (

F

), change the (

s?š

) into a (



).

Example

`\[~X

(destitute) becomes (

`\[X

).

(c) after a (

s 

), change the (

s?š

) into a (

‰

).

Example

v

`dbIU

(wolf) becomes (

`d[>Uv

).

n n n n n Rule 2

If a hamzah mutaharrik (

ZPPi* s?PPš

) appears before a (

s?Pš

) that is (

P2

), it becomes necessary to change the (

2

) letter to the corresponding (

B 

).

Examples

^(

WW

becomes

WW‚

WUbD

becomes

WU[D

ƒ#WbU

becomes

ƒ#WF[>U

.

n n n n n Rule 3

(3.1) It is permissible to change a (

s?Pš

) that is (

_P*1

)

and is preceded by a (

F

) to a (



).

Example

W~X$

a'

becomes

a'WX$

W~X$

a'

is the plural of

W#a W~X$

which means a perfume holder.

(3.2) It is permissible to change a (

s?Pš

) that is (

_P*1

)

and is preceded by a (

s 

) into a (

‰

).

Example

`^…U

becomes

`WU

.

n n n n n Rule 4

(4.1) If two (

s ?PPš

)’s are (

ZPPi*

) and one of them is (

P Q

), then it is permissible to change the second (

s?Pš

)

into a (

‰

).

Example

^U@

a h

can also be read as

a hFU>^

.

If there are two (

s?Pš

)'s which are (

ZPi*

) and none of them are (

PP Q

), then it is necessary to change the second (

s?š

) into a (



).

Examples

i)

X%U7 ^(^(

will be read as

X%U7W^

ii)

D/ ^(D(¢

will be read as

D/¢WD(

(

¡,W$

) originally was (

aPU> W$

) (

/P0< P2

of

S,PW$

). The

(

‰

) which comes after (

=PI LP

) will change into a

(

s?Pš

). It becomes (

a P PUIW$

). Now there are two (

s?Pš

ZPi*

) and one of them is (

P Q

) . The second (

s?Pš

)

changes into a (

‰

) becoming (

`UIPPW$

) (according to the rule of

a PP¢U^

- rule 4.1). (

`UIPPW$

) can also be written as

[X>U,PPW$

. The (

FPP

) on the (

‰

) is

/PP)9

(difficult to pronounce). Therefore it is removed and (

[[ P PPPUIW$

)

remains. Now due to (

GPP2 PPF*$@

) (the coming together of two [

P2

] letters), the (

P2 ‰

) is deleted.

We are left with

[ P UIW$

which can also be read as

¡,W$

.

Step by Step

W$

aPU> aUIW$

(

`UIW$

) (

[X> U,W$

)

(

[[> U,W$

)

[UI W$

(

¡,W$

)

n n n n n Rule 5

If a (

s?Pš

) comes after the (



) or (

‰

) that are

s =P

and

=I

s

or if a (

s?Pš

) comes after the (

‰

) of (

5PA P2

), it is

permissible to change the (

s?PPPš

) into the letter that precedes it and then (

%PPl7@

) (incorporation of one letter into another) is made.

Example of (



)

s=I s=

X

a ^I[Xb) asW[Xb) X ashXb)X

The word (

a ^I[Xb) X

) is the (

1 2

) of (

D(Wb)W> ^(W^K

).

Example (

‰

)

s=I s=

a ^…[UfWM a W[UfWM a hUfWM

.

Example of

5A 2

`™U…[^<D( `™U[^<D( `™¢^<D(

.

The word (

`™U…P[^<D(

) is the (

5PA P2

) of (

`\XPb<^(

) which is the (

O}

) of (

`\bq^<

) - meaning axe.

n n n n n Rule 6

If there occurs a (

s?Pš

) after the (

LP

) of

/P01

and before a (

¯

), the (

s?PPš

) changes to (

PP*1 PP>

) and the (

‰

)

changes to (

L

).

Example

The word (

W>^fWM

) is the plural of (

a ^…[UfWM

).

The word (

PW>^fWM

) was originally (

aU>P^fWM

). The (

‰

) which

comes after the (

LPP

) of (

OPP}

) as the second last letter, changes into a (

s?PPš

).14 It becomes (

­,U,PP^fWM

). Now we have two (

ZPi* s?Pš

)’s and one of them is (

P Q

).

The rule of (

a PPhFU>^

) applies, whereby the second (

s?PPš

)

changes into a (

‰

) and becomes

`UIP^fWM

. Now there is a

14 This refers to rule no. 18 which you will read under the rules of /* .

(

s?Pš

) after the (

LP

) of

/P01

and it is before a (

‰

). It

changes to (

P*1 P>

) and the (

‰

) changes to (

LP

). The

word becomes (

W>^fWM

).

NOTE: This law is compulsory (

ƒ $

).

Step by Step

^fWM

U>

­,U,^fWM

`UI ^fWM

W>^fWM

n n n n n Rule 7

If a (

s?Pš

) is (

ZPi*

) and it comes after a (

P2

) that is

not a (

{=PI {=

) nor is it (

5PA ‰

) , then the (

P

) of

the (

s?š

) is given to the letter preceding it.

This law is permissible (

ƒ$

).

Examples

1) In the word (

D/^…P[ W>

), the (

P

) of the (

s?Pš

) is given to the (

\

) and the (

s?š

) is then deleted. It becomes

(

D/W W>

).

2) In the words

W]P^Bb<^( [=^K

the (

P

) of the (

s?Pš

) is given to

(

W]^Bb< W=^K

).

3) In the words

X{PWM^( [PU[W>

the (

P

) of the (

s?Pš

) is

transferred to the (

‰

) and the (

s?PPš

) is then deleted. It becomes (

X{WM WU[W>

).

n n n n n Rule 8

The rule of (

D/^…PP[ W>

) is compulsorily applied to all the (

P< (

) (verbs) of (

¯ WPW>

) and (

¯ WPX>

) (

P P

8

).

Example

In (

X‰ [W>^(

) the (

Pi*<

) of the (

s?Pš

) is given to the (



) and the

(

s?š

) is deleted. It becomes (

¯ WW>

).

NOTE:

It is permissible to apply this rule to the (

N)*PP+ ,P-

)

(derived nouns) too.

The (

› F =

) can be read as (

ƒ‰ [W

) or (

ƒ‰W

).

The (

‚ 2

) can be read as (

as‚[U

) or (

as WU

).

The (

Pi*<

) of the (

s?Pš

) of (

as^([PU

) is given to the (



) and

then the (

s?š

) is removed leaving (

as WU

).

The (

1 2

) can be read as (

UI[W

) or (

‰UW

).

n n n n n Rule 9

If a (

ZPi* s?Pš

) is preceded by a (

ZPi*

) letter, then both (

d PP>K GPP GPP

) and (

=PP GPP GPP

) are both permissible.

9.1 (

d P>K G G

) is to read the (

s?Pš

) between its (

eP|

)

and the (

e|

) of the (

B 

) corresponding to its (hamza’s)



.

9.2 (

=P GP G

) is to read a letter between its (

eP|

) and

the (

ePP|

) of the (

PPB PP

) corresponding to the preceding (



).

(

G G

) is also known as

/ A

.

Examples

When (

G G

) is made on the word (

^^qW2

), then in both

(

d>K G G

) and (

=P

) the (

eP|

) will be that of (

s?Pš

)

and (

L

).

(

e|

) will be between (

s?š

) and (

‰

). If (

=P GP GP

) is

made, then the (

e|

) will be between (

s?š

) and

(

L

).

In the word (

W% X~^

) if (

d>K G G

) is made, then the

(

e|

) will be between (

s?š

) and (



). If (

=P GP GP

) is

made then the (

e|

) will be between (

s?š

) and (

L

).

(9.3) If there is a (

PPi* s?PPš

) after (

LPP

), it is permissible to apply (

d>K G G

) only. (

=P GP GP

) is

not permissible in this case.

Examples

[1] In the word (

S,hDK

), the (

s?š

) is (

_*1

). Therefore the (

s?š

) will be read between the (

e|

) of the (

s?š

) and the

(

L

).

[2] If (

T,hDK

) is read with a (

F

), the (

s?š

) will be read between the (

e|

) of the (

s?š

) and (



).

[3] If (

U,hDK

) is read with a (

s 

), the (

s?š

) will be read between the (

e|

) of the (

s?š

) and (

‰

).

Rule 10

If a (

%1*2@ s?š

) comes before a (

s?š

) as in the word (

[X*[#^(^(

), then it is permissible to apply the rule of

(

X%U7W^(

) (Rule 4). Thus, (

[X*[#^(^(

) will be read as (

[X*[# ^(W

) .

It is also permissible to make (

/P A

), whether (

dP>K

) or

(

=

).

It is also permissible to bring an (

L

) between the two (

s?š

)’s and read it as (

[X*[#^(‚

).

n n n n n Exercise 38

(1) Apply rule no.1 to the following words:

) ( 1 W\bqW ^&

) ( 2 `b…U<

) ( 3 `[~X2

(2) Which rule applies to the word (

amUM‚

) and how?

(3)Analyse the changes to the word (

¡,W„

).

(4) Apply the rule of (

F

) to the word (

a ^I[X![W

).

(5) What can (

WR[#^(^(

) also be read as?

The Orthography15 of the Hamzah

The following rules are general guidelines with regards to how a hamzah is written:

(a) Hamzah is invariably written over or under an alif at the beginning of a word, e.g. (

WW^(

), (

WUD(

) and (

a'W [#U@

).

(b) When the initial hamzah is followed by an alif of prolongation (long vowel

LP

), the latter is replaced by a madd over the initial alif, e.g. (

`U‚

) for (

`U^(

).

(c) The hamzah tends to be written over the semi-consonant (

PPB PP

) corresponding to the vowel (



) of the preceding letter.

Examples:

(

XXbqW>

), (

XW[~X>

), (

W~DfW

), (

XRb…UfWM

)

(d) Where the previous consonant has a (

'QPP2

), the

hamzah tends to be written over the semi-consonant (

B 

) coinciding with its own vowel (



).

Examples:

(

a[X~[ W

), (

a ^BU…[2^(

), (

W%^qW„

)

This rule is applied for (

P /P1

) instead of (c) above.

Thus, (

W\X~PW

) is written with a (



) and (

WU…PW2

) with a (

¯

)

without dots.

15 the correct spelling

The Paradigms of (

F

)

! :D

Nj2k,\V ! e . .J.B )*  "

Dv[XMbqPW WPX^< ¨mP[M^( DmPWM[~X> ^mUMD(W amUM‚ WX^< ¨m[M^( DmXMbqW> ^mWM^(

U'^mPWMbqW amPWMbqW X;P[U X [4 bmXMbqWA ^& X;[W0 X[hW bmXM X;[U X[^qb^

PUM£W U'^mPW€[U amW€[U X;[U D ^£bW DmUM£W

U'WA^mPW€[U as^mPW€[U W Dm

DmPWM‚ X;P[U U/[PUb1h* D/PWb<^(W DmU[M£W U'^vW€[U avW€[U W DmUM£W

W amPWMD( U'W>^mP[MD( ‰^m[MD( X;[U Dwh#W~XFbW DmUMW^(W ^'[DmWM‚ U'^mWM‚

`NW>^m[MD(

Analysis of the changes

(1) The (

P(

) of this (

6P

) is (

bmPXM

) which is an exception from the normal method of constructing the (

P(

). (

bmPXM

)

was originally (

bmXM[D(

).

(2) Similarly, the (

PP(

) of (

D/PPDbW> ^/PP^^(

) is (

b/PPD

). It is necessary to delete the (

s?š

) from both (

bmXM

) and (

b/D

).

(3) In the verb, (

XXbqPW> WPW^(

), it is permissible to delete the hamzas and to retain them. Therefore, both (

[PPX

) and (

[PPX[D(

) are correct to use. If the verb is used at the

(

s?š

), e.g. it is stated in a hadîth, (

Us^BhU [DW7^[^( [XX

).

(4) If the verb is used in the middle of the sentence, then most often the hamzah is retained, e.g. The Qur’ânic verse, (

Us^BhU W^B[p^( [Xb(W

).

(5) In the word-forms of (

P P

) of this (

6P

),

besides the singular first person (

BQ*P =P

), the rule of (

`\b(W

) has been applied. The same rule applies to the (

1 2

) and (

4 2

).

(6) The rule of (

`b…U

) applies in the (

3 2

).

(7) The rule of (

`\[~PPX

) applies in the (

PP PP

)

except for the singular first person (

BQ* =

).

(8) In the singular first person (

BQ*P =P

) of (

P



) and the (

/1* 2

), the rule of (

‚

) applies.

(9) In the plural (

OP}

) of (

/P1* P2

), the rule of (

X%U7W^(

)

applies.

(10) In the singular first person of the (

PP PP

),

the rule of (

WU[D(

) applies.

Exercise 39

(a) Conjugate the following verbs:

) ( 1

^/^^(

) ( 2 WW^(

(b) What is the paradigm of the (

PP8 PP

) of (

W6W7^(

)?

(c) What is the paradigm of the (

PP PP(

) of (

WW^(

)?

(d) What is the paradigm of the (

PP PP

) of (

S^/^^(

)?

(e) How has the word (

XU2W^(

) changed from its original?

R 2,\V ! e .). . )*  " ! :D

ƒ[2^( XU2bqW> WW2^(

X[^qPb^ `[PX2bqW WPX^< ƒ[2^( XW2[~X> WU2D(W `U2‚ WX^< 

XPU2£W U'WPU2bqW `U2bqW X;[U X [4 [U2bqWA ^& X;[W0 X[hW [U [>U@ X;[U

`PW [U XPU2£W U'WAWPU [U asWW [U XU2£W U'WU [U `W [U X;[U D ^£bW

U

^'[XPW2‚ U'WPW2‚ XPW2‚ X;P[U U/[PUb1h* D/Wb<^(W X[U2£W U'WW [

Analysis of the changes

(1) The changes of this (

6P

) are similar to those of (

mPM(

mPMq>

) except for the imperative (

P(

) – (

[PU [>U@

) – where the rule of (

a'WF[>U@

) applies.

(2) The other (

6PP (

) of (

7PP8 PP9:9

) follow the same pattern.

Exercise 40

Conjugate the following verbs:

) ( 1 W^9^(

) ( 2 WU^(

(b) What is the paradigm of the (

PP PP

) of (

WU^(

)?

(c) What is the paradigm of the (

8 (

) of (

W;^^(

)?

(d) What is the paradigm of the (

 

) of (

WU^(

)?

(e) How has the word (

[XU [>U@

) changed from its original?

R.-2W-lV ,! e C4A )*  " ! :D

[>U@

X[^qb^ `WFWA[X WX^< ƒWFU*[>U@ XWFWA[X> WUFXA[D(W `UFWA[X WX^< ƒWFU*[>U@ XUFWAbqW> WWFW*

`WFWA[X X;[U X [4 [UFWAbqWA ^& X;[W0 X[hW [UFW*[>U@ X;[U

Analysis of the changes

(1) The rule of (

a'PWF[>U@

) applies in the (

P P

),

(

 (

) and (

=

).

(2) The rule of (

WU[D(

) applies in the (

 

).

(3) The rule of (

`\b(W

) applies in the (

 

).

(4) The rule of (

`\[~PPX

) applies in the (

PP PP

),

(

/01 2

), (

1  2

) and (

4 2

).

N !,j2'-2lV ,! e C4A )*  " ! :D

WX^< ƒ#^m[U*[2@ D'^vbqW*[ X> ^'UvbqX*[2D(W a'UvbqW*[ X WX^< ƒ#^m[U*[2@ D'UvbqW*[ W> ^'^vbqW*[2U@

W*[ WA ^& X;[W0 X[hW b'UvbqW*[2U@ X;[U X[^qb^ a'^vbqW*[ X

a'^vbqW*[ X X;[U X [4 b'Uvbq

Analysis of the changes

(1) Conjugate all the verbs of (

;P< =P>? P9:9 6 (

) like

the conjugations of (

^mWM^(

) and (

WWFW*[>U@

).

Exercise 41

Conjugate the following verbs:

) ( 1 WLW#bqW*[2U@

) ( 2 WWFW*bIU@

) ( 3

^q[#U@

W^j

(b) What is the paradigm of the (

PP PP

) of

(

WU^(

)?

(c) What is the paradigm of the (

8 (

) of (

W;^^(

)?

(d) What is the paradigm of the (

 

) of (

WU^(

)?

(e) How has the word (

[XU [>U@

) changed from its original?

Discussion of (

G F

)

(1) The rule of (

GP GP

) or (

/P A

) applies to all the verbs of (



) of (

7P8 P9:9 GP F

). Note that this rule is optional.

(2) The rule of (

D/^…P[ W>

) applies to the (

P

) and (

P(

) of

(

78 9:9 G F

).

(3) (

XUI[?W> W^(W

) is from (

6P 6P

), (

D/^…P[ W> ^^qPW2

) is from

(

]*< 6

), (

X^…[ W> WU…W2

) is from (

O- 6

), (

X%X~PbBW> W%X~P^

) is from (

% 6

).

(4) In the imperative (

PP(

), after applying the rule of (

D/^…PP[ W>

), the (

/PP" s?PPš

) is deleted. Therefore (

[PPUI[U@

)

becomes (

[U

), (

b/^…PP[2U@

) becomes (

b/PPW2

), (

W^…PP[2U(

) becomes (

[W2

) and (

[D…bD(

) becomes (

[D

).

The conjugation of the imperative second person (

PP(

 

) form is as follows:

^'[U WU [‰UU [XU WU [U

bBW2

W ^BW2 [UBW2 [DBW2 ^BW2 b/W2

W[FW2 WFW2 [UFW2 [XFW2 WFW2 [W2

W[FD WFD [UFD [XFD WFD [D

Discussion of (%: F)

(1) In most of the word-forms of (

%:P PF

), the rule of (

G G

) or (

/ A

) applies, e.g. (

D( Wb)W> ^(W^K

).

(2) The rule of (

`WU

) applies to (

P P =P

), e.g.

(

S,UDK

).

Conjugate the following verbs:

)

The Rules Of (

/*

)

Rule 1

(1.1) The (



) which appears between (

  N:0

)16

which is (

_*1

) and the (

PFBQ  G P0

) which is (

P Q

),

falls off.

Example

The word

X=U0[W>

becomes

X=UW>

.

Every (



) that comes between the

(

_*1  N:0

) and the (

FB 

) which is

(

_PP*1

), the (



) falls off, on condition that either the (

FB 

) or the (

FB 

) is from the (

) B 

)17.

Example

The word

XdWp[W>

becomes

XdWW>

.

Note:

Every (

¯ PPH

) on the scale of (

6PP

) follows this rule.

n n n n n

16

 N:0

are the following letters

' ‰ N L

Rule 2

If a (

=

) is on the scale of (

a/[U<

) and its (

FBQ ,<

) is a

(



), that (



) is deleted and the (

FB 

) is given a (

s 

). A (

s

) is then added at the end of the word.

Step by Step Example

`=[0W `=[0 `=U0 asW=U0

Note:

If the (

P

) has a (

Pi*<

) on its (

PFB 

), for example in the word (

XOW W>

), the (

PFBQ ,P<

) of the (

=P

) can also be given a (

i*<

).

Step by Step Example

The word (

a WW2

) the (

=

) of (

XOW W> WOU2W

).

`O[2U `O[2 `OW2 a WW2

Note:

It is also permissible to read (

a WW2

) as (

a WU2

).

n n n n n

Rule 3

(3.1) If a (

2 

) is not (

7C=+

) and is preceded by a (

s 

), it changes into a (

‰

).

Example

The word

`7W0[U

changes to

`7W[U

.

Exception

The word (

`hPPUB[$U@

) will remain unchanged, because the (



)

is

l=

(

7C=+

).

(3.2) If (

P2 ‰

) is not (

l=P

) and it is preceded by a (

F

), the (

‰

) changes into a (



).

Example

The word (

`U [X

) changes to (

`U2[X

).

Exceptions

The word (

`?¢X

) remains unchanged because the (

‰

) is

(

l=

).

(3.3) If an (

LP

) is preceded by a (

FP

), it will change into a (



).

Step by Step Example

^/WA^K ^/ UADK ^/UA[DK

(3.4) If an (

LP

) is preceded by a (

sP 

), it will change into a (

‰

).

Example

The plural of (

`6W[iU

) is (

X6UWiW

). This changes to (

Xd[>UWiW

) because the (

L

) is preceded by a (

s 

).

n n n n n Rule 4

If the (

FBQ ,<

) of (

*< 6

) is a (

›B"( 

) or

(

›B"( ‰

), the (



) or (

‰

) will change into a (

N

) and

(

%PPl7

) will be made, that is, both the (

N

)’s will be assimilated.

Step by Step Example of (

‰ H

)

W=^)WA[U@ W=^)W* P [AU@ W=^) P hAU@

Step by Step Example of (

I> H

)

[>U

P

WW W* WW W* P [AU WW hAU

Rule 5

(5.1) If at the beginning of a word there is a (

%FP 

), it

is permissible to change it into a (

s?š

).

Examples

(

`{[PX$X

– plural of

`;P[$W

) changes to (

`{[PX$D

). (This is an example of an

2

).

(

[RW* P •KX

– the [

  

] of

`RKA

) changes to

(

[RW* P •KD

). (This is an example of a

/<

).

(5.2) If (

PP Q 

) appears at the beginning of a word, it is permissible to change it to a (

s?š

).

Example

(

`_W„U

– swordbelt) can be read as (

`_W„U@

).

(5.3) If a (

 P< 

) appears in the middle of a word, it is permissible to change it into a (

s?š

).

Example

Rarely is a (

_*1 

) changed into a (

s?š

).

Examples

(

`=WW

- one) can be read as (

`=W^

).

(

asW#W

– a lazy woman) can be read as (

asW#^

).

n n n n n Rule 6

When two (

ZPPi* ˆ 

) come together at the beginning of a word, it is compulsory (

dPP$

) to change the first (



)

into a (

s?š

).

Example

(

D/U"WW

) is read as (

D/U"W^

) (This is the plural of

a ^BU"W

).

(

a/U[>WX

) is read as (

a/PU[>WD(

). This is the (

PP5 A P2@

) of

(

a/U"W

).

n n n n n

Rule 7

(7.1) If (



) or (

‰

) (

ZPi*

) is preceded by a

Pi*<

, the (



)

or (

‰

) is changed into an (

L

).

Examples

Example of a (

Zi* 

) in the middle of a (

/<

):

(

^W^K

) changes to (

^^K

).

Example of a (

Zi* ‰

) in the middle of a (

/<

):

(

WOWW

) changes to (

WW

).

Example of a (

Zi*

) at the end of a (

/<

):

(

WW0W7

) changes to (

W0W7

).

Example of a (

Zi* ‰

) at the end of a (

/<

):

(

W WW

) changes to (

WW

).

Example of a (

Zi* 

) in an (

2

):

(

`6WW

) changes to (

`6W

).

Example of a (

Zi* ‰

) in an (

2

):

(

`dWW#

) changes to (

`6W#

).

Conditions for the above rule

This rule only applies if the following conditions are met:

[1] The (



) or (

Zi* ‰

) must not be in the place of the

PFBQ ,P<

W=W0W^<

- the (



) is in the place of the (

FBQ ,<

) and the (

) is a (

Lf0 

). It will also not apply to (

›<WWA

)

because the (



) is in the place of the (

PFBQ ,P<

) of (

6P /“1A

).

It will also not apply to

Wh WWA

- (

‰

) is in the place of the (

FBQ ,<

) of (

/“1A 6

).

[2] The (



) or (

‰

) must not be in place of the (

PFB 

) of

a word which is (

LP1

). (

LP1

is that word which has two

PB P

). Therefore this law will not apply to the word (

¯WP^j

) . Here (



) is in the place of the (

PFB 

). The

law will also not apply in the word (

WPU W

). Here (

‰

) is in

the place of the (

FB 

).

[3] The (



) or (

‰

) must not come before the (

LPP

) of

(

PPPHPA

). Therefore this law will not apply to the word (

WPW0W7

), since there is a (



) before the (

LP

) of (

PPHPA

)

and in the word (

PPWW

), since there is a (

‰

) before the (

L

) of (

PHPA

).

[4] The (



) or (

‰

) must not come before a (

{=PPI {C=PP

).

Therefore this law will not apply to the word (

a/PP[>U^j

)

because the (



) is before a (

‰

) which is not a (

PP

(

BP"

). It will also not apply in the word (

`[PX^l

) because the (



) after the (

‰

) is not a (

BP" P

). Also in the word (

a PPW W^l

), the (

‰

) is before an (

LPP

) which is not a (

B" 

).

Objection

In the words (

[W0W7

), (

^'[PW+[€W>

), (

^'[PW+[€WA

) and (

W[PW+[€WA

), the

(



) and (

‰

) were not supposed to be changed to (

LPP

)

because they came before a (

{=PI {C=P

), but yet this rule has been applied.

Answer

The (

‰

) in these words is a separate word and it is the (

/0<

) of the (

/P<

), while the (

{=P

) is not (

=PI

), therefore the (



) or (

‰

) changes to (

L

) and then falls off due to

(

G2 F*$@

).

Step by Step Examples

[XW0W7

(

[DBW^<

)

[W0W7

[W0W7 XW+[€W>

^'[

(

^'[DBWb1W>

)

^'[W+[€W> ^'[W+[€W>

^'[XW+[€WA

(

^'[DBWb1WA

)

^'[W+[€WA ^'[W+[€WA W[UW+[€WA

(

W[UBWb1WA

)

W[>W+[€WA W[W+[€WA

[5] The (

ZPi* ‰

) or (

ZPi*

) must not be before (

‰ 7C=PP+

), for example, the word (

‰UPP^BW0

). The (

‰

) or (

ZPi*

) must also not be before (

=PA '

), for example, the word

(

hUW+[MU@

).

[6] The word must not have the meaning of a colour or defect, for example,

(

WUW0

) (to be one-eyed),

(

W=UW"

) (to have a crooked neck).

[7] The word must not be on the scale of (

a' P^B W^<

), (

› P^BW^<

) or

(

a ^BW^<

), for example

(

a'WWW7

) – (

a' ^B W^<

) – example of (



). [meaning – rotation]

(

a'^BWW2

) – (

a' ^B W^<

) example of (

‰

). [meaning – flowing]

(

¯WWPW"

) – (

› P^BW^<

) example of (



). [meaning – name of a spring of water]

(

¯ W=PPWW

) – (

› PP^BW^<

) example of (

‰

). [meaning – to walk arrogantly – from

=° 7

]

and (

a P^WW

) – (

a P^BW^<

) example of (



). [meaning – weaver – plural of

`UIW

]

[8] The word must not be from (

PP*<@ 6PP

) having the meaning of (

/0 1A 6P

). For example, the word

WWPW*[$U@

(in

the meaning of

WWPPWoWA

) and

WWPPW*[0U@

(in the meaning of

WWWA

W

). Both words mean to take in turns.

(7.2) If after such an (

LP

) (which has been changed from a



or

‰

), there is a (

2

) letter, the (

L

) falls off.

Examples

[1] In the word (

[XPW0W7

), the first (



) changes to (

LP

). It

becomes (

[W0W7

). Here (

LP

) has come before a (

P2 

).

L [W0W7

[2] In the word (

W[UPW[WA

), the first (

‰

) changes to an (

LP

).

Due to the (

LP

) coming before a (

P2

), it is deleted. It becomes (

W[W[WA

).

(7.3) If such an (

LPP

) has come before a (

wPP#A N

) of

(

›P /P<

), even if the (

N

) is (

ZPi*

), the (

LP

) is

deleted.

Examples

1. The word (

[NWPW0W7

) changes to (

[NPW0W7

). Now we have an (

LP

) before (

wP#A N

) of (

›P /P<

). Therefore it is deleted. It becomes (

[RW0W7

).

2. The word (

WA WW0W7

) changes to (

WAW0W7

). There is a (

wP#WA PA ZPi*

) after the (

LP

). Therefore the (

LP

) is deleted. It becomes

 W*W0W7

.

(7.4) In the (

5"

) of (

 

), from (

wP#~ OP}

dPIl

) until the end, if the word is (

‰ P$

), whether the (

PFBQ G0

) has a (

FP

) or (

Pi*<

), after deleting the (

L

), the (

FBQ ,<

) is given a (

F

).

Example in which (

FB 

) has a (

i*<

)

(

WbWP^K

) changes to (

WbP^K

). The (

LP

) is now deleted because it is followed by a (

P2

). It becomes (

WPbB^K

). The (

r

) is

now given a (

FPP

) because it is (

‰ PP$

). It

becomes (

WbB DK

). The word (

WbB DK

) is from the (

6

) of (

#

).

Example in which (

FB 

) has a (

F

)

X^j

Wb

Wb^j WbB^j WbBDj

The word (

WbBDj

) is from the (

6

) of (

%X

).

(7.5) In the (

5P" P P

), from (

wP#~ OP}

dPIl

) till the end, after deleting the (

LP

), if it is (

P$

IP>

) or there is a (

sP 

) on the (

PFB 

) in (

P$

‰

), the (

FBQ ,<

) is given a (

s 

).

Example in which (

FB 

) has a (

s 

)

In the word (

W[WPW

), the (

ZPi* ‰

) is preceded by a (

Pi*<

).

The (

LP

) is deleted. It becomes (

WP[W

). Now the (

6

) is

given a (

s 

). It becomes (

W[U

).

Step by Step Example of (

‰ $

) with (

s 

)

Wb<UWM Wb<WM Wb1WM Wb1UM

The word (

Wb1UM

) is from the (

6

) of (

O-

).

n n n n n

Rule 8

(8.1) If the letter before (



) or (

‰

) is (

P2

), the (

P

)

of the (



) or (

‰

) is transferred to the preceding letter.

Example

[1] In the word (

DXPb)W>

), the (

P

) of the (



) which is a (

FP

) in this case, is given to the (

r

). It becomes (

D[PD)W>

).

(This is an example of

‰ $(

).

[2] In the word (

XOPU[!W>

), the (

sP 

) of the (

‰

) is given to the (

6

). It becomes (

XOP[U!W>

). (This is an example of

P$(

¯>

).

(8.2) If the (

P

) is a (

Pi*<

), the (



) or (

‰

) is changed into an (

L

).

Examples

[1] In the word (

DW Pb)X>

), the (

Pi*<

) of the (



) is given to the (

r

). It becomes (

D[P^)X>

). Now due to the (

Pi*<

), the (



) is

changed into an (

L

) becoming (

D^)X>

).

b)X>

DW

D[^)X>

D^)X>

[2] In the word (

XOPW[!X>

), the (

Pi*<

) of the (

‰

) is given to the (

6

) becoming (

XOP[W!X>

). Now due to the (

Pi*<

) of the (

6

)

the (

‰

) changes into an (

L

), thus becoming (

XW!X>

).

XOW[!X> XO[W!X> XW!X>

Remember

The conditions applicable to Rule 7 apply to Rule 8 as well.

case of (

F

) and (

s 

), the (



) or (

‰

) will be deleted.

Example of (

¯ $(

)

In the word (

b[PD)W> [^

) because of (

GP2 PF*$@

) the (



)

is deleted. It becomes (

b/D)W> [^

).

Example of

›I> $(

In the word (

[O P[ U!W> [P^

), the (

‰

) is followed by a (

P2

),

therefore the (

‰

) is deleted. It becomes (

[OU!W> [^

).

(8.4) If a (



) or (

‰

) is followed by a (

P2

) and preceded by a (

Pi*<

), the (

LP

) (which was originally



or

‰

) is

deleted.

Examples

(

bWb)X> [^

) changes to (

bP^)X> [P^

). After the (

LP

) is deleted, it becomes (

b/^)X> [^

).

(

[OWP[!X> [^

) changes to (

[PW!X> [P^

). After the (

LP

) is deleted, it becomes (

[OW!X> [^

).

Important

This rule (Rule 8) does not apply to the words (

W=PW0W [PW

)

This rule (Rule 8) does not apply to the words (

W=PW0W [PW

)

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