pentevo
ngs
zxusbnet
tsfmpro
BK_REmulator
BK_kbd
KoE_projects
BlueGrey
calm
Elegant
Català-Valencià – Catalan
中文 – Chinese (Simplified)
中文 – Chinese (Traditional)
Česky – Czech
Dansk – Danish
Nederlands – Dutch
English – English
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Deutsch – German
עברית – Hebrew
हिंदी – Hindi
Magyar – Hungarian
Bahasa Indonesia – Indonesian
Italiano – Italian
日本語 – Japanese
한국어 – Korean
Македонски – Macedonian
मराठी – Marathi
Norsk – Norwegian
Polski – Polish
Português – Portuguese
Português – Portuguese (Brazil)
Русский – Russian
Slovenčina – Slovak
Slovenščina – Slovenian
Español – Spanish
Svenska – Swedish
Türkçe – Turkish
Українська – Ukrainian
Oëzbekcha – Uzbek
Subversion Repositories
pentevo
?pathlinks? – Rev 1126
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{
\tt
las imm4
}
&
{
\tt
ld a,
\
#
$<$
imm4
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
0:imm4} \\
\
hline
{
\tt
lal imm8
}
&
{
\tt
ld a,
\
#
$>$
imm8
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
imm8} \\
\
hline
{
\tt
lss imm3
}
&
{
\tt
ld s,
\
#imm3
}
&
{
\tt
S
}
$
\longleftarrow
$
{
\tt
imm3} \\
\
hline
{
\tt
lts imm3
}
&
{
\tt
ld t,
\
#imm3
}
&
{
\tt
T
}
$
\longleftarrow
$
{
\tt
imm3} \\
\
hline
{
\tt
anl imm8
}
&
{
\tt
and
[
a,
]\
#imm8
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\land
$
{
\tt
imm8} \\
\
hline
{
\tt
eol imm8
}
&
{
\tt
xor
[
a,
]\
#imm8
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\oplus
$
{
\tt
imm8} \\
\
hline
{
\tt
orl imm8
}
&
{
\tt
or
[
a,
]\
#imm8
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\lor
$
{
\tt
imm8} \\
\
hline
{
\tt
adl imm8
}
&
{
\tt
add
[
a,
]\
#imm8
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
+
{
\tt
imm8} \\
\
hline
{
\tt
cml imm8
}
&
{
\tt
cp
[
a,
]\
#imm8
}
&
{
\tt
Flags
}
$
\longleftarrow
$
{
\tt
A
}
-
{
\tt
imm8} \\
\
hline
{
\tt
lav
}
&
{
\tt
ld a,v
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
V} \\
\
hline
{
\tt
law
}
&
{
\tt
ld a,w
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
W} \\
\
hline
{
\tt
lax
}
&
{
\tt
ld a,x
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
X} \\
\
hline
{
\tt
lay
}
&
{
\tt
ld a,y
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
Y} \\
\
hline
{
\tt
sav
}
&
{
\tt
ld v,a
}
&
{
\tt
V
}
$
\longleftarrow
$
{
\tt
A} \\
\
hline
{
\tt
saw
}
&
{
\tt
ld w,a
}
&
{
\tt
W
}
$
\longleftarrow
$
{
\tt
A} \\
\
hline
{
\tt
sax
}
&
{
\tt
ld x,a
}
&
{
\tt
X
}
$
\longleftarrow
$
{
\tt
A} \\
\
hline
{
\tt
say
}
&
{
\tt
ld y,a
}
&
{
\tt
Y
}
$
\longleftarrow
$
{
\tt
A} \\
\
hline
{
\tt
sat
}
&
{
\tt
ld t,a
}
&
{
\tt
T
}
$
\longleftarrow
$
{
\tt
A} \\
\
hline
{
\tt
sst
}
&
{
\tt
ld st,a
}
&
{
\tt
S
$|$
T
}
$
\longleftarrow
$
{
\tt
A} \\
\
hline
{
\tt
als
}
&
{
\tt
sla
[
a
]}
&
{
\tt
A(7..1)
}
$
\longleftarrow
$
{
\tt
A(6..0)}, \\
& {
\tt
sla
[
a
]
,1
}
&
{
\tt
A(0)
}
$
\longleftarrow
$
{
\tt
0} \\
\
hline
{
\tt
ars
}
&
{
\tt
srl
[
a
]}
&
{
\tt
A(6..0)
}
$
\longleftarrow
$
{
\tt
A(7..1)}, \\
& {
\tt
srl
[
a
]
,1
}
&
{
\tt
A(7)
}
$
\longleftarrow
$
{
\tt
0} \\
\
hline
{
\tt
alf
}
&
{
\tt
sla
[
a
]
,4
}
&
{
\tt
A(7..4)
}
$
\longleftarrow
$
{
\tt
A(3..0)}, \\
& & {
\tt
A(3..0)
}
$
\longleftarrow
$
{
\tt
0} \\
\
hline
{
\tt
arf
}
&
{
\tt
srl
[
a
]
,4
}
&
{
\tt
A(3..0)
}
$
\longleftarrow
$
{
\tt
A(7..4)}, \\
& & {
\tt
A(7..4)
}
$
\longleftarrow
$
{
\tt
0} \\
\
hline
{
\tt
lar n
}
&
{
\tt
ld a,n
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
R(n), n=0..11} \\
\
hline
{
\tt
lar 12
}
&
{
\tt
ld a,(st)
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
R(S,T)} \\
\
hline
{
\tt
lar 13
}
&
{
\tt
ld a,(st)-
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
R(S,T)}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S-1} \\
\
hline
{
\tt
lar 14
}
&
{
\tt
ld a,(st)+
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
R(S,T)}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S+1} \\
\
hline
{
\tt
sar n
}
&
{
\tt
ld n,a
}
&
{
\tt
R(n)
}
$
\longleftarrow
$
{
\tt
A, n=0..11} \\
\
hline
{
\tt
sar 12
}
&
{
\tt
ld (st),a
}
&
{
\tt
R(S,T)
}
$
\longleftarrow
$
{
\tt
A} \\
\
hline
{
\tt
sar 13
}
&
{
\tt
ld (st)-,a
}
&
{
\tt
R(S,T)
}
$
\longleftarrow
$
{
\tt
A}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S-1} \\
\
hline
{
\tt
sar 14
}
&
{
\tt
ld (st)+,a
}
&
{
\tt
R(S,T)
}
$
\longleftarrow
$
{
\tt
A}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S+1} \\
\
hline
{
\tt
adr n
}
&
{
\tt
add a,n
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
+
{
\tt
R(n), n=0..11} \\
\
hline
{
\tt
adr 12
}
&
{
\tt
add a,(st)
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
+
{
\tt
R(S,T)} \\
\
hline
{
\tt
adr 13
}
&
{
\tt
add a,(st)-
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
+
{
\tt
R(S,T)}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S-1} \\
\
hline
{
\tt
adr 14
}
&
{
\tt
add a,(st)+
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
+
{
\tt
R(S,T)}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S+1} \\
\
hline
{
\tt
anr n
}
&
{
\tt
and a,n
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\land
$
{
\tt
R(n), n=0..11} \\
\
hline
{
\tt
anr 12
}
&
{
\tt
and a,(st)
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\land
$
{
\tt
R(S,T)} \\
\
hline
{
\tt
anr 13
}
&
{
\tt
and a,(st)-
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\land
$
{
\tt
R(S,T)}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S-1} \\
\
hline
{
\tt
anr 14
}
&
{
\tt
and a,(st)+
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\land
$
{
\tt
R(S,T)}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S+1} \\
\
hline
{
\tt
eor n
}
&
{
\tt
xor a,n
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\oplus
$
{
\tt
R(n), n=0..11} \\
\
hline
{
\tt
eor 12
}
&
{
\tt
xor a,(st)
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\oplus
$
{
\tt
R(S,T)} \\
\
hline
{
\tt
eor 13
}
&
{
\tt
xor a,(st)-
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\oplus
$
{
\tt
R(S,T)}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S-1} \\
\
hline
{
\tt
eor 14
}
&
{
\tt
xor a,(st)+
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
A
}
$
\oplus
$
{
\tt
R(S,T)}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S+1} \\
\
hline
{
\tt
dec n
}
&
{
\tt
dec a,n
}
&
{
\tt
R(n)
}
$
\longleftarrow
$
{
\tt
R(n) - 1, n=0..11} \\
\
hline
{
\tt
dec 12
}
&
{
\tt
dec a,(st)
}
&
{
\tt
R(S,T)
}
$
\longleftarrow
$
{
\tt
R(S,T) - 1} \\
\
hline
{
\tt
dec 13
}
&
{
\tt
dec a,(st)-
}
&
{
\tt
R(S,T)
}
$
\longleftarrow
$
{
\tt
R(S,T) - 1}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S-1} \\
\
hline
{
\tt
dec 14
}
&
{
\tt
dec a,(st)+
}
&
{
\tt
R(S,T)
}
$
\longleftarrow
$
{
\tt
R(S,T) - 1}, \\
& & {
\tt
S
}
$
\longleftarrow
$
{
\tt
S+1} \\
\
hline
{
\tt
six
}
&
{
\tt
ld (z(x)),a
}
&
{
\tt
(Z(module X))
}
$
\longleftarrow
$
{
\tt
A} \\
\
hline
{
\tt
lix
}
&
{
\tt
ld a,(z(x))
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
(Z(module X))} \\
\
hline
{
\tt
liy
}
&
{
\tt
ld a,(z(y))
}
&
{
\tt
A
}
$
\longleftarrow
$
{
\tt
(Z(module Y))} \\
\
hline
{
\tt
sqx
}
&
{
\tt
ld q(x),a
}
&
{
\tt
Q(module X)
}
$
\longleftarrow
$
{
\tt
X
$|$
A} \\
\
hline
{
\tt
sqy
}
&
{
\tt
ld q(y),a
}
&
{
\tt
Q(module Y)
}
$
\longleftarrow
$
{
\tt
Y
$|$
A} \\
\
hline
{
\tt
szx
}
&
{
\tt
ld z(x),a
}
&
{
\tt
Z(module X)
}
$
\longleftarrow
$
{
\tt
X
$|$
A} \\
\
hline
{
\tt
szy
}
&
{
\tt
ld z(y),a
}
&
{
\tt
Z(module Y)
}
$
\longleftarrow
$
{
\tt
Y
$|$
A
}