APL - esercito one 7 13/04/2021
Modell.
operational
: AntoniModell generation
:Grammont
deModello desaiHiro :
Logica
→ non e'ambigua
pot human aol.de/MFolMso )
FOL
quant
.→
martha pCosa
significs olefin
'rewnpreotcao
Pol
.arita
' n?
Ku
. ... .xn( PK
. . ... . xn) F )
↳
opiegone
qnomob
role p coreHeist.de ol
F
:•
formula ahimsa
• confine
predicate fmtion
. ol.def
.g-
a' motor• Pmo'
confrere
P ma conargument
"pin aempl
's."( definition
ricers)
Ha
. .. . . xn( Plxn
. .... xn )
Pla
. .. ., xn )
) Tautologies
Se P ha Arita' L ,
pro
'
rappresedare
l'appointments
am insanePCH = x EP
I
lingneaggi
sonopred
-cat- ol.anita
' LXEL
tx ( L'
'in
⇐It
b- . :
La
= * Cosa si pro' more : ==
(
xn ,xD
I Xn=t2!
, E
Ricorsionl
* La
f
f-
x( Laki
⇐ x - E VFy ( yet
. A * a. y) )
es. :
L
--lamb
nonlmao )
x--
y.IT
Cosa si pro
'
more :
=
D .
Da ,
b.
C, E
↳
={ anti Into } ↳
={
5cmInto }
↳
={ anti Into } ↳
={
5cmInto }
Vx (
xEls
⇐ EE VIg ( gets
A F- a. g. b) )
Hea perla
remise :
Y Els y
= ambm
x= a.
g.
bXEL
,t t
s →
asble
↳
={ anti Into } ↳
={
5cmInto }
Fx (
xEls
⇐ EE VIg ( gets
A F- a. g. b) )
Tx ( xelz
x -- EVFy ( yelzhx
-- b.g.
c) )
( =
{
orb- cmlmao }
r-y.tw
'
th (
XEL x -- EV T-y.z.ru/x=y.z.w
ng. 2- C-
Ls
A Z - WEL2 ) )
g. z -- aaab . bb C- Ls
y
-- goats , Z -- bb , W -- cc z .w= bb.cc C-Lz
Fx (
XEL f- EV T-y.z.ru/x=y.z.w
- nG. 2- C-
Ls
A E. WELz
AZeta
A 2-ELBA WEY )
T T T
th ( Eatin
⇐ x - EVFy ( yet
.nr-a.gl/Lz=fancnln#V-x(xELesx=EVFy.z.w(x=y.z.w
nG. 2-
Els
n E. WELz
AD.
WELz ) )
←veteran
.le . :
③ Spec
-f.
care , mtlitzanolo solo ilpred
. olmgnagtanaa
e lafun
.d- concatenation ,
subduing
( x. y ) che indica de × e'→
Hosting ol
'y
lait ii. MY
Iac I abcd /
xI
let
-I v
they ( substage
.g) ftp.r/y--p.x.r ) ) i
③ Specif
-caresubduing 21
x.y
, i ,j )
indica chex ooh
oohing
ol'y
che von dal carotene in pas. ifirs
al carotene
in pm.j ( esteem
.inches )
x y i j
sub
2ab abcd
0 I Vab abcd
s z xE * * * x
c
abcd
z z VA * 2 1
X
Cosa
ntilizzore
: . ,= , op.
aritndiche (
t , i, I
,
-
)
ela
fun
. nnoialent
x )V-xfyV-itjlmbfmgzlx.y.i.gl
⇐1- ⑧
r(
y =p. x. r n
lenlp
) - i n lenk) --j
- its) )
t t
O 1 2 3
y
--b
c④
a
lentz )=h
x= be
j= lenifpltlacx
)X
i =L Ankh
j
- itIV
j
-- zbirthing
) -j
- sj :
lenfpltlenlx
) = it lhlx) xlentil
--j
- itsV
③
reverse ( x.y ) X e' l'inverse ol yCosa
mtilizzore
: . ,= , op.
aritndiche (
t , i, I
,
-
)
ela
fun
. nnoialent
x )abc cba V
WWR
x y
ab b c cbba
suborning
Kc , y , i. i)
01 23
f
simians a
iobntficore
ilcarotene
in pas . ilenox
-i - t -V.
× .!j( ⑦
y( plus
)) ) X
Fy
( plz)) nthy
( P'lol)
VV-x.gl
reverse(
x.y)
#Vitti ( substage (
c , x. i. i)
sabotage (
e.y
,lady
) - i - s ,lady
) - i - L) )
AFck
.( subduing
21 c. y . i. i)
oubz(
c. x , Annlencxl-- ii--Ls)).H
-y (
reverse(
x.y) Vitti ( sub string
2(
c , x . i. i)
sabotage (
e ,y
,lady
) - i - s ,lady
) - i - L) )
Alenin
=lady ) )
Via
ricomiva : Wwe : S→ as a
lb
Sb leHaz (
reverse (x , y )lenlx
) --lady
) - O VF z
. W
,
c
(
X = c. w ny
= z . c A reverse(
wit)A lark ) =L
) )
sulk slide
di mialternation
G. : Pret Post conoliziom'
ol
un programmeT off
n.nu
coprmi Acn .vn/=zZ-- { to
alkanet.-
n, m coprime se MCD ( n, m )= L
K : A-k EIN,
ZEIN
k§=z ¥41111
I
zidiv.at
6PRE : n.me
IN
S nof-
x. y( coprimilx
- y )I
7Fu
.x. . xz C-
IN
(
x= kx, n y = kxz A K-> L) )
POST : Copan. (n . m) =) 2- =L
A B A- B comin' z 's
:L :L : :L
A8:p
101:
11returns
;Z =
L H Copa
POST :
{
a akin(
coprime (n . m) ⇐ z =L)
A(
Z t I Z = O)
Alternativa ( tipi
ca nel casool
'output
con don .finite )
:POST :
(
coprime ( n , m)
n 2- =L)
V(
r coprime (m, m) Az-- O)
( Fs
n z -- ve)
V( Fa
n z -- ra)
n . .. A( Fan
z--ra)
Pret Post cord. com 2-
EIN sulk stole
le . :
Specifics
di a'stem.Problems
delle
8 regimePositio-are 8
regime
on maoeacdiera
8×8messina regina the essence
outta
Tessa : - rigor-
Colonna
Cosa
ntdizzore
: -diagonal
op . on
IN
e online 'm INplm
. x. y ) E regina n e'positional
in (x - y)
I. l : 2- →
IN
Dato
che
lenigher
le colonne e leregine
sono 8 , tuttele
var . E{
1 , 2,3, 4,5 , 6. 7.8}
Tutte le
regime
positionate :Hm 1-
x. y(
p(
n - x - y) )
Ogi
regina none' on pin' poos. :Hm
. x .. yn
( Pln
. xn.gr) f- Kingz ( pln
, 7.yd
A
(
xntxzVying
.
) ) )
Alpini
unaregina
in rigor x :Hn
.. ×,
y
,( pin
x . y.)
-F
n . .ay
,
I plm.x.gg
A Ms t n z
) )
Alpini
unaregina
in Colonnag
:Hm
. ×..y ( pine
in. y) it
n . . x,
I plnuxeg
)A Ms t n z
) )
N
I z s s s NE
y - x
I 2.2 as 2 - h = -
241N
Z 2,324
D E
3 3.2 3,4
4 414,2 4,5
5
I
s
( xn - Nz
)
e(
x . ,yz) on NE se Kitty, = Xztyz( xn - Nz
)
e(
x . ,yz) on NO se Kitty,
= Xztry,
V-mn.me
, xn , xz . ya , Zz( (
p (ma . X,if
, ) A P (nz - Xz ,yzj
NO
r na # na
)
a( Tizzy )
n -( x.tn?--
¥1 )
Fs
nFz
A÷
Logica Monadic
a ( MFOIMSO)
solo per
lingnaggi
Coralterisiohe:
D Var . so-o
def
. mmsoftoimiene find
diIN
{
0,1 . ..- in - s}
, done n e'la lung
.della Inga
D. formula
Q pero'
essence :
• it . i ( x
) tie
I• 9, a 92 in pm. x ie' la letters "i "
•
three )
bls)• x cry
D 9. V
92=749
. A-192 )
D
9.
9,=
ill
,Vez
D Ix
(4)
= 'Hehe )
D x -- y
D z
-- X thDirty
D
y -- x - kD costard O
D Pred . ol' successor
y=S(
x) I y=xtLD
Constant
' mum . 1,2, . . -D lastly
G.:
(
nfosgtunghe che
iniziano con " a" ehanno almer
3 "b "NO) n
F
x. . xr , xz( blu
) nblxzlrblxs
) A xetxzI
Axztxz A X. tX3)
in pos. 8 de' "or"
•(x) E in
pm . x de
' "
a
"
BH = in
pm . x ie
' "
b"
FOL :
Fx (
x -- "abc ")
MFO :
the {
0 , I. ... .
n - I
}
Mso :