一些初等函数：

lilianjie

:=IntegerRing() ;Z;
) ]2 V, C+ H7 ]6 u) a, E& Fn := -1666666666234567890;
> n;

- x8 X5 B. I. D# W0 [' Y- U: S> n:Hex;                           转16
0 ~- |$ y& \9 k6 xIntegerToString(n, 2);        转2
+ ?, B- u- u6 i3 c. mIntegerToString(n, 10);       转10
- ^! K! l! t6 k) CIntegerToString(n, 16);        转16
IntegerToString(n, 36);         转36IntegerToString(n) ;
IntegerToString(-0x17213080A7E55CD2);转串Zero(Z);
" K! g% x# u  AIdentity(Z);                  
Representative(Z);         环代表元
Eltseq(n);                        取整
( H8 S& e' r5 ^! i' _9 eEltseq(-0x17213080A7E55CD2) ;Denominator(n);Denominator(12/13);Denominator(222222/111);
0 d4 M& g  y& O! V. P6 k
m := elt< Z |  -0x17213080A7E55CD2>;m;         在虚实2次域中进制砖换不变
k := Z ! elt< QuadraticField(3) | -1666666666234567890, 0>;
3 c8 C. Y6 }' q) `> k;
n eq k;
3 y* ?$ ^( B: q' T5 ikk := Z ! elt< QuadraticField(3) | -0x17213080A7E55CD2, 0>;
+ G6 \7 z0 j+ I9 U" j> kk;
3 M, t* u$ Z. r6 Q3 N7 e0 e3 x+ rkk eq k;

( i7 z0 j" [: l  [2 |! n2 Xk := Z ! elt< QuadraticField(13) | -1666666666234567890, 0>;
8 l4 O, Y( K. r( E+ R0 m: W+ }! I) a> k;
n eq k;
) e4 c/ w3 F2 ]6 g) akk := Z ! elt< QuadraticField(13) | -0x17213080A7E55CD2, 0>;
# [5 c6 T; v+ E4 h6 T! e1 M> kk;
kk eq k;
% X. _4 c3 V2 y& U- i$ T' ?) M
Eltseq(kk) ;Eltseq(-1/14);

0 J; v1 w' A1 O& Y, |

5 Y: V% I' v; s/ \# E
k := Z ! elt< QuadraticField(-3) | -1666666666234567890, 0>;
> k;
n eq k;
kk := Z ! elt< QuadraticField(-3) | -0x17213080A7E55CD2, 0>;
) e2 A! A% [' S2 ?3 B! f5 f5 ^' ^> kk;
! x4 V3 D' j' |6 e# ?9 pkk eq k;
. z- t2 Q; G8 R1 \; N; y4 ]* |
k := Z ! elt< QuadraticField(-13) | -1666666666234567890, 0>;
> k;
$ @, l1 i4 J) yn eq k;
+ r# W  S) g, f8 z2 okk := Z ! elt< QuadraticField(-13) | -0x17213080A7E55CD2, 0>;
! T% Y' M' y0 v( n4 h! o> kk;
kk eq k;
5 L, Q7 o4 w8 ]. E6 [
Eltseq(kk) ;Eltseq(-1/14);
% ~5 ~' i# F; ?# }7 v! i% F
) N7 h7 J& r) R* a( D$ Q& |
: ]; W# e  J1 s' Q! f

" E2 S- o" }1 v6 h* i
1 L% a- e9 J$ Q7 f9 R, A5 h
6 e  ~+ M4 C, |



=============




$ ~  P: _# m! TInteger Ring
1 i# x8 F0 v: |/ C-1666666666234567890
8 `/ i1 z& C0 A3 Y-0x17213080A7E55CD2
-1011100100001001100001000000010100111111001010101110011010010
-1666666666234567890
-17213080A7E55CD2
% \0 g8 s$ c3 N9 Q-CNUO0WGPY9CI
, f  @; \4 p) ^0 b! C-1666666666234567890
-1666666666234567890
0
1
( H& R& B4 U3 l* t; s0
[ -1666666666234567890 ]
$ N1 m. U% i; o1 c$ R- B( j[ -1666666666234567890 ]
. l0 [  g. ^4 e1 n9 H0 W% N1
) k$ s# W! A3 j' I2 E  c13
1
& O# U  G$ [/ y# H! T; a# O
5 Q9 m/ Q! N- ~; `- j-1666666666234567890
7 z8 ]; Q6 d/ k* |3 J5 m, c. p* vtrue
-1666666666234567890
$ p' c" v  {6 ?: C8 ^9 i0 Etrue
-1666666666234567890
. {/ _6 }$ p1 `7 e* L7 y5 G& xtrue
-1666666666234567890
! @* i, H. p- Z4 A. o9 jtrue
. {( s3 g1 s0 O$ G+ I/ \[ -1666666666234567890 ]
: q4 g7 f8 A5 c6 e[ -1/14 ]

! l( r! @7 b3 M9 q, @
% Y( @! ]# z! {0 l* B
: w5 \: _% |8 M! Q7 n
8 M" p0 t& F) ^  n9 {$ b' d


-1666666666234567890
-1666666666234567890
true
" C: ^* {; C5 V3 }% ~; i-1666666666234567890
, K: |: A3 |* ktrue
-1666666666234567890
% O$ u" \5 ?$ }+ P( Dtrue
* ]/ U$ I" x9 A$ N-1666666666234567890
true
[ -1666666666234567890 ]
[ -1/14 ]
$ D4 ^% J- m! c+ B" v9 l

lilianjie1

Z:=IntegerRing() ;Z;   
I12:=ideal< Z | 13 >;
4 `: G, b& f' Z( s0 f: ~9 S7 II12;
1 W2 `; K1 k) ~; D) \' TZZ:=IntegerRing(60) ;ZZ;   
IZZ15:=ideal< ZZ | 31 >;
" Z1 V" b  H8 {IZZ15;
7 k0 k7 B5 b6 FResidueClassField(I12);
ResidueClassField(IZZ15);环和极大理想的商构成域---剩余类域，剩余类环中的素数都是极大理想
4 l1 o4 T8 y1 p- jloc< Z | 19> ;
$ M* s5 C4 _! Xloc< Z | 17> ;
loc< Z | 131> ;局部化：一个素理想到原环元素的映射
, m5 x% b  B+ s6 L# J$ ~7 @ext< Z | > ;超越扩张到一元多项式
ext< ZZ | > ;

ext< Z, 2 | > ;超越扩张到多元多项式
! x# I- b# i& ]( l; N1 [
: ^# m0 S; w  }. vext< Z, 3 | > Completion(Z, I12) ;
; R+ [: P1 Q2 k- P) Z- ]' L
2 \8 Z; d* j$ n' u
# G# T2 O+ C* S9 {, gcomp<Z |I12  >;
2 {% ?' S) J/ C    素理想零理想完备化，和P进环联系起来
' Q6 [) B. D" y1 oCompletion(Z, 0) ;
comp<Z |0  >;

Integer Ring
9 _2 S/ H0 Q( j' mIdeal of Integer Ring generated by 13
# q# u( B  H) Z. D$ YResidue class ring of integers modulo 60
, u4 v) k) C* UResidue class ring of integers modulo 60
" _4 [2 t6 t/ F7 vFinite field of size 13
Mapping from: RngInt: Z to GF(13)
) M1 M; _: n* E6 a1 m6 N" amodulo 13

" O( X) A& i1 V9 I7 {: @$ U>> ResidueClassField(IZZ15);
                    ^
8 g+ C0 B. V  u+ h& BRuntime error in 'ResidueClassField': Bad argument types
Argument types given: RngIntRes
1 Q2 [. R; Y8 Q7 o6 S
Valuation ring of Rational Field with generator 19
Mapping from: RngInt: Z to Valuation ring of Rational Field with generator 19
+ @. g! x& T% Q5 `Valuation ring of Rational Field with generator 17
, c3 D$ ^1 g, \* m$ T/ xMapping from: RngInt: Z to Valuation ring of Rational Field with generator 17
Valuation ring of Rational Field with generator 131
' L( ]0 D8 X6 [7 }" s9 OMapping from: RngInt: Z to Valuation ring of Rational Field with generator 131
Univariate Polynomial Ring over Integer Ring
* g* }1 \8 ?1 ^" M7 f5 OUnivariate Polynomial Ring over IntegerRing(60)
  q9 [& m/ k0 T' t
>> ext< Z, 2 | > ;
      ^
" _1 |# A9 s$ MRuntime error: This constructer is no longer supported
6 x5 o8 v' N+ \; F
# T, ?0 Z5 T  |* i4 y) R! s
>> ext< Z, 3 | >
      ^
( z& _, {0 h$ ~' @6 {% U# URuntime error: This constructer is no longer supported

13-adic ring
- B! g5 d, Q  g- x- YMapping from: RngInt: Z to pAdicRing(13)
) Z" E1 |" D" p8 k) r- q: d
, r' U& Y! ^7 JCompletion(
    Z: Integer Ring,
5 m2 b7 W2 a: a3 E2 S# I* W    P: Ideal of Integer Ring generated by 0
) K, x+ \& J& v) o

lilianjie1

9 F9 x' w8 m, N  F5 P& Y# A
Z:=IntegerRing() ;Z;   
; l% D+ V/ o5 f8 b9 EI12:=ideal< Z | 12 >;
I12;
3 {2 f( X5 X7 p- O) U9 c! Y9 R* \- ?ZZ:=IntegerRing(15) ;ZZ;   
. R# W0 ~4 O8 lIZZ15:=ideal< Z | 15 >;
IZZ15;
  {6 k* s+ W# j: L/ fI12 eq IZZ15;
Q1:=quo< Z | 12 >;Q1;
1 J$ ~0 a5 R) g5 lZZZ:=IntegerRing(5) ;ZZ;   
  a; p4 f. Q; |. RIZZZ5:=ideal< Z | 5 >;
IZZZ5;
$ R2 c* i% ]! f3 l% H
% \0 ~) N' M9 m+ `4 o2 e8 r  Y/ QI12 *  IZZ15;            理想和/积/并/交，
6 I* i# |1 ~1 [理想和是理想对应两（可多个）元素加，
理想积是两理想（可多个）对应元素积，
理想并就两（可多个）理想元素并，就不一定还是理想，
理想交是理想（可多个）元素交，理想交一定还是理想，
& O5 i: K9 D' X9 m
, P" P5 `5 ?0 y3 w理想积是理想交的真子集，极大理想交是理想------J根
$ Q/ B* F4 C" E: ?6 j5 V& Q理想商就理想间同态：是必须能整除
I12 +  IZZ15;
I12 meet  IZZ15;

I12 * IZZZ5;
4 j3 s) y9 ]6 LI12 + IZZZ5;
I12 meet IZZZ5;
I12 / IZZZ5;
IZZZ5/ I12 ;
Z * IZZZ5;
5 b. G2 ], r; PI12 + IZZZ5;
/ F3 d  y1 L( K3 i  aIZZ15 meet IZZZ5;
. S9 J. P" Q" IIZZ15 / IZZZ5;Z meet IZZZ5;
I12 meet IZZZ5;
IZZ15 meet IZZZ5;
% Z, Y4 E' g% [) {IZZ15 / IZZZ5;

+ h' ~4 h" I; p8 I3 D/ p5 AI12  subset  IZZZ5;运算后的各种理想互相是否包含IZZ15  subset   IZZZ5;
IZZ15 subset IZZZ5;
6 E3 u; ^0 R+ b/ b% h0 wIZZZ5 subset IZZ15;
Integer Ring
  h5 R8 d) m! NIdeal of Integer Ring generated by 12
6 u  M: m5 |0 A5 L4 bResidue class ring of integers modulo 15
Ideal of Integer Ring generated by 15
false
Residue class ring of integers modulo 12
Residue class ring of integers modulo 15
! c% m9 c! c+ c& p1 P( D; ^6 _Ideal of Integer Ring generated by 5
Ideal of Integer Ring generated by 180
Ideal of Integer Ring generated by 3
- ?& o; }( x: J) |, EIdeal of Integer Ring generated by 60
Ideal of Integer Ring generated by 60
Integer Ring
Ideal of Integer Ring generated by 60
% v  ~' B' A6 h# C1 n
>> I12 / IZZZ5;
       ^
! y; X  J! V* o; z% Z' zRuntime error in '/': Argument 2 must divide argument 1.
$ n9 x6 g& S: e5 B2 Q" v
  B5 d0 d1 c( V% [6 H
>> IZZZ5/ I12 ;
        ^
Runtime error in '/': Argument 2 must divide argument 1.

" t# z! F9 D4 d! _Ideal of Integer Ring generated by 5
Integer Ring
Ideal of Integer Ring generated by 15
Ideal of Integer Ring generated by 3
0 u5 y$ ]4 X2 DMapping from: Ideal of Integer Ring generated by 3 to RngInt: Z
% n$ i" J9 d3 _' Z9 p( s8 pIdeal of Integer Ring generated by 5
/ C4 J8 O* b9 X8 JIdeal of Integer Ring generated by 60
" X/ i9 A, @6 A) }, j0 UIdeal of Integer Ring generated by 15
Ideal of Integer Ring generated by 3
# g0 P* H3 C' Y* Q7 R; gMapping from: Ideal of Integer Ring generated by 3 to RngInt: Z
0 @) y3 m8 A5 z" f. x2 H
false
true
' \! a" p3 J( K9 p1 I, Ptrue
false

lilianjie

5 Z- ~& I. _1 `, g5 o3 |
Z:=IntegerRing() ;Z;   

R:=IntegerRing(12) ;R;   
9 q+ O% ?! v$ u" G- L& PS:=IntegerRing(13) ;S;   
! `- X5 w" @% s" }8 u. S8 w' e
6 c' ?9 E4 q' \
3 b: b. f; Q; D3 i+ o' }+ FPrimeRing(R) ;
2 V  g; T. T. ~9 K6 RCentre(R) ;
, w/ ?$ ?9 q) [7 L" N* p- J9 h5 l  R
0 `' m2 l) W& K5 ]+ E: a; H0 xCharacteristic(R) ;
3 V' x( b% P  b- K4 s# R ;阶----元素数
  p9 b+ F- p3 w- g( rIsPID(R) ;非素数不是整环不是极大理想整环，但都有极大理想公因子IsDomain(R) ;
- D0 J' e6 O+ VHas**(R) ;
$ P( a4 Z' [. _& t  [5 r' n
IsPID(S) ;
7 {- i* }7 t5 uIsDomain(S) ;
6 |  d8 S. O2 C% wHas**(S) ;
R eq S ;
9 N( I! s8 t/ iR ne S ;

0 H( h3 ^7 g6 x) j$ {+ `$ q& iParent(R!123) arent(S!123) ;
Category(R!234) ;Category(S!234) ;

a:=Random(R) ;a;b:=Random(S) ;b;
Representative(R) ;
9 \2 L, A8 U* oRepresentative(S) ;
3 S# q( L6 T. I1 A1 g: w
(R!a) in R ;
+ }% a, V0 z  x7 y(S!b) notin S ;
IsUnit(a) ;                是单位吗
4 Q4 n1 A) q8 B% @5 T/ Q; j! wIsIdempotent(a) ;是幂等元吗
# p, `; C, H+ J' v: k% ?; r) e  CIsNilpotent(b) ;是幂零元吗
IsZeroDivisor(a) ;可除零吗
% K* c) k; ^  LIsIrreducible(Z!b) ; 可约吗IsPrime(Z!a) ;
" _: w: c" Y  E& j1 Q1 R' \$ l
: Y7 u3 d* d  E$ `% I, f6 k9 BZ!a gt Z!b ;
* r0 ~' \, Q4 p# S5 m/ S1 PZ!a ge Z!b ;
2 k/ J- @( E. `! `# |Z!a lt Z!b ;
Z!a le Z!b ;只有同类环才可比较元素大小，Maximum(Z!a, Z!b) ;
Minimum(Z) ;

/ i0 I. Q% ]- f3 O( S8 mMaximum(S) ;
Minimum(Z!a, Z!b) ;
Minimum(R) ;
* c% u4 y# T. O4 T$ U


4 y! \0 g9 k! V. g- DInteger Ring
Residue class ring of integers modulo 12
  i4 O" \% G% e6 z$ P$ EResidue class ring of integers modulo 13
Residue class ring of integers modulo 12
+ `& `( H- d" Z5 r6 OResidue class ring of integers modulo 12
12
& H% D/ t- Z/ K( U8 [4 f' v- k12
- Z& p$ I% z0 f" T, a0 e) \( t9 Cfalse
false
true
true
/ P' @# o+ x9 t/ l' k  ttrue
, y0 q5 B7 M! n: O- mtrue
false
: d4 }# b, Q4 u4 ~9 |6 i* ^5 Q+ F) l+ V9 ntrue
' z& I- L5 K, hResidue class ring of integers modulo 12
Residue class ring of integers modulo 13
! @. {3 `4 d( @9 Z. ?RngIntResElt
7 Q9 @8 H; [1 y4 K' s$ u. ?) o, lRngIntResElt
9
12
0
" `" B, k  s- S; m5 `+ n0
9 [8 Q7 w+ m$ w0 W5 A+ S6 Q% vtrue
1 j/ U1 U7 N: X4 X6 ]false
false
; _' z. R: c$ mtrue
# E9 u" l3 o; |8 J) gfalse
true
, q  {' I, n6 d8 x' ?false
3 Q2 z9 V8 r: q; Q/ ~3 Mfalse
false
false
. Q% ]+ \5 C9 N" ?( Dtrue
true
# I/ X7 N! e& t: y  @* u$ n0 U12
1 H8 k) D# J" Z5 S1

8 y. Y+ r+ N6 P7 _) A: w' ~>> Maximum(S) ;
          ^
Runtime error in 'Maximum': Bad argument types
9 C! `' \: o7 k# i" v, y8 O$ T( _Argument types given: RngIntRes
1 G# N! e& x0 h1 h+ Q2 K4 m
9
; O% q% V9 u2 ~0 p6 [, r
, O& }8 n/ q5 G/ M" A: C4 D>> Minimum(R) ;
          ^
Runtime error in 'Minimum': Bad argument types
Argument types given: RngIntRes

lilianjie

Z:=IntegerRing(12) ;Z;   
; u& I7 k! u" | UnitGroup(Z);
7 _* |6 g8 Y5 M6 }" o0 U- S" oMultiplicativeGroup(Z);
Category(Z) ;
PrimeRing(Z);
7 T- |  K3 C! r+ m5 c' {AdditiveGroup(Z) ;
3 x6 c" X0 P/ P0 W
& M+ O- c4 J9 w0 N/ N( wZ:=IntegerRing(13) ;Z;   
) A+ j; w+ M5 _4 ^9 u UnitGroup(Z);
MultiplicativeGroup(Z);
  G" e" M1 z) M$ S( I' r4 E1 HCategory(Z) ;
PrimeRing(Z);
AdditiveGroup(Z) ;

! c  I4 [. S9 `& z3 N

! T- q4 k" \% V- kResidue class ring of integers modulo 12
+ j. I1 C) [5 u0 S. WAbelian Group isomorphic to Z/2 + Z/2
Defined on 2 generators
, n4 G! ^3 H) X2 w; L. ^Relations:
    2*$.1 = 0
    2*$.2 = 0
. f% ?2 S0 q6 c1 M2 D" N7 eAbelian Group isomorphic to Z/2 + Z/2非素数环的乘群同构两个小群的直积（1*11    5*7）Defined on 2 generators
Relations:    2*$.1 = 0
    2*$.2 = 0
RngIntRes
/ q: b, [& L, E; XResidue class ring of integers modulo 12
2 H9 y; V. I( Z4 m: eAbelian Group isomorphic to Z/12
Defined on 1 generator
/ H- o8 I! P# p/ L+ RRelations:
    12*$.1 = 0
Residue class ring of integers modulo 13
Abelian Group isomorphic to Z/12
3 i: j) h0 k) [0 N& lDefined on 1 generator
Relations:
    12*$.1 = 0
Abelian Group isomorphic to Z/12     素数环的乘群同构Z13-1=Z12Defined on 1 generator
8 h4 w0 w7 Q$ ~2 e5 j, xRelations:
) g% T5 O6 v7 e" Y: J    12*$.1 = 0
RngIntRes
Residue class ring of integers modulo 13
Abelian Group isomorphic to Z/13
0 P/ I9 S6 y% x2 H0 {Defined on 1 generator
- R8 X+ `' M; ~3 Q0 E) M1 [9 }0 oRelations:
. E7 O8 `' e  v; ^    13*$.1 = 0

lilianjie

8 K# i# S& E9 o' N$ C6 B
Z:=IntegerRing(5) ;Z;           模5等价类环n := 1666666666234567890;
> n;
n1:=Z!1111111111111111111111;n1;
n2:=Z!11333331111111111111111;n2;

. Y2 e! l  S, E% i! j' ^
K:=Z!n1+Z!n2;K;

IsField(Z);      是域吗Characteristic(Z);环特征
5 W% d: p6 \4 k6 N7 i. K/ k- H$ i& pIsFinite(Z);有限环吗
3 u  Y3 P6 u+ {/ F8 d/ OIsCommutative(Z);可换吗
IsOrdered(Z);有序吗-------应有不过这函数没有这功能IsEuclideanDomain(Z);欧整环吗------欧环还有非整的。。。。
$ B( V! f/ m0 @7 ]& `9 x! RIsPID(Z) ;主理想整环吗

IsUFD(Z) ;唯一分解吗
& D: R( @& O, z) j, Z+ ?! bIsDivisionRing(Z) ;除环吗
IsEuclideanRing(Z) ;欧环吗
- b4 ]/ E) c: N4 c7 WIsPrincipalIdealRing(Z) ;主理想整环吗
IsDomain(Z) ;整环吗FieldOfFractions(Z);分式域
UnitGroup(Z);单位群
MultiplicativeGroup(Z);乘群
" O( I( u9 @, j& o( qCategory(Z) ;范畴Parent(Z) ;父环
8 H) K. H6 Q* j. D0 b0 i) _; A4 gPrimeRing(Z);素环单环和本原环不同Center(Z) ;中心
, s! Q8 N. e0 `0 hAdditiveGroup(Z) ;加群-----就第行一特点ClassGroup(Z) ;类群----------只有Z才有------难懂理想类群更难懂

/ F. G, ?) d: s: P6 u2 U; l( v* I5 MZZ:=IntegerRing() ;ZZ;
ClassGroup(ZZ) ;
" m) s  a  `' s
===========
+ p: G& z& o+ A$ O" @
9 Q3 o) r0 s, ?1 RResidue class ring of integers modulo 5
1666666666234567890
  l3 O( ~2 v4 }8 J, t) F1
6 y+ u& J) ]6 F0 p7 Z9 c  S* D5 X1
+ F& a* O( q. Z: D' l8 I/ [, @4 U2
* u3 e( ^+ z% v" I. a  ntrue
5
) v8 V3 r0 l$ X# |true 5
true
false
7 b& D: }& I) n( Ttrue
true
true
8 P& A! o/ v4 z0 j4 ttrue
, P3 j" A% N, ?' j- [true
  ~9 O) O% J8 t5 P: Dtrue
! C% f! O. x$ m$ m; btrue
2 L  m6 d/ o% m0 n) CResidue class ring of integers modulo 5
  Z1 U1 u' e% MAbelian Group isomorphic to Z/4
% ~% `' a7 X" j- yDefined on 1 generator
Relations:
    4*$.1 = 0
1 y: d7 Q' Z# j1 I/ }- q/ fAbelian Group isomorphic to Z/4
Defined on 1 generator
& m8 B8 s$ p! k2 k0 u( PRelations:
, E/ K* o- b$ ]7 V0 B    4*$.1 = 0
RngIntRes
$ l8 @$ d4 |0 @( o# j$ `9 Y' _Power Structure of RngIntRes
5 e% C5 B7 ]: c) T' PResidue class ring of integers modulo 5
Residue class ring of integers modulo 5
. v2 u6 p8 [4 I' a# Z. z* ?' q) VAbelian Group isomorphic to Z/5
Defined on 1 generator
Relations:
    5*$.1 = 0
. N3 ~/ v0 W! j
>> ClassGroup(Z) ;
             ^
* R+ r' l$ m% z% b9 bRuntime error in 'ClassGroup': Bad argument types
Argument types given: RngIntRes
9 X6 O  @& t- b# b& x+ N
7 V1 d- k5 f, L3 nInteger Ring
Abelian Group of order 1

lilianjie

ss:=12345678111;ss;
s:=0x12345678111;ss;

' z7 U8 a; i6 `6 t% F6 L9 ~4 q+ ?sss:=Factorization(ss);sss;
6 T# U% p* K, e7 Q* a! N" Z% hsss1:=Factorisation(s);sss1;
FactorizationToInteger(sss);
3 b3 _3 x' a$ e5 `FactorisationToInteger(sss1) ;
Facint(sss1);因子分解和还原ssss:=Intseq(ss, 2);ssss;
SequenceToInteger(ssss, 2);
1 C- Q9 e3 T( ^ssss:=Intseq(ss, 17);ssss;
$ N2 a2 ~! j& ~: t6 ~( pSequenceToInteger(ssss, 17);
ssss1:=Intseq(s, 17);ssss1;
: q* B9 C1 W% f1 v4 iSequenceToInteger(ssss1, 17);转成2和17进制
( r' L7 d9 W- w% D. C) _4 E
% }$ P. D7 M: e* I4 ]. [2 @; G6 `12345678111
12345678111
[ <3, 1>, <13, 1>, <31, 1>, <1447, 1>, <7057, 1> ]
[ <3, 1>, <83, 1>, <34129, 1>, <147209, 1> ]
12345678111
1250999894289
$ r3 @8 I8 ^+ H6 A/ {1250999894289
1 o( R5 O$ j- K, m# V[ 1, 1, 1, 1, 1, 0, 0, 0, 1, 0, 0, 1, 1, 0, 0, 0, 0, 0, 1, 1, 1, 0, 1, 1, 1, 1,
1, 1, 1, 0, 1, 1, 0, 1 ]
* B2 v9 u- d4 ^; X4 U5 w% i: M12345678111
# ^) F) @6 \6 ~+ \( `2 i0 F[ 8, 6, 6, 4, 0, 8, 1, 13, 1 ]
2 x- R  N) H' e# @6 {12345678111
[ 14, 6, 7, 11, 9, 15, 11, 5, 9, 10 ]
1250999894289

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