一些初等函数：

lilianjie

:=IntegerRing() ;Z;
) q4 }) O, M0 P2 |5 D5 Nn := -1666666666234567890;
: w* F4 V5 F% H% d> n;
. Q7 s- q1 q4 d. F7 y  f* G' [: A
> n:Hex;                           转16
IntegerToString(n, 2);        转2
; i9 a$ c+ p, D/ w- X& |- z& BIntegerToString(n, 10);       转10
/ O5 e1 K2 }! bIntegerToString(n, 16);        转16
IntegerToString(n, 36);         转36IntegerToString(n) ;
: U: y8 E4 |. s4 I4 F5 o% o% m, MIntegerToString(-0x17213080A7E55CD2);转串Zero(Z);
$ B) {$ q" z+ O3 j3 fIdentity(Z);                  
Representative(Z);         环代表元
Eltseq(n);                        取整
( v! Y) x' V& P' ]& M4 UEltseq(-0x17213080A7E55CD2) ;Denominator(n);Denominator(12/13);Denominator(222222/111);

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>;
( P+ j% n  ^3 G7 t> k;
# i1 x3 ~! g5 r% X6 t9 Ln eq k;
3 ~, A. ^7 W; _; w9 Nkk := Z ! elt< QuadraticField(3) | -0x17213080A7E55CD2, 0>;
> kk;
kk eq k;
1 O8 @& o0 [2 a5 |, P
k := Z ! elt< QuadraticField(13) | -1666666666234567890, 0>;
$ v7 P- q, ?0 x8 u* ~" H  L> k;
$ U" o6 L% Z8 J6 Bn eq k;
2 B) @; u2 s: V2 h8 ekk := Z ! elt< QuadraticField(13) | -0x17213080A7E55CD2, 0>;
> kk;
kk eq k;

Eltseq(kk) ;Eltseq(-1/14);
/ [  w' f  {  R. j1 `, A

: v7 T2 d) F3 D0 T* s/ d6 f
' _: a$ b/ e% d$ O5 v0 D; C' w6 i
k := Z ! elt< QuadraticField(-3) | -1666666666234567890, 0>;
> k;
& W3 R0 a0 ]) r, b  T9 jn eq k;
2 i, f" D; d2 Mkk := Z ! elt< QuadraticField(-3) | -0x17213080A7E55CD2, 0>;
+ I/ k1 g3 x6 x/ n2 E> kk;
kk eq k;
- y" d! `8 E$ ^: ^" @3 T
* {, ]- ]. b. Ck := Z ! elt< QuadraticField(-13) | -1666666666234567890, 0>;
> k;
n eq k;
6 S* m4 }# T6 b, U# E, ^6 O! h) ikk := Z ! elt< QuadraticField(-13) | -0x17213080A7E55CD2, 0>;
" n. A* H. e# o9 a" N1 c. u6 X7 p1 O> kk;
' d8 T, O( m. L- |5 lkk eq k;

Eltseq(kk) ;Eltseq(-1/14);
% F( O/ ]3 h; V) E- z6 a


1 w+ {; Q5 C2 H3 b+ j

3 d+ e: l3 J9 I8 D% Q
; D" v: N* p2 T0 D

  p" U8 Z% `0 |- L: t! M

# j& s$ D8 N4 Q! Z* e=============



" s+ w* X( g6 [
9 u. h* P, g/ r5 g" lInteger Ring
-1666666666234567890
-0x17213080A7E55CD2
3 N" f, _3 `. Q+ |+ ^-1011100100001001100001000000010100111111001010101110011010010
-1666666666234567890
-17213080A7E55CD2
-CNUO0WGPY9CI
# S  S8 z9 |& ^8 \. f! f6 y-1666666666234567890
" A8 k6 L2 s$ V3 n& t) W0 l-1666666666234567890
0
1
# w+ h! n. V/ Z7 J# Q' ?8 m! s0
[ -1666666666234567890 ]
1 r6 T2 i8 f) S- r- Q. X[ -1666666666234567890 ]
1
13
1

7 p! R8 T' p7 S# N( n! p1 N-1666666666234567890
true
-1666666666234567890
! M% c& \) o9 I# ltrue
-1666666666234567890
true
( g& H9 Z5 c# R-1666666666234567890
& P( p' t! c3 L( n7 Jtrue
. @- B, {% T! n' E9 z- L; B[ -1666666666234567890 ]
0 e4 N3 d# j, a[ -1/14 ]


  o3 M& t- w5 d- d3 r


+ N6 p# V5 ]. B8 R; d! G5 c2 I$ E, a& S

" J1 B( u$ C- l: [& j7 O-1666666666234567890
-1666666666234567890
true
) P: p" ?2 _+ p* l5 ]4 K-1666666666234567890
; a) G  i: q: V( G, {6 ]. Atrue
, T3 E# p$ ^9 s3 o) w5 B, g- O5 `-1666666666234567890
true
-1666666666234567890
$ X6 N: `6 r! g* X* k$ Utrue
[ -1666666666234567890 ]
% d8 O0 |! P$ Y! j[ -1/14 ]
' T2 f4 w! H: j! E( l* R
! B7 h& O; k* u

lilianjie1

Z:=IntegerRing() ;Z;   
I12:=ideal< Z | 13 >;
# Y* [  B' ]9 g$ g5 `( TI12;
3 P9 O7 @; ?; U3 v. t3 lZZ:=IntegerRing(60) ;ZZ;   
IZZ15:=ideal< ZZ | 31 >;
IZZ15;
+ r" F* M: p' @* z) U- M& y& BResidueClassField(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
' E8 [  Y  M+ h# Qloc< Z | 19> ;
: T3 e* u2 n' f2 ]) e6 K$ eloc< Z | 17> ;
: k# `8 J3 |6 K' G" V, k. f2 l2 uloc< Z | 131> ;局部化：一个素理想到原环元素的映射
ext< Z | > ;超越扩张到一元多项式
2 o; |1 k) h' b# Q% Cext< ZZ | > ;
; W9 S. {! s+ M$ r# u# o% V1 C
+ ^7 u! w* M" J& Y9 Iext< Z, 2 | > ;超越扩张到多元多项式
3 C3 u6 U, a; ^
  F! g/ Z& S, W# `, u/ |ext< Z, 3 | > Completion(Z, I12) ;

, [7 K; P8 y; v! X3 [' }6 W9 x
comp<Z |I12  >;
    素理想零理想完备化，和P进环联系起来
Completion(Z, 0) ;
comp<Z |0  >;
9 B, e3 K3 Z4 l) t
* g4 X( j$ r( w+ {6 l4 cInteger Ring
/ b0 N5 ^' |# J9 q4 CIdeal of Integer Ring generated by 13
3 \8 _0 L, t2 ~- z8 t% s9 TResidue class ring of integers modulo 60
Residue class ring of integers modulo 60
8 l! v- \: H6 @6 M4 o% bFinite field of size 13
Mapping from: RngInt: Z to GF(13)
7 N  s9 }4 _- S6 N. K# Nmodulo 13

& P; U5 w2 C* ^0 |7 r0 n8 q>> ResidueClassField(IZZ15);
: m1 O1 u/ i3 Y- z1 ]                    ^
Runtime error in 'ResidueClassField': Bad argument types
! h8 c$ G2 a# q3 `% K$ T5 PArgument types given: RngIntRes
/ ]1 ~3 G4 s9 I; Q& r
, W0 w* X* K# {. [( H5 o  zValuation ring of Rational Field with generator 19
Mapping from: RngInt: Z to Valuation ring of Rational Field with generator 19
Valuation ring of Rational Field with generator 17
  c2 I* a$ _9 z3 ?Mapping from: RngInt: Z to Valuation ring of Rational Field with generator 17
6 q9 b# K. [6 B! mValuation ring of Rational Field with generator 131
Mapping from: RngInt: Z to Valuation ring of Rational Field with generator 131
$ I; l. I9 S0 n! a; e# ]$ c$ DUnivariate Polynomial Ring over Integer Ring
8 O; t, l; `: pUnivariate Polynomial Ring over IntegerRing(60)
0 L2 Z% x& i4 M9 _6 G
, D9 ]5 i& I/ @>> ext< Z, 2 | > ;
      ^
/ S1 R0 Z; i: z4 K9 N; N8 GRuntime error: This constructer is no longer supported


>> ext< Z, 3 | >
' I" V8 {6 ?/ j3 B      ^
Runtime error: This constructer is no longer supported

6 ^/ S* E1 n( b5 X0 O13-adic ring
/ r& ~* s1 l2 O6 `- uMapping from: RngInt: Z to pAdicRing(13)
& O% W* O! ~3 m
Completion(
: Q' p3 S) I/ H; u' V% F    Z: Integer Ring,
  C1 ~8 e7 ?- S$ ~! h# B    P: Ideal of Integer Ring generated by 0
7 F! c0 {/ c' O( [

lilianjie1

Z:=IntegerRing() ;Z;   
I12:=ideal< Z | 12 >;
I12;
ZZ:=IntegerRing(15) ;ZZ;   
IZZ15:=ideal< Z | 15 >;
IZZ15;
" r" I) |/ z8 J) o! X& [I12 eq IZZ15;
2 R- N& p3 u8 t9 \) [Q1:=quo< Z | 12 >;Q1;
) x! ^. I" [8 [3 P0 H2 K# MZZZ:=IntegerRing(5) ;ZZ;   
) R4 R. T% V% y& CIZZZ5:=ideal< Z | 5 >;
3 D7 y9 Y: E2 \6 r: P# U) ]IZZZ5;
% R+ E2 S: L% I, G0 q0 B
I12 *  IZZ15;            理想和/积/并/交，
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，
% s3 ]! Z6 u$ L* g6 }& g% d理想交是理想（可多个）元素交，理想交一定还是理想，
8 o# n7 @% n9 p/ d/ Z& I
理想积是理想交的真子集，极大理想交是理想------J根
理想商就理想间同态：是必须能整除
1 V  L4 Z" C9 `" ~/ E! T8 Z( {3 \, fI12 +  IZZ15;
; g/ ^4 {! I. m# ]% G8 ^! }I12 meet  IZZ15;

* E$ y% U: v1 W+ i2 Q  e8 w& q. T3 nI12 * IZZZ5;
9 P+ ?& I# q7 y2 t3 L1 r$ }: UI12 + IZZZ5;
0 g+ S/ B; y- X7 m9 rI12 meet IZZZ5;
I12 / IZZZ5;
: X7 D' ~8 U6 j8 T: Y# T# {) MIZZZ5/ I12 ;
Z * IZZZ5;
I12 + IZZZ5;
: W2 K2 ]- e' N9 B0 R/ v9 w3 eIZZ15 meet IZZZ5;
IZZ15 / IZZZ5;Z meet IZZZ5;
3 ]' k( y# z/ ^& t/ a: c8 gI12 meet IZZZ5;
8 L# S+ B  s$ m! }' P" ZIZZ15 meet IZZZ5;
. n& t4 H) I) O- o" BIZZ15 / IZZZ5;
& G% y$ ]" ?0 L. t* ~& `
2 v; b1 V$ o4 C* ?# j( YI12  subset  IZZZ5;运算后的各种理想互相是否包含IZZ15  subset   IZZZ5;
IZZ15 subset IZZZ5;
, c/ R- {  }" s- r0 x6 \5 s6 wIZZZ5 subset IZZ15;
Integer Ring
Ideal of Integer Ring generated by 12
- {1 O* W/ l6 X' P5 s) j& FResidue class ring of integers modulo 15
Ideal of Integer Ring generated by 15
) V+ N/ B  M+ Q* V1 Afalse
Residue class ring of integers modulo 12
. Q7 R$ F! K4 C: r' IResidue class ring of integers modulo 15
Ideal of Integer Ring generated by 5
Ideal of Integer Ring generated by 180
1 _0 {8 F. {" l$ q7 B$ }0 OIdeal of Integer Ring generated by 3
# i6 j( o) F# S  s) c1 q& J4 mIdeal of Integer Ring generated by 60
( W+ `# a) p6 H- F; d* ?* bIdeal of Integer Ring generated by 60
" k% V+ }7 g/ O: t" ^Integer Ring
' ~+ ]# x7 G) I7 a0 _7 A) L* jIdeal of Integer Ring generated by 60
! W) @! r! i9 k: I  {( [
+ G- G- M* X: t* u0 a0 Q0 T% T' u>> I12 / IZZZ5;
       ^
( R! |  D; f5 W  RRuntime error in '/': Argument 2 must divide argument 1.

! a9 L# C5 n8 u2 K0 x9 n
4 v' M0 R) j2 J>> IZZZ5/ I12 ;
; _! l) v( C* v- b        ^
& e, ]7 ~+ }; ?% D5 XRuntime error in '/': Argument 2 must divide argument 1.
( h: F# {. Y4 G: d# P6 F
% u3 a8 R; W, mIdeal of Integer Ring generated by 5
4 P1 E9 q) r6 UInteger Ring
5 {2 b; F! Q! aIdeal of Integer Ring generated by 15
; T, g/ K- w& K+ \, @3 jIdeal of Integer Ring generated by 3
Mapping from: Ideal of Integer Ring generated by 3 to RngInt: Z
Ideal of Integer Ring generated by 5
Ideal of Integer Ring generated by 60
Ideal of Integer Ring generated by 15
6 ?) A/ I! Q" J0 Y" S, Z, OIdeal of Integer Ring generated by 3
Mapping from: Ideal of Integer Ring generated by 3 to RngInt: Z

& ]- Z  q& g; L  `% Afalse
true
: y% J" |0 Y4 ~  l% ctrue
2 K. p) s+ ~3 [! U$ S  C( F8 Ffalse

lilianjie

Z:=IntegerRing() ;Z;   
; X) F( ~8 ]( h7 N
- F& Q" u# G) m- T! JR:=IntegerRing(12) ;R;   
S:=IntegerRing(13) ;S;   
0 }' D1 Z7 t: A* U) k

PrimeRing(R) ;
Centre(R) ;
2 }: }$ G. X: {! w# J' S
Characteristic(R) ;
8 T/ g& ?* B! x8 ?5 s6 P# R ;阶----元素数
IsPID(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) ;
Has**(R) ;
* q  j! j7 Z8 w3 e/ B: M7 f
IsPID(S) ;
IsDomain(S) ;
Has**(S) ;
! |3 @8 E1 l: b2 @R eq S ;
( m' H: c- n8 l# c. y4 C9 nR ne S ;
+ f5 O  l; N" z. H
Parent(R!123) arent(S!123) ;
Category(R!234) ;Category(S!234) ;
; C/ L0 W9 S# ]) F" |
. c6 R8 s' s9 t* ba:=Random(R) ;a;b:=Random(S) ;b;
* \! H9 G* Q, Q# `8 pRepresentative(R) ;
Representative(S) ;

  a4 X# e% Z8 |% q6 y; t# p(R!a) in R ;
(S!b) notin S ;
" p( Q9 T* R: {! Q" B/ fIsUnit(a) ;                是单位吗
IsIdempotent(a) ;是幂等元吗
IsNilpotent(b) ;是幂零元吗
IsZeroDivisor(a) ;可除零吗
IsIrreducible(Z!b) ; 可约吗IsPrime(Z!a) ;

/ t7 e" h) H- [: ^Z!a gt Z!b ;
Z!a ge Z!b ;
Z!a lt Z!b ;
& ?: {/ H/ u% CZ!a le Z!b ;只有同类环才可比较元素大小，Maximum(Z!a, Z!b) ;
Minimum(Z) ;
; I2 z. z& b: p( ~* Q# g! @
Maximum(S) ;
# E, k' `: @  z5 h) x4 iMinimum(Z!a, Z!b) ;
Minimum(R) ;
% p. K( f" G. Q" ^8 e# t
8 d& y6 z( v1 M, m) x7 _

Integer Ring
/ P, a% Z8 u) r$ h. }Residue class ring of integers modulo 12
Residue class ring of integers modulo 13
Residue class ring of integers modulo 12
% I4 q  ~7 W+ x( {, zResidue class ring of integers modulo 12
2 y4 c! [  S8 P. U* l: N+ x, D7 ^" k12
8 z/ ^& I" a6 c12
$ o4 `3 j3 B' g# o7 j9 V# Sfalse
$ |4 W/ f9 {6 I' Z' y  N5 @( Sfalse
true
. K! P) b3 p& f1 T! X: ntrue
3 q& \' i3 J0 n& I3 }3 htrue
true
" y. y) l& i4 f- {false
true
" n' s0 \0 S: h( v7 }4 hResidue class ring of integers modulo 12
) F4 G& e% o' O2 E/ O9 QResidue class ring of integers modulo 13
RngIntResElt
RngIntResElt
* l; m' k9 r1 z9
12
; `- f3 n6 H1 C) g0
  [+ ~4 ]: J  i& C3 _( {+ X' m0 J0
" R2 \6 o4 n* W4 ytrue
false
false
4 u1 \  @) v. x5 j% C6 [4 i/ R) ltrue
' R. y5 h+ c7 R: N( _! F, zfalse
true
false
false
1 n6 F  |8 z2 d+ Hfalse
false
true
, M4 w8 r  u- V- V6 Htrue
3 V- J# Z' J2 r% h  @' n& F9 Y, f12
1
1 r! Q/ I+ C4 i6 `( Y6 J% M; O
>> Maximum(S) ;
          ^
Runtime error in 'Maximum': Bad argument types
Argument types given: RngIntRes

. @9 L+ X. t* B' z9 H% f9

>> Minimum(R) ;
% i3 t) K) z0 g1 Z0 L0 D          ^
+ D  n2 f& ]0 k8 ERuntime error in 'Minimum': Bad argument types
" p: X) m, F. A2 S, m& HArgument types given: RngIntRes

lilianjie

Z:=IntegerRing(12) ;Z;   
" K- |% w" C$ a UnitGroup(Z);
/ S% D7 L- q% `: p3 a* qMultiplicativeGroup(Z);
Category(Z) ;
! }7 W! a& {% q  u5 z' x+ DPrimeRing(Z);
AdditiveGroup(Z) ;
9 e" F2 L2 s2 B. ]+ D& f6 s% \
Z:=IntegerRing(13) ;Z;   
# x5 ~* ~( l' D+ _9 a6 S- j UnitGroup(Z);
MultiplicativeGroup(Z);
& c5 M& d# ~  L: y# q+ ICategory(Z) ;
PrimeRing(Z);
  O0 w# w6 m6 w9 k1 ]/ qAdditiveGroup(Z) ;

* a: j: D- i- V6 h+ M  V
! r/ L. B, e$ l# a, m
Residue class ring of integers modulo 12
Abelian Group isomorphic to Z/2 + Z/2
Defined on 2 generators
' v, J% J; x- c0 u+ N# [1 u' \6 sRelations:
    2*$.1 = 0
    2*$.2 = 0
Abelian 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
% o2 `# A7 i$ yRelations:    2*$.1 = 0
    2*$.2 = 0
RngIntRes
* P1 ]3 R0 W7 o( @7 `8 D0 S4 jResidue class ring of integers modulo 12
$ b2 g* \) p0 S- n! WAbelian Group isomorphic to Z/12
7 C, ]  g. a/ Z( pDefined on 1 generator
Relations:
& p8 O7 `& D; C2 P6 s- e( y# }    12*$.1 = 0
& b0 j4 H" y9 Y+ Q# W1 lResidue class ring of integers modulo 13
8 ?9 S/ |; b6 K) ^Abelian Group isomorphic to Z/12
Defined on 1 generator
8 \  y; M# y  iRelations:
  P4 B% u& o* B0 u2 R    12*$.1 = 0
8 ~% z) y& y9 S9 u$ x9 a9 }Abelian Group isomorphic to Z/12     素数环的乘群同构Z13-1=Z12Defined on 1 generator
- _' w8 P. \& h  Z3 x/ |- o( zRelations:
1 n/ k$ e6 s# W    12*$.1 = 0
/ _* n; O$ P/ @( L& gRngIntRes
Residue class ring of integers modulo 13
: S3 b9 n" c7 V' G1 F2 rAbelian Group isomorphic to Z/13
4 L; Y( t& {& T" ^: W7 q' @Defined on 1 generator
Relations:
, g. H. ?0 |  v, ~: _    13*$.1 = 0

lilianjie

Z:=IntegerRing(5) ;Z;           模5等价类环n := 1666666666234567890;
) C" ]* x2 t/ h2 A4 a$ {, D' s> n;
" p, a* }( u5 w7 U, A5 Yn1:=Z!1111111111111111111111;n1;
n2:=Z!11333331111111111111111;n2;


K:=Z!n1+Z!n2;K;

; I- T5 e9 Q3 F. X, SIsField(Z);      是域吗Characteristic(Z);环特征
IsFinite(Z);有限环吗
IsCommutative(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。。。。
IsPID(Z) ;主理想整环吗

IsUFD(Z) ;唯一分解吗
IsDivisionRing(Z) ;除环吗
2 w  ~; q" O/ G7 NIsEuclideanRing(Z) ;欧环吗
5 R5 J9 K$ z7 MIsPrincipalIdealRing(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
" K6 g  }9 m7 E1 @- iCategory(Z) ;范畴Parent(Z) ;父环
' n9 o; R( ~- T* ^PrimeRing(Z);素环单环和本原环不同Center(Z) ;中心
8 K2 b0 A% C& m6 u5 H$ g9 N# J  RAdditiveGroup(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
: l2 P$ b! k" t, ?1 `! B
0 k3 d3 m0 G5 `  {; Y6 j! lZZ:=IntegerRing() ;ZZ;
ClassGroup(ZZ) ;
4 j6 l: p6 u: P( X0 l1 @; T
===========

Residue class ring of integers modulo 5
1666666666234567890
1
1
2
true
5
; m  x, m" R; i. p. R+ S4 ]' f! I! Etrue 5
: K$ [" C; T* m: w) Atrue
4 m5 |2 C* t5 Nfalse
true
true
true
true
* Y6 f4 N5 K6 Itrue
true
' \' ?0 U( b. m& s6 M% vtrue
Residue class ring of integers modulo 5
Abelian Group isomorphic to Z/4
2 q/ ]$ @1 [8 v5 D# _% z1 jDefined on 1 generator
Relations:
    4*$.1 = 0
Abelian Group isomorphic to Z/4
Defined on 1 generator
Relations:
    4*$.1 = 0
RngIntRes
Power Structure of RngIntRes
Residue class ring of integers modulo 5
0 N- ^, l' U1 {3 E$ m! d/ tResidue class ring of integers modulo 5
Abelian Group isomorphic to Z/5
5 X4 r0 @( f8 E, Y( M0 y) y" I( v7 }Defined on 1 generator
* D" U4 \  b( A8 bRelations:
    5*$.1 = 0

( d5 R7 w7 D8 Y>> ClassGroup(Z) ;
; Y0 [! w- g  y5 y1 P& r' D             ^
- ^" v& C3 h5 ~( hRuntime error in 'ClassGroup': Bad argument types
Argument types given: RngIntRes
7 a3 @$ B& b6 J* Y. ?
2 U& D9 h* D0 P  D1 h. jInteger Ring
1 V. ?& \% J3 u1 xAbelian Group of order 1

lilianjie

ss:=12345678111;ss;
s:=0x12345678111;ss;
# Z7 U2 t) T2 e& F* K) {
sss:=Factorization(ss);sss;
( @/ ~' m6 t4 a" s) e: \- `' Psss1:=Factorisation(s);sss1;
FactorizationToInteger(sss);
FactorisationToInteger(sss1) ;
Facint(sss1);因子分解和还原ssss:=Intseq(ss, 2);ssss;
1 _1 L" Q: G! {- F* ?5 uSequenceToInteger(ssss, 2);
ssss:=Intseq(ss, 17);ssss;
& Z% N( c) A3 u) q0 p7 [6 SSequenceToInteger(ssss, 17);
ssss1:=Intseq(s, 17);ssss1;
SequenceToInteger(ssss1, 17);转成2和17进制

12345678111
5 e$ {4 v8 e, N' g12345678111
2 R' s( z) w" |$ X2 G[ <3, 1>, <13, 1>, <31, 1>, <1447, 1>, <7057, 1> ]
[ <3, 1>, <83, 1>, <34129, 1>, <147209, 1> ]
/ ~* T/ t0 o! X8 x0 O! N; c12345678111
' G- X8 X" t  h' C" y1250999894289
1250999894289
[ 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,
8 t- y9 [0 _- [# G" M8 {1, 1, 1, 0, 1, 1, 0, 1 ]
1 j, Q( R/ P. o! i$ q8 D12345678111
5 ]- y- O7 L( e# H[ 8, 6, 6, 4, 0, 8, 1, 13, 1 ]
12345678111
9 a: P3 Q' v9 P, s$ H! j- l0 s$ ?[ 14, 6, 7, 11, 9, 15, 11, 5, 9, 10 ]
# }: E3 h& J8 z5 c, F( _1250999894289

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