Edit detail for SandBox Matrix revision 2 of 6

removed:
-From unknown Wed Oct 26 13:10:47 -0500 2005
-From: unknown
-Date: Wed, 26 Oct 2005 13:10:47 -0500
-Subject: 
-Message-ID: <20051026131047-0500@wiki.axiom-developer.org>
-
-\begin{axiom}
-inverse([[1,2], [3,4]])
-\end{axiom}
-
-
-
-From unknown Fri Nov 11 10:34:24 -0600 2005
-From: unknown
-Date: Fri, 11 Nov 2005 10:34:24 -0600
-Subject: 
-Message-ID: <20051111103424-0600@www.axiom-developer.org>
-
-\begin{axiom}
-A:=matrix[[1,1,0],[1,0,0],[0,0,1],[0,1,1],[1,1,1]]
-\end{axiom}
-
-
-From unknown Fri Nov 11 10:36:09 -0600 2005
-From: unknown
-Date: Fri, 11 Nov 2005 10:36:09 -0600
-Subject: 
-Message-ID: <20051111103609-0600@www.axiom-developer.org>
-
-\begin{axiom}
-v:=matrix[[2],[1],[0],[1],[2]]
-\end{axiom}
-
-
-From isssso Wed Oct 4 07:29:36 -0500 2006
-From: isssso
-Date: Wed, 04 Oct 2006 07:29:36 -0500
-Subject: msm_test:=matrix[[a,b,c],[b,d,e],[c,e,f]]
-Message-ID: <20061004072936-0500@wiki.axiom-developer.org>
-
-
-
-From isssso Wed Oct 4 07:56:29 -0500 2006
-From: isssso
-Date: Wed, 04 Oct 2006 07:56:29 -0500
-Subject: my matrix test
-Message-ID: <20061004075629-0500@wiki.axiom-developer.org>
-
-\begin{axiom}
-msm_test2:=matrix[[a,b,c,d,e],[b,f,g,h,i],[c,g,j,k,l],[d,h,k,m,n],[e,i,l,n,o]]
-det:=determinant(msm_test2)
-inv:=inverse(m)
-\end{axiom}
-
-From isssso Wed Oct 4 07:56:37 -0500 2006
-From: isssso
-Date: Wed, 04 Oct 2006 07:56:37 -0500
-Subject: my matrix test
-Message-ID: <20061004075637-0500@wiki.axiom-developer.org>
-
-\begin{axiom}
-msm_test2:=matrix[[a,b,c,d,e],[b,f,g,h,i],[c,g,j,k,l],[d,h,k,m,n],[e,i,l,n,o]]
-det:=determinant(msm_test2)
-inv:=inverse(msm_test2)
-\end{axiom}

Symbolic Matrices

axiom
A:=matrix [[x,y],[z,w]]

(1)

Type: Matrix Polynomial Integer

axiom
A+1

(2)

Type: SquareMatrix?(2,Polynomial Integer)

test --unknown, Fri, 24 Jun 2005 04:29:59 -0500 reply

axiom
A+2

(3)

Type: SquareMatrix?(2,Polynomial Integer)

---

Use the Edit and Preview Functions

Hey, why not learn to use the edit function instead of entering such a large number of similar comments?

Look at the top right hand side of the page.

---

test --unknown, Fri, 24 Jun 2005 13:46:29 -0500 reply

axiom
N:=matrix[[0],[0]]

(4)

Type: Matrix Integer

axiom
L:=[[sqrt(-1)*sin(x)+cos(x)],[-sqrt(-1)*sin(x)+cos(x)]]

(5)

Type: List List Expression Integer

axiom
A:=matrix[[cos(x),-sin(x)],[sin(x),cos(x)]]

(6)

Type: Matrix Expression Integer

axiom
v:=matrix[[v11],[v12]]

(7)

Type: Matrix Polynomial Integer

axiom
C:=A*v-L(1,1)*v

(8)

Type: Matrix Expression Integer

axiom
solve(C(1,1)=0,v11)

(9)

Type: List Equation Expression Integer

axiom
solve(C(2,1)=0,v12)

(10)

Type: List Equation Expression Integer

axiom
V:=matrix[[1/sqrt(-1),1],[1,-1/sqrt(-1)]]

(11)

Type: Matrix AlgebraicNumber?

axiom
Z:=matrix[[V(2,2),-V(1,2)],[-V(2,1),V(1,1)]]

(12)

Type: Matrix AlgebraicNumber?

axiom
W:=(V(1,1)*V(2,2) - V(1,2)*V(2,1))

(13)

Type: AlgebraicNumber?

test --unknown, Fri, 24 Jun 2005 13:47:22 -0500 reply

axiom
N:=matrix[[0],[0]]

(14)

Type: Matrix Integer

axiom
L:=[[sqrt(-1)*sin(x)+cos(x)],[-sqrt(-1)*sin(x)+cos(x)]]

(15)

Type: List List Expression Integer

axiom
A:=matrix[[cos(x),-sin(x)],[sin(x),cos(x)]]

(16)

Type: Matrix Expression Integer

axiom
v:=matrix[[v11],[v12]]

(17)

Type: Matrix Polynomial Integer

axiom
C:=A*v-L(1,1)*v

(18)

Type: Matrix Expression Integer

axiom
solve(C(1,1)=0,v11)

(19)

Type: List Equation Expression Integer

axiom
solve(C(2,1)=0,v12)

(20)

Type: List Equation Expression Integer

axiom
V:=matrix[[1/sqrt(-1),1],[1,-1/sqrt(-1)]]

(21)

Type: Matrix AlgebraicNumber?

axiom
Z:=matrix[[V(2,2),-V(1,2)],[-V(2,1),V(1,1)]]

(22)

Type: Matrix AlgebraicNumber?

axiom
V(1,1)*V(2,2)

(23)

Type: AlgebraicNumber?

axiom
V(1,2)*V(2,1)

(24)

Type: AlgebraicNumber?

test --unknown, Fri, 24 Jun 2005 13:54:11 -0500 reply

axiom
N:=matrix[[0],[0]]

(25)

Type: Matrix Integer

axiom
L:=[[sqrt(-1)*sin(x)+cos(x)],[-sqrt(-1)*sin(x)+cos(x)]]

(26)

Type: List List Expression Integer

axiom
A:=matrix[[cos(x),-sin(x)],[sin(x),cos(x)]]

(27)

Type: Matrix Expression Integer

axiom
v:=matrix[[v11],[v12]]

(28)

Type: Matrix Polynomial Integer

axiom
C:=A*v-L(1,1)*v

(29)

Type: Matrix Expression Integer

axiom
solve(C(1,1)=0,v11)

(30)

Type: List Equation Expression Integer

axiom
solve(C(2,1)=0,v12)

(31)

Type: List Equation Expression Integer

axiom
T:=matrix[[1/sqrt(-1),1],[1,-1/sqrt(-1)]]

(32)

Type: Matrix AlgebraicNumber?

axiom
a:=sqrt(T(1,1)^2+T(2,1)^2)

(33)

Type: AlgebraicNumber?

axiom
b=sqrt(T(1,2)^2+T(2,2)^2)

(34)

Type: Equation Polynomial AlgebraicNumber?

axiom
Z:=matrix[[V(2,2),-V(1,2)],[-V(2,1),V(1,1)]]

(35)

Type: Matrix AlgebraicNumber?

axiom
V(1,1)*V(2,2)

(36)

Type: AlgebraicNumber?

axiom
V(1,2)*V(2,1)

(37)

Type: AlgebraicNumber?

test --unknown, Fri, 24 Jun 2005 13:55:30 -0500 reply

axiom
N:=matrix[[0],[0]]

(38)

Type: Matrix Integer

axiom
L:=[[sqrt(-1)*sin(x)+cos(x)],[-sqrt(-1)*sin(x)+cos(x)]]

(39)

Type: List List Expression Integer

axiom
A:=matrix[[cos(x),-sin(x)],[sin(x),cos(x)]]

(40)

Type: Matrix Expression Integer

axiom
v:=matrix[[v11],[v12]]

(41)

Type: Matrix Polynomial Integer

axiom
C:=A*v-L(1,1)*v

(42)

Type: Matrix Expression Integer

axiom
solve(C(1,1)=0,v11)

(43)

Type: List Equation Expression Integer

axiom
solve(C(2,1)=0,v12)

(44)

Type: List Equation Expression Integer

axiom
T:=matrix[[1/sqrt(-1),1],[1,-1/sqrt(-1)]]

(45)

Type: Matrix AlgebraicNumber?

axiom
sqrt(T(1,1)^2+T(2,1)^2)

(46)

Type: AlgebraicNumber?

axiom
sqrt(T(1,2)^2+T(2,2)^2)

(47)

Type: AlgebraicNumber?

axiom
Z:=matrix[[V(2,2),-V(1,2)],[-V(2,1),V(1,1)]]

(48)

Type: Matrix AlgebraicNumber?

axiom
V(1,1)*V(2,2)

(49)

Type: AlgebraicNumber?

axiom
V(1,2)*V(2,1)

(50)

Type: AlgebraicNumber?