e
^()
u
key
squareMatrix1
must be diagonalizable. The
result always contains floating-point
numbers.
eff()
Catalog >
eff(
nominalRate,CpY
)
⇒
value
Financial function that converts the nominal
interest rate
nominalRate
to an annual
effective rate, given
CpY
as the number of
compounding periods per year.
nominalRate
must be a real number, and
CpY
must be a real number > 0.
Note:
See also
nom()
eigVc()
Catalog >
eigVc(
squareMatrix
)
⇒
matrix
Returns a matrix containing the
eigenvectors for a real or complex
squareMatrix
, where each column in the
result corresponds to an eigenvalue. Note
that an eigenvector is not unique; it may be
scaled by any constant factor. The
eigenvectors are normalized, meaning that:
if V = [x
1
, x
2
, … , x
n
]
then x
1
2
+ x
2
2
+ … + x
n
2
= 1
squareMatrix
is first balanced with
similarity transformations until the row and
column norms are as close to the same
value as possible. The
squareMatrix
is then
reduced to upper Hessenberg form and the
eigenvectors are computed via a Schur
factorization.
In Rectangular Complex Format:
To see the entire result, press
£
and then
use
¡
and
¢
to move the cursor.
eigVl()
Catalog >
eigVl(
squareMatrix
)
⇒
list
In Rectangular complex format mode:
Alphabetical Listing
61
Summary of Contents for TI-Nspire CAS
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