HP RPN SCIENTIFIC WP 34S Owner's Manual page 111

Name Keys to press


 x
β


γ
Γ


I
x
Γ 
p
Γ

q
γ

XY
Γ

XY
δ
ΔDAYS

Δ%

ε




m


P
ζ
ζ

π
π

C π

WP 34S Owner's Manual
in modes

α→x
All
β 
DECM

Γ
DECM
I
x
Γ
p
DECM
Γ
q
γₓᵧ 
DECM
Γₓᵧ 
ΔDAYS 
DECM
DECM
ε 
DECM

εₘ
DECM

εₚ
DECM
ζ 
DECM
DECM
DECM
Remarks (see p. 74 for general information)
(-1) Returns the character code of the leftmost
alpha
character in
alpha , like ATOX in the HP-42S.
(2) Returns Euler's Beta
 
 

Re y
Re x 0
,
ambiguity.
Γ(x)
(1) Returns . Additionally,
See also LNΓ.
Returns the regularized
or gamma function (one of two kinds). See
Appendix I for details.
(2) Returns the lower or upper incomplete gamma
function, respectively. See
(2) Assumes X and
format chosen and calculates the number of days
between them like in the HP-12C.
x 

100
(1) Returns
(-2) Returns the scattering factors
normally distributed sample data. This
the geometric mean x
deviation s for the arithmetic mean x but multipli-
cative instead of additive. See

(-2) Works like but returns the scattering factors
of the two geometric means.

(-2) Works like but returns the scattering factors
of the two populations.
(1) Returns Riemann's Zeta. See

(-1) Recalls .

X
(-2) Recalls into
Edition 3.1
and removes this character from
   

 
x

B x , y



. Called  here to avoid
0

calls
(incomplete)
Appendix I for details.
Y containing dates in the
y
like %CH in the HP-42S.
y
ε
and
y
in analogy to the standard
g
Appendix I
App. I
Y
and clears .
Page 111 of 211
 
y
with


x y
 
 x 1 
.
beta
ε
for log-
x
ε
works for
x
for more.
for more.