Module scmlbasenumber

• Description
• Function Index
• Function Details

Scheme base library for numbers

. __Authors:__ CSCM Contributor ([`the-concurrent-schemer@googlegroups.com`](mailto:the-concurrent-schemer@googlegroups.com)).

Function Index

'$scml_exports'/0
'*'/1
'+'/1
'-'/1
'/'/1
'<'/1
'<='/1
'='/1	This function is a temporary place holder and is not (yet) compliant with the R7RS specification. .
'>'/1
'>='/1
'complex?'/1
'even?'/1
'exact-integer-sqrt'/1
'exact-integer?'/1
'exact?'/1	This function is a temporary place holder and is not (yet) compliant with the R7RS specification. .
'floor-quotient'/2
'floor-remainder'/2
'floor/'/2
'inexact?'/1
'integer?'/1
'negative?'/1
'number->string'/1
'number->string'/2
'number?'/1
'odd?'/1
'positive?'/1
'rational?'/1
'real?'/1
'string->number'/1
'string->number'/2
'truncate-quotient'/2
'truncate-remainder'/2
'truncate/'/2
'zero?'/1
abs/1
ceiling/1
denominator/1
exact/1
expt/2
floor/1
gcd/1
inexact/1
lcm/1
max/1
min/1
modulo/2
numerator/1
quotient/2
rationalize/2
remainder/2
round/1
square/1
truncate/1

Function Details

'$scml_exports'/0

'$scml_exports'() -> [{scm_symbol(), scmi_nip()}]

'*'/1

'*'(Zs::[scm_z()]) -> scm_boolean()

'+'/1

'+'(Zs::[scm_z()]) -> scm_boolean()

'-'/1

'-'(Zs::[scm_z(), ...]) -> scm_boolean()

'/'/1

'/'(Zs::[scm_z(), ...]) -> scm_boolean()

'<'/1

'<'(Xs::[scm_x(), ...]) -> scm_boolean()

'<='/1

'<='(Xs::[scm_x(), ...]) -> scm_boolean()

'='/1

'='(Zs::[scm_z(), ...]) -> scm_boolean()

This function is a temporary place holder and is not (yet) compliant with the R7RS specification.

'>'/1

'>'(Xs::[scm_x(), ...]) -> scm_boolean()

'>='/1

'>='(Xs::[scm_x(), ...]) -> scm_boolean()

'complex?'/1

'complex?'(Obj::scm_obj()) -> scm_boolean()

'even?'/1

'even?'(N::scm_n()) -> scm_boolean()

'exact-integer-sqrt'/1

'exact-integer-sqrt'(K::scm_k()) -> [scm_k(), ...]

'exact-integer?'/1

'exact-integer?'(Z::scm_z()) -> scm_boolean()

'exact?'/1

'exact?'(N::scm_z()) -> scm_boolean()

This function is a temporary place holder and is not (yet) compliant with the R7RS specification.

'floor-quotient'/2

'floor-quotient'(N1::scm_n(), N2::scm_n()) -> scm_n()

'floor-remainder'/2

'floor-remainder'(N1::scm_n(), N2::scm_n()) -> scm_n()

'floor/'/2

'floor/'(N1::scm_n(), N2::scm_n()) -> [scm_n(), ...]

'inexact?'/1

'inexact?'(Z::scm_z()) -> scm_boolean()

'integer?'/1

'integer?'(Obj::scm_obj()) -> scm_boolean()

'negative?'/1

'negative?'(X::scm_x()) -> scm_boolean()

'number->string'/1

'number->string'(Z::scm_z()) -> scm_string()

'number->string'/2

'number->string'(Z::scm_z(), Radix::2 | 8 | 10 | 16) -> scm_string()

'number?'/1

'number?'(Obj::scm_obj()) -> scm_boolean()

'odd?'/1

'odd?'(N::scm_n()) -> scm_boolean()

'positive?'/1

'positive?'(X::scm_x()) -> scm_boolean()

'rational?'/1

'rational?'(Obj::scm_obj()) -> scm_boolean()

'real?'/1

'real?'(Obj::scm_obj()) -> scm_boolean()

'string->number'/1

'string->number'(S::scm_string()) -> scm_z()

'string->number'/2

'string->number'(S::scm_string(), Radix::2 | 8 | 10 | 16) -> scm_z()

'truncate-quotient'/2

'truncate-quotient'(N1::scm_n(), N2::scm_n()) -> scm_n()

'truncate-remainder'/2

'truncate-remainder'(N1::scm_n(), N2::scm_n()) -> scm_n()

'truncate/'/2

'truncate/'(N1::scm_n(), N2::scm_n()) -> [scm_n(), ...]

'zero?'/1

'zero?'(Z::scm_z()) -> scm_boolean()

abs/1

abs(X::scm_x()) -> scm_x()

ceiling/1

ceiling(X::scm_x()) -> scm_n()

denominator/1

denominator(Q::scm_q()) -> scm_n_pos()

exact/1

exact(Z::scm_z()) -> scm_z()

expt/2

expt(Z1::scm_z(), Z2::scm_z()) -> scm_z()

floor/1

floor(X::scm_x()) -> scm_n()

gcd/1

gcd(Ns::[scm_n()]) -> scm_n()

inexact/1

inexact(Z::scm_z()) -> scm_z()

lcm/1

lcm(Ns::[scm_n()]) -> scm_n()

max/1

max(Xs::[scm_x(), ...]) -> scm_boolean()

min/1

min(Xs::[scm_x(), ...]) -> scm_boolean()

modulo/2

modulo(N1::scm_n(), N2::scm_n()) -> scm_n()

numerator/1

numerator(Q::scm_q()) -> scm_n()

quotient/2

quotient(N1::scm_n(), N2::scm_n()) -> scm_n()

rationalize/2

rationalize(X::scm_x(), Y::scm_y()) -> scm_q()

remainder/2

remainder(N1::scm_n(), N2::scm_n()) -> scm_n()

round/1

round(X::scm_x()) -> scm_n()

square/1

square(Z::scm_z()) -> scm_z()

truncate/1

truncate(X::scm_x()) -> scm_n()