sicmutils.series.impl — sicmutils 0.14.0

->series clj/s

(->series xs)

Form the infinite sequence starting with the supplied values. The remainder of the series will be filled with the zero-value corresponding to the first of the given values.

acosx clj/s

acotx clj/s

asinhx clj/s

asinx clj/s

atanhx clj/s

atanx clj/s

binomial clj/s

(binomial n)

The coefficients of (1+x)^n

binomial* clj/s

(binomial* n)

c*seq clj/s

(c*seq c f)

c+seq clj/s

(c+seq c f)

c-div-seq clj/s

(c-div-seq c f)

c-seq clj/s

(c-seq c f)

catalan clj/s

compose clj/s

(compose f g)

coshx clj/s

cosx clj/s

deriv clj/s

(deriv f)

div clj/s

(div f g)

expt clj/s

(expt s e)

expx clj/s

fib clj/s

forest' clj/s

integral clj/s

(integral s)

(integral s constant-term)

invert clj/s

(invert f)

list' clj/s

log1+x clj/s

log1-x clj/s

negate clj/s

(negate xs)

revert clj/s

(revert f)

secx clj/s

seq*c clj/s

(seq*c f c)

seq+c clj/s

(seq+c f c)

seq-c clj/s

(seq-c f c)

seq-div-c clj/s

(seq-div-c f c)

seq:* clj/s

(seq:* f g)

seq:+ clj/s

(seq:+ f g)

seq:- clj/s

(seq:- f g)

sinhx clj/s

sinx clj/s

sqrt clj/s

(sqrt [f1 & [f2 & fs] :as f])

tanhx clj/s

tanx clj/s

tree' clj/s