converge when v = 0.
* Clear hash tables in bessel-j.
(do* ((k 0 (1+ k))
(bk (bk 0 p)
(bk k p))
- (ratio v
+ ;; Compute g[k](p)/(2*k)!, not r[2*k+1](p)/(2*k)!
+ (ratio 1
(* ratio (/ (+ v2 (expt (1- (* 2 k)) 2))
(* 2 k (1- (* 2 k))))))
(term (* ratio bk)
(format t " ratio = ~S~%" ratio)
(format t " term = ~S~%" term)
(format t " sum - ~S~%" sum))
- (* sum #c(0 2) (/ (exp p) q)))
+ (* sum 4 (exp p)))
(when *debug-exparc*
(format t "k = ~D~%" k)
(format t " bk = ~S~%" bk)
;;
(defun bessel-j (v z)
(let ((vv (ftruncate v)))
+ ;; Clear the caches for now.
+ (an-clrhash)
+ (%big-a-clrhash)
(cond ((= vv v)
;; v is an integer
(integer-bessel-j-exp-arc v z))