* [misc]progress:  [Phase 1 of 3] Setting up.
* * * [misc]progress:  [1/2] Preparing points
* * * [misc]progress:  [2/2] Setting up program.
* [enter]simplify:  Simplifying (sqrt (+ (* re re) (* im im)))
* * [misc]simplify:  iters left: 5 (6 enodes)
* * [misc]simplify:  iters left: 4 (10 enodes)
* * [misc]simplify:  iters left: 3 (13 enodes)
* [exit]simplify:  Simplified to (hypot im re)
* [misc]progress:  [Phase 2 of 3] Improving.
* * [misc]progress:  iteration 1 / 3
* * * [misc]progress:  picking best candidate
* * * * [misc]pick:  Picked  #<alt-delta (λ (re im) (hypot im re))>
* * * [misc]progress:  localizing error
* * * [misc]progress:  generating series expansions
* * * * [misc]progress:  [ 1 / 1 ] generating series at (2)
* [misc]approximate:  Taking taylor expansion of (hypot im re) in (im re) around 0
* [misc]taylor:  Taking taylor expansion of (hypot im re) in re
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]taylor:  Taking taylor expansion of (hypot im re) in im
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]taylor:  Taking taylor expansion of (hypot im re) in im
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]taylor:  Taking taylor expansion of (hypot im re) in re
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]approximate:  Taking taylor expansion of (hypot (/ 1 im) (/ 1 re)) in (im re) around 0
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 im) (/ 1 re)) in re
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 im) (/ 1 re)) in im
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 im) (/ 1 re)) in im
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 im) (/ 1 re)) in re
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]approximate:  Taking taylor expansion of (hypot (/ 1 (- im)) (/ 1 (- re))) in (im re) around 0
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 (- im)) (/ 1 (- re))) in re
* [misc]backup-simplify:  Simplify (hypot (/ 1 (- im)) (/ 1 (- re))) into (hypot (/ -1 im) (/ -1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 (- im)) (/ 1 (- re))) in im
* [misc]backup-simplify:  Simplify (hypot (/ 1 (- im)) (/ 1 (- re))) into (hypot (/ -1 im) (/ -1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 (- im)) (/ 1 (- re))) in im
* [misc]backup-simplify:  Simplify (hypot (/ 1 (- im)) (/ 1 (- re))) into (hypot (/ -1 im) (/ -1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ -1 im) (/ -1 re)) in re
* [misc]backup-simplify:  Simplify (hypot (/ -1 im) (/ -1 re)) into (hypot (/ -1 im) (/ -1 re))
* [misc]backup-simplify:  Simplify (hypot (/ -1 im) (/ -1 re)) into (hypot (/ -1 im) (/ -1 re))
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify (hypot (/ -1 im) (/ -1 re)) into (hypot (/ -1 im) (/ -1 re))
* * * [misc]progress:  generating rewritten candidates
* * * * [misc]progress:  [ 1 / 1 ] rewriting at (2)
* * * [misc]progress:  simplifying candidates
* * * * [misc]progress:  [ 1 / 13 ] simplifiying candidate #<alt-event (λ (re im) (hypot im re))>
* [enter]simplify:  Simplifying (hypot im re)
* * [misc]simplify:  iters left: 1 (3 enodes)
* [exit]simplify:  Simplified to (hypot im re)
* * * * [misc]progress:  [ 2 / 13 ] simplifiying candidate #<alt-event (λ (re im) (hypot (/ 1 im) (/ 1 re)))>
* [enter]simplify:  Simplifying (hypot (/ 1 im) (/ 1 re))
* * [misc]simplify:  iters left: 3 (6 enodes)
* * [misc]simplify:  iters left: 2 (8 enodes)
* [exit]simplify:  Simplified to (hypot (/ 1 im) (/ 1 re))
* * * * [misc]progress:  [ 3 / 13 ] simplifiying candidate #<alt-event (λ (re im) (hypot (/ -1 im) (/ -1 re)))>
* [enter]simplify:  Simplifying (hypot (/ -1 im) (/ -1 re))
* * [misc]simplify:  iters left: 3 (6 enodes)
* [exit]simplify:  Simplified to (hypot (/ -1 im) (/ -1 re))
* * * * [misc]progress:  [ 4 / 13 ] simplifiying candidate #<alt-delta (λ (re im) (log1p (expm1 (hypot im re))))>
* [enter]simplify:  Simplifying (expm1 (hypot im re))
* * [misc]simplify:  iters left: 2 (4 enodes)
* [exit]simplify:  Simplified to (expm1 (hypot im re))
* [exit]simplify:  Simplified to (expm1 (hypot im re))
* * * * [misc]progress:  [ 5 / 13 ] simplifiying candidate #<alt-delta (λ (re im) (expm1 (log1p (hypot im re))))>
* [enter]simplify:  Simplifying (log1p (hypot im re))
* * [misc]simplify:  iters left: 2 (4 enodes)
* [exit]simplify:  Simplified to (log1p (hypot im re))
* [exit]simplify:  Simplified to (log1p (hypot im re))
* * * * [misc]progress:  [ 6 / 13 ] simplifiying candidate #<alt-delta (λ (re im) (sqrt (+ (sqr im) (sqr re))))>
* [enter]simplify:  Simplifying (+ (sqr im) (sqr re))
* * [misc]simplify:  iters left: 3 (5 enodes)
* * [misc]simplify:  iters left: 2 (8 enodes)
* * [misc]simplify:  iters left: 1 (10 enodes)
* [exit]simplify:  Simplified to (fma re re (sqr im))
* [exit]simplify:  Simplified to (fma re re (sqr im))
* * * * [misc]progress:  [ 7 / 13 ] simplifiying candidate #<alt-delta (λ (re im) (pow (hypot im re) 1))>
* * * * [misc]progress:  [ 8 / 13 ] simplifiying candidate #<alt-delta (λ (re im) (exp (log (hypot im re))))>
* [enter]simplify:  Simplifying (log (hypot im re))
* * [misc]simplify:  iters left: 2 (4 enodes)
* [exit]simplify:  Simplified to (log (hypot im re))
* [exit]simplify:  Simplified to (log (hypot im re))
* * * * [misc]progress:  [ 9 / 13 ] simplifiying candidate #<alt-delta (λ (re im) (log (exp (hypot im re))))>
* [enter]simplify:  Simplifying (exp (hypot im re))
* * [misc]simplify:  iters left: 2 (4 enodes)
* [exit]simplify:  Simplified to (exp (hypot im re))
* [exit]simplify:  Simplified to (exp (hypot im re))
* * * * [misc]progress:  [ 10 / 13 ] simplifiying candidate #<alt-delta (λ (re im) (cube (cbrt (hypot im re))))>
* [enter]simplify:  Simplifying (cbrt (hypot im re))
* * [misc]simplify:  iters left: 2 (4 enodes)
* [exit]simplify:  Simplified to (cbrt (hypot im re))
* [exit]simplify:  Simplified to (cbrt (hypot im re))
* * * * [misc]progress:  [ 11 / 13 ] simplifiying candidate #<alt-delta (λ (re im) (cbrt (cube (hypot im re))))>
* [enter]simplify:  Simplifying (cube (hypot im re))
* * [misc]simplify:  iters left: 2 (4 enodes)
* * [misc]simplify:  iters left: 1 (6 enodes)
* [exit]simplify:  Simplified to (cube (hypot im re))
* [exit]simplify:  Simplified to (cube (hypot im re))
* * * * [misc]progress:  [ 12 / 13 ] simplifiying candidate #<alt-delta (λ (re im) (sqr (sqrt (hypot im re))))>
* [enter]simplify:  Simplifying (sqrt (hypot im re))
* * [misc]simplify:  iters left: 2 (4 enodes)
* [exit]simplify:  Simplified to (sqrt (hypot im re))
* [exit]simplify:  Simplified to (sqrt (hypot im re))
* * * * [misc]progress:  [ 13 / 13 ] simplifiying candidate #<alt-delta (λ (re im) (* 1 (hypot im re)))>
* * * [misc]progress:  adding candidates to table
* * [misc]progress:  Final touches.
* * * [misc]progress:  tayloring alt 1 of 1
* [misc]approximate:  Taking taylor expansion of (hypot im re) in (im re) around 0
* [misc]taylor:  Taking taylor expansion of (hypot im re) in re
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]taylor:  Taking taylor expansion of (hypot im re) in im
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]taylor:  Taking taylor expansion of (hypot im re) in im
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]taylor:  Taking taylor expansion of (hypot im re) in re
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify (hypot im re) into (hypot im re)
* [misc]approximate:  Taking taylor expansion of (hypot (/ 1 im) (/ 1 re)) in (im re) around 0
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 im) (/ 1 re)) in re
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 im) (/ 1 re)) in im
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 im) (/ 1 re)) in im
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 im) (/ 1 re)) in re
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify (hypot (/ 1 im) (/ 1 re)) into (hypot (/ 1 im) (/ 1 re))
* [misc]approximate:  Taking taylor expansion of (hypot (/ 1 (- im)) (/ 1 (- re))) in (im re) around 0
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 (- im)) (/ 1 (- re))) in re
* [misc]backup-simplify:  Simplify (hypot (/ 1 (- im)) (/ 1 (- re))) into (hypot (/ -1 im) (/ -1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 (- im)) (/ 1 (- re))) in im
* [misc]backup-simplify:  Simplify (hypot (/ 1 (- im)) (/ 1 (- re))) into (hypot (/ -1 im) (/ -1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ 1 (- im)) (/ 1 (- re))) in im
* [misc]backup-simplify:  Simplify (hypot (/ 1 (- im)) (/ 1 (- re))) into (hypot (/ -1 im) (/ -1 re))
* [misc]taylor:  Taking taylor expansion of (hypot (/ -1 im) (/ -1 re)) in re
* [misc]backup-simplify:  Simplify (hypot (/ -1 im) (/ -1 re)) into (hypot (/ -1 im) (/ -1 re))
* [misc]backup-simplify:  Simplify (hypot (/ -1 im) (/ -1 re)) into (hypot (/ -1 im) (/ -1 re))
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]taylor:  Taking taylor expansion of 0 in re
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify 0 into 0
* [misc]backup-simplify:  Simplify (hypot (/ -1 im) (/ -1 re)) into (hypot (/ -1 im) (/ -1 re))
* * * [misc]progress:  simplifying alt 1 of 3
* [enter]simplify:  Simplifying (hypot im re)
* * [misc]simplify:  iters left: 1 (3 enodes)
* [exit]simplify:  Simplified to (hypot im re)
* [misc]none:  prog is (λ (re im) (hypot im re))
* * * [misc]progress:  simplifying alt 2 of 3
* [enter]simplify:  Simplifying (hypot (/ 1 im) (/ 1 re))
* * [misc]simplify:  iters left: 3 (6 enodes)
* * [misc]simplify:  iters left: 2 (8 enodes)
* [exit]simplify:  Simplified to (hypot (/ 1 im) (/ 1 re))
* [misc]none:  prog is (λ (re im) (hypot (/ 1 im) (/ 1 re)))
* * * [misc]progress:  simplifying alt 3 of 3
* [enter]simplify:  Simplifying (hypot (/ -1 im) (/ -1 re))
* * [misc]simplify:  iters left: 3 (6 enodes)
* [exit]simplify:  Simplified to (hypot (/ -1 im) (/ -1 re))
* [misc]none:  prog is (λ (re im) (hypot (/ -1 im) (/ -1 re)))
* [misc]progress:  [Phase 3 of 3] Extracting.
* * [misc]regime-changes:  Finding splitpoints for: (#<alt-delta (λ (re im) (hypot im re))>)
* [misc]regimes:  Found splitpoints: (#s(sp 0 (+ (* re re) (* im im)) +inf.0)) , with alts (#<alt-delta (λ (re im) (hypot im re))>)