@@ -316,7 +316,7 @@ fft_r2_dit' Zero = id
316316fft_r2_dit' (Succ n) = RT. toB . P. inP (uncurry (+) &&& uncurry (-) ) . P. secondP (liftA2 (*) (phasor n)) . fmap (fft_r2_dit' n) . RT. bottomSplit
317317
318318-- main = go "fft_r2_dit" (fft_r2_dit :: RTree N1 (Complex Int) -> RTree N1 (Complex Int))
319- -- main = go "fft_r2_dit" (fft_r2_dit :: RTree N2 (Complex Double) -> RTree N2 (Complex Double))
319+ main = go " fft_r2_dit" (fft_r2_dit :: RTree N2 (Complex Double ) -> RTree N2 (Complex Double ))
320320-- main = go "fft_r2_dit" (fft_r2_dit :: RTree N1 (Complex PrettyDouble) -> RTree N1 (Complex PrettyDouble))
321321-- main = go "fft_r2_dit" (fft_r2_dit :: RTree N2 (Complex Int) -> RTree N2 (Complex Int))
322322-- main = goSep "fft_r2_dit" 1 (fft_r2_dit :: RTree N1 (Complex Int) -> RTree N1 (Complex Int))
@@ -422,7 +422,7 @@ fft_r2_dit' (Succ n) = RT.toB . P.inP (uncurry (+) &&& uncurry (-)) . P.secondP
422422
423423-- main = go "dot-22" ((\ ((a,b),(c,d)) -> a*c + b*d) :: ((Int,Int),(Int,Int)) -> Int)
424424
425- -- main = go "tdot-2 " (dot :: RTree N2 (Int,Int) -> Int)
425+ -- main = go "tdot-4 " (dot :: RTree N4 (Int,Int) -> Int)
426426
427427-- main = go "tpdot-4" (dot'' :: RTree N4 (Pair Int) -> Int)
428428
@@ -431,7 +431,7 @@ fft_r2_dit' (Succ n) = RT.toB . P.inP (uncurry (+) &&& uncurry (-)) . P.secondP
431431
432432-- main = go "prod1" (prod :: RTree N1 (Int,Int) -> RTree N1 Int)
433433
434- -- main = go "dot3 " (dot :: RTree N3 (Int,Int) -> Int)
434+ -- main = go "dot5 " (dot :: RTree N5 (Int,Int) -> Int)
435435
436436-- main = go "squares2" (squares :: Unop (RTree N2 Int))
437437
@@ -516,9 +516,7 @@ fft_r2_dit' (Succ n) = RT.toB . P.inP (uncurry (+) &&& uncurry (-)) . P.secondP
516516
517517-- main = go "lsums-v5" (lsums :: Vec N5 Int -> (Vec N5 Int, Int))
518518
519- main = go " lsums-rt2" (lsums :: RTree N2 Int -> (RTree N2 Int , Int ))
520-
521- -- main = go "foo" (0 :: Int)
519+ -- main = go "lsums-rt2" (lsums :: RTree N2 Int -> (RTree N2 Int, Int))
522520
523521-- main = go "lsums-lt2" (lsums :: LTree N2 Int -> (LTree N2 Int, Int))
524522
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