Pseudocode: Introduce pseudo-value analysis
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@@ -7,38 +7,40 @@ tailRecursive fun sum(x: Long, sum: Long): Long {
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L0:
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1 <START>
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v(x: Long)
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w(x)
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magic(x: Long) -> <v0>
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w(x|<v0>)
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v(sum: Long)
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w(sum)
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magic(sum: Long) -> <v1>
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w(sum|<v1>)
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2 mark({ if (x == 0.toLong()) return sum return sum(x - 1, sum + x) })
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mark(if (x == 0.toLong()) return sum)
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mark(x == 0.toLong())
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r(x)
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r(x) -> <v2>
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mark(0.toLong())
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mark(toLong())
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r(0)
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call(toLong, toLong)
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call(==, equals)
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jf(L2) NEXT:[read (Unit), r(sum)]
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r(sum)
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ret(*) L1 NEXT:[<END>]
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r(0) -> <v3>
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call(toLong, toLong|<v3>) -> <v4>
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call(==, equals|<v2>, <v4>) -> <v5>
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jf(L2|<v5>) NEXT:[read (Unit), r(sum) -> <v6>]
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r(sum) -> <v6>
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ret(*|<v6>) L1 NEXT:[<END>]
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- jmp(L3) NEXT:[mark(sum(x - 1, sum + x))] PREV:[]
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L2:
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read (Unit) PREV:[jf(L2)]
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read (Unit) PREV:[jf(L2|<v5>)]
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L3:
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mark(sum(x - 1, sum + x))
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mark(x - 1)
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r(x)
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r(1)
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call(-, minus)
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r(x) -> <v7>
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r(1) -> <v8>
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call(-, minus|<v7>, <v8>) -> <v9>
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mark(sum + x)
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r(sum)
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r(x)
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call(+, plus)
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call(sum, sum)
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ret(*) L1
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r(sum) -> <v10>
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r(x) -> <v11>
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call(+, plus|<v10>, <v11>) -> <v12>
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call(sum, sum|<v9>, <v12>) -> <v13>
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ret(*|<v13>) L1
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L1:
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1 <END> NEXT:[<SINK>] PREV:[ret(*) L1, ret(*) L1]
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1 <END> NEXT:[<SINK>] PREV:[ret(*|<v6>) L1, ret(*|<v13>) L1]
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error:
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<ERROR> PREV:[]
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sink:
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