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feat: computable Q semantics wrt SMT-LIB spec #40
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…, catch bugs in defs by dong so
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We seem to have failures around various edge cases to do with zero, debugging to see if my SMT spec is wrong, or our rounding mode is wrong :) |
===
🧪 ROUNDING MODE RNA
📜 Final(RNA): 898 successes, 0 failures, 100.000000% success rate
===
🧪 ROUNDING MODE RNE
📜 Final(RNE): 898 successes, 0 failures, 100.000000% success rate
===
🧪 ROUNDING MODE RTN
❌(RTN (Q: ExtRat.Number (-1 : Rat)/256); { state := num, num := { sign := true, ex := 0x18#5, sig := 0x40#7 } }
- SMT-LIB (Q: ExtRat.Number (-1 : Rat)/64); { state := num, num := { sign := true, ex := 0xa#4, sig := 0x10#5 } }
- Circuit (Q: ExtRat.Number 0); { state := num, num := { sign := true, ex := 0x0#4, sig := 0x00#5 } }
📜 Final(RTN): 897 successes, 1 failures, 99.888641% success rate
===
🧪 ROUNDING MODE RTP
❌(RTP (Q: ExtRat.Number (1 : Rat)/256); { state := num, num := { sign := false, ex := 0x18#5, sig := 0x40#7 } }
- SMT-LIB (Q: ExtRat.Number (1 : Rat)/64); { state := num, num := { sign := false, ex := 0xa#4, sig := 0x10#5 } }
- Circuit (Q: ExtRat.Number 0); { state := num, num := { sign := false, ex := 0x0#4, sig := 0x00#5 } }
📜 Final(RTP): 897 successes, 1 failures, 99.888641% success rate
===
🧪 ROUNDING MODE RTZ
📜 Final(RTZ): 898 successes, 0 failures, 100.000000% success rate
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We add a computable version of the noncomputable SMT-LIB semantics,
by creating computable definitions for 'lower' and 'upper' adjoints of the
embedding of PackedFloat into ExtRat.
This should match the results of our RNE circuit, and mismatches will
help us identify bugs in either the SMT-LIB semantics or our RNE circuit.