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formal statement (Lean)
126theorem zeroInducedBridge_iff_rsPhysicalThesis :
127 ZeroInducedProxyPhysicalizationBridge ↔ RSPhysicalThesis := by
proof body
Term-mode proof.
128 constructor
129 · intro hzipb ρ hzero hlo hhi
130 exact (proxyPhysicalizationBridge_iff_physicallyExists _).mp (hzipb ρ hzero hlo hhi)
131 · intro hrs ρ hzero hlo hhi
132 exact (proxyPhysicalizationBridge_iff_physicallyExists _).mpr (hrs ρ hzero hlo hhi)
133
134/-- `ZeroInducedProxyPhysicalizationBridge` is equivalent to the absence of
135strip zeros of ζ: for charge-1 sensors, the bridge evaluates to `False`,
136so quantifying over strip zeros asserts their non-existence. -/
used by (1)
From the project-wide theorem graph. These declarations reference this one in their body.
depends on (14)
Lean names referenced from this declaration's body.
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of
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for
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proxyPhysicalizationBridge_iff_physicallyExists
in IndisputableMonolith.NumberTheory.ProxyPhysicalizationBridge
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ZeroInducedProxyPhysicalizationBridge
in IndisputableMonolith.NumberTheory.ProxyPhysicalizationBridge
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RSPhysicalThesis
in IndisputableMonolith.NumberTheory.ZetaLedgerBridge
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