trureturingGitHub MATHEMATICAL ATLAS

Tower / CONCEPT

Tribonacci Binet Coefficient

The Tribonacci recurrence has an exact Perron coefficient and bounded secondary roots.

Closed Authored exposition
DIRECT PREREQUISITES1
DIRECT CONSEQUENCES4
PROOF DEPTH3
DOCUMENT LINKS1
THEOREM

The exact Binet remainder tends to zero

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Tribonacci Perron RootTribonacci Perron RootTribonacci Binet CoefficientTribonacci Binet CoefficientCoding Spectrum FingerprintCoding Spectrum FingerprintTower: Binet RatioTower: Binet RatioTribonacci Bounded Internal WindowTribonacci Bounded InternalWindowConjugate TraceConjugate Trace
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Exact release coordinate

Lean sourceResearch workspace
Status
Closed
Depth
3
Layer
D5/S0
Domain
Tower
Node ID
D5/S0/Tower/Tribonacci/Binet
Repository path
D5/S0/Tower/Tribonacci/Binet.lean
Truth release
sha256:c0d04258d27972c1cf58485e21d64dbcbe336405346ba95133913c64ba2856aa
Source commit
745bf90812f7175f83e1235688249f9495f23bfc
Source tree
143bc6c9ab9054c406f0cdd7f3b296eb38768b5c

Authority boundary

Dependency edges, status, and source coordinates come from the verified release and certified topology. Blueprint exposition is labeled separately. A fallback title carries no additional mathematical authority.