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All about Tseitin over \(\mathbb{Q}\)
Proof Systems
- The size complexity of Tseitin over \(\mathbb{Q}\) in
Resolution
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Truth table
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Tree-like resolution
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Regular resolution
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Ordered resolution
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Pool resolution
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Linear resolution
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Reversible resolution
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Cutting Planes
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Tree-like Cutting Planes
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Cutting Planes with Unary Coefficients
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Semantic Cutting Planes
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Cutting Planes with Saturation
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Stabbing Planes
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Stabbing Planes with Unary Coefficients
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Res(CP)
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Res(LP)
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Res(CP) with unary coefficients
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Res(LP) with unary coefficients
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Res(L\(\&\)P)
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Res(L\(\&\)P) with unary coefficients
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Semantic degree-k threshold system, treelike version
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Polynomial Calculus over \(\mathbb{F}_2\)
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Nullstellensatz over \(\mathbb{F}_2\)
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
ResLin over \(\mathbb{Q}\), ResLin, Resolution over linear equations over rationals
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
unary ResLin over \(\mathbb{Q}\), ResLin, Resolution over linear equations over rationals
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
ResLin over \(\mathbb{F}_2\), Res(\(\oplus\))
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Tree-like ResLin over \(\mathbb{F}_2\), treelike Res(\(\oplus\))
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Polynomial Calculus over \(\mathbb{Q}\)
is polynomial
- Source: PC_Q → NS_Q → tseitinQ
- The size complexity of Tseitin over \(\mathbb{Q}\) in
Nullstellensatz over \(\mathbb{Q}\)
is polynomial
- Source: [citation needed]
- The size complexity of Tseitin over \(\mathbb{Q}\) in
Hitting
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Lift and Project
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Lift and Project with unary coefficients
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Positivstellensatz Calculus
is polynomial
- Source: PSC → PS → SoS → SA → NS_Q → tseitinQ
- The size complexity of Tseitin over \(\mathbb{Q}\) in
Positivstellensatz
is polynomial
- Source: PS → SoS → SA → NS_Q → tseitinQ
- The size complexity of Tseitin over \(\mathbb{Q}\) in
Lovász--Schrijver (LS)
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Lovász--Schrijver with squares (LS\(_+\))
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Lovász--Schrijver with squares (LS\(_+^d\)), bounded degree
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Lovász--Schrijver with squares (LS\(_+^\infty\)), unbounded degree
is polynomial
- Source: LSn+ → PSC → PS → SoS → SA → NS_Q → tseitinQ
- The size complexity of Tseitin over \(\mathbb{Q}\) in
Cone Proof System
is polynomial
- Source: CPS → LSn+ → PSC → PS → SoS → SA → NS_Q → tseitinQ
- The size complexity of Tseitin over \(\mathbb{Q}\) in
tl Lovász--Schrijver (LS)
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Lovász--Schrijver with squares (LS\(_+\))
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Lovász--Schrijver with squares (LS\(_+^d\)), bounded degree, treelike
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
static Lovász--Schrijver (static LS)
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
static Lovász--Schrijver, with squares of linear functions (static LS\(_+\))
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
static Lovász--Schrijver, with squares of linear functions (static LS\(_+^n\))
is [missing?]
- The size complexity of Tseitin over \(\mathbb{Q}\) in
Sum of Squares (Lasserre)
is polynomial
- Source: SoS → SA → NS_Q → tseitinQ
- The size complexity of Tseitin over \(\mathbb{Q}\) in
Sherali--Adams
is polynomial
- Source: SA → NS_Q → tseitinQ
- The size complexity of Tseitin over \(\mathbb{Q}\) in
Circular resolution
is polynomial
- Source: circRes → SA → NS_Q → tseitinQ
- The size complexity of Tseitin over \(\mathbb{Q}\) in
Unary Sherali--Adams
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Ideal Proof System
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Extended Frege
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Extended resolution
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Frege
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
\(\mathrm{AC}^0\)-Frege
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
k-DNF Resolution
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
\(\mathrm{TC}^0\)-Frege
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
\(\mathrm{AC}^0\)-Frege with mod 2 axioms
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
\(\mathrm{AC}^0\)-Frege with mod 2 gates
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
OBDD(join,weakening)
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
LK
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- The size complexity of Tseitin over \(\mathbb{Q}\) in
Zermelo-Fraenkl Set Theory with the Axiom of Choice
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This database is still incomplete; missing data may indicate either the information was not yet recorded or an open problem. Users are encouraged to contribute missing proof systems and/or relations at https://gitlab.com/proofcomplexityzoo/zoo.
Licensed under CC BY 4.0
