eqtrd - Linear Logic Proof Explorer

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Theorem eqtrd 256

Description: Equality is transitive. Deduction for eqtr 250.

**Hypotheses**
Ref	Expression
eqtrd.1	⊦ (𝜑 ⊸ X = Y)
eqtrd.2	⊦ (𝜑 ⊸ Y = Z)

**Assertion**
Ref	Expression
eqtrd	⊦ (𝜑 ⊸ X = Z)

**Proof of Theorem eqtrd**
Step	Hyp	Ref	Expression

Colors of variables: wff var nilad

Syntax hints: ⊸ wli 61 = weq 246

WARNING: This theorem has an incomplete proof.

This theorem is referenced by: (None)