How to design a formal grammar to convert EBNF description to a list of CFG production rules

I have a solution as below:

• Given G0 = (N0, Σ0, P0, S0) is grammar of object language generated by EBNF descriptions. Where: N0 and P0 is unknown and needed to be generated by another language.
• Given G1 = (N1, Σ1, P1, S1) is grammar of language generating EBNF descriptions.

G = (N, Σ, P, S) is EBNF description to production rules conversation grammar which is defined as below:

• N = {'(', ')', '∣', ',', '[', ']', '{', '}', '='}
• Σ = N0 ⋃ Σ0 ⋃ {'→', '/'}

Production rules:

A = α, (γ), β ⟶ A = α, YA, β / YA = γ

Where:

• A, YA ∈ N0
• α ∈ N1 ⋃ Σ1 ∖ {'('}
• β ∈ N1 ⋃ Σ1 ∖ {')'}
• γ ∈ N1 ⋃ Σ1 ∖ {'ε'}

A = α ∣ β ⟶ A = α / A = β

Where:

• A ∈ N0
• α ∈ N1 ⋃ Σ1 ∖ {'(', ')', '[', ']', '{', '}'}
• β ∈ N1 ⋃ Σ1 ∖ {'(', ')', '[', ']', '{', '}'}

A = α[γ]β ⟶ A = α, (γ), β / A = α, β

Where:

• A ∈ N0
• α ∈ N1 ⋃ Σ1 ∖ {'['}
• β ∈ N1 ⋃ Σ1 ∖ {']'}
• γ ∈ N1 ⋃ Σ1 ∖ {'ε'}

A = α{γ}β ⟶ A = α , YA, β / YA = γYA / YA = ε

Where:

• A, YA ∈ N0
• α ∈ N1 ⋃ Σ1 ∖ {'{'}
• β ∈ N1 ⋃ Σ1 ∖ {'}'}
• γ ∈ N1 ⋃ Σ1 ∖ {'ε'}

A = B,C ⟶ A = BC

Where:

• A, B, C ∈ N0

A = B ⟶ A → B

Where:

• A, B ∈ N0

Start rule:

S ⟶ a

• Where a ∈ Σ1

This grammar will re-write EBNF description to a terminal string like: A → B / B → C / B → D which means that the generated production rules are the set {A → B, B → C, B → D}. The token '/' is list seperator.