Initial Problem

Start: eval_size05_start
Program_Vars: X₀, X₁, X₂, X₃, X₄, X₅
Temp_Vars:
Locations: eval_size05_bb0_in, eval_size05_bb1_in, eval_size05_bb2_in, eval_size05_bb3_in, eval_size05_bb4_in, eval_size05_bb5_in, eval_size05_start, eval_size05_stop
Transitions:
t₁: eval_size05_bb0_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb1_in(X₃, X₄, X₂, X₃, X₄, X₅)
t₂: eval_size05_bb1_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb2_in(X₀, X₁, X₂, X₃, X₄, X₅) :|: 1 ≤ X₀ ∧ 1+X₅ ≤ 0
t₃: eval_size05_bb1_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb2_in(X₀, X₁, X₂, X₃, X₄, X₅) :|: 1 ≤ X₀ ∧ 1 ≤ X₅
t₄: eval_size05_bb1_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb3_in(X₀, X₁, X₁, X₃, X₄, X₅) :|: X₀ ≤ 0
t₅: eval_size05_bb1_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb3_in(X₀, X₁, X₁, X₃, X₄, X₅) :|: 0 ≤ X₅ ∧ X₅ ≤ 0
t₆: eval_size05_bb2_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb1_in(X₀-(X₁)², X₁+(X₅)², X₂, X₃, X₄, X₅)
t₇: eval_size05_bb3_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb4_in(X₀, X₁, X₂, X₃, X₄, X₅) :|: 1 ≤ X₂
t₈: eval_size05_bb3_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb5_in(X₀, X₁, X₂, X₃, X₄, X₅) :|: X₂ ≤ 0
t₉: eval_size05_bb4_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb3_in(X₀, X₁, X₂-1, X₃, X₄, X₅)
t₁₀: eval_size05_bb5_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_stop(X₀, X₁, X₂, X₃, X₄, X₅)
t₀: eval_size05_start(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb0_in(X₀, X₁, X₂, X₃, X₄, X₅)

Preprocessing

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ for location eval_size05_bb1_in

Found invariant X₄ ≤ X₁ ∧ 1 ≤ X₃ ∧ 2 ≤ X₀+X₃ ∧ X₀ ≤ X₃ ∧ 1 ≤ X₀ for location eval_size05_bb2_in

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ 0 ∧ X₂ ≤ X₁ for location eval_size05_bb5_in

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ for location eval_size05_bb3_in

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ ∧ 1 ≤ X₂ ∧ 2 ≤ X₁+X₂ ∧ 1 ≤ X₁ for location eval_size05_bb4_in

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ 0 ∧ X₂ ≤ X₁ for location eval_size05_stop

Problem after Preprocessing

Start: eval_size05_start
Program_Vars: X₀, X₁, X₂, X₃, X₄, X₅
Temp_Vars:
Locations: eval_size05_bb0_in, eval_size05_bb1_in, eval_size05_bb2_in, eval_size05_bb3_in, eval_size05_bb4_in, eval_size05_bb5_in, eval_size05_start, eval_size05_stop
Transitions:
t₁: eval_size05_bb0_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb1_in(X₃, X₄, X₂, X₃, X₄, X₅)
t₂: eval_size05_bb1_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb2_in(X₀, X₁, X₂, X₃, X₄, X₅) :|: 1 ≤ X₀ ∧ 1+X₅ ≤ 0 ∧ X₀ ≤ X₃ ∧ X₄ ≤ X₁
t₃: eval_size05_bb1_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb2_in(X₀, X₁, X₂, X₃, X₄, X₅) :|: 1 ≤ X₀ ∧ 1 ≤ X₅ ∧ X₀ ≤ X₃ ∧ X₄ ≤ X₁
t₄: eval_size05_bb1_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb3_in(X₀, X₁, X₁, X₃, X₄, X₅) :|: X₀ ≤ 0 ∧ X₀ ≤ X₃ ∧ X₄ ≤ X₁
t₅: eval_size05_bb1_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb3_in(X₀, X₁, X₁, X₃, X₄, X₅) :|: 0 ≤ X₅ ∧ X₅ ≤ 0 ∧ X₀ ≤ X₃ ∧ X₄ ≤ X₁
t₆: eval_size05_bb2_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb1_in(X₀-(X₁)², X₁+(X₅)², X₂, X₃, X₄, X₅) :|: 1 ≤ X₀ ∧ 1 ≤ X₃ ∧ 2 ≤ X₀+X₃ ∧ X₀ ≤ X₃ ∧ X₄ ≤ X₁
t₇: eval_size05_bb3_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb4_in(X₀, X₁, X₂, X₃, X₄, X₅) :|: 1 ≤ X₂ ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ ∧ X₄ ≤ X₁
t₈: eval_size05_bb3_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb5_in(X₀, X₁, X₂, X₃, X₄, X₅) :|: X₂ ≤ 0 ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ ∧ X₄ ≤ X₁
t₉: eval_size05_bb4_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb3_in(X₀, X₁, X₂-1, X₃, X₄, X₅) :|: 1 ≤ X₁ ∧ 1 ≤ X₂ ∧ 2 ≤ X₁+X₂ ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ ∧ X₄ ≤ X₁
t₁₀: eval_size05_bb5_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_stop(X₀, X₁, X₂, X₃, X₄, X₅) :|: X₀ ≤ X₃ ∧ X₂ ≤ X₁ ∧ X₄ ≤ X₁ ∧ X₂ ≤ 0
t₀: eval_size05_start(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb0_in(X₀, X₁, X₂, X₃, X₄, X₅)

TWN: t₂: eval_size05_bb1_in→eval_size05_bb2_in

Show Graph

Termination: true
Formula:

TWN - Lifting for [2: eval_size05_bb1_in->eval_size05_bb2_in; 3: eval_size05_bb1_in->eval_size05_bb2_in; 6: eval_size05_bb2_in->eval_size05_bb1_in] of 12⋅X₅⋅X₅⋅X₅⋅X₅+24⋅X₁⋅X₅⋅X₅+24⋅X₁⋅X₁+12⋅X₃+24⋅X₀+22 {O(n^4)}

Found invariant X₄ ≤ X₁ ∧ X₁ ≤ X₄ ∧ X₃ ≤ X₀ ∧ X₀ ≤ X₃ for location eval_size05_bb1_in

Found invariant 1 ≤ X₅ ∧ 2 ≤ X₃+X₅ ∧ 2 ≤ X₀+X₅ ∧ X₄ ≤ X₁ ∧ 1 ≤ X₃ ∧ 2 ≤ X₀+X₃ ∧ X₀ ≤ X₃ ∧ 1 ≤ X₀ for location eval_size05_bb2_in_v1

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ 0 ∧ X₂ ≤ X₁ for location eval_size05_bb5_in

Found invariant 1 ≤ X₅ ∧ 2 ≤ X₃+X₅ ∧ 1+X₄ ≤ X₁ ∧ 1 ≤ X₃ ∧ X₀ ≤ X₃ for location eval_size05_bb1_in_v2

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ for location eval_size05_bb3_in

Found invariant 1+X₅ ≤ 0 ∧ 2+X₅ ≤ X₃ ∧ 2+X₅ ≤ X₀ ∧ X₄ ≤ X₁ ∧ 1 ≤ X₃ ∧ 2 ≤ X₀+X₃ ∧ X₀ ≤ X₃ ∧ 1 ≤ X₀ for location eval_size05_bb2_in_v2

Found invariant 1+X₅ ≤ 0 ∧ 2+X₅ ≤ X₃ ∧ 1+X₄ ≤ X₁ ∧ 1 ≤ X₃ ∧ X₀ ≤ X₃ for location eval_size05_bb1_in_v1

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ ∧ 1 ≤ X₂ ∧ 2 ≤ X₁+X₂ ∧ 1 ≤ X₁ for location eval_size05_bb4_in

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ 0 ∧ X₂ ≤ X₁ for location eval_size05_stop

MPRF for transition t₇: eval_size05_bb3_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb4_in(X₀, X₁, X₂, X₃, X₄, X₅) :|: 1 ≤ X₂ ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ ∧ X₄ ≤ X₁ of depth 1:

new bound:

72⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₅⋅X₅+216⋅X₃⋅X₅⋅X₅+132⋅X₅⋅X₅+4⋅X₄ {O(n^6)}

• eval_size05_bb3_in: [X₂]
• eval_size05_bb4_in: [X₂-1]

MPRF for transition t₉: eval_size05_bb4_in(X₀, X₁, X₂, X₃, X₄, X₅) → eval_size05_bb3_in(X₀, X₁, X₂-1, X₃, X₄, X₅) :|: 1 ≤ X₁ ∧ 1 ≤ X₂ ∧ 2 ≤ X₁+X₂ ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ ∧ X₄ ≤ X₁ of depth 1:

new bound:

72⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₅⋅X₅+216⋅X₃⋅X₅⋅X₅+132⋅X₅⋅X₅+4⋅X₄ {O(n^6)}

• eval_size05_bb3_in: [X₂]
• eval_size05_bb4_in: [X₂]

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ for location eval_size05_bb1_in

Found invariant X₄ ≤ X₁ ∧ 1 ≤ X₃ ∧ 2 ≤ X₀+X₃ ∧ X₀ ≤ X₃ ∧ 1 ≤ X₀ for location eval_size05_bb2_in

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ 0 ∧ X₂ ≤ X₁ for location eval_size05_bb5_in

Found invariant X₄ ≤ X₂ ∧ X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ ∧ X₁ ≤ X₂ for location eval_size05_bb3_in

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ 1+X₂ ≤ X₁ ∧ 1 ≤ X₂ ∧ 3 ≤ X₁+X₂ ∧ 2 ≤ X₁ for location eval_size05_bb4_in_v2

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ 1+X₂ ≤ X₁ ∧ 0 ≤ X₂ ∧ 1 ≤ X₁+X₂ ∧ 1 ≤ X₁ for location eval_size05_bb3_in_v1

Found invariant X₄ ≤ X₂ ∧ X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ X₁ ∧ 1 ≤ X₂ ∧ 2 ≤ X₁+X₂ ∧ X₁ ≤ X₂ ∧ 1 ≤ X₁ for location eval_size05_bb4_in_v1

Found invariant X₄ ≤ X₁ ∧ X₀ ≤ X₃ ∧ X₂ ≤ 0 ∧ X₂ ≤ X₁ for location eval_size05_stop

All Bounds

Timebounds

Overall timebound:144⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₄⋅X₅⋅X₅+36⋅X₅⋅X₅⋅X₅⋅X₅+432⋅X₃⋅X₅⋅X₅+72⋅X₄⋅X₅⋅X₅+264⋅X₅⋅X₅+72⋅X₄⋅X₄+108⋅X₃+8⋅X₄+72 {O(n^6)}
t₀: 1 {O(1)}
t₁: 1 {O(1)}
t₂: 12⋅X₅⋅X₅⋅X₅⋅X₅+24⋅X₄⋅X₅⋅X₅+24⋅X₄⋅X₄+36⋅X₃+22 {O(n^4)}
t₃: 12⋅X₅⋅X₅⋅X₅⋅X₅+24⋅X₄⋅X₅⋅X₅+24⋅X₄⋅X₄+36⋅X₃+22 {O(n^4)}
t₄: 1 {O(1)}
t₅: 1 {O(1)}
t₆: 12⋅X₅⋅X₅⋅X₅⋅X₅+24⋅X₄⋅X₅⋅X₅+24⋅X₄⋅X₄+36⋅X₃+22 {O(n^4)}
t₇: 72⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₅⋅X₅+216⋅X₃⋅X₅⋅X₅+132⋅X₅⋅X₅+4⋅X₄ {O(n^6)}
t₈: 1 {O(1)}
t₉: 72⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₅⋅X₅+216⋅X₃⋅X₅⋅X₅+132⋅X₅⋅X₅+4⋅X₄ {O(n^6)}
t₁₀: 1 {O(1)}

Costbounds

Overall costbound: 144⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₄⋅X₅⋅X₅+36⋅X₅⋅X₅⋅X₅⋅X₅+432⋅X₃⋅X₅⋅X₅+72⋅X₄⋅X₅⋅X₅+264⋅X₅⋅X₅+72⋅X₄⋅X₄+108⋅X₃+8⋅X₄+72 {O(n^6)}
t₀: 1 {O(1)}
t₁: 1 {O(1)}
t₂: 12⋅X₅⋅X₅⋅X₅⋅X₅+24⋅X₄⋅X₅⋅X₅+24⋅X₄⋅X₄+36⋅X₃+22 {O(n^4)}
t₃: 12⋅X₅⋅X₅⋅X₅⋅X₅+24⋅X₄⋅X₅⋅X₅+24⋅X₄⋅X₄+36⋅X₃+22 {O(n^4)}
t₄: 1 {O(1)}
t₅: 1 {O(1)}
t₆: 12⋅X₅⋅X₅⋅X₅⋅X₅+24⋅X₄⋅X₅⋅X₅+24⋅X₄⋅X₄+36⋅X₃+22 {O(n^4)}
t₇: 72⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₅⋅X₅+216⋅X₃⋅X₅⋅X₅+132⋅X₅⋅X₅+4⋅X₄ {O(n^6)}
t₈: 1 {O(1)}
t₉: 72⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₅⋅X₅+216⋅X₃⋅X₅⋅X₅+132⋅X₅⋅X₅+4⋅X₄ {O(n^6)}
t₁₀: 1 {O(1)}

Sizebounds

t₀, X₀: X₀ {O(n)}
t₀, X₁: X₁ {O(n)}
t₀, X₂: X₂ {O(n)}
t₀, X₃: X₃ {O(n)}
t₀, X₄: X₄ {O(n)}
t₀, X₅: X₅ {O(n)}
t₁, X₀: X₃ {O(n)}
t₁, X₁: X₄ {O(n)}
t₁, X₂: X₂ {O(n)}
t₁, X₃: X₃ {O(n)}
t₁, X₄: X₄ {O(n)}
t₁, X₅: X₅ {O(n)}
t₂, X₀: 46656⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+279936⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+839808⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1492992⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+419904⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+257904⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1032912⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1119744⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1259712⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2068416⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+373248⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+1547424⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+2073600⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1041984⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+3102624⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+475236⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1259712⋅X₃⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+3110400⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+5184⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+955260⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+15552⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+2321136⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+960084⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+11664⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅+1425708⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+9648⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+14364⋅X₃⋅X₄⋅X₅⋅X₅+291918⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₄⋅X₄+108⋅X₃⋅X₄⋅X₄+4422⋅X₄⋅X₅⋅X₅+66⋅X₄⋅X₄+X₃ {O(n^16)}
t₂, X₁: 36⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₅⋅X₅+108⋅X₃⋅X₅⋅X₅+66⋅X₅⋅X₅+X₄ {O(n^6)}
t₂, X₂: X₂ {O(n)}
t₂, X₃: X₃ {O(n)}
t₂, X₄: X₄ {O(n)}
t₂, X₅: X₅ {O(n)}
t₃, X₀: 46656⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+279936⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+839808⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1492992⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+419904⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+257904⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1032912⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1119744⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1259712⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2068416⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+373248⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+1547424⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+2073600⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1041984⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+3102624⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+475236⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1259712⋅X₃⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+3110400⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+5184⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+955260⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+15552⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+2321136⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+960084⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+11664⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅+1425708⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+9648⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+14364⋅X₃⋅X₄⋅X₅⋅X₅+291918⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₄⋅X₄+108⋅X₃⋅X₄⋅X₄+4422⋅X₄⋅X₅⋅X₅+66⋅X₄⋅X₄+X₃ {O(n^16)}
t₃, X₁: 36⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₅⋅X₅+108⋅X₃⋅X₅⋅X₅+66⋅X₅⋅X₅+X₄ {O(n^6)}
t₃, X₂: X₂ {O(n)}
t₃, X₃: X₃ {O(n)}
t₃, X₄: X₄ {O(n)}
t₃, X₅: X₅ {O(n)}
t₄, X₀: 46656⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+279936⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+839808⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1492992⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+419904⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+257904⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1032912⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1119744⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1259712⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2068416⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+373248⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+1547424⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+2073600⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1041984⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+3102624⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+475236⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1259712⋅X₃⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+3110400⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+5184⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+955260⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+15552⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+2321136⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+960084⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+11664⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅+1425708⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+9648⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+14364⋅X₃⋅X₄⋅X₅⋅X₅+291918⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₄⋅X₄+108⋅X₃⋅X₄⋅X₄+4422⋅X₄⋅X₅⋅X₅+66⋅X₄⋅X₄+2⋅X₃ {O(n^16)}
t₄, X₁: 36⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₅⋅X₅+108⋅X₃⋅X₅⋅X₅+66⋅X₅⋅X₅+2⋅X₄ {O(n^6)}
t₄, X₂: 36⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₅⋅X₅+108⋅X₃⋅X₅⋅X₅+66⋅X₅⋅X₅+2⋅X₄ {O(n^6)}
t₄, X₃: 2⋅X₃ {O(n)}
t₄, X₄: 2⋅X₄ {O(n)}
t₄, X₅: 2⋅X₅ {O(n)}
t₅, X₀: 46656⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+279936⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+839808⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1492992⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+419904⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+257904⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1032912⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1119744⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1259712⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2068416⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+373248⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+1547424⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+2073600⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1041984⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+3102624⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+475236⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1259712⋅X₃⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+3110400⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+5184⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+955260⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+15552⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+2321136⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+960084⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+11664⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅+1425708⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+9648⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+14364⋅X₃⋅X₄⋅X₅⋅X₅+291918⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₄⋅X₄+108⋅X₃⋅X₄⋅X₄+4422⋅X₄⋅X₅⋅X₅+66⋅X₄⋅X₄+2⋅X₃ {O(n^16)}
t₅, X₁: 36⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₅⋅X₅+108⋅X₃⋅X₅⋅X₅+66⋅X₅⋅X₅+2⋅X₄ {O(n^6)}
t₅, X₂: 36⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₅⋅X₅+108⋅X₃⋅X₅⋅X₅+66⋅X₅⋅X₅+2⋅X₄ {O(n^6)}
t₅, X₃: 2⋅X₃ {O(n)}
t₅, X₄: 2⋅X₄ {O(n)}
t₅, X₅: 0 {O(1)}
t₆, X₀: 46656⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+279936⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+839808⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1492992⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+419904⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+257904⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1032912⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1119744⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1259712⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2068416⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+373248⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+1547424⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+2073600⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1041984⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+3102624⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+475236⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1259712⋅X₃⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+3110400⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+5184⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+955260⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+15552⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+2321136⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+960084⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+11664⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅+1425708⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+9648⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+14364⋅X₃⋅X₄⋅X₅⋅X₅+291918⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₄⋅X₄+108⋅X₃⋅X₄⋅X₄+4422⋅X₄⋅X₅⋅X₅+66⋅X₄⋅X₄+X₃ {O(n^16)}
t₆, X₁: 36⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+72⋅X₄⋅X₄⋅X₅⋅X₅+108⋅X₃⋅X₅⋅X₅+66⋅X₅⋅X₅+X₄ {O(n^6)}
t₆, X₂: X₂ {O(n)}
t₆, X₃: X₃ {O(n)}
t₆, X₄: X₄ {O(n)}
t₆, X₅: X₅ {O(n)}
t₇, X₀: 93312⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+559872⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2985984⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+839808⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+515808⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2065824⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2239488⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6718464⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+4136832⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6718464⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+746496⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+3094848⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+4147200⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+5038848⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2083968⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+5038848⋅X₃⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+6205248⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+950472⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+10368⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+1910520⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+6220800⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+1920168⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+31104⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+4642272⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+19296⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+23328⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅+2851416⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₄⋅X₄+28728⋅X₃⋅X₄⋅X₅⋅X₅+583836⋅X₅⋅X₅⋅X₅⋅X₅+216⋅X₃⋅X₄⋅X₄+8844⋅X₄⋅X₅⋅X₅+132⋅X₄⋅X₄+4⋅X₃ {O(n^16)}
t₇, X₁: 72⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₅⋅X₅+216⋅X₃⋅X₅⋅X₅+132⋅X₅⋅X₅+4⋅X₄ {O(n^6)}
t₇, X₂: 72⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₅⋅X₅+216⋅X₃⋅X₅⋅X₅+132⋅X₅⋅X₅+4⋅X₄ {O(n^6)}
t₇, X₃: 4⋅X₃ {O(n)}
t₇, X₄: 4⋅X₄ {O(n)}
t₇, X₅: 2⋅X₅ {O(n)}
t₈, X₀: 186624⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1119744⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+5971968⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1031616⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6718464⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6718464⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+13436928⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+4131648⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+4478976⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+13436928⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1492992⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+5038848⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+8273664⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+10077696⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6189696⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6718464⋅X₃⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+8294400⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+10077696⋅X₃⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+12410496⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1900944⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+4167936⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+12441600⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+20736⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+3821040⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+5038848⋅X₃⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+3840336⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+62208⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+9284544⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+38592⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+46656⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅+5702832⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+1167672⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₄⋅X₄⋅X₄+57456⋅X₃⋅X₄⋅X₅⋅X₅+17688⋅X₄⋅X₅⋅X₅+432⋅X₃⋅X₄⋅X₄+264⋅X₄⋅X₄+8⋅X₃ {O(n^16)}
t₈, X₁: 144⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₄⋅X₅⋅X₅+432⋅X₃⋅X₅⋅X₅+264⋅X₅⋅X₅+8⋅X₄ {O(n^6)}
t₈, X₂: 144⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₄⋅X₅⋅X₅+432⋅X₃⋅X₅⋅X₅+264⋅X₅⋅X₅+8⋅X₄ {O(n^6)}
t₈, X₃: 8⋅X₃ {O(n)}
t₈, X₄: 8⋅X₄ {O(n)}
t₈, X₅: 4⋅X₅ {O(n)}
t₉, X₀: 93312⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+559872⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2985984⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+839808⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+515808⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2065824⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2239488⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6718464⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+4136832⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6718464⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+746496⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+3094848⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₃⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+4147200⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+5038848⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2083968⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+5038848⋅X₃⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+6205248⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+950472⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+10368⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+1910520⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+2519424⋅X₃⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+6220800⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+1920168⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+31104⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+4642272⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+19296⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+23328⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅+2851416⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₄⋅X₄+28728⋅X₃⋅X₄⋅X₅⋅X₅+583836⋅X₅⋅X₅⋅X₅⋅X₅+216⋅X₃⋅X₄⋅X₄+8844⋅X₄⋅X₅⋅X₅+132⋅X₄⋅X₄+4⋅X₃ {O(n^16)}
t₉, X₁: 72⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₅⋅X₅+216⋅X₃⋅X₅⋅X₅+132⋅X₅⋅X₅+4⋅X₄ {O(n^6)}
t₉, X₂: 72⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+144⋅X₄⋅X₄⋅X₅⋅X₅+216⋅X₃⋅X₅⋅X₅+132⋅X₅⋅X₅+4⋅X₄ {O(n^6)}
t₉, X₃: 4⋅X₃ {O(n)}
t₉, X₄: 4⋅X₄ {O(n)}
t₉, X₅: 2⋅X₅ {O(n)}
t₁₀, X₀: 186624⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1119744⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+3359232⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1679616⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+5971968⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1031616⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6718464⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6718464⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+13436928⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+4131648⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+4478976⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+13436928⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1492992⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+5038848⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+8273664⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+10077696⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6189696⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+6718464⋅X₃⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+8294400⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+10077696⋅X₃⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+12410496⋅X₃⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+1900944⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+4167936⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+12441600⋅X₃⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+20736⋅X₄⋅X₄⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+3821040⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+5038848⋅X₃⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+3840336⋅X₄⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+62208⋅X₃⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+9284544⋅X₃⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+38592⋅X₄⋅X₄⋅X₄⋅X₅⋅X₅+46656⋅X₃⋅X₃⋅X₄⋅X₅⋅X₅+5702832⋅X₃⋅X₅⋅X₅⋅X₅⋅X₅+1167672⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₄⋅X₄⋅X₄+57456⋅X₃⋅X₄⋅X₅⋅X₅+17688⋅X₄⋅X₅⋅X₅+432⋅X₃⋅X₄⋅X₄+264⋅X₄⋅X₄+8⋅X₃ {O(n^16)}
t₁₀, X₁: 144⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₄⋅X₅⋅X₅+432⋅X₃⋅X₅⋅X₅+264⋅X₅⋅X₅+8⋅X₄ {O(n^6)}
t₁₀, X₂: 144⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₅⋅X₅⋅X₅⋅X₅+288⋅X₄⋅X₄⋅X₅⋅X₅+432⋅X₃⋅X₅⋅X₅+264⋅X₅⋅X₅+8⋅X₄ {O(n^6)}
t₁₀, X₃: 8⋅X₃ {O(n)}
t₁₀, X₄: 8⋅X₄ {O(n)}
t₁₀, X₅: 4⋅X₅ {O(n)}