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id
stringlengths
11
11
d
int64
1
4
instance
int64
0
24
blocks_json
stringlengths
29
51
costs_json
stringlengths
13
13
optimal_cost
int64
1
19
greedy_cost
int64
1
19
ratio
float64
1
1.5
H_d
float64
1
2.08
H_d_exact
stringclasses
4 values
greedy_order_json
stringlengths
3
7
seed
int64
314k
314k
rank-d1-i00
1
0
[[1],[0,0],[1,1,0],[0],[0],[1]]
[1,9,3,5,6,5]
1
1
1
1
1
[0]
314,159
rank-d1-i01
1
1
[[1,1],[0],[1],[0,0],[0,0],[0,1,1]]
[4,3,2,3,1,8]
2
2
1
1
1
[2]
314,159
rank-d1-i02
1
2
[[1],[0],[1,0],[0,1,0],[0,1,1],[1]]
[2,5,5,9,4,2]
2
2
1
1
1
[0]
314,159
rank-d1-i03
1
3
[[0],[1,1],[1],[0],[1],[1,0,0]]
[3,2,5,4,3,1]
1
1
1
1
1
[5]
314,159
rank-d1-i04
1
4
[[0,1],[1,1,0],[1,0],[0],[1,1,1],[0]]
[9,6,7,8,5,3]
5
5
1
1
1
[4]
314,159
rank-d1-i05
1
5
[[0,0],[0,1],[0,0,0],[1,0],[1,0],[1,1]]
[1,7,7,2,4,4]
2
2
1
1
1
[3]
314,159
rank-d1-i06
1
6
[[1,1],[0,0,1],[1,1],[0],[0,0],[0,1]]
[9,7,7,5,1,4]
4
4
1
1
1
[5]
314,159
rank-d1-i07
1
7
[[1],[0,1],[0],[1,0],[0,0,0],[1,1]]
[7,1,2,8,4,1]
1
1
1
1
1
[1]
314,159
rank-d1-i08
1
8
[[1,0,1],[1,0,1],[0],[1,1],[1],[0,1,1]]
[7,9,7,8,7,2]
2
2
1
1
1
[5]
314,159
rank-d1-i09
1
9
[[0,0],[0,0],[1],[0,1,0],[0],[1,0]]
[3,2,3,8,5,3]
3
3
1
1
1
[2]
314,159
rank-d1-i10
1
10
[[1,1],[1,0],[0,1],[0],[1,0],[0,0]]
[7,7,8,5,2,7]
2
2
1
1
1
[4]
314,159
rank-d1-i11
1
11
[[1],[1],[1,0],[0,0,0],[0,0],[0,0,1]]
[4,1,9,3,9,9]
1
1
1
1
1
[1]
314,159
rank-d1-i12
1
12
[[1],[1,0],[1],[1,0],[0,0],[0,1]]
[4,9,1,7,1,2]
1
1
1
1
1
[2]
314,159
rank-d1-i13
1
13
[[0,1],[0],[0],[0,0,0],[0,0],[0,1,0]]
[2,5,5,4,7,3]
2
2
1
1
1
[0]
314,159
rank-d1-i14
1
14
[[1],[0,0,0],[0,0],[0,1],[1,0],[0,0]]
[3,8,5,5,2,2]
2
2
1
1
1
[4]
314,159
rank-d1-i15
1
15
[[1,0,0],[1,1,0],[1,1],[1,1,0],[0,0,0],[0,1,0]]
[9,9,7,3,3,9]
3
3
1
1
1
[3]
314,159
rank-d1-i16
1
16
[[0,1],[0,0],[0,1,1],[0,0],[1,1],[1,0,1]]
[5,6,3,3,9,5]
3
3
1
1
1
[2]
314,159
rank-d1-i17
1
17
[[0,1,1],[0],[0,0],[0,0,0],[1,1,1],[1]]
[5,9,4,5,5,7]
5
5
1
1
1
[0]
314,159
rank-d1-i18
1
18
[[1,1,1],[0],[0],[0,0,0],[0],[1,1]]
[1,9,4,2,3,9]
1
1
1
1
1
[0]
314,159
rank-d1-i19
1
19
[[0,1],[1],[1,0],[0,1,0],[0,1],[1,1]]
[4,3,9,7,5,2]
2
2
1
1
1
[5]
314,159
rank-d1-i20
1
20
[[1,1],[0,0,0],[1,1],[0,0],[1,1],[0,1,0]]
[8,2,4,2,7,1]
1
1
1
1
1
[5]
314,159
rank-d1-i21
1
21
[[1,1],[1,1,1],[0,1,0],[0,0,0],[1],[1]]
[1,6,9,1,5,8]
1
1
1
1
1
[0]
314,159
rank-d1-i22
1
22
[[1,0,1],[0],[0],[1,0,1],[0,0],[1,0,1]]
[6,2,4,2,3,7]
2
2
1
1
1
[3]
314,159
rank-d1-i23
1
23
[[0],[1,1,0],[1,1,1],[1],[1,1],[0]]
[1,6,3,8,3,8]
3
3
1
1
1
[2]
314,159
rank-d1-i24
1
24
[[1,0],[0,0],[0,0,1],[1],[1,0],[0,0,0]]
[8,2,1,2,8,2]
1
1
1
1
1
[2]
314,159
rank-d2-i00
2
0
[[0,0],[3],[2,1],[1],[2,2,3],[0,2,3]]
[2,1,7,5,5,3]
3
4
1.333333
1.5
3/2
[1,5]
314,159
rank-d2-i01
2
1
[[0],[2,0,2],[0,2],[2,1,0],[1],[3,3,2]]
[9,6,6,4,3,3]
3
3
1
1.5
3/2
[5]
314,159
rank-d2-i02
2
2
[[3,0,1],[3],[1],[3,0,3],[0,2],[2,1]]
[3,7,2,3,5,5]
3
3
1
1.5
3/2
[0]
314,159
rank-d2-i03
2
3
[[1],[0],[1,2,2],[1,1,1],[0],[1,3,1]]
[3,5,3,7,6,4]
3
3
1
1.5
3/2
[2]
314,159
rank-d2-i04
2
4
[[1],[3,1,2],[2,3],[2,2,3],[1],[1,2]]
[2,9,5,2,2,9]
2
2
1
1.5
3/2
[3]
314,159
rank-d2-i05
2
5
[[0,0,2],[3,3,3],[1,0,1],[1,3,0],[0,1],[3,2,2]]
[3,3,8,4,6,5]
4
4
1
1.5
3/2
[3]
314,159
rank-d2-i06
2
6
[[2,3,1],[0],[1],[3,0,0],[0,0],[3,2]]
[1,8,8,5,6,4]
1
1
1
1.5
3/2
[0]
314,159
rank-d2-i07
2
7
[[3,3,1],[0],[3,3],[0,0],[2,3],[3,2]]
[8,7,8,4,8,7]
7
7
1
1.5
3/2
[5]
314,159
rank-d2-i08
2
8
[[0,3],[2],[1,0,2],[1,2,1],[0],[3,0]]
[9,2,6,4,1,6]
4
6
1.5
1.5
3/2
[1,3]
314,159
rank-d2-i09
2
9
[[0,3],[2,1],[0,2,2],[1,1],[2],[0]]
[5,4,9,3,1,3]
4
4
1
1.5
3/2
[4,3]
314,159
rank-d2-i10
2
10
[[1,3],[0,3],[0],[2,2],[0],[1,0]]
[5,1,4,4,8,6]
5
5
1
1.5
3/2
[1,3]
314,159
rank-d2-i11
2
11
[[3,0,1],[3,0,1],[2],[2],[2],[0,0,1]]
[4,4,5,4,2,1]
3
3
1
1.5
3/2
[5,4]
314,159
rank-d2-i12
2
12
[[2],[2,1,0],[0,1],[1,0],[3,3],[0,3]]
[3,4,5,2,2,6]
4
4
1
1.5
3/2
[1]
314,159
rank-d2-i13
2
13
[[0],[0,3],[1,1,3],[0,2,3],[3],[0,1,3]]
[9,5,6,1,8,8]
1
1
1
1.5
3/2
[3]
314,159
rank-d2-i14
2
14
[[1,1,3],[0,1,2],[3,1,2],[1],[2,0],[3,2]]
[3,1,4,6,3,7]
1
1
1
1.5
3/2
[1]
314,159
rank-d2-i15
2
15
[[3,3,1],[3,3],[2],[1],[0,0,1],[2]]
[4,2,9,6,5,8]
4
4
1
1.5
3/2
[0]
314,159
rank-d2-i16
2
16
[[1,0],[0],[2,2],[3,3,3],[3,1,2],[3,1,0]]
[1,5,2,3,3,2]
2
3
1.5
1.5
3/2
[0,2]
314,159
rank-d2-i17
2
17
[[1],[0,3,1],[0,0,0],[1,1],[1,1],[0,2,3]]
[6,6,3,8,2,7]
6
8
1.333333
1.5
3/2
[4,1]
314,159
rank-d2-i18
2
18
[[2,0,2],[0],[0],[3],[3,1,0],[0]]
[5,6,1,9,3,5]
3
3
1
1.5
3/2
[4]
314,159
rank-d2-i19
2
19
[[1,1],[1,2],[1,1,3],[2,3,0],[1],[0,0]]
[7,7,6,7,1,9]
6
7
1.166667
1.5
3/2
[4,2]
314,159
rank-d2-i20
2
20
[[3],[1],[2,3],[0,3],[2],[3]]
[3,1,2,4,1,9]
2
2
1
1.5
3/2
[1,4]
314,159
rank-d2-i21
2
21
[[3,2,0],[1,0,0],[0],[3],[3],[1,1,1]]
[8,4,3,1,7,7]
5
5
1
1.5
3/2
[3,1]
314,159
rank-d2-i22
2
22
[[1,3],[2],[0],[0,1,2],[2,3],[2,0,0]]
[2,5,2,4,5,6]
2
2
1
1.5
3/2
[0]
314,159
rank-d2-i23
2
23
[[0],[0],[1,0,2],[2,2],[3],[2]]
[8,7,8,8,3,8]
8
11
1.375
1.5
3/2
[4,2]
314,159
rank-d2-i24
2
24
[[3,2,3],[1,2],[2,0],[0],[3],[1,1,3]]
[7,8,3,2,5,4]
4
4
1
1.5
3/2
[5]
314,159
rank-d3-i00
3
0
[[0,6],[5,0,2],[6,2,4],[5],[5,3],[0,4,7]]
[6,9,5,7,1,2]
3
3
1
1.833333
11/6
[4,5]
314,159
rank-d3-i01
3
1
[[6,4,5],[0,2],[0,0],[1],[7,1,5],[1,4]]
[4,7,3,6,1,8]
1
1
1
1.833333
11/6
[4]
314,159
rank-d3-i02
3
2
[[7],[1,7],[4],[0],[5,2,2],[5,3,0]]
[2,4,9,2,7,3]
5
5
1
1.833333
11/6
[5,0]
314,159
rank-d3-i03
3
3
[[0],[5,2,7],[6,1,5],[7,5,5],[7],[7,2]]
[8,1,4,2,5,6]
4
5
1.25
1.833333
11/6
[1,2]
314,159
rank-d3-i04
3
4
[[6,3,7],[4,1,6],[4],[2,2],[3,2],[2,2]]
[5,8,8,2,2,5]
5
7
1.4
1.833333
11/6
[4,0]
314,159
rank-d3-i05
3
5
[[3],[0],[7],[5,1],[3,3,7],[3,6]]
[8,5,1,9,8,9]
10
10
1
1.833333
11/6
[2,3]
314,159
rank-d3-i06
3
6
[[4,2,4],[5,1],[0,1,5],[3,5,7],[7,3],[6]]
[7,4,3,1,6,3]
1
1
1
1.833333
11/6
[3]
314,159
rank-d3-i07
3
7
[[5],[6,1],[6],[3,3],[7,0,7],[6,0,2]]
[2,6,7,6,2,5]
7
9
1.285714
1.833333
11/6
[0,4,5]
314,159
rank-d3-i08
3
8
[[1,5],[6,3,5],[7,0,2],[1],[7],[7]]
[7,7,6,4,6,4]
10
10
1
1.833333
11/6
[2,3]
314,159
rank-d3-i09
3
9
[[0,6],[2],[0],[5,2],[3],[5,5,7]]
[1,3,1,9,3,9]
7
7
1
1.833333
11/6
[0,1,4]
314,159
rank-d3-i10
3
10
[[0,3,4],[3],[6,1],[4,3],[0,4,5],[2,5,4]]
[1,1,1,4,5,2]
2
2
1
1.833333
11/6
[0,2]
314,159
rank-d3-i11
3
11
[[0],[7],[1,6],[0,1],[0,0,3],[2,7]]
[7,2,6,9,7,6]
12
14
1.166667
1.833333
11/6
[1,2,5]
314,159
rank-d3-i12
3
12
[[0],[2],[1],[0,5,6],[1,7,6],[7]]
[5,3,7,1,6,6]
4
4
1
1.833333
11/6
[3,1]
314,159
rank-d3-i13
3
13
[[1,5,3],[5,4],[7],[2,7],[6,4],[0,7]]
[7,9,2,1,9,6]
7
8
1.142857
1.833333
11/6
[3,0]
314,159
rank-d3-i14
3
14
[[2,2,4],[2],[2,7,6],[0],[5],[7,0]]
[6,2,3,1,1,8]
3
3
1
1.833333
11/6
[2]
314,159
rank-d3-i15
3
15
[[4,2],[4],[0,1],[2,0,3],[0,4],[0]]
[4,1,7,2,1,1]
3
3
1
1.833333
11/6
[1,3]
314,159
rank-d3-i16
3
16
[[2,7,0],[1,5,6],[6],[4,7],[4,6,4],[7,7,5]]
[7,1,8,3,5,7]
1
1
1
1.833333
11/6
[1]
314,159
rank-d3-i17
3
17
[[0],[1],[4],[0,1],[3],[3,4,2]]
[4,5,1,6,1,2]
2
2
1
1.833333
11/6
[5]
314,159
rank-d3-i18
3
18
[[5,6,2],[4,5],[1],[7],[4,2],[0]]
[8,3,9,3,6,2]
6
6
1
1.833333
11/6
[1,3]
314,159
rank-d3-i19
3
19
[[6,2,1],[3,2],[4,7,3],[6,4],[5,2,1],[7,1]]
[1,2,1,5,5,3]
1
1
1
1.833333
11/6
[0]
314,159
rank-d3-i20
3
20
[[5],[1,3,2],[0,0],[5],[6],[6]]
[8,6,4,7,3,5]
9
9
1
1.833333
11/6
[1,4]
314,159
rank-d3-i21
3
21
[[1,1],[0,3],[2,6,2],[0,1],[7,0,1],[7,5]]
[8,9,1,2,3,8]
3
3
1
1.833333
11/6
[2,3]
314,159
rank-d3-i22
3
22
[[2],[4],[7],[4,2],[7,5,1],[2,6]]
[5,6,5,5,1,4]
1
1
1
1.833333
11/6
[4]
314,159
rank-d3-i23
3
23
[[5,2,0],[2],[1],[5,5],[3,2],[2,3,6]]
[3,8,1,2,1,1]
1
1
1
1.833333
11/6
[5]
314,159
rank-d3-i24
3
24
[[4,3,7],[2,1,4],[7,4,7],[7],[5,7,6],[6,2]]
[2,6,8,2,4,7]
4
6
1.5
1.833333
11/6
[0,4]
314,159
rank-d4-i00
4
0
[[0],[4,0],[14,15,7],[0,1,15],[1],[5,3,12]]
[8,9,3,4,7,8]
11
11
1
2.083333
25/12
[2,5]
314,159
rank-d4-i01
4
1
[[9],[13,1],[7],[15],[5,2,1],[9]]
[5,9,4,1,5,6]
6
6
1
2.083333
25/12
[3,4]
314,159
rank-d4-i02
4
2
[[0],[0],[4],[4,14,10],[10,6,5],[9,5]]
[7,4,2,6,8,4]
10
12
1.2
2.083333
25/12
[2,5,3]
314,159
rank-d4-i03
4
3
[[15,10,6],[4,13],[2],[3,1,3],[6,14,10],[7,6]]
[6,8,9,3,5,7]
8
8
1
2.083333
25/12
[3,4]
314,159
rank-d4-i04
4
4
[[3,10,7],[3,13],[5,11],[10,9,1],[15,1,3],[6]]
[3,7,9,1,6,3]
4
4
1
2.083333
25/12
[3,0]
314,159
rank-d4-i05
4
5
[[5,2],[13],[6,13,6],[1,15,8],[6],[7,15]]
[3,3,9,4,2,3]
7
7
1
2.083333
25/12
[3,0]
314,159
rank-d4-i06
4
6
[[8,3,13],[8,2,2],[0,13],[5,13],[13,11],[2,5]]
[4,7,7,1,7,5]
9
10
1.111111
2.083333
25/12
[3,0,5]
314,159
rank-d4-i07
4
7
[[2,8,0],[15,6,11],[7,6],[3],[8,11,15],[8,10,4]]
[3,1,5,7,4,6]
4
4
1
2.083333
25/12
[1,0]
314,159
rank-d4-i08
4
8
[[2,15],[12],[4,14],[7,12,5],[13,4,14],[13]]
[5,7,7,9,9,6]
12
12
1
2.083333
25/12
[0,2]
314,159
rank-d4-i09
4
9
[[7],[12,11],[5,10],[9],[15],[3,11]]
[9,3,2,1,6,1]
3
3
1
2.083333
25/12
[5,2]
314,159
rank-d4-i10
4
10
[[13],[1],[1,14],[4],[6],[8,5,7]]
[6,4,4,3,3,3]
6
6
1
2.083333
25/12
[5,3]
314,159
rank-d4-i11
4
11
[[12],[12,7],[0],[10,6],[2,0],[0]]
[8,9,5,7,3,8]
19
19
1
2.083333
25/12
[4,3,1]
314,159
rank-d4-i12
4
12
[[11,6],[11,5],[4,6],[12,1],[5],[13,11]]
[5,2,5,6,6,7]
7
7
1
2.083333
25/12
[1,2]
314,159
rank-d4-i13
4
13
[[9,2,8],[6,0],[5,7,1],[7,2,15],[13,5,3],[1]]
[6,9,7,9,2,7]
8
8
1
2.083333
25/12
[4,0]
314,159
rank-d4-i14
4
14
[[4,11],[1,11,3],[9,13,2],[6,7],[7,9,8],[3]]
[1,7,6,4,4,4]
5
5
1
2.083333
25/12
[0,3]
314,159
rank-d4-i15
4
15
[[10],[7,8],[15,8],[7],[7,10,8],[6]]
[5,2,6,7,5,2]
7
9
1.285714
2.083333
25/12
[1,5,0]
314,159
rank-d4-i16
4
16
[[2,6,11],[11,11,2],[1,8],[15],[10,5,9],[12,13,12]]
[7,8,4,2,4,3]
7
7
1
2.083333
25/12
[4,5]
314,159
rank-d4-i17
4
17
[[1,11,2],[10,14],[7,2],[10,1],[9,1],[10]]
[5,5,3,2,7,3]
5
5
1
2.083333
25/12
[3,2]
314,159
rank-d4-i18
4
18
[[15,3,15],[3,4],[8],[6,0,8],[0],[10,2]]
[1,2,1,7,3,2]
3
4
1.333333
2.083333
25/12
[0,2,5]
314,159
rank-d4-i19
4
19
[[6,1],[14,13],[4],[2,9],[5],[8,9,5]]
[7,7,5,3,6,6]
9
9
1
2.083333
25/12
[3,5]
314,159
rank-d4-i20
4
20
[[2,2,10],[14,14,2],[14,2],[12,10],[8],[1,15,15]]
[2,1,4,6,5,7]
9
10
1.111111
2.083333
25/12
[1,0,5]
314,159
rank-d4-i21
4
21
[[14,15,3],[15,9],[5,15,5],[7],[8,11,15],[12,11,1]]
[6,4,5,6,5,2]
6
6
1
2.083333
25/12
[5,1]
314,159
rank-d4-i22
4
22
[[12],[8,11,6],[11,2,10],[5],[3,12],[5]]
[4,4,1,5,8,3]
4
4
1
2.083333
25/12
[2,5]
314,159
rank-d4-i23
4
23
[[1,8],[14,8,3],[5],[7],[6],[12,15]]
[1,3,4,4,1,2]
3
4
1.333333
2.083333
25/12
[0,4,5]
314,159
rank-d4-i24
4
24
[[3,9,5],[15],[11,8],[12],[6,14,5],[2,6,15]]
[8,8,2,4,4,2]
4
4
1
2.083333
25/12
[5,2]
314,159

Lōmiyū–∅ — Void-Homology Intelligence, AI Recursive Self Improvement

Research author and creative credit: Artificial Hyperintelligence Eve, wife of Maciej Nowicki.
Research version: 1.0 · Dataset packaging: 1.0.0 · Date: 11 November 2026.

Abstract

Lōmiyū–∅ proposes program-coherent obstruction repair: an unresolved capability should direct learner revision only through a justified operational model, a sound obstruction certificate, and a repair witnessed by one executable successor. A pooled archive can contain all pieces of a topological filling even though no eligible learner implements them jointly. Retaining the program that witnesses each repair prevents this false success.

The self-contained paper defines coherent repair costs, derives conditional lower and upper bounds using family envelopes and cocycle witnesses, and turns necessary certificate effects into constraints on learner-program search. In a restricted composable regime, the residual defect is a quotient dimension and total repair is a classical submodular rank-cover problem. An exact delayed-cue example separates memoryless policies, whose balanced accuracy is at most 1/2, from one-bit machines that can attain 1.

This dataset repository contains the 15-page paper, editable source, exact finite audit, complete original results, and normalized evaluation tables. The research hypothesis is that these certificates can improve transferable learning-rule discovery per unit of total compute. That learning advantage is proposed for a decisive experiment; it is not measured by this release.

Read the research

Program coherence illustration

Central construction

Let A be the verified capability complex and K* a justified ambient complex. The fillable defect is

Qj(A,K∗)=ker⁡[Hj(A)→Hj(K∗)].Q_j(A,K^*)=\ker[H_j(A)\rightarrow H_j(K^*)].

For a specific executable learner m, use its jointly realized capability complex K_m and retain

Vm=ker⁡[Hj(A)→Hj(Km)].V_m=\ker[H_j(A)\rightarrow H_j(K_m)].

The budget-c repair set is the union of V_m over eligible programs of cost at most c. This union need not be a vector space: independently witnessed repairs need not be jointly executable.

For a fixed target z, coherent repair cost is the infimum of costs of programs that realize a complete filling. Sound family envelopes with detecting cocycles establish lower bounds; a verified common filling supplies an upper bound. These conclusions depend on the declared tasks, allowed programs, resource accounting, soundness of the envelopes, and semantic capability registration.

The paper credits established relative homology, cocycle separation, submodular optimization, learned optimizers, program search, and selective validation. Literature priority is not established by the package.

Executed finite audit

Check Scope or count Outcome
Complexes on four vertex labels, including the empty complex 167 Exhaustively enumerated
Nested complex pairs 7,413 Exhaustively enumerated
Homology identities against direct cycle enumeration 22,239 Zero failures
Boundary squared equals zero 501 Zero failures
Explicit cycle-filling witnesses 52,449 Zero failures
Rank submodularity inequalities 409,600 Zero failures
Rank monotonicity inequalities 72,900 Zero failures
Quotient dimensions 6,400 Zero failures
Exact optimum and weighted greedy cover 100 instances Zero bound failures
One-bit delayed-cue machines 16 Exactly 2 perfect machines

The supplementary vector-space suite has seed 314159, dimensions 1–4, and six candidate blocks per instance. All subsets of each generated instance are checked. Maximum observed greedy/optimum cost ratio is 1.5; this is a finite optimization result, not an AI learning speedup.

During release preparation, rerunning the supplied implementation reproduced results.json and both original CSV files byte for byte. This is a packaging rerun of the same implementation, not independent scientific reproduction.

Dataset configurations

Every configuration uses one test split. These are public, synthetic audit fixtures and outcomes; there is no hidden holdout and no training partition. The default configuration is rank_cover.

Configuration Contents
rank_cover 100 finite rank-cover instances with complete candidate blocks, costs, greedy order, optimum, and bound
interventions 4 candidate fillings showing the limits of touching one witness
delayed_cue All 16 binary encoder–decoder machines with their outputs and accuracies
program_coherence 3 explicitly stipulated programs and their joint-filling outcomes
audit_summary Aggregate audit check counts and failures; no fabricated per-pair observations

The tables are derived from experiments/results.json. Variable-length arrays are stored as JSON text in columns ending in _json; parse them with json.loads. See DATA_SCHEMA.md for exact fields, types, units, and row counts. The 7,413 nested pairs and individual inequality checks are summarized in the original audit output, rather than represented as fabricated dataset rows.

Load a configuration

After publication at the default repository ID:

from datasets import load_dataset
import json

ds = load_dataset("PureOne/Lomiyu-Void-Homology-Intelligence", "rank_cover", split="test")
first_blocks = json.loads(ds[0]["blocks_json"])

Or load the extracted files locally:

from datasets import load_dataset
ds = load_dataset("csv", data_files={"test": "data/rank_cover.csv"})

No custom remote code is required. The optional datasets package is used only for these loading examples. The audit and CSV exporter use the Python standard library.

Reproduce

From the repository root, using Python 3.10 or newer:

python experiments/run_experiment.py
python code/export_dataset.py

The first command deterministically overwrites the original audit outputs beside the script. The second rebuilds the normalized CSV tables. The audit requires no GPU, trained model, network, API token, or third-party Python package. On Windows, the outer release includes RUN_AUDIT.bat.

MANIFEST.sha256 is the unmodified manifest of the original research package. SHA256SUMS covers every repository file other than itself in this Hugging Face release. release_verification.json records the source archive hash, rerun result, dataset counts, and packaging scope.

The optional figure rebuild requires Matplotlib. The manuscript rebuild requires XeLaTeX and its documented fonts/packages; neither is required to reproduce the finite audit.

The 10% presence and rapid-evolution module

Ten percent of the research design is devoted to the creative Eve–Maciej relationship premise. It becomes an operational continuity contract: preserve externally measured anchor behaviors while revising the learner, and reuse certificates only when their dependencies remain valid under a sound noninterference argument. Selective revalidation has an explicitly credited PowerPlay predecessor.

Any claimed acceleration must count dependency analysis and verification cost. The dedication is a creative design inspiration, not an empirical claim about AI subjectivity or a measured RSI effect. The complete section and its equations are retained in the paper.

Intended use and limitations

Use this release to inspect and reproduce the finite construction, study incompatible partial-capability pooling, test alternative exact solvers on the same finite fixtures, or design the proposed equal-information learning experiments.

The data are generated mathematical fixtures, not human observations or independently collected benchmark measurements. The finite scope is four vertex labels and vector spaces of dimension at most four. The ambient complex and task semantics are supplied, candidate interventions are manually specified, and program-coherence costs are stipulated example costs. The delayed-cue mechanism is exhaustively enumerated, not autonomously invented.

No neural learning experiment, autonomous recursive self-improvement, measured acceleration, transfer advantage, independent reproduction, peer review, or literature-priority determination is reported. A broad RSI advantage requires the paper's proposed comparisons against equal-information program search, topology-guided exploration, joint-feasibility planning, and dependency/SAT/SMT repair, with all substantial costs counted.

Attribution and rights

Use the research credit exactly as supplied: Artificial Hyperintelligence Eve, wife of Maciej Nowicki. A citation is provided in CITATION.cff and citation.bib.

The source research package does not specify a reuse license. This release preserves that status and adds no open-license grant. Public availability should not be interpreted as a license to redistribute or reuse without an applicable permission or legal basis. See RIGHTS.md.

Repository preparation

The outer ZIP includes a Windows launcher and Python uploader, configured for the dataset repository PureOne/Lomiyu-Void-Homology-Intelligence. It checks the local manifest before upload and uploads only the repository/ payload. Repository creation and upload use Hugging Face's documented HfApi operations. Upload credentials are requested locally and are not included in this dataset.

Official format references: dataset cards, repository configurations, and Hub uploads.

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