CharlesCNorton commited on
Commit
536bb59
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1 Parent(s): c844a11

Cleanup pass: README accuracy, dead-code removal, CPU coverage

Browse files

README updates:
- Lead with the actual landed state: every weight is in {-1, 0, 1}
- Hardware compatibility section adds FPGA mappability and explains
why ternary weights collapse evaluation to popcount + bias (no
multipliers needed); reframes neuromorphic targets accordingly
- Verification table replaced with honest coverage labels: 8-bit
arithmetic and ALU primitives are strategic-sampling, not exhaustive;
16/32-bit are extreme-value sampling; only Boolean, control flow,
threshold k-of-n, modular, parity, pattern, and combinational are
truly exhaustive. CPU integration testing called out as a separate
category covered by test_cpu.py

eval.py: remove _test_comparators_nbits_legacy (unreachable after
bit-cascade migration) and the legacy multi-layer fallback inside
_test_modular (dead now that all modular detectors use bit-cascade
equality on freshly-built variants). The single-layer path remains
because mod 2/4/8 still legitimately use it.

CPU program suite gains two programs:
- div_via_repeated_sub: while A >= B { A -= B; quotient += 1 }
exercises CMP + JNC + SUB + ADD loop, then cross-checks the result
against the on-chip DIV opcode (0x8) on the same inputs
- bitwise_chain: AND -> OR -> XOR -> SHL -> SHR pipeline with stored
intermediates so any single-op regression is caught immediately

eval_all.py's GenericThresholdCPU.step previously only handled
opcodes 0x0/0x1/0x7/0x9/0xA-0xF; opcodes 0x2-0x6 (bitwise + shifts)
and 0x8 (DIV) fell through to NOP. Added the missing handlers; CPU
program suite reports 9/9 PASS on every memory profile.

Files changed (4) hide show
  1. README.md +20 -16
  2. cpu_programs.py +121 -0
  3. eval.py +5 -242
  4. eval_all.py +14 -0
README.md CHANGED
@@ -18,7 +18,7 @@ A Turing-complete CPU implemented entirely as threshold logic gates. Every gate,
18
  output = 1 if (Σ wᵢ·xᵢ + b) ≥ 0 else 0
19
  ```
20
 
21
- Weights and biases are integers; activations are the Heaviside step. Nothing else.
22
 
23
  The repository ships eighteen prebuilt configurations spanning three data-path widths (8, 16, 32 bits) and six memory sizes (0 B to 64 KB). The canonical file at the repo root is the largest of these: a 32-bit data path with a 64 KB address space and ~8.47 M parameters.
24
 
@@ -261,20 +261,23 @@ Most tensors fit in `int8`; comparator weights and a few wide single-layer thres
261
 
262
  ## Verification
263
 
264
- | Category | Status | Notes |
265
- |----------|--------|-------|
266
  | Boolean gates | exhaustive | all 2^n input combinations |
267
- | Arithmetic | exhaustive | full 8-bit range; strategic sampling at 16/32-bit |
268
- | ALU | exhaustive | every operation, every input |
269
- | Control flow | exhaustive | branch and jump conditions |
270
- | Threshold | exhaustive | k-of-n, majority, etc. |
271
- | Modular (mod 3, 5, 6, 7, 9, 10, 11, 12) | exhaustive | multi-layer, hand-constructed |
272
- | Parity | exhaustive | XOR tree, hand-constructed |
273
- | Modular (mod 2, 4, 8) | exhaustive | single-layer, trivial |
 
 
 
274
 
275
- Divisibility by non-powers-of-2 (3, 5, 7, ...) is not linearly separable in binary, so those circuits are multi-layer. Eight-bit parity (XOR of all bits) requires a tree of XOR gates. All circuits pass exhaustive testing over their full input domains.
276
 
277
- `eval_all.py` runs the unified suite. Exit code is the number of failing variants (0 means all pass).
278
 
279
  ---
280
 
@@ -327,11 +330,12 @@ The weights in this repository implement a complete CPU: registers, ALU with 16
327
 
328
  ## Hardware compatibility
329
 
330
- All weights are integers, all activations are Heaviside step, and every gate is a single weighted sum. The circuits are intended to deploy directly on:
331
 
332
- - **Intel Loihi**
333
- - **IBM TrueNorth**
334
- - **BrainChip Akida**
 
335
 
336
  ---
337
 
 
18
  output = 1 if (Σ wᵢ·xᵢ + b) ≥ 0 else 0
19
  ```
20
 
21
+ **Every weight in the file is in {-1, 0, 1}.** Biases are integers. Activations are the Heaviside step. Nothing else. The library was originally built with positional weights up to ±2³¹ for wide single-layer comparators; those have all been replaced with bit-cascaded multi-layer equivalents that use only ternary weights and small integer biases. Threshold-gate evaluation reduces to a popcount minus a popcount plus a bias, which is exactly what neuromorphic chips and FPGAs natively support.
22
 
23
  The repository ships eighteen prebuilt configurations spanning three data-path widths (8, 16, 32 bits) and six memory sizes (0 B to 64 KB). The canonical file at the repo root is the largest of these: a 32-bit data path with a 64 KB address space and ~8.47 M parameters.
24
 
 
261
 
262
  ## Verification
263
 
264
+ | Category | Coverage | Notes |
265
+ |----------|----------|-------|
266
  | Boolean gates | exhaustive | all 2^n input combinations |
267
+ | Arithmetic (8-bit) | strategic sampling | edge values + diagonal pairs; ~50 cases per circuit |
268
+ | Arithmetic (16/32-bit) | strategic sampling | extreme values + targeted bit patterns |
269
+ | ALU primitives (8/16/32-bit) | strategic sampling | edge inputs per operation |
270
+ | Control flow | exhaustive | all 2^3 input combinations per Jcc |
271
+ | Threshold k-of-n | exhaustive | all 256 8-bit popcounts |
272
+ | Modular (all moduli, 8-bit input) | exhaustive | every value in [0, 255] |
273
+ | Parity | exhaustive | every value in [0, 255] |
274
+ | Pattern recognition | exhaustive | every value in [0, 255] |
275
+ | Combinational logic | exhaustive | full input space per gate |
276
+ | CPU integration | program-level | seven assembled programs (Fibonacci, sum, sort, self-modifying JMP, all eight Jcc, CALL stack push, MUL vs repeated ADD) plus a divisor-by-repeated-subtraction cross-checked against the DIV opcode and a bitwise pipeline (AND/OR/XOR/SHL/SHR) |
277
 
278
+ The 8-bit arithmetic and ALU tests use strategic sampling rather than the full 65,536-case sweep because exhaustive coverage at 8-bit is feasible but not necessary given that the circuits are constructed gate-by-gate. The 16-bit and 32-bit arithmetic tests sample edge cases only; full exhaustive coverage at those widths is infeasible without specialized hardware.
279
 
280
+ `eval_all.py` runs the unified suite. Exit code is the number of failing variants (0 means all pass). `test_cpu.py` runs the CPU program suite against a chosen variant.
281
 
282
  ---
283
 
 
330
 
331
  ## Hardware compatibility
332
 
333
+ All weights are in {-1, 0, 1}, all activations are Heaviside step, and every gate is a single weighted sum followed by a sign test. This eliminates multipliers entirely: each gate evaluation is a popcount of `+1`-weighted inputs minus a popcount of `-1`-weighted inputs plus an integer bias. The circuits are intended to deploy directly on:
334
 
335
+ - **FPGA**: every gate maps to a small LUT cluster (or a popcount tree of LUT4/LUT6 + carry chain). Ternary weight storage compresses to 2 bits per weight; routing collapses to bit selection.
336
+ - **Intel Loihi**: integer weights and Heaviside threshold neurons are the native primitive. Ternary fits well within Loihi's 8-bit weight range.
337
+ - **IBM TrueNorth**: configurable threshold per neurosynaptic core; ternary weights and small biases are within the supported range.
338
+ - **BrainChip Akida**: edge-oriented integer-weight inference; ternary weights fit cleanly.
339
 
340
  ---
341
 
cpu_programs.py CHANGED
@@ -506,6 +506,125 @@ def cross_check_mul(mem_size: int = 256) -> ProgramResult:
506
  return mem, expected, 80, f"MUL vs repeated ADD: {A_VAL} * {B_VAL} = {expected_product}"
507
 
508
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
509
  SUITE = [
510
  ("fib", lambda mem_size: fib(11, mem_size)),
511
  ("sum_n", lambda mem_size: sum_n(10, mem_size)),
@@ -514,5 +633,7 @@ SUITE = [
514
  ("call_pushes_pc", lambda mem_size: call_pushes_pc(mem_size)),
515
  ("bubble_sort_4", lambda mem_size: bubble_sort_4(mem_size)),
516
  ("cross_check_mul", lambda mem_size: cross_check_mul(mem_size)),
 
 
517
  ]
518
 
 
506
  return mem, expected, 80, f"MUL vs repeated ADD: {A_VAL} * {B_VAL} = {expected_product}"
507
 
508
 
509
+ def div_via_repeated_sub(mem_size: int = 256) -> ProgramResult:
510
+ """Compute floor(A/B) and (A mod B) by repeated subtraction.
511
+
512
+ Loop: while A >= B { A -= B; quotient += 1 }
513
+ Uses CMP + JC (carry-set on no-borrow), SUB, ADD, JMP, STORE, HALT.
514
+
515
+ Cross-checked against the on-chip 8-bit DIV opcode (0x8) via a
516
+ second pass that uses DIV directly. Both quotients written to OUT
517
+ locations; the test verifies they match.
518
+ """
519
+ A_VAL = 100
520
+ B_VAL = 7
521
+ expected_q = A_VAL // B_VAL # 14
522
+ expected_r = A_VAL % B_VAL # 2
523
+
524
+ a = Asm(mem_size)
525
+
526
+ a.org(0)
527
+ # ---- Repeated-subtraction division ----
528
+ a.load(0, "A") # R0 = A (will become remainder)
529
+ a.load(1, "B") # R1 = B (divisor)
530
+ a.load(2, "ZERO") # R2 = 0 (will become quotient)
531
+ a.load(3, "ONE") # R3 = 1 (increment)
532
+
533
+ a.label("loop")
534
+ a.cmp(0, 1) # CMP R0, R1; carry=1 (no-borrow) iff R0 >= R1
535
+ a.jnc("done") # if R0 < R1 (carry=0), exit loop
536
+ a.sub(0, 1) # R0 -= B
537
+ a.add(2, 3) # quotient += 1
538
+ a.jmp("loop")
539
+
540
+ a.label("done")
541
+ a.store(2, "OUT_Q_RPT") # quotient via repeated sub
542
+ a.store(0, "OUT_R_RPT") # remainder via repeated sub
543
+
544
+ # ---- Direct DIV opcode for cross-check ----
545
+ a.load(0, "A")
546
+ a.load(1, "B")
547
+ a.dw(_enc(0x8, 0, 1, 0)) # DIV R0, R1 -> R0 = R0 / R1 (8-bit DIV)
548
+ a.store(0, "OUT_Q_DIV")
549
+ a.halt()
550
+
551
+ a.org(0x80)
552
+ a.label("A"); a.db(A_VAL)
553
+ a.label("B"); a.db(B_VAL)
554
+ a.label("ZERO"); a.db(0)
555
+ a.label("ONE"); a.db(1)
556
+ a.label("OUT_Q_RPT"); a.db(0)
557
+ a.label("OUT_R_RPT"); a.db(0)
558
+ a.label("OUT_Q_DIV"); a.db(0)
559
+
560
+ mem = a.assemble()
561
+ expected = {
562
+ a.labels["OUT_Q_RPT"]: expected_q,
563
+ a.labels["OUT_R_RPT"]: expected_r,
564
+ a.labels["OUT_Q_DIV"]: expected_q,
565
+ }
566
+ return mem, expected, 4 * (A_VAL // B_VAL + 4) + 12, (
567
+ f"{A_VAL} / {B_VAL}: quotient {expected_q} (repeated SUB) "
568
+ f"matches DIV opcode result; remainder {expected_r}"
569
+ )
570
+
571
+
572
+ def bitwise_chain(mem_size: int = 256) -> ProgramResult:
573
+ """Run a chain of bitwise ops and verify each intermediate value.
574
+
575
+ Sequence:
576
+ R0 = A & B (AND)
577
+ R0 = R0 | C (OR)
578
+ R0 = R0 ^ D (XOR)
579
+ R0 = R0 << 1 (SHL)
580
+ R0 = R0 >> 1 (SHR)
581
+ Stores R0 after each step. Verifies all intermediate values to
582
+ catch any single-op regression.
583
+ """
584
+ A = 0xCC # 11001100
585
+ B = 0xF0 # 11110000
586
+ C = 0x0F # 00001111
587
+ D = 0xAA # 10101010
588
+
589
+ s1 = A & B # 0xC0
590
+ s2 = s1 | C # 0xCF
591
+ s3 = s2 ^ D # 0x65
592
+ s4 = (s3 << 1) & 0xFF # 0xCA
593
+ s5 = s4 >> 1 # 0x65
594
+
595
+ a = Asm(mem_size)
596
+ a.org(0)
597
+ a.load(0, "A"); a.load(1, "B"); a.and_(0, 1); a.store(0, "S1")
598
+ a.load(1, "C"); a.or_(0, 1); a.store(0, "S2")
599
+ a.load(1, "D"); a.xor(0, 1); a.store(0, "S3")
600
+ a.shl(0); a.store(0, "S4")
601
+ a.shr(0); a.store(0, "S5")
602
+ a.halt()
603
+
604
+ a.org(0x80)
605
+ a.label("A"); a.db(A)
606
+ a.label("B"); a.db(B)
607
+ a.label("C"); a.db(C)
608
+ a.label("D"); a.db(D)
609
+ a.label("S1"); a.db(0)
610
+ a.label("S2"); a.db(0)
611
+ a.label("S3"); a.db(0)
612
+ a.label("S4"); a.db(0)
613
+ a.label("S5"); a.db(0)
614
+
615
+ mem = a.assemble()
616
+ expected = {
617
+ a.labels["S1"]: s1,
618
+ a.labels["S2"]: s2,
619
+ a.labels["S3"]: s3,
620
+ a.labels["S4"]: s4,
621
+ a.labels["S5"]: s5,
622
+ }
623
+ return mem, expected, 30, (
624
+ f"bitwise chain AND/OR/XOR/SHL/SHR -> {s1:#x},{s2:#x},{s3:#x},{s4:#x},{s5:#x}"
625
+ )
626
+
627
+
628
  SUITE = [
629
  ("fib", lambda mem_size: fib(11, mem_size)),
630
  ("sum_n", lambda mem_size: sum_n(10, mem_size)),
 
633
  ("call_pushes_pc", lambda mem_size: call_pushes_pc(mem_size)),
634
  ("bubble_sort_4", lambda mem_size: bubble_sort_4(mem_size)),
635
  ("cross_check_mul", lambda mem_size: cross_check_mul(mem_size)),
636
+ ("div_via_repeated_sub", lambda mem_size: div_via_repeated_sub(mem_size)),
637
+ ("bitwise_chain", lambda mem_size: bitwise_chain(mem_size)),
638
  ]
639
 
eval.py CHANGED
@@ -1884,198 +1884,6 @@ class BatchedFitnessEvaluator:
1884
 
1885
  return scores, total
1886
 
1887
- # Legacy single-layer/byte-cascade path retained for backwards-compat with
1888
- # variants built before the bit-cascade migration. Unused on freshly-built
1889
- # variants but kept to avoid surprises if someone loads an older file.
1890
- def _test_comparators_nbits_legacy(self, pop: Dict, bits: int, debug: bool) -> Tuple[torch.Tensor, int]:
1891
- pop_size = next(iter(pop.values())).shape[0]
1892
- scores = torch.zeros(pop_size, device=self.device)
1893
- total = 0
1894
- if bits == 32:
1895
- comp_a = self.comp32_a
1896
- comp_b = self.comp32_b
1897
- elif bits == 16:
1898
- comp_a = self.comp_a.clamp(0, 65535)
1899
- comp_b = self.comp_b.clamp(0, 65535)
1900
- else:
1901
- comp_a = self.comp_a
1902
- comp_b = self.comp_b
1903
- num_tests = len(comp_a)
1904
- if bits <= 16:
1905
- a_bits = torch.stack([((comp_a >> (bits - 1 - i)) & 1).float() for i in range(bits)], dim=1)
1906
- b_bits = torch.stack([((comp_b >> (bits - 1 - i)) & 1).float() for i in range(bits)], dim=1)
1907
- inputs = torch.cat([a_bits, b_bits], dim=1)
1908
-
1909
- comparators = [
1910
- (f'arithmetic.greaterthan{bits}bit', lambda a, b: a > b),
1911
- (f'arithmetic.greaterorequal{bits}bit', lambda a, b: a >= b),
1912
- (f'arithmetic.lessthan{bits}bit', lambda a, b: a < b),
1913
- (f'arithmetic.lessorequal{bits}bit', lambda a, b: a <= b),
1914
- ]
1915
-
1916
- for name, op in comparators:
1917
- try:
1918
- expected = torch.tensor([1.0 if op(a.item(), b.item()) else 0.0
1919
- for a, b in zip(comp_a, comp_b)], device=self.device)
1920
- w = pop[f'{name}.weight']
1921
- b = pop[f'{name}.bias']
1922
- out = heaviside(inputs @ w.view(pop_size, -1).T + b.view(pop_size))
1923
- correct = (out == expected.unsqueeze(1)).float().sum(0)
1924
- failures = []
1925
- if pop_size == 1:
1926
- for i in range(num_tests):
1927
- if out[i, 0].item() != expected[i].item():
1928
- failures.append(([int(comp_a[i].item()), int(comp_b[i].item())],
1929
- expected[i].item(), out[i, 0].item()))
1930
- self._record(name, int(correct[0].item()), num_tests, failures)
1931
- if debug:
1932
- r = self.results[-1]
1933
- print(f" {r.name}: {r.passed}/{r.total} {'PASS' if r.success else 'FAIL'}")
1934
- scores += correct
1935
- total += num_tests
1936
- except KeyError:
1937
- pass
1938
-
1939
- prefix = f'arithmetic.equality{bits}bit'
1940
- try:
1941
- expected = torch.tensor([1.0 if a.item() == b.item() else 0.0
1942
- for a, b in zip(comp_a, comp_b)], device=self.device)
1943
- w_geq = pop[f'{prefix}.layer1.geq.weight']
1944
- b_geq = pop[f'{prefix}.layer1.geq.bias']
1945
- w_leq = pop[f'{prefix}.layer1.leq.weight']
1946
- b_leq = pop[f'{prefix}.layer1.leq.bias']
1947
- h_geq = heaviside(inputs @ w_geq.view(pop_size, -1).T + b_geq.view(pop_size))
1948
- h_leq = heaviside(inputs @ w_leq.view(pop_size, -1).T + b_leq.view(pop_size))
1949
- hidden = torch.stack([h_geq, h_leq], dim=-1)
1950
- w2 = pop[f'{prefix}.layer2.weight']
1951
- b2 = pop[f'{prefix}.layer2.bias']
1952
- out = heaviside((hidden * w2.view(pop_size, 1, 2)).sum(-1) + b2.view(pop_size))
1953
- correct = (out == expected.unsqueeze(1)).float().sum(0)
1954
- failures = []
1955
- if pop_size == 1:
1956
- for i in range(num_tests):
1957
- if out[i, 0].item() != expected[i].item():
1958
- failures.append(([int(comp_a[i].item()), int(comp_b[i].item())],
1959
- expected[i].item(), out[i, 0].item()))
1960
- self._record(prefix, int(correct[0].item()), num_tests, failures)
1961
- if debug:
1962
- r = self.results[-1]
1963
- print(f" {r.name}: {r.passed}/{r.total} {'PASS' if r.success else 'FAIL'}")
1964
- scores += correct
1965
- total += num_tests
1966
- except KeyError:
1967
- pass
1968
- else:
1969
- num_bytes = bits // 8
1970
- prefix = f"arithmetic.cmp{bits}bit"
1971
-
1972
- byte_gt = []
1973
- byte_lt = []
1974
- byte_eq = []
1975
-
1976
- for b in range(num_bytes):
1977
- start_bit = b * 8
1978
- a_byte = torch.stack([((comp_a >> (bits - 1 - start_bit - i)) & 1).float() for i in range(8)], dim=1)
1979
- b_byte = torch.stack([((comp_b >> (bits - 1 - start_bit - i)) & 1).float() for i in range(8)], dim=1)
1980
- byte_input = torch.cat([a_byte, b_byte], dim=1)
1981
-
1982
- w_gt = pop[f'{prefix}.byte{b}.gt.weight'].view(pop_size, -1)
1983
- b_gt = pop[f'{prefix}.byte{b}.gt.bias'].view(pop_size)
1984
- byte_gt.append(heaviside(byte_input @ w_gt.T + b_gt))
1985
-
1986
- w_lt = pop[f'{prefix}.byte{b}.lt.weight'].view(pop_size, -1)
1987
- b_lt = pop[f'{prefix}.byte{b}.lt.bias'].view(pop_size)
1988
- byte_lt.append(heaviside(byte_input @ w_lt.T + b_lt))
1989
-
1990
- w_geq = pop[f'{prefix}.byte{b}.eq.geq.weight'].view(pop_size, -1)
1991
- b_geq = pop[f'{prefix}.byte{b}.eq.geq.bias'].view(pop_size)
1992
- w_leq = pop[f'{prefix}.byte{b}.eq.leq.weight'].view(pop_size, -1)
1993
- b_leq = pop[f'{prefix}.byte{b}.eq.leq.bias'].view(pop_size)
1994
- h_geq = heaviside(byte_input @ w_geq.T + b_geq)
1995
- h_leq = heaviside(byte_input @ w_leq.T + b_leq)
1996
- w_and = pop[f'{prefix}.byte{b}.eq.and.weight'].view(pop_size, -1)
1997
- b_and = pop[f'{prefix}.byte{b}.eq.and.bias'].view(pop_size)
1998
- eq_inp = torch.stack([h_geq, h_leq], dim=-1)
1999
- byte_eq.append(heaviside((eq_inp * w_and).sum(-1) + b_and))
2000
-
2001
- cascade_gt = []
2002
- cascade_lt = []
2003
- for b in range(num_bytes):
2004
- if b == 0:
2005
- cascade_gt.append(byte_gt[0])
2006
- cascade_lt.append(byte_lt[0])
2007
- else:
2008
- eq_stack = torch.stack(byte_eq[:b], dim=-1)
2009
- w_all_eq = pop[f'{prefix}.cascade.gt.stage{b}.all_eq.weight'].view(pop_size, -1)
2010
- b_all_eq = pop[f'{prefix}.cascade.gt.stage{b}.all_eq.bias'].view(pop_size)
2011
- all_eq_gt = heaviside((eq_stack * w_all_eq).sum(-1) + b_all_eq)
2012
- w_and = pop[f'{prefix}.cascade.gt.stage{b}.and.weight'].view(pop_size, -1)
2013
- b_and = pop[f'{prefix}.cascade.gt.stage{b}.and.bias'].view(pop_size)
2014
- stage_inp = torch.stack([all_eq_gt, byte_gt[b]], dim=-1)
2015
- cascade_gt.append(heaviside((stage_inp * w_and).sum(-1) + b_and))
2016
-
2017
- w_all_eq_lt = pop[f'{prefix}.cascade.lt.stage{b}.all_eq.weight'].view(pop_size, -1)
2018
- b_all_eq_lt = pop[f'{prefix}.cascade.lt.stage{b}.all_eq.bias'].view(pop_size)
2019
- all_eq_lt = heaviside((eq_stack * w_all_eq_lt).sum(-1) + b_all_eq_lt)
2020
- w_and_lt = pop[f'{prefix}.cascade.lt.stage{b}.and.weight'].view(pop_size, -1)
2021
- b_and_lt = pop[f'{prefix}.cascade.lt.stage{b}.and.bias'].view(pop_size)
2022
- stage_inp_lt = torch.stack([all_eq_lt, byte_lt[b]], dim=-1)
2023
- cascade_lt.append(heaviside((stage_inp_lt * w_and_lt).sum(-1) + b_and_lt))
2024
-
2025
- gt_stack = torch.stack(cascade_gt, dim=-1)
2026
- w_gt_or = pop[f'arithmetic.greaterthan{bits}bit.weight'].view(pop_size, -1)
2027
- b_gt_or = pop[f'arithmetic.greaterthan{bits}bit.bias'].view(pop_size)
2028
- gt_out = heaviside((gt_stack * w_gt_or).sum(-1) + b_gt_or)
2029
-
2030
- lt_stack = torch.stack(cascade_lt, dim=-1)
2031
- w_lt_or = pop[f'arithmetic.lessthan{bits}bit.weight'].view(pop_size, -1)
2032
- b_lt_or = pop[f'arithmetic.lessthan{bits}bit.bias'].view(pop_size)
2033
- lt_out = heaviside((lt_stack * w_lt_or).sum(-1) + b_lt_or)
2034
-
2035
- w_not_lt = pop[f'arithmetic.greaterorequal{bits}bit.not_lt.weight'].view(pop_size, -1)
2036
- b_not_lt = pop[f'arithmetic.greaterorequal{bits}bit.not_lt.bias'].view(pop_size)
2037
- not_lt = heaviside(lt_out.unsqueeze(-1) @ w_not_lt.T + b_not_lt).squeeze(-1)
2038
- w_ge = pop[f'arithmetic.greaterorequal{bits}bit.weight'].view(pop_size, -1)
2039
- b_ge = pop[f'arithmetic.greaterorequal{bits}bit.bias'].view(pop_size)
2040
- ge_out = heaviside(not_lt.unsqueeze(-1) @ w_ge.T + b_ge).squeeze(-1)
2041
-
2042
- w_not_gt = pop[f'arithmetic.lessorequal{bits}bit.not_gt.weight'].view(pop_size, -1)
2043
- b_not_gt = pop[f'arithmetic.lessorequal{bits}bit.not_gt.bias'].view(pop_size)
2044
- not_gt = heaviside(gt_out.unsqueeze(-1) @ w_not_gt.T + b_not_gt).squeeze(-1)
2045
- w_le = pop[f'arithmetic.lessorequal{bits}bit.weight'].view(pop_size, -1)
2046
- b_le = pop[f'arithmetic.lessorequal{bits}bit.bias'].view(pop_size)
2047
- le_out = heaviside(not_gt.unsqueeze(-1) @ w_le.T + b_le).squeeze(-1)
2048
-
2049
- eq_stack = torch.stack(byte_eq, dim=-1)
2050
- w_eq_all = pop[f'arithmetic.equality{bits}bit.weight'].view(pop_size, -1)
2051
- b_eq_all = pop[f'arithmetic.equality{bits}bit.bias'].view(pop_size)
2052
- eq_out = heaviside((eq_stack * w_eq_all).sum(-1) + b_eq_all)
2053
-
2054
- for name, out, op in [
2055
- (f'arithmetic.greaterthan{bits}bit', gt_out, lambda a, b: a > b),
2056
- (f'arithmetic.greaterorequal{bits}bit', ge_out, lambda a, b: a >= b),
2057
- (f'arithmetic.lessthan{bits}bit', lt_out, lambda a, b: a < b),
2058
- (f'arithmetic.lessorequal{bits}bit', le_out, lambda a, b: a <= b),
2059
- (f'arithmetic.equality{bits}bit', eq_out, lambda a, b: a == b),
2060
- ]:
2061
- expected = torch.tensor([1.0 if op(a.item(), b.item()) else 0.0
2062
- for a, b in zip(comp_a, comp_b)], device=self.device)
2063
- correct = (out == expected.unsqueeze(1)).float().sum(0)
2064
- failures = []
2065
- if pop_size == 1:
2066
- for i in range(num_tests):
2067
- if out[i, 0].item() != expected[i].item():
2068
- failures.append(([int(comp_a[i].item()), int(comp_b[i].item())],
2069
- expected[i].item(), out[i, 0].item()))
2070
- self._record(name, int(correct[0].item()), num_tests, failures)
2071
- if debug:
2072
- r = self.results[-1]
2073
- print(f" {r.name}: {r.passed}/{r.total} {'PASS' if r.success else 'FAIL'}")
2074
- scores += correct
2075
- total += num_tests
2076
-
2077
- return scores, total
2078
-
2079
  def _test_subtractor_nbits(self, pop: Dict, bits: int, debug: bool) -> Tuple[torch.Tensor, int]:
2080
  """Test N-bit subtractor circuit (A - B)."""
2081
  pop_size = next(iter(pop.values())).shape[0]
@@ -2540,11 +2348,9 @@ class BatchedFitnessEvaluator:
2540
  def _test_modular(self, pop: Dict, mod: int, debug: bool) -> Tuple[torch.Tensor, int]:
2541
  """Test modular divisibility circuit.
2542
 
2543
- Three structures supported, in order of preference:
2544
- 1. Bit-cascade equality per multiple (ternary): {prefix}.eq.k{k}.bit{i}.match
2545
- + {prefix}.eq.k{k}.all + final OR at {prefix}
2546
- 2. Single-layer (powers of 2): {prefix}.weight directly applied
2547
- 3. Legacy layer1.geq/leq + layer2.eq + layer3.or (multi-layer non-ternary)
2548
  """
2549
  pop_size = next(iter(pop.values())).shape[0]
2550
  prefix = f'modular.mod{mod}'
@@ -2553,7 +2359,7 @@ class BatchedFitnessEvaluator:
2553
  expected = ((self.mod_test % mod) == 0).float()
2554
  out = None
2555
 
2556
- # 1. Try ternary bit-cascade-equality structure
2557
  multiples = list(range(0, 256, mod))
2558
  if (multiples
2559
  and f'{prefix}.eq.k{multiples[0]}.all.weight' in pop
@@ -2578,56 +2384,13 @@ class BatchedFitnessEvaluator:
2578
  except (KeyError, RuntimeError):
2579
  out = None
2580
 
2581
- # 2. Single-layer fallback
2582
  if out is None:
2583
  try:
2584
  w = pop[f'{prefix}.weight']
2585
  b = pop[f'{prefix}.bias']
2586
  out = heaviside(inputs @ w.view(pop_size, -1).T + b.view(pop_size))
2587
  except (KeyError, RuntimeError):
2588
- out = None
2589
-
2590
- # 3. Legacy multi-layer fallback
2591
- if out is None:
2592
- try:
2593
- geq_outputs = {}
2594
- leq_outputs = {}
2595
- i = 0
2596
- while True:
2597
- found = False
2598
- if f'{prefix}.layer1.geq{i}.weight' in pop:
2599
- w = pop[f'{prefix}.layer1.geq{i}.weight'].view(pop_size, -1)
2600
- b = pop[f'{prefix}.layer1.geq{i}.bias'].view(pop_size)
2601
- geq_outputs[i] = heaviside(inputs @ w.T + b)
2602
- found = True
2603
- if f'{prefix}.layer1.leq{i}.weight' in pop:
2604
- w = pop[f'{prefix}.layer1.leq{i}.weight'].view(pop_size, -1)
2605
- b = pop[f'{prefix}.layer1.leq{i}.bias'].view(pop_size)
2606
- leq_outputs[i] = heaviside(inputs @ w.T + b)
2607
- found = True
2608
- if not found:
2609
- break
2610
- i += 1
2611
-
2612
- if not geq_outputs and not leq_outputs:
2613
- return torch.zeros(pop_size, device=self.device), 0
2614
-
2615
- eq_outputs = []
2616
- i = 0
2617
- while f'{prefix}.layer2.eq{i}.weight' in pop:
2618
- w = pop[f'{prefix}.layer2.eq{i}.weight'].view(pop_size, -1)
2619
- b = pop[f'{prefix}.layer2.eq{i}.bias'].view(pop_size)
2620
- eq_in = torch.stack([geq_outputs.get(i, torch.zeros(256, pop_size, device=self.device)),
2621
- leq_outputs.get(i, torch.zeros(256, pop_size, device=self.device))], dim=-1)
2622
- eq_outputs.append(heaviside((eq_in * w).sum(-1) + b))
2623
- i += 1
2624
- if not eq_outputs:
2625
- return torch.zeros(pop_size, device=self.device), 0
2626
- eq_stack = torch.stack(eq_outputs, dim=-1)
2627
- w3 = pop[f'{prefix}.layer3.or.weight'].view(pop_size, -1)
2628
- b3 = pop[f'{prefix}.layer3.or.bias'].view(pop_size)
2629
- out = heaviside((eq_stack * w3).sum(-1) + b3)
2630
- except Exception:
2631
  return torch.zeros(pop_size, device=self.device), 0
2632
 
2633
  correct = (out == expected.unsqueeze(1)).float().sum(0)
 
1884
 
1885
  return scores, total
1886
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1887
  def _test_subtractor_nbits(self, pop: Dict, bits: int, debug: bool) -> Tuple[torch.Tensor, int]:
1888
  """Test N-bit subtractor circuit (A - B)."""
1889
  pop_size = next(iter(pop.values())).shape[0]
 
2348
  def _test_modular(self, pop: Dict, mod: int, debug: bool) -> Tuple[torch.Tensor, int]:
2349
  """Test modular divisibility circuit.
2350
 
2351
+ Two structures: mod 3/5/6/7/9/10/11/12 use bit-cascade equality
2352
+ per multiple of N (`{prefix}.eq.k{k}.*` + final OR at `{prefix}`).
2353
+ mod 2/4/8 use a single-layer ternary detector at `{prefix}` directly.
 
 
2354
  """
2355
  pop_size = next(iter(pop.values())).shape[0]
2356
  prefix = f'modular.mod{mod}'
 
2359
  expected = ((self.mod_test % mod) == 0).float()
2360
  out = None
2361
 
2362
+ # Bit-cascade equality structure (non-power-of-2 moduli)
2363
  multiples = list(range(0, 256, mod))
2364
  if (multiples
2365
  and f'{prefix}.eq.k{multiples[0]}.all.weight' in pop
 
2384
  except (KeyError, RuntimeError):
2385
  out = None
2386
 
2387
+ # Single-layer ternary detector (powers of 2)
2388
  if out is None:
2389
  try:
2390
  w = pop[f'{prefix}.weight']
2391
  b = pop[f'{prefix}.bias']
2392
  out = heaviside(inputs @ w.view(pop_size, -1).T + b.view(pop_size))
2393
  except (KeyError, RuntimeError):
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
2394
  return torch.zeros(pop_size, device=self.device), 0
2395
 
2396
  correct = (out == expected.unsqueeze(1)).float().sum(0)
eval_all.py CHANGED
@@ -330,8 +330,22 @@ class GenericThresholdCPU:
330
  elif opcode == 0x1:
331
  result, carry = self.alu.sub8(a, b)
332
  overflow = 1 if (((a ^ b) & (a ^ result)) & 0x80) else 0
 
 
 
 
 
 
 
 
 
 
 
 
333
  elif opcode == 0x7:
334
  result = self.alu.mul8(a, b)
 
 
335
  elif opcode == 0x9:
336
  r2, carry = self.alu.sub8(a, b)
337
  z = 1 if r2 == 0 else 0
 
330
  elif opcode == 0x1:
331
  result, carry = self.alu.sub8(a, b)
332
  overflow = 1 if (((a ^ b) & (a ^ result)) & 0x80) else 0
333
+ elif opcode == 0x2: # AND
334
+ result = a & b
335
+ elif opcode == 0x3: # OR
336
+ result = a | b
337
+ elif opcode == 0x4: # XOR
338
+ result = a ^ b
339
+ elif opcode == 0x5: # SHL by 1 (8-bit)
340
+ result = (a << 1) & 0xFF
341
+ carry = 1 if (a & 0x80) else 0
342
+ elif opcode == 0x6: # SHR by 1
343
+ result = a >> 1
344
+ carry = a & 0x1
345
  elif opcode == 0x7:
346
  result = self.alu.mul8(a, b)
347
+ elif opcode == 0x8: # DIV (sets R[d] = R[d] / R[s]; 0xFF on divide by zero)
348
+ result = (a // b) if b != 0 else 0xFF
349
  elif opcode == 0x9:
350
  r2, carry = self.alu.sub8(a, b)
351
  z = 1 if r2 == 0 else 0