Lean Kernel Arena – Round 2026-09

The Lean Kernel Arena presents, tests and benchmarks proof checkers for the Lean Theorem Prover.

Details

Scoring

The data below is generated by running each checker on a suite of test inputs. Test inputs are invalid proofs that should be rejected (columns ✋), valid proofs that should be accepted (columns 👍), or corner cases without an expected outcome (columns 🤷). Within each group, the columns count how often the checker answered correctly, wrongly, or declined the test (🚫). The checkers are scored based on their ability to correctly reject and accept these tests, and the table is sorted accordingly: first by the number of wrongly accepted invalid proofs, then by the number of wrongly rejected valid proofs, then by the time to check the mathlib test (checkers that do not manage that test rank below those that do), and finally by the number of declined tests.

Checkers that do not implement all features may choose to explicitly decline to process certain tests (column 🚫). These tests are not taken into account for correctness scoring. Tests that crash the checker (💥) or exceed the test's time limit (⌛) are also considered declined.

Tests can come without an expected outcome (shown as 🤷). These test corner cases that are not known to be soundness relevant and not typically relevant in practice, and where it is acceptable for a checker to accept or to reject. They are excluded from the completeness and soundness scoring.

Performance

The time and space measurements refer to the mathlib test case, the largest correct test in the suite. The ⏱️ column shows virtual CPU time, calculated from instruction counts using a fixed rate of 6.0 Ginstr/s. This provides consistent performance comparison across different hardware, though it does not reflect parallel processing capabilities that some checkers may use. Hovering over a time or a relative figure shows the numbers behind it: the virtual CPU time, the instruction count and the measured wall clock time.

For performance-compared tests (such as the perf/ group), the cells show the runtime relative to the official checker, for those checkers that gave the expected outcome – a rejection, where that is what the test expects, is as comparable as an acceptance. A dark green background marks the fastest checker for that test, and a light green background marks checkers that are at least 10% faster than the official checker.

Downloads

A tarball of the test suite (excluding tests larger than 10 MB) is available for download: lean-arena-tests.tar.gz (122 good tests, 71 bad tests, 3.3 MB). The tarball contains subdirectories good/ and bad/ based on expected results, making it easy to test your own checker implementation.

The raw data behind this page is available as results.json (4.0 MB). It contains the checker metadata (checkers), the test metadata (tests) and the array of all individual results (results), and may be useful for further analysis of the data.

Contributing

For more details on the interface for external checks, and how to submit these, see the project's README.md file.

The test suite includes a set of tutorial test cases that exercise individual features of the Lean type system step by step, from basic definitions through inductives, recursors, projections, definitional equality rules, and quotient types. Each tutorial test is a small self-contained environment, making them a useful starting point for developing and debugging a new kernel checker.

We are interested in extending our test suite, in particular tests that should be rejected are a useful help for authors of new kernel checkers.

Rounds

This page is the archived round 2026-09, closed on 2026-09-24 17:07:38 UTC. It is not updated any more; the round currently in progress and all other rounds are listed on the rounds page. Results are only really comparable within a round, since checkers, tests and the Lean version they are measured against all move between rounds.

This round is archived on Zenodo and can be cited as:

Lean Kernel Arena, Round 2026-09. https://doi.org/10.5281/zenodo.22944094

Checkers

Checker Version ✋ 👍 🤷 ⏱️ 🧠
✅ ❌ 🚫 ✅ ❌ 🚫 ✅ 🚫
mathgraph flash 71 130 18 2.0 m 5.6 GB
sokonanoda 28c03d0 71 130 18 2.1 m 5.9 GB
nanoclo 62671ff 71 130 18 8.5 m 5.8 GB
con-ron 39de395 64 7 124 6 18 9.8 m 6.6 GB
lazylean 0.3.0 71 130 18 15.4 m 5.6 GB
nanoda 4c544ed 71 128 2 18 18.0 m 7.4 GB
nanobruijn 3a86285 71 130 18 21.0 m 6.1 GB
con-leche 78ded4b 64 7 124 6 18 22.3 m 8.0 GB
eink0rn 1.1.6 71 130 18 27.0 m 12.0 GB
ind-models 4130f57 67 4 130 18 31.6 m 8.0 GB
official v4.34.0 71 130 18 32.9 m 7.6 GB
lean4lean arena (bce3448) 71 130 18 39.9 m 9.3 GB
tenet 0.11.1 71 130 18 45.9 m 12.8 GB
nanoclo-fortran b3a13ef 71 130 18 50.4 m 13.5 GB
lean4cobol d2e7b79 71 125 5 18 - -
evmlean 0.4.0 67 4 102 28 18 - -
mini 7ea4f55 62 9 104 26 17 1 - -
overfull b275736 65 6 100 30 13 5 - -
kiota 0.1.0 71 124 2 4 18 - -
canonical-min kernel-arena (0acb45d) 24 1 46 44 36 50 7 11 - -
rpylean v2026.9.1 68 3 123 2 5 18 - -
vow-lean-kernel 0.1.0 64 5 2 113 1 16 18 - -
official-v4.28.0 4.28.0 64 6 1 130 18 41.4 m 9.4 GB
still-nanoda cache-study-port (06a07b7) 65 6 128 2 18 15.5 m 5.2 GB
nyaya a748f56 57 11 3 105 11 14 18 - -
parse-only v4.34.0 6 65 130 18 4.6 m 7.6 GB

Tests

Name official mathgraph sokonanoda nanoclo con-ron lazylean nanoda nanobruijn con-leche eink0rn ind-models lean4lean tenet nanoclo-fortran lean4cobol evmlean mini overfull kiota canonical-min rpylean vow-lean-kernel official-v4.28.0 still-nanoda nyaya parse-only Size
cedar 2.2 m ÷5.2 ÷5.0 ÷2.8 🚫 -45% -47% -45% 🚫 -18% +57% +35% +6% ×2.2 ×13 🚫 🚫 💥 💥 🚫 +65% 💥 +41% -37% 🚫 ÷3.2 790.9 MB
con-leche 1.8 m ÷4.2 ÷4.1 ÷2.1 -46% -31% -22% -16% +48% ×5.2 +48% +53% +30% +24% ⌛ 🚫 🚫 💥 🚫 ✋ ⌛ 💥 +77% -10% 💥 ÷4.0 525.9 MB
cslib 6.7 m ÷10 ÷9.8 ÷3.1 ÷2.2 -49% -50% -48% +2% -27% +23% +35% +1% +62% ⌛ 🚫 🚫 💥 ✋ ✋ ⌛ 💥 +37% -49% 🚫 ÷3.8 2.0 GB
init 1.0 m ÷10.0 ÷9.4 ÷3.0 -48% -42% -44% -44% +21% -29% +19% +44% +9% +5% ×14 🚫 🚫 💥 🚫 🚫 ×2.1 💥 +53% -25% 💥 ÷3.7 309.5 MB
init-prelude 361 ms ÷9.7 ÷9.6 ÷4.0 -35% ÷3.6 ÷2.5 -42% +22% -36% ×2.3 +19% +57% -37% ×9.2 🚫 🚫 💥 -45% 🚫 ÷2.2 ×45 +14% ÷2.5 ×16 -39% 3.5 MB
mathlib 32.9 m ÷17 ÷16 ÷3.9 ÷3.4 ÷2.1 -45% -36% -32% -18% -4% +21% +40% +53% 🚫 🚫 🚫 💥 ✋ 🚫 🚫 💥 +26% ÷2.1 🚫 ÷7.1 5.2 GB
std 1.7 m ÷10 ÷9.4 ÷3.1 ÷2.0 -43% -47% -46% +16% -21% +21% +40% +7% +21% ⌛ 🚫 🚫 💥 ⌛ 🚫 ⌛ 💥 +48% -34% 🚫 ÷3.7 526.1 MB
18 18 18 18 15 18 18 18 15 18 14 18 18 18 18 18 14 13 18 8 15 15 11 13 13 0 1.3 MB
constlevels ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ 💥 ✋ ✋ 👍 15.3 KB
ctor-num-fields ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 👍 ✋ 👍 34.1 KB
k-rec-conv ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 13.0 KB
large-elim-param ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 👍 👍 ✋ ✋ 👍 👍 6.2 KB
large-elim-prop-bool ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 👍 👍 ✋ ✋ 👍 👍 22.6 KB
level-imax-leq ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 5.6 KB
level-imax-normalization ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 5.8 KB
nat-rec-k-lie ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 6.3 KB
nat-rec-rules ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 8.1 KB
nested-unused-param ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 💥 ✋ 🚫 ✋ ✋ 👍 ✋ 💥 👍 59.2 KB
orphan-rec ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 👍 👍 👍 1.4 KB
proj-non-structure ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ 🚫 ✋ 👍 ✋ 👍 5.0 KB
proj-of-imax-prop ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ 🚫 ✋ ✋ 👍 ✋ ✋ 👍 19.3 KB
proj-of-stuck-prop ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 💥 ✋ ✋ ✋ ✋ ✋ 🚫 💥 ✋ ✋ ✋ ✋ 👍 ✋ ✋ 👍 275.9 KB
proj-of-subst-prop ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 💥 ✋ ✋ ✋ ✋ ✋ ✋ 💥 ✋ ✋ ✋ ✋ 👍 👍 ✋ 👍 255.6 KB
rec-k-lie ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 👍 ✋ 👍 5.3 KB
rec-missing-ih ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 🚫 ✋ 💥 ✋ ✋ ✋ ✋ ✋ 🚫 💥 ✋ ✋ 👍 ✋ 👍 ✋ 👍 👍 289.6 KB
rec-of-subst-prop ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 💥 ✋ ✋ ✋ ✋ ✋ ✋ 💥 ✋ 🚫 ✋ ✋ 👍 ✋ ✋ 👍 270.3 KB
1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 0 1 1 1 1 1 1 421.2 KB
alg-conv-trans-acc 🤷 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 💥 ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 66.0 KB
alg-conv-trans-acc-left 🤷 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 💥 👍 🚫 👍 ✋ 👍 👍 👍 👍 67.0 KB
alg-conv-trans-acc-right 🤷 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 💥 👍 🚫 👍 👍 👍 👍 👍 👍 67.3 KB
alg-conv-trans-quot 🤷 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 8.5 KB
alg-conv-trans-quot-left 🤷 ✋ 👍 👍 👍 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 ✋ ✋ ✋ ✋ 👍 ✋ ✋ ✋ ✋ ✋ ✋ 👍 8.6 KB
alg-conv-trans-quot-left-def 🤷 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 ✋ 👍 ✋ 👍 👍 👍 👍 10.5 KB
alg-conv-trans-quot-right 🤷 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 9.0 KB
eta-ctor 🤷 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 9.0 KB
eta-rule-k 🤷 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 6.5 KB
imax-right-successor 🤷 ✋ 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 ✋ ✋ ✋ 👍 ✋ 👍 👍 👍 👍 ✋ 👍 👍 ✋ 👍 👍 👍 806 B
let-value-type-mismatch 🤷 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 ✋ ✋ ✋ 👍 601 B
nested-nonuniform-param 🤷 ✋ ✋ ✋ 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 🚫 👍 👍 🚫 👍 👍 👍 👍 👍 👍 9.2 KB
positivity-whnf 🤷 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 4.7 KB
proj-maybe-prop 🤷 👍 👍 👍 ✋ 👍 👍 ✋ ✋ 👍 👍 👍 ✋ 👍 ✋ ✋ 👍 👍 ✋ 👍 🚫 👍 👍 👍 👍 👍 👍 8.1 KB
proj-maybe-prop-past 🤷 👍 👍 👍 ✋ 👍 👍 ✋ ✋ 👍 👍 👍 ✋ 👍 ✋ ✋ 👍 👍 ✋ 👍 🚫 👍 👍 👍 👍 👍 👍 8.1 KB
proof-param-ok 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 2.9 KB
proof-param-swap 🤷 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 🚫 ✋ ✋ ✋ ✋ ✋ 👍 2.9 KB
subject-reduction-redex 🤷 👍 👍 👍 👍 ✋ 👍 👍 👍 ✋ ✋ 👍 👍 👍 👍 👍 👍 ✋ 💥 👍 🚫 ✋ ✋ 👍 👍 👍 👍 66.2 KB
subject-reduction-reduct 🤷 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 💥 ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 65.2 KB
9 9 9 9 7 9 7 9 7 9 9 9 9 9 9 9 5 7 9 6 9 7 9 6 4 5 116.1 KB
extra-rec ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 👍 👍 👍 1.4 KB
level-index-out-of-order 👍 👍 👍 👍 🚫 👍 🚫 👍 🚫 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 328 B
nat-lit-add 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 25.7 KB
nat-lit-add-bad ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 25.0 KB
nat-lit-ble 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 💥 👍 👍 👍 👍 👍 👍 ✋ 👍 28.5 KB
nat-lit-sub 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 💥 👍 👍 👍 👍 👍 👍 ✋ 👍 29.7 KB
orphan-ctor ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ 👍 ✋ ✋ 💥 👍 1.4 KB
proj-of-prop ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ 🚫 ✋ ✋ ✋ 👍 3.9 KB
sparse-name-index 👍 👍 👍 👍 🚫 👍 🚫 👍 🚫 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 292 B
25 25 25 25 25 25 25 25 25 25 25 25 25 25 24 2 7 4 25 1 22 14 25 25 8 23 49.2 MB
app-lam 4.9 s ÷5.0 ÷5.0 ÷384 ×2.5 ÷2.1 -11% ÷149 ×2.5 ÷90 +2% +1% +18% ÷91 ⌛ 🚫 💥 💥 ÷30 🚫 ÷22 💥 +10% -20% 💥 ÷51 1.2 MB
args-before-unfold 36 ms ÷22 ÷22 ÷13 -22% ÷6.3 ÷8.4 ÷7.5 ÷2.5 ÷8.0 +96% +19% ×4.1 ÷5.6 ×3.3 🚫 💥 💥 ÷5.7 🚫 ÷6.9 ×4.1 +22% ÷8.3 -44% -17% 44.5 KB
beta-ladder 1.7 s ×5.0 ×5.0 ÷263 +77% ÷2.5 -25% -6% +49% ÷2.4 +3% 0% +34% ÷73 ×18 🚫 -44% 💥 ÷2.9 🚫 +60% 💥 +10% -32% 💥 ÷32 450.2 KB
church-numerals 47 ms ÷35 ÷32 ÷7.2 -19% ÷2.7 ÷2.1 ÷2.2 +3% ÷5.2 +72% ×2.1 ×3.9 ÷2.9 ×9.2 🚫 💥 💥 ÷8.9 ✋ ✋ ✋ +24% ÷2.1 ✋ -41% 9.6 KB
discarded-argument 166 ms ÷222 ÷222 ÷71 ÷6.3 ÷16 ÷34 ÷7.5 ÷15 -46% ×4.2 ×7.4 -8% ÷45 ×23 🚫 ÷4.5 💥 ÷31 🚫 +62% ×44 ×4.5 ÷5.3 💥 ÷5.9 15.9 KB
discarded-argument-match 125 ms ÷140 ÷141 ÷47 ÷3.7 ÷3.8 ÷6.6 ÷2.1 ÷4.8 -28% ×69 ×87 +55% ÷27 ×89 🚫 ÷3.0 💥 ÷4.6 🚫 ×2.6 💥 ×134 -26% 💥 ÷4.3 28.6 KB
folded-constant-first 40 ms ÷16 ÷16 ÷10 -21% ÷8.1 ÷5.8 ÷5.6 -47% ÷6.8 +94% +15% ×3.9 ÷4.5 ×4.5 🚫 💥 💥 ÷5.0 🚫 ÷5.5 ×5.3 +19% ÷5.9 ✋ -26% 52.0 KB
folded-constant-last 40 ms ÷16 ÷16 ÷10 -21% ÷8.1 ÷5.8 ÷5.6 -47% ÷6.8 +94% +15% ×3.9 ÷4.4 ×4.5 🚫 💥 💥 ÷5.0 🚫 ÷5.5 ×5.3 +19% ÷5.9 ✋ -26% 51.0 KB
fueled-chain 101 ms ÷11 ÷11 ÷4.7 -44% +10% +41% ÷2.1 -24% ×114 +80% +32% ×2.7 ÷2.1 ×8.7 ⌛ 💥 💥 -45% 🚫 ×49 ×33 +23% +54% ×19 -47% 476.7 KB
grind-ring-5 2.2 s ÷6.6 ÷6.4 ÷3.2 -36% ÷2.6 -36% ×2.9 +42% -41% +37% +34% +62% -35% ×14 🚫 🚫 💥 +96% 🚫 ×2.0 💥 +23% -35% ✋ ÷3.9 9.7 MB
identical-nesting 28 ms ÷40 ÷40 ÷31 -17% ÷20 ÷43 ÷28 ÷7.4 ÷16 ×2.2 0% ×4.6 ÷23 ÷5.2 ×41 +37% ×749 ÷31 🚫 ÷49 ×3.5 +24% ÷44 ÷11 -1% 8.7 KB
irrelevance-before-evaluation 29 ms ÷37 ÷37 ÷28 -18% ÷20 ÷33 ÷21 ÷6.5 ÷15 ×2.2 +1% ×4.6 ÷17 ÷2.9 🚫 +28% ×1810 ÷24 🚫 ÷37 ×4.5 +24% ÷34 ÷8.3 -2% 17.5 KB
let-ladder 1.0 s ÷7.1 ÷7.1 ÷183 -25% ÷2.8 -31% +64% ÷2.1 +44% +4% +2% +69% ÷48 ×17 🚫 +28% 💥 -42% 🚫 ✋ ×31 +11% -37% 💥 ÷19 457.3 KB
magma-list-deep-n21 2.3 s ÷6.5 ÷6.2 ÷13 -24% ÷5.8 -17% -30% +51% -39% +6% +31% +15% ÷2.5 ×17 🚫 🚫 💥 -21% 🚫 ×2.7 💥 ×3.4 -23% ✋ ÷25 1.1 MB
magma-list-deep-n36 29.2 s ÷6.5 ÷6.3 ÷24 +87% ÷5.6 +25% -25% +42% -24% +2% +34% +93% ÷2.7 ×17 🚫 🚫 💥 -19% 🚫 ⌛ 💥 ×4.2 +18% ✋ ÷318 1.2 MB
magma-list-pair-n21 17.1 s ÷2.4 ÷2.4 ÷4.2 -12% ÷2.9 -17% -9% +75% +30% +2% +38% +72% -22% ×17 🚫 🚫 💥 -11% 🚫 ×4.1 💥 +39% -20% 💥 ÷291 581.8 KB
magma-list-pair-n7 1.5 s ÷2.9 ÷2.9 ÷3.7 -12% ÷3.0 -19% -9% +76% +1% +6% +38% +36% -19% ×17 🚫 💥 💥 -10% 🚫 ×4.0 💥 +41% -22% 💥 ÷26 582.4 KB
magma-string-n4 3.5 s ÷9.6 ÷9.0 ÷3.2 -40% -46% -41% -40% +43% -34% +27% +47% +87% -33% ×14 🚫 🚫 💥 ×11 🚫 ×2.1 💥 +57% -12% ✋ ÷3.8 16.4 MB
magma-string-pair-n9 7.6 s ÷6.7 ÷6.5 ÷5.0 -34% ÷2.2 -24% -33% +51% -28% +13% +43% +72% -42% ×15 🚫 🚫 💥 ×5.9 🚫 ×3.1 💥 ×3.7 -15% ✋ ÷8.3 16.5 MB
refute-cheap-first 42 ms ÷48 ÷48 ÷37 -44% ÷4.0 ÷41 ÷26 ÷9.1 ÷14 +73% +90% ×3.4 ÷23 ÷3.5 🚫 💥 ×1524 ÷32 🚫 ÷10 ×177 +18% ÷41 ÷12 👍 20.7 KB
refute-cheap-last 181 ms ÷61 ÷61 ÷8.6 ÷6.5 ÷17 ÷33 ÷7.5 ÷13 -46% ×4.0 ×7.2 ×3.1 ÷5.7 ×22 🚫 💥 💥 ÷19 🚫 +53% -24% ×4.3 ÷5.4 💥 👍 20.5 KB
repeated-subproblem 28 ms ÷32 ÷32 ÷25 -18% ÷18 ÷34 ÷23 ÷6.7 ÷9.7 ×6.5 +1% ×4.7 ÷17 ÷2.9 ⌛ 💥 ×1470 ÷24 🚫 -9% ×3.5 +24% ÷34 ×256 -2% 11.4 KB
shared-subterm 58 ms ÷11 ÷11 ÷6.6 -28% ÷3.1 ÷3.9 ÷4.1 -28% -24% ×3.8 +32% ×3.5 ÷3.1 ×7.9 🚫 💥 💥 ÷3.0 🚫 -34% ×5.4 +19% ÷3.9 💥 -48% 50.1 KB
shift-cascade 46 ms ÷10 ÷10 ÷9.6 -31% +93% ÷7.1 ×5.7 ÷2.8 ÷4.0 +71% +6% ×3.3 ÷3.5 ×3.1 ×194 ×40 💥 ×77 ×8.9 ÷7.1 ×6.9 +19% ÷7.0 -30% -10% 256.3 KB
unroll-versus-evaluate 31 ms ÷12 ÷12 ÷8.2 -22% ÷20 ÷20 ÷16 ÷4.7 ÷12 ×2.1 +2% ×4.4 ÷3.5 -20% 🚫 💥 💥 ÷3.9 🚫 ÷23 ×3.9 +23% ÷21 ÷4.9 -3% 44.6 KB
141 141 141 141 134 141 141 141 134 141 141 141 141 141 141 139 139 140 141 53 141 139 141 141 135 100 618.1 KB
001_basicDef 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 367 B
002_badDef ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 365 B
003_arrowType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 622 B
004_dependentType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 460 B
005_constType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 897 B
006_betaReduction 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 1.3 KB
007_betaReduction2 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 1.4 KB
008_forallSortWhnf 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 1.2 KB
009_forallSortBad ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 1.2 KB
010_nonTypeType ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 1.1 KB
011_nonTypeAxiom ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 ✋ ✋ ✋ ✋ ✋ 👍 1.0 KB
012_nonPropThm ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 424 B
013_thmProof 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 1.3 KB
014_selfProof ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ 👍 ✋ ✋ 👍 👍 459 B
015_levelComp1 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 391 B
016_levelComp2 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 409 B
017_levelComp3 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 427 B
018_levelParams 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 1.4 KB
019_tut06_bad01 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 427 B
020_levelComp4 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 424 B
021_levelComp5 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 424 B
022_imax1 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 809 B
023_imax2 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 828 B
024_levelMaxComm 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 524 B
025_levelMaxAssoc 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 623 B
026_levelMaxIdem 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 447 B
027_levelMaxAbsorb 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 526 B
028_inferVar 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 713 B
029_defEqLambda 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 1.4 KB
030_peano1 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 3.6 KB
031_peano2 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 4.5 KB
032_peano3 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 4.9 KB
033_letType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 489 B
034_letTypeDep 👍 👍 👍 👍 🚫 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 1.2 KB
035_letRed 👍 👍 👍 👍 🚫 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 627 B
036_empty 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 1.2 KB
037_boolType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 2.3 KB
038_twoBool 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 4.2 KB
039_andType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 3.2 KB
040_prodType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 3.8 KB
041_pprodType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 3.8 KB
042_pUnitType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 1.8 KB
043_eqType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 3.2 KB
044_natDef 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 3.3 KB
045_rbTreeDef 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 15.7 KB
046_inductBadNonSort ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 1.2 KB
047_inductBadNonSort2 ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 598 B
048_inductLevelParam ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 515 B
049_inductTooFewParams ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 548 B
050_inductWrongCtorParams ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 1.2 KB
051_inductWrongCtorResParams ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 1.3 KB
052_inductWrongCtorResLevel ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 1.4 KB
053_inductInIndex ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 1.1 KB
054_indNeg ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 996 B
055_reduceCtorParam.mk 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 4.1 KB
056_reduceCtorType.mk ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 1.5 KB
057_indNegReducible ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 1.9 KB
058_predWithTypeField 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 2.0 KB
059_typeWithTypeField 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 2.1 KB
060_typeWithTypeFieldPoly 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 2.1 KB
061_typeWithTooHighTypeField.mk ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 943 B
062_emptyRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 1.2 KB
063_boolRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 3.0 KB
064_twoBoolRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 4.8 KB
065_andRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 3.2 KB
066_prodRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 4.0 KB
067_pprodRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 4.0 KB
068_punitRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 2.2 KB
069_eqRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 3.3 KB
070_nRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 3.3 KB
071_rbTreeRef 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 16.2 KB
072_boolPropRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 2.3 KB
073_BogusRecursor ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ 👍 ✋ ✋ 👍 👍 1.8 KB
074_existsRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 3.6 KB
075_typeSingletonRecReduction 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 7.9 KB
076_sortElimPropRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 5.6 KB
077_sortElimProp2Rec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 6.6 KB
078_boolRecEqns 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 10.8 KB
079_prodRecEqns 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 10.1 KB
080_nRecReduction 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 12.7 KB
081_listRecReduction 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 17.5 KB
082_RBTree.id_spec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 💥 👍 🚫 👍 👍 👍 👍 👍 👍 47.9 KB
083_And.right 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 4.3 KB
084_Prod.snd 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 4.5 KB
085_PProd.snd 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 4.5 KB
086_PSigma.snd 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 5.1 KB
087_projOutOfRange ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 3.8 KB
088_projNotStruct ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 3.5 KB
089_projProp1 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 8.2 KB
090_projProp2 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 8.2 KB
091_projProp3 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 8.2 KB
092_projProp4 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 8.2 KB
093_projProp5 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 8.4 KB
094_projProp6 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 8.2 KB
095_projDataIndexRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 6.8 KB
096_projIndexData ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 6.8 KB
097_projIndexData2 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 6.8 KB
098_projRed 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 9.9 KB
099_ruleK 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 6.5 KB
100_ruleKbad ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 6.5 KB
101_ruleKAcc ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 12.8 KB
102_aNatLit 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 3.0 KB
103_natLitEq 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 6.1 KB
104_proofIrrelevance 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 5.0 KB
105_proofIrrelevanceBad ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 4.7 KB
106_proofIrrelevanceWhnf 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 5.6 KB
107_proofIrrelevanceUnderBinder 👍 👍 👍 👍 🚫 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 1.9 KB
108_unitEta1 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 6.2 KB
109_unitEta2 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 5.9 KB
110_unitEta3 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 6.0 KB
111_indexedUnitEta ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 7.2 KB
112_structEta 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 ✋ 👍 👍 👍 👍 👍 👍 12.5 KB
113_indexedStructEta ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 8.5 KB
114_funEta 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 5.2 KB
115_funEtaDep 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 5.3 KB
116_funEtaBad ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 4.9 KB
117_reflOccLeft ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 3.7 KB
118_reflOccInIndex ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ 👍 3.9 KB
119_reduceCtorParamRefl.mk 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 4.5 KB
120_reduceCtorParamRefl2.mk 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 4.5 KB
121_rTreeRec 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 5.5 KB
122_rtreeRecReduction 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 🚫 👍 👍 👍 👍 👍 👍 10.8 KB
123_accRecType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 7.5 KB
124_accRecReduction 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 13.4 KB
125_accRecNoEta ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 13.0 KB
126_quotMkType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 6.3 KB
127_quotIndType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 6.3 KB
128_quotLiftType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 6.3 KB
129_quotSoundType 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 7.2 KB
130_quotLiftReduction 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 7.8 KB
131_quotIndReduction 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 👍 7.6 KB
132_dup_defs ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 475 B
133_dup_ind_def ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 1.7 KB
134_dup_ctor_def ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 1.7 KB
135_dup_rec_def ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 1.7 KB
136_misnamed_rec_user ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ 👍 👍 2.0 KB
137_dup_rec_def2 ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 👍 👍 1.7 KB
138_dup_ctor_rec ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 1.5 KB
139_DupConCon ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ ✋ 2.2 KB
140_falseFromUnsafe ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ ✋ 🚫 🚫 ✋ ✋ 🚫 ✋ ✋ ✋ ✋ 👍 👍 1.3 KB
141_falseFromPartial ✋ ✋ ✋ ✋ 🚫 ✋ ✋ ✋ 🚫 ✋ ✋ ✋ ✋ ✋ ✋ 🚫 🚫 ✋ ✋ 🚫 ✋ ✋ ✋ ✋ 👍 👍 1.3 KB