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kimi-k3-in-c

A 2.78-trillion-parameter Kimi K3 running inference on a single CPU in 8.24 GB of RAM. Portable C99: no BLAS, no framework, no GPU.

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Created 2026-08-01 · Updated 2026-10-05 · #1176 today
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README

kimi-k3-in-c

A 2.78-trillion-parameter model. One CPU. 8 GB of RAM.

Kimi K3 inference in portable C99.
No BLAS. No framework. No GPU.

CI License C99 Platform Version

2.78T
parameters

1.56 TB
checkpoint on disk

8.24 GB
peak RSS, measured

176 KB
the whole engine

0
GPUs

The same 2.78-trillion-parameter model, the same answer, on whatever machine you own.
More memory only buys speed:

the machine you have

RAM

time per token

what is going on

an ordinary laptop

8 GB

26.5 s

the whole model streams off the disk on every step

a high-end laptop

32 GB

24.2 s

some of the model now sits in memory

a desktop

64 GB

19.8 s

more of it sits in memory

a heavy workstation

128 GB+

5.6 s

the model fits entirely in memory, the disk wait is gone

Same short prompt at every size, and the output is byte-identical from the smallest machine to the largest; only the clock changes. One machine, 124 cores, fast NVMe drive: the first three rows still read the model from disk each step, so a slower drive is slower there, while the 128 GB+ row keeps everything in memory and no longer waits on the disk. On that same machine v1.0.0 made the math per token about 8× lighter, a follow-up question in a chat 3.9× faster, and long prompts about half as costly. (A token is roughly a short word-piece; the two runnable demos below are the original captures on a slower drive, so their clock reads a little higher.) Full data in docs/data/.

I am open to AI research roles and PhD positions. CV.

The macOS, Windows and NEON ports, chat mode, the ultra preset, the faster MXFP4 kernels and a long list of parser fixes came from the people below. Who did what.

douglasmun cwwjacobs mahavak sulfierry Barba2k2 ShaalanMarwan TROY665 ysgao openchat-ai arafatsolok

genesisrevelationinc-debug AuricTW biokraft cablepull Avicennasis Deobot2 BlakeEvans22 FermiHart santhoshsathish94 Irfanwani

$ ./bin/k3 ~/k3model --trunk ~/k3trunk --preset laptop \
           --tok ~/k3model --prompt "The capital of France is" --gen 8 --incremental

--- generated text ---
 Paris.",
+            "The Eiffel
----------------------
8 tokens in 261.5 s, 32.69 s/token average
PEAK RSS for the whole run: 8.24 GB

Slow, and answering correctly, in 8.24 GB, from a checkpoint of 1.56 TB. This particular batch command deliberately asks for a raw continuation. The official Kimi K3 checkpoint is also chat-capable; use the XTML REPL below when you want answers and multi-turn history. Give the same batch request more memory and the answer does not change, only the clock:

$ ./bin/k3 ~/k3model --trunk ~/k3trunk --preset server \
           --tok ~/k3model --prompt "def fibonacci(n):" --gen 28 --incremental

--- generated text ---
    if n <= 1:
        return n
    else:
        return fibonacci(n-1) + fibonacci
----------------------
28 tokens in 299.3 s, 10.69 s/token average
PEAK RSS for the whole run: 127.92 GB

Every figure in this document comes from the measurement output in docs/data/.

A small resident working set on top, the model itself on NVMe underneath, and a few labelled pipes between them

The dense trunk stays in memory to whatever depth you choose and streams the rest; the 1.45 TB of routed experts are never resident, and are multiplied straight out of their packed 4-bit form. The consequence is that the same model runs in 8 GB and in 224 GB and produces byte-identical output at every budget between.

Four decisions about where bytes live take it from a cluster to a laptop, and the answer at the bottom is the same as the answer at the top:

Four steps from a server cluster down to an ordinary laptop, with the same output at both ends

Part II builds every box in both diagrams from scratch, one component at a time.


Contents

Part I: Getting started

Part II: How it works

Part III: Validation

Part IV: Measurements

Part V: Reference


Part I: Getting started

Requirements

The gate is storage: the checkpoint is 1.56 TB. Everything else is ordinary.

OS Linux, x86-64 (reference); macOS/arm64 and Windows/x86-64 also build and pass every gate uses O_DIRECT, posix_memalign, getrusage -- ported for Windows via MSYS2's MinGW-w64 (see src/io/k3_portable_io.h)
CPU AVX2 + FMA on x86-64, NEON on arm64 AVX-512 unnecessary. make portable targets generic AVX2 on x86-64
RAM 8 GB and up every preset works; more memory is faster, never different
Storage ~1.7 TB free 1.56 TB checkpoint + 109 GB packed trunk, ideally on fast local disk
Toolchain GCC ≥ 9 or Clang ≥ 10 GNU make, or CMake
Python 3.9+ for the download, pack and analysis tools; not for make test

The tokenizer and config reader are portable C99 and build anywhere. Without a checkpoint you can still do everything in Quick start.

Quick start

Clone, build and run the entire test suite. No checkpoint, no network, no Python. The whole thing takes about a minute.

git clone https://github.com/FareedKhan-dev/kimi-k3-in-c.git
cd kimi-k3-in-c

make -j            # seconds. Seven C files, a compiler and OpenMP
make test          # under a minute

It ends like this, or it failed:

GATE 1  teacher forcing : 32/32 positions match tf_pred
        generated span  : 20/20  <- must be exact
GATE 2  greedy decode   : 20/20 generated tokens match full_ids
GATE 3  incremental    : 20/20 generated tokens match full_ids  <- KV cache + carried KDA state

VERDICT: ENGINE MATCHES THE REFERENCE EXACTLY

ALL WEIGHTLESS TESTS PASSED

That is the whole engine: every kernel, the streaming cache, the safetensors reader, the config reader, the tokenizer, and an end-to-end oracle over a 13-layer model built with the same tensor graph as the released one, checked against a PyTorch reference from fixtures committed to the repository.

One published measurement also replays on the spot, from a trace recorded during a full 93-layer run (this one needs Python 3.9+ and numpy):

python3 tools/sim_cache.py tests/fixtures/expert_trace.bin

100,096 expert requests, reprinting the capacity table in expert-cache-capacity.txt.

Full setup

Six steps from an empty directory to generated text. Only step 4 is slow.

./scripts/k3-doctor.sh can be run at any point. It checks the toolchain, sizes your RAM to a preset, measures your storage, and prints the exact command to run next.

Step 0. clone

git clone https://github.com/FareedKhan-dev/kimi-k3-in-c.git
cd kimi-k3-in-c

About 45 MB, most of it the diagrams and the test fixtures.

Step 1. check the machine

./scripts/k3-doctor.sh

Takes about a minute, because it measures your disk the way the engine reads it. It exits non-zero if the machine cannot run the model at all.

Step 2. build

make -j

Seconds. The only dependencies are a C99 compiler, libm and OpenMP. CMake works too:

cmake -B build && cmake --build build -j && ctest --test-dir build

Step 3. verify before downloading anything

make test

This is worth doing before committing to a 1.56 TB download: it proves the engine matches its reference on a model with the same tensor graph, and it needs nothing but the repository.

Step 4. fetch the checkpoint

1.56 TB, so hours rather than minutes. Get a token from huggingface.co/settings/tokens:

export HF_TOKEN=hf_your_token_here          # read from the environment, never echoed
./scripts/download-model.sh ~/k3model       # resumable, re-run to continue

The script finishes by verifying the shard count, the exact byte total, and then every individual per-shard size against the published figures:

verifying…
  shards : 96 (expect 96)
  bytes  : 1560936091448 (expect 1560936091448)
  shards : all 96 match their published sizes individually
  RESULT : byte-exact match

A partial download does not fail loudly; it produces wrong tokens. Treat a FAIL here as a stop. Checking per shard also turns "re-download 1.56 terabytes" into "re-download this one 17 gigabyte file", and it catches the one case a total cannot: two shards wrong in opposite directions by the same amount.

Step 5. pack the trunk

./scripts/pack-trunk.sh ~/k3model ~/k3trunk

About four minutes, once. It rewrites the 93 dense layers into one 109 GB file where layer L lives at a known offset and can be read in a single call. This is what turns the memory requirement into a dial. Put the output on the fastest disk you have.

Step 6. run

./bin/k3 ~/k3model --trunk ~/k3trunk --preset workstation \
         --tok ~/k3model --prompt "The capital of France is" --gen 8 --incremental

The tokenizer ships with the checkpoint, which is why --tok points at the model directory.

Where everything ends up

kimi-k3-in-c/    ~45 MB   source, docs, images, and bin/k3
~/k3model/      1.56 TB   96 shards · config.json · tiktoken.model · tokenizer_config.json
~/k3trunk/       109 GB   trunk.bin · trunk.json, on the fastest disk you have

The first token of any run loads every pinned layer from disk, about 108 GB at the server preset, so it takes far longer than the steady rate. That cost is paid once per run, not once per token.

Usage

Synopsis

k3  [prompt] [memory] [generation] [diagnostics]

`` is the directory holding the .safetensors shards. It is required for any run, but --help, --version and --list-presets work without it:

./bin/k3 --help
./bin/k3 --version
./bin/k3 --list-presets

Prompt options

Outside --chat, exactly one of these is required. Passing none, or more than one, is a usage error (exit 2).

flag argument
--prompt TEXT tokenize TEXT and run it. Requires --tok.
--prompt-file PATH tokenize the file's bytes. Requires --tok. Preferred for anything non-ASCII: the shell re-encodes argv, whereas a file is read verbatim
--ids 1,2,3 token ids directly. No tokenizer is loaded at all, so this works on a machine with no tokenizer files. The reproducible channel the tests use
# text in
./bin/k3 ~/k3model --tok ~/k3model --prompt "The capital of France is" ...

# text in, from a file. Use this for CJK, emoji, accents
printf 'La capitale de la France est' > /tmp/p.txt
./bin/k3 ~/k3model --tok ~/k3model --prompt-file /tmp/p.txt ...

# ids in, ids out, no tokenizer needed
./bin/k3 ~/k3model --ids 1008,10484,318,15383,387 ...

Memory options

flag argument default
--preset NAME none laptop · desktop · workstation · server · max. Sets both budgets below
--trunk DIR off the packed trunk directory from step 5. This is what enables streaming. Without it the trunk loads fully resident, around 113.5 GB
--trunk-gb X 16 budget for pinned layers plus the streaming ring
--cache-gb X 64 budget for the routed-expert LRU cache
--trunk-ring N 2 streaming ring slots: one layer being computed on, the rest reads in flight. Each extra slot costs one slot of RAM, and the budget still wins if it does not fit
--threads N physical cores OpenMP threads. On Linux the default is the physical core count rather than OpenMP's one thread per logical CPU, which is slower here on SMT parts. OMP_NUM_THREADS, if set, is respected
--ultra-low-memory none off stream exact embedding rows and lm_head chunks; full recompute also reuses one recurrent-state slot. Requires --trunk

The ultra preset selects --ultra-low-memory with a 2.5 GB trunk ring and a 0.31 GB expert cache. It is a proof-of-life path for 8 GB-class machines, not an interactive-speed preset; model precision, Top-K routing and all 93 layers are unchanged.

--preset and the two -gb flags set the same two numbers, so a preset is just a shorthand. Order matters if you mix them: a later flag wins, so --preset server --cache-gb 40 gives you the server trunk budget with a 40 GB cache.

--preset without --trunk does nothing useful. Every preset assumes the trunk is streamed. Omit --trunk and the engine loads all 113.5 GB resident regardless of the budget you asked for.

Generation options

flag argument default
--gen N 8 tokens to generate. Ceiling 4096; prompts may be up to 32768 tokens. --gen 0 --incremental --save-state PATH runs only the prefill and saves its exact state, to warm a prefix once and resume it many times
--stop-id N off stop as soon as the model emits id N; repeatable, up to 8. The released checkpoint declares two end ids that disagree (163586 in config.json, 163585 in tokenizer_config.json) and emits both, so pass both
--incremental none off carry the KV cache and the recurrent state between tokens instead of re-running the whole prefix
--tok DIR none directory holding tiktoken.model and tokenizer_config.json

Pass --incremental for any generation of length. Without it every step re-runs the entire prefix, which is O(T²); with it, step 0 pays for the prompt and every later step costs the same fixed amount. Both paths are gated on producing identical tokens, so this is a pure speed choice.

Text chat (official Kimi K3 XTML)

K3 is chat-capable. --chat uses the official XTML segments and tokenizer control tokens; it does not fall back to ChatML or a handwritten generic prompt. Version one is text-only: there are no tools, images, server, or context compaction.

./bin/k3 ~/k3model --trunk ~/k3trunk --preset desktop --tok ~/k3model \
  --chat --system "You are a helpful assistant." \
  --history my-session.jsonl --incremental

The REPL accepts ordinary text plus /help, /reset, and /exit. It prints the complete canonical record, including … and …. When --history is supplied, it writes a portable, human-readable JSONL file such as:

{"role":"system","content":"You are a helpful assistant."}
{"role":"user","content":"Explain cache locality."}
{"role":"assistant","content":"…","reasoning_content":"…"}

Treat that file as sensitive: it can contain every user message and the complete assistant reasoning record, which K3 requires to continue a conversation faithfully. On restart the engine validates, re-renders, and re-prefills the transcript; it deliberately does not serialize opaque KV, MLA, or KDA state. Within one session under --incremental the state a turn built is kept, and the next turn prefills only its new tail when the rendered transcript begins with exactly the ids that state was fed (the REPL prints how many positions were reused); /reset or any other divergence starts over. A supplied --system must exactly match an existing initial system record. Literal control-marker text in user messages is encoded as ordinary text, never as an XTML control token.

Chat defaults to --gen 4096 and, like batch generation, to greedy decoding. Passing any of --temperature, --top-p or --seed turns sampling on (temperature 1.0, top-p 0.95 unless given); --greedy forces argmax even then. Sampling uses PCG32; --seed N deterministically derives one stream per assistant turn, so replaying the same transcript with the same seed is reproducible. The 32K prompt / 4096 generation limits are existing engine limits, not new chat limits; chat fails clearly and retains the history when either context or safe KV allocation is reached.

Thinking is on by default with thinking_effort=max, which is exactly what the checkpoint's own tokenizer does when apply_chat_template is given nothing; --thinking-effort low or high changes only that setting. --no-think is the encoder's thinking=False: no thinking-effort system message, prior assistant turns rendered without a think channel, and a generation prompt that opens the response channel directly, so the model answers at once and the REPL prints no `` block. On a streamed trunk this is the largest speed lever there is: in a real-checkpoint run, 119 of the 150 tokens of a five-word answer were the think block. Reasoning already stored in the transcript is left in place and is rendered again the next time the conversation runs with thinking on. Both flags are byte- and id-exact against the official tokenizer in tests/unit/test_chat.c.

Chat uses the same CPU-only streamed trunk and routed-expert cache as batch mode. --preset, --trunk-gb, and --cache-gb keep exactly their existing meanings: no experts are preloaded and the trunk remains disk-streamed unless those existing memory flags ask otherwise.

Diagnostic options

flag argument
--config PATH model config; defaults to /config.json
--layers N bind only the first N layers, for partial shard sets
--out FILE JSON results (default k3_run.json)
--dump-logits PATH float32 logits for the first step, for elementwise comparison
--dump-cache-trace DIR writes expert_hist.json and expert_trace.bin, which tools/sim_cache.py replays

Exit codes

Scripts can rely on these.

0 success
1 a tensor failed to bind, or a forward pass failed
2 usage error, or a config that could not be read with confidence; the engine declines to guess
3 the run finished but the --out file could not be written, so the results a harness reads are missing
4 the run finished, but at least one routed expert failed to load, so the emitted ids are unsound. Distinct from 1 because the process otherwise succeeded, and it is the code that catches silent numerical corruption
5 stopped early by Ctrl-C. The step in flight finished, and the state file, --out and the reports were all written, but the token list is shorter than asked for. A second Ctrl-C kills the process instead

Environment variables

variable used by
HF_TOKEN download-model.sh HuggingFace token, read from the environment and never echoed
OMP_NUM_THREADS the engine thread count. When neither this nor --threads is given, Linux defaults to the physical core count
K3_TOK_FILES tokenizer tools and CI directory holding tiktoken.model, when it is not in a default location
K3_MODEL_DIR tools/budget.py checkpoint directory, when not given as an argument

Worked examples

# Full-model, one-token proof of life on an 8 GB-class ARM64 machine.
./bin/k3 ~/k3model --trunk ~/k3trunk --preset ultra \
         --tok ~/k3model --prompt "The capital of France is" --gen 1

# Smallest possible run, the 8 GB floor.
./bin/k3 ~/k3model --trunk ~/k3trunk --preset laptop \
         --tok ~/k3model --prompt "Hello! My name is" --gen 16 --incremental

# Fastest per gigabyte. Pins 90 of 93 trunk layers.
./bin/k3 ~/k3model --trunk ~/k3trunk --preset server \
         --tok ~/k3model --prompt "def fibonacci(n):" --gen 28 --incremental

# Hand-tuned split instead of a preset: everything to the trunk.
./bin/k3 ~/k3model --trunk ~/k3trunk --trunk-gb 110 --cache-gb 13 \
         --tok ~/k3model --prompt-file prompt.txt --gen 32 --incremental

# Reproducible: ids in, ids out, no tokenizer, JSON results.
./bin/k3 ~/k3model --trunk ~/k3trunk --preset desktop \
         --ids 1008,10484,318,15383,387 --gen 8 --incremental --out run.json

# Capture a cache trace, then replay it offline at any capacity.
./bin/k3 ~/k3model --trunk ~/k3trunk --preset workstation \
         --ids 1008,10484,318,15383,387 --gen 8 --incremental \
         --dump-cache-trace /tmp/trace
python3 tools/sim_cache.py /tmp/trace/expert_trace.bin

# Elementwise logit comparison against the PyTorch reference.
./bin/k3 ~/k3model --trunk ~/k3trunk --preset server \
         --ids 3,4,5,6,7 --gen 1 --dump-logits /tmp/c_logits.bin
python3 tools/cmp_logits.py /tmp/c_logits.bin ref_logits.json

# Partial shard set: bind only the first 8 layers.
./bin/k3 ~/k3model --trunk ~/k3trunk --layers 8 \
         --ids 1,2,3 --gen 1

# Under a hard memory ceiling, which is how the ladder was measured.
systemd-run --scope --user -q -p MemoryMax=8G -p MemorySwapMax=0 \
  ./bin/k3 ~/k3model --trunk ~/k3trunk --trunk-gb 2.5 --cache-gb 0.5 \
           --ids 1008,10484,318,15383,387 --gen 8 --incremental

Choosing a preset

$ ./bin/k3 --list-presets
presets (trunk / expert-cache, in GB):
  ultra          2.50 / 0.31    ~3 GB planned: streamed model tables, one state slot. Slow.
  laptop         3.00 / 1.00    8.2 GB peak RSS. The ordinary-path floor.
  desktop       16.00 / 10.00   31.9 GB peak RSS.
  workstation   60.00 / 30.00   95.5 GB peak RSS; the expert cache starts to matter here.
  server       110.00 / 13.00   ~128 GB peak RSS; 90 of 93 trunk layers pinned. Fastest.
  max          110.00 / 109.00  ~224 GB peak RSS; trunk pinned and a large expert cache.

All presets stream the trunk, so they need --trunk .
Run scripts/k3-doctor.sh to see which one this machine fits.

What each preset actually costs in memory

The boundaries come from the measured ladder, and the doctor keys on MemAvailable rather than MemTotal:

if   [ "$AVAIL_GB" -ge 192 ]; then PRESET=server;      EXPECT="~6 s/token"
elif [ "$AVAIL_GB" -ge  96 ]; then PRESET=workstation; EXPECT="~6-20 s/token"
elif [ "$AVAIL_GB" -ge  32 ]; then PRESET=desktop;     EXPECT="~24 s/token"
elif [ "$AVAIL_GB" -ge  10 ]; then PRESET=laptop;      EXPECT="~27 s/token"
else PRESET=""; fi

Two things worth knowing before you pick:

  • max is not faster than server in these measurements. The extra 96 GB buys nothing outside the noise floor.
  • A preset needs a little more free memory than its peak RSS. The engine refuses any plan above 95% of available memory, to leave room for everything outside the plan, so server at about 128 GB needs roughly 135 GB available, not 128.
  • Give the trunk memory before the expert cache. At a fixed 128 GB budget that was worth 1.69×. Allocation beats capacity has the data.

Reading the run report

The engine prints a memory plan, then a line per generated token, then a summary. Abridged from a workstation run:

cache [final step]
  requests     : 1472  hits 1472 (100.00%)  misses 0  evictions 729
                 TRUE resident hit rate 50.48%
I/O share of wall clock: 71.1%  (trunk 62.4 s + experts 34.2 s of 135.8 s)
trunk [final]
  pinned 48/93 layers, ring 1 slots
  read 368.65 GB in 62.40 s (5908 MB/s)
PEAK RSS for the whole run: 94.74 GB   <- quote this, not the plan

Three numbers carry the meaning:

  • TRUE resident hit rate: experts served from RAM. The raw hits counter also counts experts the prefetcher pulled off disk moments earlier, so it reads 100% at every cache size; the resident figure is printed beneath it.
  • I/O share of wall clock: whole-run disk time against total, measured between 41% and 61% across the ladder.
  • PEAK RSS: from getrusage, after the run. This is the memory figure; the up-front plan runs slightly above it.

Common questions

Memory sits near 113 GB even at a small preset. --trunk was omitted. Without a packed trunk directory the whole trunk is loaded resident; every preset assumes streaming.

A non-ASCII prompt tokenizes oddly. The shell re-encodes argv, so the engine receives different bytes than you typed. Put the prompt in a file and use --prompt-file, which is read verbatim.

--prompt/--prompt-file need --tok DIR. The tokenizer ships with the checkpoint, so add --tok ~/k3model. The engine exits rather than guessing where the vocabulary lives. To skip the tokenizer entirely, pass token ids with --ids.

Throughput is well below the table. Almost always storage. python3 tools/devbw.py measures the disk the way the engine reads it, using large random O_DIRECT reads at queue depth 1 and 16, which dd does not. Network volumes run several times slower than local NVMe; keep ~/k3trunk local.

The run refused to start over the KV cache. Context costs about 2.37 MB per position regardless of budget, and the engine computes that up front rather than discovering it an hour in. Shorten the request, or drop --incremental, which carries no KV cache at all.

Is the whole 1.56 TB needed? For generation, yes. For development, no: make test needs nothing at all, and --layers N runs against partial shard sets. scripts/download-model.sh --layers N fetches only the shards those layers need, about 7 GB for N=1 and 125 GB for N=8. That is for exercising the pipeline on a small disk; a layer prefix is not the model and does not produce its output.

Why no BLAS? Because every matmul here has to give the same bits on every machine. The test suite checks the engine against a PyTorch reference exactly, not to a tolerance, and that only works if the order in which each dot product is summed is fixed and known. A BLAS library chooses its own blocking and reduction order, which can differ between versions, between vendors (OpenBLAS, MKL, Accelerate), and between thread counts on the same machine. Each of those answers is numerically correct and none of them matches the others bit for bit. The kernels in src/core/k3_ops.c exist to pin that order: the AVX2 and NEON paths reproduce the scalar reduction exactly, and test_ops checks they do. It also keeps the build free of a dependency that installs differently on each platform, for kernels that are not the bottleneck anyway. A run is limited by how fast the trunk and the experts come off disk, not by arithmetic.

macOS, Windows, WSL? Linux is the reference platform. macOS/arm64 builds with plain make (see the Makefile's platform block). Windows builds natively too, via MSYS2's MinGW-w64 GCC (pacman -S mingw-w64-x86_64-gcc, then open the "MSYS2 MinGW x64" shell specifically -- make, make test, and make test-all all pass every gate unmodified, including the full-model oracle and tokenizer parity against real Kimi K3 weights. Four Linux-only calls needed porting -- O_DIRECT, pread, posix_memalign, and getrusage -- documented in src/io/k3_portable_io.h. One real bug surfaced during the port and is worth knowing if you extend this code on Windows: _aligned_malloc, which backs the posix_memalign shim, must be freed with _aligned_free, not plain free; POSIX's posix_memalign carries no such restriction, so this is easy to get wrong silently -- it compiles, and Windows terminates the process with STATUS_HEAP_CORRUPTION only once the corrupted allocator metadata is actually used. make asan/make ubsan switch to Clang on Windows (pacman -S mingw-w64-clang-x86_64-clang mingw-w64-clang-x86_64-compiler-rt): MinGW-w64's GCC package ships no sanitizer runtime at all, confirmed directly rather than assumed. WSL works too, unmodified, since it is just Linux -- the tokenizer and config reader are portable C99 either way and build anywhere, in CI included.


Part II: How it works

The problem: a model that does not fit

Kimi K3 has 2.78 trillion parameters and is 1.56 terabytes as shipped. No consumer machine can hold it, and waiting for better hardware does not help, because the wall is not speed, it is capacity.

But it is a mixture of experts, so only 16 of its 896 experts per layer fire for any given token and the rest sit asleep on disk. Keep the always-on part in memory, stream the sleeping experts, and it fits in 8.24 gigabytes on one CPU with no GPU.

The naive requirement is the one every parameter count implies.

The naive requirement: every parameter resident at bf16

So 5.56 terabytes is the number to beat.

One token wakes 16 experts and leaves 880 asleep

Kimi K3 has 93 layers. Layer 0 is a plain dense feed-forward layer, so the other 92 layers route, and each of those picks the top 16 experts out of 896.

Only 16 of 896 experts fire per layer, so most of the model sleeps

About 104 billion parameters are active for any given token, out of 2.78 trillion, which is 3.7 percent. The other 96.3 percent still has to exist somewhere reachable, but it does not have to be in RAM.

Counting the actual bytes on disk rather than guessing:

=== shard census: what the 1.56 TB actually is ===
shards            : 96
total bytes       : 1560936091448  (1.56 TB)

--- routed experts (the part that is streamed, never resident) ---
  experts total     : 82,432   (896 routed x 92 MoE layers)
  bytes per expert  : 17,547,264  exactly
                      = 33,030,144 params x 0.53125 bytes
                      = 0.5 bytes/nibble + 1/32 byte for the shared E8M0 scale
  routed expert set : 82,432 x 17,547,264 = 1.447 TB

There are 82,432 routed experts, each occupying exactly 17,547,264 bytes. Together they are 1.447 terabytes, which is 93 percent of the entire checkpoint. Everything else (attention projections, routers, norms, embeddings) is the remaining 7 percent.

Where the 1.56 TB lives: 93% of it is experts that never load

That census is the whole strategy in one picture. If those 1.447 terabytes can be reachable but never resident, the memory problem shrinks by more than an order of magnitude before a single kernel is written.

The always-active set: 113.49 GB at bf16, everything else is streamable

What is left is 56,743,648,000 parameters, or 113.49 gigabytes at bfloat16. Of that, 108.81 GB is the per-layer dense trunk and 4.70 GB is the embedding table plus the output head.

The four reductions

  • 5,560 GB: every parameter at bfloat16, where we start.
  • 1,560 GB: the checkpoint as shipped, because the experts already arrive at half a byte per weight.
  • 113.49 GB: what has to be resident once routing means the experts never load.
  • 8.24 GB: what is measured, once the trunk is streamed instead of held.

Four reductions, and the output is identical at both ends

End to end that is a 675× reduction from the bfloat16 model and 189× from the shipped checkpoint. Nothing is approximated and no weight is dropped: the output at the bottom of that ladder is byte for byte the output at the top. The chart at the top of this document is that ledger drawn to scale.

The machine, and what it assumes

Every measurement here comes from one workstation: a two-socket AMD EPYC 7763 with 124 cores and no SMT, 228 GB of RAM, and 3.2 TB of NVMe. It also has four NVIDIA L40 GPUs, which sat completely idle for the entire campaign, because this engine has no GPU path.

--- ISA (note: AVX2 present, AVX-512 ABSENT) ---
avx avx2 fma sse4_2

--- memory ---
Mem:           228Gi       5.1Gi       207Gi       3.1Mi        18Gi       223Gi
MemTotal:       239308464 kB
MemAvailable:   233961008 kB
Hugepagesize:       2048 kB

There is no AVX-512. The engine needs AVX2 and FMA and nothing more, the instruction set on any desktop CPU from the last decade.

The storage numbers matter more than the CPU numbers, and one runs against expectation.

--- storage bandwidth, measured ---
O_DIRECT cold : 3.2 GB/s     (dd bs=4M iflag=direct after drop_caches)
buffered warm : 2.3 GB/s
engine, trunk : 5373-6064 MB/s sustained during runs
NOTE O_DIRECT is FASTER than buffered here. That is the opposite of the usual
expectation, and it is why the engine opens the trunk O_DIRECT.

Reading with O_DIRECT, bypassing the page cache entirely, is faster here than reading through it. That single measurement decided the whole I/O design.

One binary, four kinds of machine, and one identical answer

One piece of hygiene, because a loaded machine is easy to measure badly:

--- measurement hygiene ---
unattended-upgrades: STOPPED and DISABLED before measurement (was using ~63% of a
  core during the smoke run).
apt-daily.timer and apt-daily-upgrade.timer: DISABLED

A background package updater eating most of a core moves a timing by more than most optimisations do, so it goes off before anything is measured.

How much memory does the engine actually need? Multiplying config values by hand gives the wrong answer in an instructive way, which is why tools/budget.py exists:

# Streamable only if ROUTED. The 2 SHARED experts sit in the same namespace and
# are NOT streamable, which is where hand arithmetic goes wrong.
def classify(name: str) -> str:
    if ".block_sparse_moe.experts." in name:
        return "routed_expert"          # streamable: only 16 of 896 per token
    if ".block_sparse_moe.shared_expert" in name:
        return "shared_expert"          # RESIDENT: runs on every token
    if ".self_attn." in name:
        return "attention"              # resident
    if "embed_tokens" in name or "lm_head" in name:
        return "embedding"              # resident
    return "other"                      # norms, router gates, biases: resident

The two shared experts run on every token, so they belong in the resident set even though their tensor names sit next to the routed experts. Getting that wrong makes the floor look smaller than it is, which is the worst direction to be wrong in.


The codebase

Six C files compiled into one binary. No BLAS, no PyTorch, no ONNX runtime, no GPU library. The only dependencies are libm and OpenMP.

include/k3/
  k3.h              # the public header: config, weights, every kernel prototype
  k3_cfg.h          # config reader, header-only, refuses to substitute defaults
src/
  core/k3_ops.c     # every numeric kernel: RMSNorm, KDA, MLA, MoE, MXFP4 matmul
  io/k3_st.c        # safetensors reader, hand-written JSON scan, O_DIRECT reads
  io/k3_load.c      # locating one expert's bytes inside a shard
  io/k3_trunk.c     # streaming the dense trunk, pinned prefix plus a ring slot
  cache/k3_cache.c  # the routed-expert LRU cache and its batch prefetch
  model/k3_bind.c   # binding checkpoint tensor names to kernel arguments
  tokenizer/k3_tok.h# byte-level BPE loaded from tiktoken.model
  cli/k3_run.c      # the k3 binary: memory plan, decode loop, reporting
tools/              # python: pack the trunk, replay the cache, verify against torch
benchmarks/         # the cgroup memory ladder and the split sweep
tests/              # fixtures, the tiny oracle, the 93-layer conformance run
CFLAGS = -O3 -std=gnu99 -Wall -Wextra -Wpointer-arith -Wshadow -Wvla \
         -march=native -fopenmp -ffp-contract=off
LDFLAGS = -lm -fopenmp

The flag that looks unusual is -ffp-contract=off. By default a compiler may fuse a multiply and an add into a single FMA, which changes the rounding. That is normally good. Here it is a problem, because the scalar path, the OpenMP path and the AVX2 path must produce bit-identical results, so that a performance change can never quietly become an accuracy change.

One C file plus small headers becomes a tiny static binary

1. build, warnings are failures
  -> clean build, no diagnostics
  test_ops          97784 bytes
  k3_model          89392 bytes
  k3_run           179736 bytes

The whole inference engine is 179,736 bytes, a 176 kilobyte binary whose job is to run a 1.56 terabyte model.

A 176 KB binary that runs a 1.56 TB model

One check crosses machines. The tokenizer was run on the same input file under Windows and under Linux:

=== cross-platform tokenizer determinism ===
  Linux   gcc 13.3.0  x86_64
  Windows gcc 16.1.0  x86_64
  input   src/k3.h (24,499 bytes) -> 6,862 ids
  result  IDENTICAL id streams

  (a naive md5 of stdout DIFFERS by one byte: Windows text-mode stdout writes the
   trailing newline as CRLF. That is the pipe, not the tokenizer.)

Two compilers on two operating systems produce the same 6,862 token ids from the same 24,499 bytes. The md5 sums differ by exactly one byte, and the reason is the line ending the shell added, not anything the tokenizer did.

Three invariants

The public header opens with three invariants that must hold. Each one is a place where a plausible-looking implementation produces a model that runs, emits fluent text, and is wrong, with no crash and no NaN to warn you.

  1. A_log is indexed per head, not per channel. The checkpoint ships head_dim floats but only the first num_heads are meaningful; the rest are padding.
  2. MLA uses NoPE, yet the 64 rope dimensions still exist and are still cached. Only the rotation is absent; dropping the slots changes the head width.
  3. The MoE routing bias steers selection only. The combining weights come from the unbiased sigmoid scores.

Each is ticked off below as its component arrives, and each is gated by a fixture chosen so that getting it wrong changes the output: A_log by a linspace that a per-channel misindex scrambles, NoPE by asserting the softmax scale is over the full head width, and the routing bias by a fixture whose bias reorders the top-k on five of its six rows.

This list used to have five entries. The other two, that the UT-transform inverse is (I + Akk)^-1 and that Aqk keeps its diagonal while Akk does not, describe the chunked parallel form of the delta rule. This engine does not use it. k3_kda_step runs the naive sequential recurrence one position at a time, and so does the PyTorch reference it is checked against, so neither matrix is ever formed. They were claims about an algorithm rather than about this code, nothing implemented them, and no test could have caught getting them wrong. They now live in docs/ARCHITECTURE.md with the rest of the algorithm description. Restoring a chunked KDA path means restoring them, with the fixtures that gate them.

1. Reading a 1.56 TB checkpoint from its headers

The checkpoint is 96 safetensors files. The format is deliberately simple, which is what makes it possible to treat 1.56 terabytes as an index rather than as data.

safetensors: one length, one header, then raw bytes at known offsets

Every file starts with an 8-byte little-endian length, then that many bytes of JSON describing every tensor, then the raw tensor bytes back to back. Nothing is compressed and nothing is interleaved.

Index the shard, read the exact bytes on demand, then drop the pages

No JSON library is used. The header can be tens of megabytes and only four fields per tensor are wanted, so the reader scans it directly.

/* Walk the header once, copy nothing we do not need. `p` sits just past the
 * opening quote of the tensor name. */
static const char *st_scan_entry(const char *p, const char *end, K3Tensor *t)
{
    const char *q = memchr(p, '"', (size_t)(end - p));
    if (!q || (size_t)(q - p) >= sizeof t->name) return NULL;
    memcpy(t->name, p, (size_t)(q - p));
    t->name[q - p] = '\0';

    const char *d = st_find_key(q, end, "dtype");
    if (!d) return NULL;
    t->dtype = st_dtype_code(d);

    const char *s = st_find_key(q, end, "shape");
    if (!s) return NULL;
    t->rank = 0;
    t->nelem = 1;
    for (const char *c = s; c < end && *c != ']'; c++) {
        if (*c >= '0' && *c <= '9') {
            long v = strtol(c, (char **)&c, 10);
            if (t->rank >= K3_ST_MAXRANK) return NULL;
            t->shape[t->rank++] = v;
            t->nelem *= (size_t)v;
        }
    }

    /* offsets are RELATIVE to the start of the data section */
    const char *o = st_find_key(q, end, "data_offsets");
    if (!o) return NULL;
    t->off  = (size_t)strtoull(o, (char **)&o, 10);
    while (o < end && (*o < '0' || *o > '9')) o++;
    t->nbytes = (size_t)strtoull(o, (char **)&o, 10) - t->off;
    return o;
}

Every tensor goes into a hash table keyed by a hash of its name. The choice of hash is not arbitrary.

/* Names are long and share deep prefixes
 * ("language_model.model.layers.N.block_sparse_moe.experts.M...."), so the hash must
 * mix every byte; a prefix-only or length-only hash would pile every expert of a
 * layer into one bucket. */
static uint64_t fnv1a(const char *s)
{
    uint64_t h = 1469598103934665603ull;
    while (*s) { h ^= (unsigned char)*s++; h *= 1099511628211ull; }
    return h;
}

Half a million tensor names that all begin with the same forty characters is a genuinely hostile input for a hash function. FNV-1a mixes on every byte, so the expert index at the end of the name still moves the result.

Reading a tensor afterwards has one wrinkle: O_DIRECT requires the offset and the length to be multiples of the block size, and a tensor starts wherever the previous one ended.

int64_t k3_st_read_aligned(const K3St *s, int shard, int64_t off, int64_t nbytes,
                           void *buf, int64_t bufcap, int64_t *payload_off)
{
    /* widen outward to the enclosing aligned window */
    const int64_t lo  = off & ~(int64_t)(K3_ST_ALIGN - 1);
    const int64_t hi  = (off + nbytes + K3_ST_ALIGN - 1) & ~(int64_t)(K3_ST_ALIGN - 1);
    const int64_t len = hi - lo;
    const int64_t pad = off - lo;
    if (len > bufcap) return 0;
    if (payload_off) *payload_off = pad;

    int64_t got = 0;
    while (got < len) {
        ssize_t r = pread(dfd, (char *)buf + got, (size_t)(len - got), (off_t)(lo + got));
        if (r <= 0) break;      /* the last window may run past EOF */
        got += r;
    }
    return got >= pad + nbytes ? nbytes : (got > pad ? got - pad : 0);
}

Note the break rather than a failure on a short read: the final aligned window of a shard extends past the end of the file, which is expected, so the return value checks that the payload was covered rather than that the whole window was.

indexed 497220 tensors from 96 shards in 0.27 s

Half a million tensors indexed in about a quarter of a second. This is what makes everything afterwards possible: the engine never reads a shard it does not need, so the 1.56 terabytes on disk is a catalogue, not a working set.

A parser that agrees with itself proves nothing, so the index is dumped and re-parsed independently in Python, comparing dtype, shape, offsets, and the widened float bit patterns.

# Bit patterns, not tolerances: widening bf16 to f32 is lossless.
c_bits = np.asarray(c_values[name], dtype=np.float32).view(np.uint32)
p_bits = ref.astype(np.float32).view(np.uint32)
if not np.array_equal(c_bits, p_bits):
    bad = int(np.count_nonzero(c_bits != p_bits))
    fail(f"{name}: {bad} of {c_bits.size} float32 bit patterns differ")
=== shard verification ===
shards: 96
bytes:  1560936091448
expected: 1560936091448
RESULT: EXACT MATCH

96 shards, 1,560,936,091,448 bytes, verified one file at a time

2. The config reader that refuses to guess

The model's dimensions come from the checkpoint's own config.json, and this is the first place invariant four can silently bite.

One-based layer indices, and 92 and 93 are both MLA by design

Kimi K3 alternates two attention mechanisms. Most layers use one, every fourth uses the other, and the last two are both the second kind so the final layer always does global attention. The config lists those layers explicitly, and the list is one-based.

--- every value below is READ from the checkpoint, not assumed ---
config: config.json (nested shape) | hidden=7168 layers=93 vocab=163840
        | 24 MLA + 69 KDA | experts 896 top16 shared2 | latent=3584

--- KDA/MLA layer map (ONE-based, from full_attn_layers) ---
full_attn_layers (24, all MLA): 4,8,12,16,20,24,28,32,36,40,44,48,52,56,60,64,68,72,76,80,84,88,92,93
  note 92 AND 93 are both MLA - the report (2.1) places an extra Gated MLA layer
  at the end of the backbone so the final layer always does global attention.
kda_layers (69): every other layer.

Every one of those numbers is read from the file; none is compiled in. They land in one struct, which is the entire model on one screen:

typedef struct {
    int hidden;            /* 7168  */
    int n_layers;          /* 93    */
    int vocab;             /* 163840 */
    float rms_eps;         /* 1e-5  */

    /* Kimi Delta Attention. 69 of the 93 layers. */
    int kda_heads;         /* 96    */
    int kda_head_dim;      /* 128, and d_k == d_v */
    int conv_k;            /* 4, depthwise, causal, SiLU fused */
    float gate_lb;         /* -5.0, the decay lower bound */

    /* Gated MLA. 24 of the 93 layers. */
    int n_heads;           /* 96    */
    int q_lora;            /* 1536  */
    int kv_lora;           /* 512   */
    int qk_nope;           /* 128   */
    int qk_rope;           /* 64, PRESENT BUT NEVER ROTATED */
    int v_head;            /* 128   */
    int mla_out_gate;      /* 1     */

    /* Stable LatentMoE. 92 of the 93 layers. */
    int n_experts;         /* 896   */
    int topk;              /* 16    */
    int n_shared;          /* 2, full width, added UNWEIGHTED */
    int latent;            /* 3584, the routed-expert width */
    int moe_inter;         /* 3072  */
    float routed_scale;    /* 1.0   */
    int moe_renorm;        /* 1     */
    int latent_norm;       /* 1, RMSNorm on the AGGREGATE, not per expert */

    /* the single dense layer, layer 0 */
    int first_dense;       /* 1     */
    int dense_inter;       /* 33792 */

    int attn_res_block;    /* 12. Boundaries fire when layer_idx % this == 0. */
    float situ_b1;         /* 4.0   */
    float situ_b2;         /* 25.0  */

    int  n_full_attn;      /* 24 */
    int *full_attn;        /* ONE-BASED layer indices */
} K3Cfg;

That struct is the contract between the checkpoint and every kernel. If it is right, the model is Kimi K3. If any field is wrong, the model is something else that still speaks English.

Refuse rather than guess, because a guessed field gives you a different model

Consider what a permissive reader would do. The released config nests its fields one level deeper than a fixture does, so a reader that only knows the flat shape finds nothing it recognises. If it then fills in defaults, two things happen: the SiTU betas get 4.0 and 25.0, which are the correct values, so nothing looks wrong, and full_attn_layers comes back empty, so all 93 layers run as KDA and the 24 global-attention layers vanish. The model loads, streams, decodes, and produces grammatical English from an architecture that is not Kimi K3.

/* An absent field is an ERROR, never a default. Missing names are accumulated so
 * the message lists all of them at once. */
static int cfg_req_int(jval root, const char *key, int *out,
                       const char **missing, int *nmissing)
{
    jval v = json_get(root, key);
    if (v.type != JSON_NUM) {                 /* absent OR the wrong type */
        if (*nmissing < K3_CFG_MAXMISS) missing[(*nmissing)++] = key;
        return 0;
    }
    *out = (int)v.num;
    return 1;
}
  [no_layermap]
    k3_cfg: no_layermap.json is missing 1 required field(s):
        full_attn_layers
      refusing to substitute defaults: a config this reader cannot
      fully understand would silently produce a DIFFERENT model.
      ok    correctly rejected no_layermap.json

  [bad_layer_index]
    k3_cfg: bad_layer_index.json full_attn_layers[2] = 999 is outside 1..93
        (the list is ONE-based)
      ok    correctly rejected bad_layer_index.json

A config reader is about a hundred and fifty lines of the most boring code in the project, and it is one of exactly two places that can hand you a different model without telling you.

3. The tokenizer, byte for byte

The other one is the tokenizer. Kimi K3 uses a byte-level BPE with 163,584 ranks plus 256 special tokens, shipped as a tiktoken.model file.

Every case goes through a file, never through argv

The loader reads that file straight into the vendored BPE structures. It rests on three assumptions, each of which produces a tokenizer working perfectly on ASCII and diverging on everything else:

  • The merge keys are bytes, not code points. A key that happens to decode as valid UTF-8 must still be treated as its raw bytes.
  • Ranks come from the file. They are not derived from frequency at load time.
  • The added-token block is appended after the ranks, so an added token's id is 163,584 plus its index, not its position in a merged table.

The test compares the C tokenizer against the Python tiktoken library case by case, through files rather than command-line arguments:

oracle   : tiktoken 0.13.0
method   : token-for-token comparison; every case passed through a FILE, never argv
           (argv is re-encoded to the active code page on Windows and would compare
            different bytes on every non-ASCII case)

  PASS  han only                 2 ids
  PASS  japanese                 6 ids
  PASS  korean                   5 ids
  PASS  cyrillic                 4 ids
  PASS  arabic                   7 ids
  PASS  emoji zwj                5 ids
  PASS  code python             11 ids
  PASS  json                    19 ids

tokenizer parity: 45/45 cases match

Then whole files are pushed through and decoded back:

roundtrip: 48353 bytes -> 14797 ids -> 48353 bytes : PASS   <- k3_ops.c
roundtrip: 24499 bytes -> 6862 ids -> 24499 bytes : PASS   <- k3.h
roundtrip: 201775 bytes -> 52671 ids -> 201775 bytes : PASS   <- REPORT.md
roundtrip: 53444 bytes -> 12145 ids -> 53444 bytes : PASS   <- modeling_kimi_k3.py

Four files in, byte-identical files back out

Two hundred kilobytes of markdown becomes 52,671 token ids and comes back as exactly the same two hundred kilobytes. Every later claim about identical output rests on the tokenizer being deterministic.

/* Greedily merge the lowest-rank adjacent pair. Everything here is BYTES. */
static int tok_encode_piece(const Tok *t, const unsigned char *p, int n, int *out)
{
    int parts[K3_TOK_MAXPIECE + 1], np = n + 1;
    for (int i = 0; i <= n; i++) parts[i] = i;          /* byte boundaries */

    for (;;) {
        int best = -1, bestrank = INT_MAX;
        for (int i = 0; i + 2 < np; i++) {
            const int r = tok_rank(t, p + parts[i], parts[i + 2] - parts[i]);
            if (r >= 0 && r < bestrank) { bestrank = r; best = i; }
        }
        if (best < 0) break;                            /* no mergeable pair left */
        memmove(&parts[best + 1], &parts[best + 2],
                (size_t)(np - best - 2) * sizeof(int));
        np--;
    }

    for (int i = 0; i + 1 < np; i++)
        out[i] = tok_rank(t, p + parts[i], parts[i + 1] - parts[i]);
    return np - 1;
}

The loop keeps a list of slice boundaries and repeatedly joins whichever adjacent pair has the lowest rank, which is what makes the result independent of any tie-breaking order.

4. Reduction one: the experts already ship at half a byte

The first of the four reductions, and the largest single one.

The routed experts do not ship at bfloat16. They ship in MXFP4, a microscaling 4-bit float format. Each weight is a 4-bit nibble indexing a 16-entry table, and every group of 32 consecutive weights shares one 8-bit exponent.

MXFP4: a 4-bit nibble scaled by one 8-bit exponent per 32 weights

One byte carries two weights, and the low nibble is the even one

Half a byte per weight plus the shared scale gives one expert exactly

Half a byte plus one thirty-second of a byte is 0.53125 bytes per weight, and one expert has 33,030,144 parameters, so one expert is exactly 17,547,264 bytes. That matches the census to the byte.

The format is checked against the released checkpoint rather than against documentation:

{
  "note": "Kimi K3 MXFP4 bytes from the released checkpoint. w = E2M1[nibble] * 2^(scale - 127), one scale per 32 elements.",
  "source": "language_model.model.layers.1.block_sparse_moe.experts.0.w1",
  "rows": 64, "packed_cols": 1792, "scale_cols": 112,
  "logical_width": 3584, "group_size": 32,
  "e2m1_lut": [0.0, 0.5, 1.0, 1.5, 2.0, 3.0, 4.0, 6.0,
              -0.0, -0.5, -1.0, -1.5, -2.0, -3.0, -4.0, -6.0]
}

Both halves of the decode are lookup tables, and building them is the only setup the format needs.

/* E2M1: sign, two exponent bits, one mantissa bit. Sixteen values in total. */
static const float K3_E2M1[16] = {
    0.0f,  0.5f,  1.0f,  1.5f,  2.0f,  3.0f,  4.0f,  6.0f,
   -0.0f, -0.5f, -1.0f, -1.5f, -2.0f, -3.0f, -4.0f, -6.0f
};

/* Byte -> its two weights, so the inner loop does one lookup, not two shifts. */
static void k3_pair_init(void)
{
    for (int b = 0; b < 256; b++) {
        K3_E2M1_PAIR[b][0] = K3_E2M1[b & 0x0F];   /* low nibble  = EVEN element */
        K3_E2M1_PAIR[b][1] = K3_E2M1[b >> 4];     /* high nibble = ODD  element */
    }
}

/* Scale byte -> power of two. 255 is NaN by spec, mapped to 0 to contain damage. */
static void k3_e8m0_init(void)
{
    for (int b = 0; b < 256; b++)
        K3_E8M0[b] = (b == 255) ? 0.0f : ldexpf(1.0f, b - 127);
}

Now the nibble order, which is a convention no statistic can check.

The low nibble is the EVEN element, and reversing it is silently wrong

"expected_swapped_nibbles": {
  "note": "what you get if the low nibble is treated as the ODD element.
           Statistics are identical; positions are wrong."
}

Every mean, every standard deviation, every histogram of the swapped version is identical to the correct one, because it is the same multiset of numbers. Only the positions differ. A verification that checks distributions would pass a matrix with every adjacent pair of weights transposed.

The obvious way to use these weights is to decode them into floats and then do a normal matrix multiply. Pricing that:

What dequantizing would cost, which is why we multiply from the nibbles

One expert at 17.55 MB becomes 132 MB once expanded to float32. Each token touches 16 experts across 92 layers (1,472 experts), so decoding them all would mean writing out 194 gigabytes per token of pure format conversion, before a single multiply-accumulate.

Half a byte per weight saves 4 TB, and never dequantizing saves 194 GB a token

So nothing is ever dequantised. The matrix multiply reads packed nibbles directly.

/* y[rows] = x[in] . W[rows][in], W stored as MXFP4. Nothing is dequantized. */
void k3_matmul_mxfp4(float *y, const float *x, const unsigned char *packed,
                     const unsigned char *scales, int in, int rows, int group)
{
    const int ngroup = (in + group - 1) / group;
    const int rowbytes = (in + 1) / 2;              /* two nibbles per byte */

#pragma omp parallel for schedule(static)
    for (int o = 0; o < rows; o++) {
        const unsigned char *pb = packed + (size_t)o * rowbytes;
        const unsigned char *sb = scales + (size_t)o * ngroup;
        double acc = 0.0;                            /* double, always */

        for (int g = 0; g < ngroup; g++) {
            const float s = K3_E8M0[sb[g]];
            if (s == 0.0f) continue;                 /* a NaN scale zeroes the group */

            const int i0 = g * group;
            const int n = (i0 + group <= in) ? group : (in - i0);
            float wf[64];

            /* low nibble is the EVEN weight, high nibble the ODD one */
            const int half = n / 2;
            for (int k = 0; k < half; k++) {
                const unsigned char b = pb[(i0 / 2) + k];
                wf[2 * k]     = K3_E2M1_PAIR[b][0];  /* low  nibble -> even index */
                wf[2 * k + 1] = K3_E2M1_PAIR[b][1];  /* high nibble -> odd index  */
            }
            if (n & 1) wf[n - 1] = K3_E2M1_PAIR[pb[(i0 / 2) + half]][0];

            double part = 0.0;
            for (int k = 0; k < n; k++) part += (double)x[i0 + k] * (double)wf[k];
            acc += part * (double)s;
        }
        y[o] = (float)acc;
    }
}

Two details are worth pausing on. if (s == 0.0f) continue handles a scale byte of 255, which the MXFP4 specification defines as NaN; mapping it to zero means one corrupt byte kills one group of 32 weights instead of turning an entire row into NaN and poisoning every downstream layer. And if (n & 1) handles a group with an odd number of elements. with a group size of 32 that can never happen on this checkpoint, and it is written anyway. That is the difference between code that works and code that is correct, and it costs one line.

  PASS  mxfp4          64 rows x 3584 elems, EXACT on released checkpoint bytes

Not "within tolerance", but exact. Both sides read identical bytes off identical weights, so there is nothing that could legitimately differ, and the test is written with zero tolerance to say so.

That is reduction one. The experts arrive at 0.53125 bytes per weight instead of 2, which takes 5.45 TB of expert weights down to 1.447 TB, and never expanding them saves another 194 GB of memory traffic per token.

5. Kernels with a floating point contract

Every code path must produce the same bits. RMSNorm is the most used kernel in the model.

RMSNorm with epsilon inside the square root, accumulated in double

void k3_rmsnorm(float *out, const float *x, const float *w, int n, float eps)
{
    double ss = 0.0;                                   /* double, not float */
    for (int i = 0; i < n; i++) ss += (double)x[i] * (double)x[i];
    const float inv = (float)(1.0 / sqrt(ss / (double)n + (double)eps));
    for (int i = 0; i < n; i++) out[i] = x[i] * inv * (w ? w[i] : 1.0f);
}

Two details are load-bearing: the accumulator is a double even though every input and output is a float, and epsilon goes inside the square root rather than outside.

A fixed reduction order, so scalar and AVX2 agree bit for bit

/* Four accumulators partitioned by i % 4. This pins the summation order, so a
 * 4-wide vector loop adds the same numbers in the same sequence. */
static float k3_dot4(const float *x, const float *w, int n)
{
    double a0 = 0.0, a1 = 0.0, a2 = 0.0, a3 = 0.0;
    int i = 0;
    for (; i + 3 < n; i += 4) {
        a0 += (double)x[i]     * (double)w[i];
        a1 += (double)x[i + 1] * (double)w[i + 1];
        a2 += (double)x[i + 2] * (double)w[i + 2];
        a3 += (double)x[i + 3] * (double)w[i + 3];
    }
    for (; i < n; i++) a0 += (double)x[i] * (double)w[i];
    return (float)((a0 + a1) + (a2 + a3));       /* the parentheses are the contract */
}

bf16 to fp32 is a shift, not a conversion, so widening is lossless

A bfloat16 value is the top 16 bits of a float32 with the bottom 16 dropped, so widening is a shift left by 16 and it is exact. That is why the trunk can be streamed in its shipped precision with no accuracy question at all, a point that becomes important much later.

void k3_matmul_bf16(float *y, const float *x, const uint16_t *W, int in, int out)
{
#pragma omp parallel for schedule(static) if (out > 64)
    for (int o = 0; o < out; o++) {
        const uint16_t *row = W + (size_t)o * in;
        int i = 0;
        double acc;
#if defined(__AVX2__)
        {
            __m256d v = _mm256_setzero_pd();
            for (; i + 3 < in; i += 4) {
                /* bf16 -> f32 is a 16-bit shift: no table, no rounding */
                const __m128i h   = _mm_loadl_epi64((const __m128i *)(row + i));
                const __m128i b32 = _mm_slli_epi32(_mm_cvtepu16_epi32(h), 16);
                const __m256d wd  = _mm256_cvtps_pd(_mm_castsi128_ps(b32));
                const __m256d xd  = _mm256_cvtps_pd(_mm_loadu_ps(x + i));
                v = _mm256_add_pd(v, _mm256_mul_pd(wd, xd));   /* NOT fmadd */
            }
            double a[4];
            _mm256_storeu_pd(a, v);
            acc = (a[0] + a[1]) + (a[2] + a[3]);
        }
#else
        {
            double a0 = 0.0, a1 = 0.0, a2 = 0.0, a3 = 0.0;
            for (; i + 3 < in; i += 4) {
                a0 += (double)k3_bf16f(row[i    ]) * (double)x[i    ];
                a1 += (double)k3_bf16f(row[i + 1]) * (double)x[i + 1];
                a2 += (double)k3_bf16f(row[i + 2]) * (double)x[i + 2];
                a3 += (double)k3_bf16f(row[i + 3]) * (double)x[i + 3];
            }
            acc = (a0 + a1) + (a2 + a3);
        }
#endif
        for (; i < in; i++) acc += (double)k3_bf16f(row[i]) * (double)x[i];
        y[o] = (float)acc;
    }
}

Both branches accumulate into four doubles, both partition by i % 4, and both reduce as (a0 + a1) + (a2 + a3). The vector path is the scalar path with the same additions performed in the same order, four at a time.

Note the multiply-add. _mm256_add_pd of an _mm256_mul_pd is deliberately not _mm256_fmadd_pd. A fused multiply-add rounds once instead of twice and is therefore more accurate, which is exactly the problem: it would give a different answer from the scalar loop, and a hardware capability must never change the output.

Same weights, three code paths, one hash

Proving the AVX2 and scalar paths agree cannot be done with a tolerance check, because a tolerance check happily passes a kernel that quietly reassociated its sum. So the benchmark hashes the output instead: FNV-1a over the exact bit pattern of every float in the result, built twice, once with AVX2 and once without, then diff the digests.

tolerance: atol=1.0e-05 rtol=1.0e-04  (from MANIFEST.json)
  PASS  rmsnorm        n=384    worst=0.01x tol
  PASS  situ_glu       n=48     worst=0.00x tol
        bound check |out|=100.000 must be <= b1*b2=100.0 : ok
  PASS  kda_decay      H=4 D=16 tok=4  max|dg|=4.768e-07 max|dalpha|=1.788e-07
  PASS  mla            n=768    worst=0.08x tol
        H=4 qh=32 (nope 24 + rope 8) v=16 kv_lora=32 scale=0.176777
  PASS  mxfp4          64 rows x 3584 elems, EXACT on released checkpoint bytes
  PASS  matmul_bf16   n=129    bit-identical to k3_matmul
22 passed, 0 failed, 0 skipped

The worst case across all 22 kernels is 8 percent of the allowed tolerance, and two are exact rather than merely close.

Where one token goes on the floor configuration: 80% of it is waiting on disk

Benchmarked at the model's own dimensions on the smallest configuration, the split is about 36 seconds of trunk reading, 11 seconds of expert reading and 10 seconds of arithmetic. Eighty percent of a token is waiting for a disk, which is why the second half of this document is about I/O and not about kernels.

6. Reduction two: KDA, attention with a memory that never grows

Sixty-nine of the 93 layers use Kimi Delta Attention, and its property that matters here is easy to state: its memory does not grow with context length.

A standard attention layer stores a key and a value for every token it has seen, so its cache grows linearly forever. KDA instead keeps one fixed-size matrix per head and updates it in place as tokens arrive.

The recurrent state is the same size at 10 tokens and at 100,000

Ninety-six heads times a 128×128 matrix per head is the entire memory of a KDA layer, at any sequence length. Across all 93 layers that is 626.25 megabytes, whether you feed it ten tokens or a million.

Every token folds into the same fixed-size state

Why 69 layers are KDA: its state does not grow with context

That plot is the argument for the whole design. The flat line is KDA. The rising line is what the other 24 layers cost, and it crosses this machine's memory somewhere around 100,000 tokens. If all 93 layers behaved like it, the model would not fit at any context length worth having.

Decay the state, read from it, write the delta, then read the updated state

First, the projections go through a short depthwise causal convolution of width four with SiLU fused in.

A depthwise causal convolution of width 4 with the activation fused in

/* Causal depthwise conv with SiLU fused. State is carried across calls. */
void k3_shortconv(float *y, const float *x, const float *w, float *state,
                  int channels, int k, int T)
{
    const int hist = k - 1;                  /* guard on hist, not on buf */
    float *buf = hist ? (float *)malloc((size_t)hist * sizeof(float)) : NULL;
    if (hist && !buf) k3_fatal_oom("ShortConv history", (size_t)hist * sizeof(float));

    for (int c = 0; c < channels; c++) {
        if (hist) {
            if (state) memcpy(buf, state + (size_t)c * hist, (size_t)hist * sizeof(float));
            else       memset(buf, 0, (size_t)hist * sizeof(float));
        }

        for (int t = 0; t < T; t++) {
            const float cur = x[(size_t)t * channels + c];
            float acc = w[(size_t)c * k + hist] * cur;   /* taps run oldest to newest */
            for (int j = 0; j < hist; j++)
                acc += w[(size_t)c * k + j] * buf[j];

            for (int j = 0; j + 1 < hist; j++) buf[j] = buf[j + 1];
            if (hist > 0) buf[hist - 1] = cur;

            y[(size_t)t * channels + c] = acc * sigmoidf_(acc);   /* SiLU, fused */
        }
        if (state && hist) memcpy(state + (size_t)c * hist, buf, (size_t)hist * sizeof(float));
    }
    free(buf);
}

Note the guard on hist rather than on buf: with a kernel width of one there is no history at all, malloc(0) is allowed to return NULL, and a check on the pointer would silently skip the entire convolution and leave the output untouched.

Then the queries and keys are L2-normalised, a sum of squares, not a mean of squares, which is a different function that looks nearly identical in code.

A sum of squares, not a mean, and applied to q and k only

Then the decay gate, which is invariant one.

The decay gate, with A indexed per head and not per channel

void k3_kda_decay(float *g, float *alpha, const float *z, const float *A_log,
                  const float *dt_bias, int H, int D, float lb)
{
    for (int h = 0; h < H; h++) {
        const float a = expf(A_log[h]);      /* PER HEAD, not per channel */
        for (int d = 0; d < D; d++) {
            const int i = h * D + d;
            const float u  = a * (z[i] + dt_bias[i]);
            const float gi = lb * sigmoidf_(u);   /* in (lb, 0] */
            g[i] = gi;
            alpha[i] = expf(gi);                  /* in (e^lb, 1] */
        }
    }
}

The gate lower bound is −5, so alpha lands between e^-5 and 1. Near one means this key channel keeps almost all of its history; near e^-5 means it forgets almost everything, per channel and per token.

The delta rule: decay, read, write the difference, then read again

void k3_kda_step(float *S, float *o, const float *q, const float *k,
                 const float *v, const float *alpha, float beta, int dk, int dv)
{
    /* 1. decay: scale ROW i of S by alpha[i], per key channel */
    for (int i = 0; i < dk; i++) {
        float *row = S + (size_t)i * dv;
        const float a = alpha[i];
        for (int j = 0; j < dv; j++) row[j] *= a;
    }

    /* 2. read the state along k: u = S^T k */
    float *u = (float *)calloc((size_t)dv, sizeof(float));
    if (!u) k3_fatal_oom("KDA recurrence temporary", (size_t)dv * sizeof(float));
    for (int i = 0; i < dk; i++) {
        const float ki = k[i];
        if (ki == 0.0f) continue;
        const float *row = S + (size_t)i * dv;
        for (int j = 0; j < dv; j++) u[j] += ki * row[j];
    }

    /* 3. rank-one delta write: (v - u) is the prediction error */
    for (int i = 0; i < dk; i++) {
        const float ki = k[i];
        if (ki == 0.0f) continue;
        float *row = S + (size_t)i * dv;
        for (int j = 0; j < dv; j++) row[j] += ki * beta * (v[j] - u[j]);
    }

    /* 4. output from the ALREADY UPDATED state: o = S^T q */
    for (int j = 0; j < dv; j++) o[j] = 0.0f;
    for (int i = 0; i < dk; i++) {
        const float qi = q[i];
        if (qi == 0.0f) continue;
        const float *row = S + (size_t)i * dv;
        for (int j = 0; j < dv; j++) o[j] += qi * row[j];
    }
    free(u);
}

That calloc happens after step one has already scaled the state, so an early return on allocation failure would leave the recurrent matrix permanently decayed but never updated. Every subsequent token would then be computed from a state that is quietly wrong, with nothing to indicate it. That is why the failure path aborts instead of returning.

Nine ordered steps, and the numbering is not decoration

void k3_kda_layer(float *out, const float *x, const K3KdaW *w, const K3Cfg *c,
                  int T, float *state, float *scratch)
{
    const int E = c->hidden, H = c->kda_heads, D = c->kda_head_dim;
    const int P = H * D, K = c->conv_k, hist = K - 1;

    float *q  = scratch;                 float *k  = q + (size_t)T * P;
    float *v  = k + (size_t)T * P;       float *z  = v + (size_t)T * P;
    float *al = z + (size_t)T * P;       float *bt = al + (size_t)T * P;
    float *o  = bt + (size_t)T * H;      float *gb = o + (size_t)T * P;
    float *wr = gb + P;                  float *fa = wr + P;

    /* 1. projections */
    for (int t = 0; t < T; t++) {
        const float *xt = x + (size_t)t * E;
        k3_mmw(q + (size_t)t * P, xt, w->q, w->wdt, E, P);
        k3_mmw(k + (size_t)t * P, xt, w->k, w->wdt, E, P);
        k3_mmw(v + (size_t)t * P, xt, w->v, w->wdt, E, P);
        k3_mmw(bt + (size_t)t * H, xt, w->b, w->wdt, E, H);
        k3_mmw(fa, xt, w->f_a, w->wdt, E, D);        /* one low-rank pair, all heads */
        k3_mmw(z + (size_t)t * P, fa, w->f_b, w->wdt, D, P);
    }

    /* 2. ShortConv with fused SiLU, carrying state across calls */
    float *cs = state ? state + (size_t)H * D * D : NULL;
    k3_shortconv(q, q, w->q_conv, cs ? cs : NULL, P, K, T);
    k3_shortconv(k, k, w->k_conv, cs ? cs + (size_t)P * hist : NULL, P, K, T);
    k3_shortconv(v, v, w->v_conv, cs ? cs + (size_t)2 * P * hist : NULL, P, K, T);

    /* 3. L2Norm on q and k ONLY, per head. v is deliberately left alone. */
    for (int t = 0; t < T; t++)
        for (int h = 0; h < H; h++) {
            l2norm_(q + (size_t)t * P + (size_t)h * D, D, 1e-6f);
            l2norm_(k + (size_t)t * P + (size_t)h * D, D, 1e-6f);
        }

    /* 4/5. beta and the decay chain */
    for (int t = 0; t < T; t++) {
        for (int h = 0; h < H; h++) bt[(size_t)t * H + h] = sigmoidf_(bt[(size_t)t * H + h]);
        k3_kda_decay(z + (size_t)t * P, al + (size_t)t * P, z + (size_t)t * P,
                     w->A_log, w->dt_bias, H, D, c->gate_lb);
    }

    /* 6. recurrence, per head, with q pre-scaled by d_k^-0.5 */
    float *S = state;
    float *Sown = NULL;
    if (!S) {
        Sown = (float *)calloc((size_t)H * D * D, sizeof(float));
        if (!Sown) k3_fatal_oom("KDA recurrent state", (size_t)H * D * D * sizeof(float));
        S = Sown;
    }
    const float qscale = 1.0f / sqrtf((float)D);
    for (int t = 0; t < T; t++)
        for (int h = 0; h < H; h++) {
            const size_t off = (size_t)t * P + (size_t)h * D;
            for (int i = 0; i < D; i++) wr[i] = q[off + i] * qscale;
            k3_kda_step(S + (size_t)h * D * D, o + off, wr, k + off, v + off,
                        al + off, bt[(size_t)t * H + h], D, D);
        }

    /* 7/8/9. head-wise RMSNorm, THEN the gate, THEN the output projection */
    for (int t = 0; t < T; t++) {
        const float *xt = x + (size_t)t * E;
        float *ot = o + (size_t)t * P;
        for (int h = 0; h < H; h++)
            k3_rmsnorm(ot + (size_t)h * D, ot + (size_t)h * D, w->o_norm, D, c->rms_eps);
        k3_mmw(gb, xt, w->g, w->wdt, E, P);
        for (int i = 0; i < P; i++) ot[i] *= sigmoidf_(gb[i]);
        k3_mmw(out + (size_t)t * E, ot, w->o, w->wdt, P, E);
    }
    free(Sown);
}

Nine numbered steps, and the numbering is not decoration. Step 3 normalises q and k and deliberately leaves v alone. Step 6 pre-scales the query by one over the square root of the head dimension before the recurrence rather than after it.

Norm first, then gate, then project, and that order is not interchangeable

Steps 7, 8 and 9 carry an ordering constraint of their own. The released model ends the layer with a fused kernel from the fla library called FusedRMSNormGated, which takes the raw gate and applies the sigmoid internally. The reference implementation instead does an explicit RMSNorm followed by a multiply by the sigmoid of the gate. Those are the same function only if the fused kernel is norm-first and gate-second, so tools/verify_kda.py proves it rather than assuming it:

The plausible alternatives, gating before norming or norming the gate, both run cleanly and produce a different model.

No test catches that except comparing against the released code, which is exactly what that script does.

one KDA layer  : 443740384 params  (887.48 MB at bf16)
69 KDA layers  : 61.24 GB at bf16   (KDA attention ONLY, not the whole trunk)
full trunk     : 113.49 GB at bf16, 56,743,648,000 always-active params
one expert     : 33030144 params  (17.55 MB at MXFP4)
all 82432 experts: 1.45 TB at MXFP4  <- streamed from NVMe

per-sequence state, FIXED regardless of context:
  KDA recurrent : 217.06 MB at bf16
  ShortConv     : 15.26 MB at bf16
  MLA KV        : 2.37 MB per position (24 MLA layers, EXPANDED k and v, fp32)
                  19.38 GB at 8192 context
                  310.04 GB at 131072 context

allocating and running ONE full-width KDA layer (fp32)...
  weights: 1.77 GB
  ran 4 tokens in 0.17 s (44 ms/token)
  output all finite: YES, max |y| = 0.000003
  state non-zero   : yes

The two lines under "FIXED regardless of context" are the payoff. The KDA state is 217 MB and the convolution history is 15 MB, and neither number moves no matter how long the sequence gets, against 310 GB for the other attention mechanism at 131,072 positions.

That is reduction two: 69 of 93 layers have a memory cost completely independent of how much text you feed them.

7. Reduction three: MLA, one latent instead of ninety-six heads

The other 24 layers do global attention, because a purely recurrent stack cannot look back at an arbitrary earlier token with full precision. They use Gated Multi-head Latent Attention, and they are the ones that cost memory per position.

A normal attention layer with 96 heads would store, for every position, a key and a value for each head. MLA instead projects the token down into one small shared latent, caches only that, and rebuilds the per-head keys and values from it when they are needed.

One latent per position is cached, and k and v are rebuilt on use

The query and the token both pass through a small shared latent

The latent is 512 dimensions for the key and value content plus 64 more, and those 64 are where invariant four lives.

/* NoPE: the 64 rope dimensions are projected and cached, but never rotated. */
static void k3_mla_project(float *q, float *kv, const float *x, const K3MlaW *w,
                           const K3Cfg *c)
{
    float qa[K3_MAX_QLORA];                  /* down to 1536, norm, back up */
    k3_mmw(qa, x, &w->q_a_proj, c->q_lora, c->hidden);
    k3_rmsnorm(qa, qa, w->q_a_norm, c->q_lora, c->rms_eps);
    k3_mmw(q, qa, &w->q_b_proj, c->n_heads * (c->qk_nope + c->qk_rope), c->q_lora);

    /* one 576-wide projection: the entire per-position cache for this layer */
    k3_mmw(kv, x, &w->kv_a_proj, c->kv_lora + c->qk_rope, c->hidden);
    k3_rmsnorm(kv, kv, w->kv_a_norm, c->kv_lora, c->rms_eps);
    /* the trailing qk_rope floats are left unnormalised and unrotated */
}

The head width is 192 (128 content dimensions plus those 64 carried-but-unrotated ones), so the softmax scale is the inverse square root of 192 rather than of 128. Getting that wrong is a change of about 22 percent in every attention score, and it produces perfectly readable output.

    for (int t = 0; t < T; t++) {
        const int p = cached + t;
        for (int h = 0; h < H; h++) {
            const float *qt = q + ((size_t)t * H + h) * qh;
            float m = -INFINITY;
            for (int s = 0; s <= p; s++) {                 /* causal: s <= p */
                const float *ks = K3_KV_AT(s) + (size_t)h * kvd;
                const float *kr = K3_ROPE_AT(s);           /* shared slot */
                double d = 0.0;
                for (int i = 0; i < qn; i++) d += (double)qt[i] * (double)ks[i];
                /* the rope slot is UNROTATED but still scored, and the SAME 64
                 * values serve every head */
                for (int i = 0; i < qr; i++) d += (double)qt[qn + i] * (double)kr[i];
                sc[s] = (float)d * scale;
                if (sc[s] > m) m = sc[s];
            }
            double z = 0.0;
            for (int s = 0; s <= p; s++) { sc[s] = expf(sc[s] - m); z += sc[s]; }

The score is two dot products added together. The first runs over the 128 content dimensions, which are per head. The second runs over the 64 rope dimensions, which are shared: K3_ROPE_AT(s) takes no head index, so all 96 heads score against the same 64 numbers. That is what makes the cache 576 wide instead of 96 × 320, and skipping the second term is the quiet way to get a model that still speaks.

Twenty-four MLA layers, expanded k and v in fp32, per position

What MLA caches per position, per layer

The released code caches expanded heads, the latent is 53x smaller

Ninety-six heads times 320 floats is 30,720 floats per position per layer. The latent is 576. That is 53 times smaller for mathematically identical output, and it is the difference between a context length you can use and one you cannot.

Because the KV cache is the one thing that grows, the engine refuses to start rather than discovering the problem an hour in:

/* The context limit is the MLA KV cache, not any array size. */
if (incremental) {
    const double kv_need = (double)(np + gen + 1) * K3_KV_BYTES_PER_POS;
    const double avail   = mem_available_bytes();
    if (avail > 0.0 && kv_need > avail * 0.9) {
        fprintf(stderr,
            "\nREFUSING: the KV cache for %d positions needs %s but only %s is\n"
            "available. This is a MEMORY limit, not an engine ceiling: MLA caches\n"
            "expanded k and v in fp32 across 24 layers, so context costs ~2.37 MB per\n"
            "position regardless of budget. Shorten the request, or use full\n"
            "recompute (drop --incremental), which carries no KV cache at all.\n",
            np + gen + 1, kb, ab);
        return 2;
    }
}

"This is a MEMORY limit, not an engine ceiling" saves somebody an afternoon of looking for a hardcoded constant that does not exist.

That is reduction three. Context costs 2.37 MB per position instead of 125.

8. Attention residuals: layers that look back

One more structural piece, unusual enough to be worth a section even though it costs no memory.

In a normal transformer each layer adds its output to a running residual stream. Kimi K3 does something different: each layer attends over the outputs of every preceding block, where a block is twelve layers, and learns how much of each to mix in.

Each layer attends over the outputs of every preceding block

Blocks of twelve, so the residual stack never exceeds nine sources

Every twelve layers the running prefix is snapshotted and cleared

void k3_attn_res(float *out, const float *src, const float *fold,
                 int nsrc, int n, float eps)
{
    float *score = (float *)malloc((size_t)nsrc * sizeof(float));
    if (!score) k3_fatal_oom("AttnRes scores", (size_t)nsrc * sizeof(float));

    for (int s = 0; s < nsrc; s++) {
        const float *v = src + (size_t)s * n;
        double ss = 0.0;
        for (int i = 0; i < n; i++) ss += (double)v[i] * (double)v[i];
        const float inv = (float)(1.0 / sqrt(ss / (double)n + (double)eps));
        double acc = 0.0;                            /* key: the NORMALISED source */
        for (int i = 0; i < n; i++) acc += (double)(v[i] * inv) * (double)fold[i];
        score[s] = (float)acc;
    }

    float m = score[0];
    for (int s = 1; s < nsrc; s++) if (score[s] > m) m = score[s];
    double z = 0.0;
    for (int s = 0; s < nsrc; s++) { score[s] = expf(score[s] - m); z += score[s]; }

    for (int i = 0; i < n; i++) out[i] = 0.0f;
    for (int s = 0; s < nsrc; s++) {
        const float p = (float)(score[s] / z);
        const float *v = src + (size_t)s * n;   /* the RAW source, not the key */
        for (int i = 0; i < n; i++) out[i] += p * v[i];
    }
    free(score);
}

The keys are normalised before scoring and the values are the raw sources. Norming the values as well is the obvious-looking mistake, and it quietly rescales the residual stream.

One layer: aggregate, attend, aggregate again, then route

void k3_decoder_layer_inc(float *h, float *block_residual, int *n_blocks,
                          const K3LayerW *w, const K3Cfg *c, int layer_idx,
                          int T, float *state, float *scratch,
                          float *kvc, float *ropec, int cached, int cap)
{
    const int E = c->hidden;
    const int maxb = c->n_layers / c->attn_res_block + 2;

    float *pref   = scratch;                    /* [T][E] the running residual   */
    float *tmp    = pref + (size_t)T * E;       /* [T][E] module output          */
    float *hin    = tmp  + (size_t)T * E;       /* [T][E] normalised layer input */
    float *foldA  = hin  + (size_t)T * E;       /* [E] attention aggregator      */
    float *foldM  = foldA + E;                  /* [E] mlp aggregator            */
    float *src    = foldM + E;                  /* [maxb+1][E] source stack      */
    float *dgu    = src + (size_t)(maxb) * E;   /* [2*dense_inter]               */
    float *sub    = dgu + (size_t)2 * c->dense_inter;   /* scratch for the module */

    /* norm gain and scoring projection collapse into one vector */
    for (int i = 0; i < E; i++) {
        foldA[i] = w->attn_res_norm[i] * w->attn_res_proj[i];
        foldM[i] = w->mlp_res_norm[i]  * w->mlp_res_proj[i];
    }

    memcpy(pref, h, (size_t)T * E * sizeof(float));
    int have_prefix = 1;                        /* mirrors "prefix_sum is not None" */

    /* aggregation before attention, only when snapshots already exist */
    if (*n_blocks > 0) {
        for (int t = 0; t < T; t++) {
            for (int b = 0; b < *n_blocks; b++)
                memcpy(src + (size_t)b * E,
                       block_residual + ((size_t)t * maxb + b) * E,
                       (size_t)E * sizeof(float));
            memcpy(src + (size_t)(*n_blocks) * E, pref + (size_t)t * E,
                   (size_t)E * sizeof(float));
            k3_attn_res(h + (size_t)t * E, src, foldA, *n_blocks + 1, E, c->rms_eps);
        }
    }

    /* block boundary: snapshot the running residual, then CLEAR it */
    if (layer_idx % c->attn_res_block == 0) {
        for (int t = 0; t < T; t++)
            memcpy(block_residual + ((size_t)t * maxb + *n_blocks) * E,
                   pref + (size_t)t * E, (size_t)E * sizeof(float));
        (*n_blocks)++;
        have_prefix = 0;
    }

    /* whichever attention was bound for this layer */
    for (int t = 0; t < T; t++)
        k3_rmsnorm(hin + (size_t)t * E, h + (size_t)t * E, w->in_norm, E, c->rms_eps);
    if (w->kda) k3_kda_layer(tmp, hin, w->kda, c, T, state, sub);
    else        k3_mla_cached(tmp, hin, w->mla, c, T, sub, kvc, ropec, cached, cap);

    if (have_prefix) for (size_t i = 0; i < (size_t)T * E; i++) pref[i] += tmp[i];
    else             { memcpy(pref, tmp, (size_t)T * E * sizeof(float)); have_prefix = 1; }

    /* aggregation before the MLP, with no emptiness guard */
    for (int t = 0; t < T; t++) {
        for (int b = 0; b < *n_blocks; b++)
            memcpy(src + (size_t)b * E,
                   block_residual + ((size_t)t * maxb + b) * E,
                   (size_t)E * sizeof(float));
        memcpy(src + (size_t)(*n_blocks) * E, pref + (size_t)t * E,
               (size_t)E * sizeof(float));
        k3_attn_res(h + (size_t)t * E, src, foldM, *n_blocks + 1, E, c->rms_eps);
    }

    for (int t = 0; t < T; t++)
        k3_rmsnorm(hin + (size_t)t * E, h + (size_t)t * E, w->post_norm, E, c->rms_eps);

    if (w->moe) {
        int   idx[K3_MAX_TOPK]; float wt[K3_MAX_TOPK];
        k3_moe(tmp, hin, w->moe, c, T, idx, wt, sub);
    }
}

The layer never asks which kind it is; it checks whether w->kda was bound, so the layer map from config.json is the only thing that decides. The two aggregations are not symmetric: the one before attention is skipped when no snapshots exist yet, and the one before the MLP has no such guard, because the reference has none either.

Does that do anything observable? The reference forward pass draws it. Printing the maximum absolute activation after every layer:

  L45  KDA MoE      41.2 s   |h| max 47.714829
  L46  KDA MoE      38.9 s   |h| max 62.183392
  L47  MLA MoE      44.3 s   |h| max 76.281532
  L48  KDA MoE      36.1 s   |h| max 2.902113
  L49  KDA MoE      39.5 s   |h| max 4.353188

Layer 47 to layer 48: the activation magnitude goes from 76.28 to 2.90, a factor of 26, in one layer. That is a block boundary: the running prefix was snapshotted and cleared, so the next layer starts from a fresh small residual.

Attention residuals drawn by the data: activations climb, then collapse every 12 layers

Seven sawteeth, one per block, each climbing for twelve layers and then collapsing. Nobody drew that shape; the model did. The biggest peak is 136.7 at layer 59, dropping to 1.78 at layer 60. When a measured curve has exactly the period the code says it should, that is a decent sign the code matches the model.

9. Picking 16 experts of 896

The router scores every one of the 896 experts and picks sixteen. This is invariant five, the subtlest of the lot.

The bias steers selection only, the weights come from unbiased scores

/* Score all n_experts, pick the top-k, weight them. The bias steers SELECTION only. */
void k3_router(int *idx, float *w, const float *x, const float *W, const float *bias,
               int hidden, int n_experts, int topk, int renorm, float routed_scale)
{
    float sc[K3_MAX_EXPERTS], ch[K3_MAX_EXPERTS];

#pragma omp parallel for schedule(static)
    for (int e = 0; e < n_experts; e++) {
        double acc = 0.0;
        for (int i = 0; i < hidden; i++)
            acc += (double)x[i] * (double)W[(size_t)e * hidden + i];
        sc[e] = 1.0f / (1.0f + expf(-(float)acc));      /* the UNBIASED score */
        ch[e] = sc[e] + (bias ? bias[e] : 0.0f);        /* the SELECTION score */
    }

    char taken[K3_MAX_EXPERTS] = {0};        /* top-k by repeated max */
    for (int j = 0; j < topk; j++) {
        int best = -1;
        for (int e = 0; e < n_experts; e++)
            if (!taken[e] && (best < 0 || ch[e] > ch[best])) best = e;
        taken[best] = 1;
        idx[j] = best;
        w[j] = sc[best];                                 /* the UNBIASED score again */
    }

    if (renorm) {
        float s = 0.0f;
        for (int j = 0; j < topk; j++) s += w[j];
        if (s > 0.0f) for (int j = 0; j < topk; j++) w[j] /= s;
    }
    for (int j = 0; j < topk; j++) w[j] *= routed_scale;
}

sc[e] and ch[e] are both computed and used for different things. The biased score picks the winners; the unbiased score weights them. Collapsing those two into one variable is a two-character edit that changes the model.

Experts run in a narrow latent, and the norm is on the aggregate

Route, run 16 experts in a 3584-wide latent, then project back up

/* Stable LatentMoE for one token.
 *
 * Six steps, and step 4 is the one people get wrong: the RMSNorm is applied to the
 * AGGREGATE of the weighted expert outputs, not to each expert individually. Norming
 * per expert and then summing is a different function.
 *
 * The two shared experts run on the ORIGINAL full-width input, not the latent, and
 * their output is added UNWEIGHTED. They are not part of the top-k sum. */
void k3_moe(float *out, const float *x, const K3MoeW *w, const K3Cfg *c,
            int T, int *idx, float *wt, float *scratch)
{
    const int E = c->hidden, L = c->latent, I = c->moe_inter;
    float *z = scratch, *accL = z + L, *gu = accL + L, *act = gu + 2 * I;
    float *edn = act + I;

    for (int t = 0; t < T; t++) {
        const float *xt = x + (size_t)t * E;

        /* 1. route on the FULL width, not the latent */
        k3_router(idx, wt, xt, w->gate, w->gate_bias, E,
                  c->n_experts, c->topk, c->moe_renorm, c->routed_scale);

        /* 2. down-project into the expert latent */
        k3_mmw(z, xt, w->down, w->wdt, E, L);

        /* 3. run the chosen experts, accumulating in the latent */
        for (int i = 0; i < L; i++) accL[i] = 0.0f;
        if (w->src && w->src->getmany) w->src->getmany(w->src, w->layer, idx, c->topk);

        for (int j = 0; j < c->topk; j++) {
            K3ExpertQ q;
            if (w->src->get(w->src, w->layer, idx[j], &q) != 0) {
                k3_expert_drops++;          /* counted, never silent */
                continue;
            }
            k3_matmul_mxfp4(gu,     z, q.p1, q.s1, L, I, K3_MXFP4_GROUP);
            k3_matmul_mxfp4(gu + I, z, q.p3, q.s3, L, I, K3_MXFP4_GROUP);
            k3_situ_glu(act, gu, I, c->situ_b1, c->situ_b2);
            k3_matmul_mxfp4(edn, act, q.p2, q.s2, I, L, K3_MXFP4_GROUP);
            for (int i = 0; i < L; i++) accL[i] += wt[j] * edn[i];
        }

        /* 4. norm the AGGREGATE, not each expert */
        if (c->latent_norm) k3_rmsnorm(accL, accL, w->latent_norm, L, c->rms_eps);

        /* 5. back up to full width */
        float *ot = out + (size_t)t * E;
        k3_mmw(ot, accL, w->up, w->wdt, L, E);

        /* 6. shared experts, on the ORIGINAL input, added UNWEIGHTED */
        const int SI = I * c->n_shared;
        k3_mmw(gu,      xt, w->sh1, w->wdt, E, SI);
        k3_mmw(gu + SI, xt, w->sh3, w->wdt, E, SI);
        k3_situ_glu(act, gu, SI, c->situ_b1, c->situ_b2);
        k3_mmw(edn, act, w->sh2, w->wdt, SI, E);
        for (int i = 0; i < E; i++) ot[i] += edn[i];
    }
}

The activation inside each expert is SiTU-GLU, a gated unit with both halves passed through bounded tanh functions.

SiTU-GLU with beta1 = 4 and beta2 = 25, so the product is bounded

void k3_situ_glu(float *y, const float *x, int n, float b1, float b2)
{
    const float *gate = x;
    const float *up   = x + n;
    for (int i = 0; i < n; i++) {
        const float g = gate[i];
        /* the sigmoid takes the UNCAPPED gate */
        const float a = b1 * tanhf(g / b1) * sigmoidf_(g);
        const float u = b2 * tanhf(up[i] / b2);
        y[i] = a * u;
    }
}

The sigmoid reads the uncapped gate g, not the capped b1 * tanh(g / b1). Feeding it the capped value gives a function that is still smooth, still bounded, still produces fluent output, and is a different activation.

Because both factors are bounded, the product can never exceed 4 × 25 = 100, and the fixture drives it deliberately to that exact analytic cap:

  PASS  situ_glu       n=48     worst=0.00x tol
        bound check |out|=100.000 must be <= b1*b2=100.0 : ok

A fixture that only tested the near-linear region would pass an implementation with the caps left out entirely, because for small inputs the tanh is almost the identity.

Now the thing to remember for later. The Kimi K3 technical report describes a training technique called Quantile Balancing whose entire purpose is to flatten expert usage across the pool, so that no small set of experts dominates.

The hottest experts, out of 10,010 distinct ones touched

That is good for the model, and it is going to be very bad for the cache. Hold that thought.

One last thing about the continue in the expert loop. A dropped expert means one token was computed with fifteen-sixteenths of its routed sum, and the run still finishes and still prints a plausible token. So the engine counts them globally and refuses to exit successfully:

/* Silent numerical corruption that exits 0 is indistinguishable from a good run. */
if (k3_expert_drops) {
    fprintf(stderr,
            "\nRUN INVALID: %ld routed expert load(s) failed and were dropped from\n"
            "the MoE sum. The token ids above are CORRUPT. Re-run; if this repeats,\n"
            "the shard set or the storage is at fault.\n", k3_expert_drops);
    return 4;
}
return 0;

Note where that sits: after all the reporting and all the frees. A corrupt run still prints its full diagnostics and still cleans up. It simply does not exit zero.

10. Packing the trunk: 93 layers, one read each

The resident set is down to 113.49 GB. That is still far more than a consumer machine has, and it is the last big number in the ledger.

The trunk is spread across 96 shard files, interleaved with the experts. Reading one layer's worth means finding a few dozen tensors scattered through a 17 GB file. So before running anything, it is rewritten once into a layout that suits how it is actually read.

Refuse if the bytes are not contiguous, because a gap means copying experts

The key fact that makes this cheap is that each layer's trunk tensors already sit in one contiguous run inside its shard. So packing is 93 range copies, not a scatter-gather.

# 93 sequential range copies, one per layer, each verified contiguous first.
for L in range(n_layers):
    names = [n for n in index if n.startswith(f"model.layers.{L}.") and not is_expert(n)]
    shards = {index[n] for n in names}
    if len(shards) != 1:
        die(f"layer {L} spans {len(shards)} shards; refusing")

    runs = sorted((offsets[n][0], offsets[n][1]) for n in names)
    lo, hi = runs[0][0], runs[-1][1]
    covered = sum(b - a for a, b in runs)
    if covered != hi - lo:
        # a gap would drag expert bytes along with it
        die(f"layer {L} is not contiguous: {hi - lo - covered} bytes of gap")

    out_off = align_up(out_off, ALIGN)      # head aligned for O_DIRECT
    copy_range(shard_path(shards.pop()), lo, hi, out_fh, CHUNK)
    out_off += align_up(hi - lo, ALIGN)     # and the tail, so reads never overrun

O_DIRECT needs both ends aligned, which costs 4 KB per layer

If a layer's tensors were not contiguous, copying the whole span would drag expert bytes along with it and bloat the trunk file. Rather than silently produce a 400 GB trunk, the packer stops.

  packed 10/93 layers, 12.90 GB, 25 s (521 MB/s)
  packed 20/93 layers, 24.31 GB, 47 s (520 MB/s)
  packed 30/93 layers, 36.14 GB, 74 s (488 MB/s)
  packed 40/93 layers, 47.55 GB, 99 s (480 MB/s)
  packed 50/93 layers, 59.38 GB, 127 s (466 MB/s)
  packed 60/93 layers, 70.79 GB, 153 s (462 MB/s)
  packed 70/93 layers, 82.62 GB, 181 s (457 MB/s)
  packed 80/93 layers, 94.02 GB, 208 s (451 MB/s)
  packed 90/93 layers, 105.86 GB, 236 s (448 MB/s)
  packed 93/93 layers, 108.81 GB, 244 s (447 MB/s)

wrote trunk.bin: 108.81 GB across 93 layers
largest layer run: 2.341 GB  <- the streaming slot size

Packing 93 contiguous layer runs into one 108.81 GB file

Four minutes, once, and layer L lives at a known offset and can be read in a single call. The last line sizes everything downstream: the largest layer run is 2.341 GB, so any buffer that has to hold one arbitrary layer must be at least that big.

11. Reduction four: streaming the trunk turns a floor into a dial

The trunk is 108.81 GB and every layer of it is used on every token. There is no sparsity to exploit and nothing to skip. So the question is not how to avoid reading it, it is where to keep it.

The path one token takes, from cold NVMe to the next word

Pinned layers cost nothing to read, everything else comes through one ring slot

The design is a pinned prefix plus one rotating slot. Whatever fits in the budget gets pinned permanently, and the rest cycles through a single ring buffer. Critically, it is a prefix and not a cache.

The engine walks layers 0 through 92 in the same order on every token. That is a cyclic scan, and a cyclic scan is the pathological case for least-recently-used eviction: by the time layer 0 comes round again it is the least recently used thing in the cache, so it has always just been evicted.

An LRU of 90 slots over a 93-layer cycle achieves a hit rate of exactly zero. Pinning the first N layers instead gives a deterministic hit rate of N/93, which for N = 90 is 96.8 percent. The obvious data structure is not merely suboptimal here; it is wrong in the worst possible direction, returning zero where the trivial approach returns almost one.

/* Pinned count and slot size are mutually dependent, so iterate to a fixed point. */
size_t slot = tr->max_run;                 /* start assuming nothing is pinned */
int npin = 0;
for (int pass = 0; pass < 4; pass++) {
    size_t avail = budget > slot * (size_t)nring ? budget - slot * (size_t)nring : 0;
    int n = 0;
    size_t used = 0;
    while (n < tr->n_layers && used + tr->lay[n].nbytes <= avail) {
        used += tr->lay[n].nbytes;
        n++;
    }
    size_t need = 0;                       /* largest run still not pinned */
    for (int L = n; L < tr->n_layers; L++)
        if (tr->lay[L].nbytes > need) need = tr->lay[L].nbytes;
    if (need == 0) need = 4096;            /* everything pinned: degenerate but valid */
    if (n == npin && need == slot) break;  /* converged */
    npin = n;
    slot = k3_align_up(need, K3_TRUNK_ALIGN);
}

There is a memory detail that matters a lot. O_DIRECT reads pin their destination pages, and a 2.37 GB slot on 4 KB pages is about 578,000 pages, pinned and unpinned 93 times per token, nearly 54 million page operations per token purely in bookkeeping. So the arenas are allocated on 2 MB hugepages instead.

Everything is summed before anything is allocated, then compared to free RAM

/* Add up EVERYTHING before allocating anything. */
const double need_b = w_trunk + w_model + w_cache + w_state + w_buf + w_kv;
const double have = mem_available_bytes();      /* MemAvailable, not MemFree */

if (need_b > have * 0.95) {
    fprintf(stderr,
            "\nREFUSING TO START: this needs %s and the machine has %s "
            "available, a shortfall of %s.\n"
            "Options: a larger box, a smaller --cache-gb, or fewer --layers.\n",
            b6, b1, b2);
    return 1;
}

That plan is explicitly a forecast and not a result. It omits the safetensors index, about 78 MB at full scale, reports requested budgets rather than actual reservations, and cannot see fragmentation. So the engine also measures the peak resident set afterwards and labels it, in the output, as the number to quote.

One token: embed, walk 93 layers, aggregate, project to the vocabulary

/* One full forward over T tokens, writing logits for the LAST position only. */
static int forward(Weights *w, const K3Cfg *c, K3Cache *cache, const int *ids, int T,
                   float *logits_last, float *scratch, float *h, float *br, float *kstate)
{
    const int E = c->hidden;
    const int maxb = c->n_layers / c->attn_res_block + 2;
    const int P = c->kda_heads * c->kda_head_dim;
    const size_t kper = (size_t)P * c->kda_head_dim + (size_t)3 * P * (c->conv_k - 1);

    for (int t = 0; t < T; t++)
        k3_embed_row(h + (size_t)t * E, w->mb.embed, w->mb.wdt, ids[t], E);

    memset(br, 0, (size_t)T * maxb * E * sizeof(float));
    /* incremental decode carries the KDA state forward; full recompute rebuilds it */
    if (!w->kvc) memset(kstate, 0, kper * (size_t)w->n_bound * sizeof(float));

    int nb = 0;
    for (int L = 0; L < w->n_bound; L++) {
        /* bring this layer in, and hint the next one so its read overlaps */
        if (w->trunk) {
            if (k3_trunk_bind(w->trunk, c, L, &w->lay[L]) != 0) {
                fprintf(stderr, "trunk bind failed at layer %d\n", L);
                return -1;
            }
            k3_trunk_prefetch(w->trunk, L + 1);
        }
        if (w->lay[L].lay.moe) {
            w->lay[L].moe.src = &cache->src;
            w->lay[L].moe.layer = L;
        }
        if (w->kvc && w->mla_slot[L] >= 0) {
            const size_t kvper = (size_t)w->kv_cap * c->n_heads * (c->qk_nope + c->v_head);
            const size_t rpper = (size_t)w->kv_cap * c->qk_rope;
            const int mi = w->mla_slot[L];
            k3_decoder_layer_inc(h, br, &nb, &w->lay[L].lay, c, L, T,
                                 kstate + kper * (size_t)L, scratch,
                                 w->kvc + kvper * (size_t)mi,
                                 w->ropec + rpper * (size_t)mi,
                                 w->cached, w->kv_cap);
        } else {
            k3_decoder_layer_inc(h, br, &nb, &w->lay[L].lay, c, L, T,
                                 kstate + kper * (size_t)L, scratch,
                                 NULL, NULL, 0, 0);
        }
    }

    /* one model-level aggregator, beyond the two in every layer */
    if (w->mb.out_res_norm && w->mb.out_res_proj) {
        float *fold = scratch;
        float *src  = fold + E;
        for (int i = 0; i < E; i++) fold[i] = w->mb.out_res_norm[i] * w->mb.out_res_proj[i];
        for (int t = 0; t < T; t++) {
            for (int b = 0; b < nb; b++)
                memcpy(src + (size_t)b * E, br + ((size_t)t * maxb + b) * E,
                       (size_t)E * sizeof(float));
            memcpy(src + (size_t)nb * E, h + (size_t)t * E, (size_t)E * sizeof(float));
            k3_attn_res(h + (size_t)t * E, src, fold, nb + 1, E, c->rms_eps);
        }
    }

    float *nrm = scratch;
    k3_rmsnorm(nrm, h + (size_t)(T - 1) * E, w->mb.norm, E, c->rms_eps);
    k3_mmw(logits_last, nrm, w->mb.lm_head, w->mb.wdt, E, c->vocab);
    return 0;
}

That is the entire model in seventy lines. Embed the tokens, walk 93 layers binding each one as it arrives, apply one final aggregator across all the block snapshots, normalise the last position and project it to 163,840 logits.

The if (!w->kvc) line is the whole distinction between incremental decode and full recompute in a single condition.

A fixed walk order means the next read can start before this layer finishes

The first time the engine touched all 2.78 trillion parameters:

Kimi K3, pure C, released checkpoint
  model    : /home/k3/k3model
  prompt   : 5 tokens, generating 2

indexed 497220 tensors from 96 shards in 0.70 s

memory plan
  trunk (STREAMED) 16.00 GB
  embed + lm_head  4.70 GB
  expert cache     6.00 GB
  recurrent state  626.25 MB
  buffers          6.68 MB
  KV cache         0.00 B
  TOTAL            27.33 GB
  available        65.91 GB

trunk stream: 108.81 GB packed, 10/93 layers PINNED (13.16 GB), ring 1 x 2.37 GB
              reads use O_DIRECT (page cache bypassed)
              deterministic hit rate 10.8% (a cyclic scan defeats LRU, so a pinned
              prefix is used instead)

peak RSS after loading weights: 4.78 GB  (the plan above is a forecast, this is measured)
expert cache: 341 slots x 17.56 MB = 5.99 GB (0.41% of the 1.45 TB expert pool)

STEP   TOKEN      SECONDS      CACHE HIT  READ GB    TOK/S
--------------------------------------------------------------------
0      2494       167.84       35.0       83.91      0.006
1      9          171.65       39.3       94.05      0.006
--------------------------------------------------------------------
2 tokens in 339.5 s, 169.75 s/token average
PEAK RSS for the whole run: 25.83 GB   <- quote this, not the plan

It works, and it is 169.75 seconds per token, which is unusable. Almost everything in Part IV is about walking that number down to 10.66, and the thing that fixes it is not the obvious one.

Pushing the other way, with nothing pinned at all and an expert cache under two gigabytes:

trunk stream: 108.81 GB packed, 0/93 layers PINNED (0.00 GB), ring 2 x 2.37 GB
              deterministic hit rate 0.0%
expert cache: 113 slots x 17.56 MB = 1.98 GB (0.14% of the 1.45 TB expert pool)

STEP   TOKEN      SECONDS      CACHE HIT  READ GB    TOK/S
--------------------------------------------------------------------
0      17374      57.08        22.8       99.70      0.018
1      20829      27.72        0.0        25.83      0.036
2      10         26.95        0.0        25.83      0.037
3      427        27.25        0.0        25.83      0.037
--------------------------------------------------------------------

cache [final step]
  requests     : 1472  hits 0 (0.00%)  misses 1472  evictions 1472

Zero layers pinned. An expert cache holding 0.14 percent of the pool. A cache hit rate of exactly zero, with all 1,472 requests missing and all 1,472 evicting. And it still emits 17374, 20829, 10, 427, the same correct answer every other configuration gives.

Streaming turns a 315 GB floor into an 11 GB dial

Holding the trunk resident instead spends 150 seconds just loading weights before the first token, asks for 315 GB, and needs a machine with 755 GB free to be allowed to start.

/* Offset and length are both 4096-aligned, so this is a plain pread with no fixup. */
static int load_run(K3Trunk *tr, int L, unsigned char *dst)
{
    const K3Run *r = &tr->lay[L];
    size_t got = 0;
    while (got < r->nbytes) {
        const ssize_t n = pread(tr->fd, dst + got, r->nbytes - got,
                                (off_t)(r->off + got));
        if (n <= 0) return -1;      /* a short read is a corrupt layer */
        got += (size_t)n;
    }
    tr->bytes_read += got;
    return 0;
}

12. An LRU cache for the experts

Now the other side of the read path: 1,472 expert fetches per token, each 17.56 MB, drawn from a 1.45 TB pool.

A slot is empty, reserved but not yet readable, or holding an expert

The expert cache holds whole experts, so the budget divides exactly

/* Three slot states, not two: a key, EMPTY, or INFLIGHT. */
static int pick_victim(K3Cache *c)
{
    int best = -1;
    uint64_t oldest = (uint64_t)-1;
    for (int i = 0; i < c->nslot; i++) {
        if (c->key_of[i] == K3_SLOT_INFLIGHT) continue;   /* being read into RIGHT NOW */
        if (c->key_of[i] == K3_SLOT_EMPTY) return i;      /* free, take it */
        if (c->pinned[i]) continue;
        if (c->used_at[i] < oldest) { oldest = c->used_at[i]; best = i; }
    }
    return best;
}

Three details in twelve lines. INFLIGHT slots are skipped entirely rather than treated as candidates, so a slot cannot be claimed twice. EMPTY returns immediately, because a free slot is always better than evicting a live one. And pinned slots are skipped after the empty test, so pinning never blocks the cheap path.

Reserve serially, read in parallel, then publish only what arrived

Batched preads keep the device busy, serial gets leave it idle

static int cache_getmany(K3ExpertSrc *self, int layer, const int *experts, int n)
{
    K3Cache *c = (K3Cache *)self->ctx;
    int slots[K3_MAX_TOPK];

    /* phase 1: reserve serially, so no two experts take the same slot */
    int nres = 0;
    for (int j = 0; j < n; j++) {
        int s = cache_lookup(c, layer, experts[j]);
        if (s >= 0) { slots[j] = -1; continue; }        /* already resident */
        s = cache_pick_victim(c);
        if (s < 0) { slots[j] = -1; continue; }
        c->slot_id[s] = K3_SLOT_INFLIGHT;
        slots[j] = s;
        nres++;
    }

    /* phase 2: read in parallel, in disk-offset order */
    int order[K3_MAX_TOPK];
    cache_sort_by_offset(c, layer, experts, slots, n, order);
#pragma omp parallel for schedule(dynamic)
    for (int k = 0; k < n; k++) {
        const int j = order[k];
        if (slots[j] < 0) continue;
        if (!k3_expert_load_direct(c->st, layer, experts[j], c->arena + slot_off(c, slots[j])))
            slots[j] = -2;
    }

    /* phase 3: publish only what arrived */
    for (int j = 0; j < n; j++) {
        if (slots[j] >= 0) c->slot_id[j] = expert_key(layer, experts[j]);
        else if (slots[j] == -2) c->slot_id[j] = K3_SLOT_EMPTY;
    }
    return nres;
}

The slot sizing carries a similar guard. An expert is 17,547,264 bytes, which happens to be exactly 4,284 × 4,096, so the alignment the reads need holds on the released checkpoint by coincidence. Code that assumed the alignment rather than enforcing it would work on every shipped weight, which is why the cache fixture deliberately uses a non-conforming expert size. The released weights cannot exercise that path, so the test data was built to.

int64_t k3_expert_load(const K3St *s, const K3ExpertRef *r, unsigned char *buf)
{
    if (r->contiguous) {                     /* one coalesced 17.55 MB read */
        K3Tensor t;
        memset(&t, 0, sizeof t);
        t.name = (char *)"expert";
        t.shard = r->shard;
        t.off = r->off;
        t.nbytes = r->nbytes;
        t.dtype = K3_DT_U8;
        t.ndim = 1;
        t.shape[0] = r->nbytes;
        return k3_st_read(s, &t, buf);
    }

    /* fallback: six separate reads, one per tensor */
    s