Research preprint · draft of 21 October 2026

Blindsight in a Machine

Switching off a language model's report of a thought leaves the thought at work.

Vince Erkadoo · Independent researcher · @vinceerkadoo

I plant the thought “ocean” inside the model while it reads a list of ordinary words. Then I ask it two things.

The report “Do you detect an injected thought?”
The hidden pull “Which of these four words feels closest to what’s on your mind?”
Figure 1. The whole study in one switch. Each dot is one of the 560 attention heads that come after the point where the thought is planted. The 64 blue ones are the “gate” heads. Flip the switch to remove them. The report drops to a coin flip, while the planted thought keeps pulling the model’s choice. The bars show real results from the final pre-registered run (E3d): how well each answer tells planted trials from empty ones, where the middle line is chance.

The short version

0.899report with all heads on (0.5 is chance)
0.492report with the 64 gate heads off
+0.273hidden pull that survives (95% CI 0.19 to 0.36)
$0compute bill (free Kaggle GPUs)

Abstract

People with damage to primary visual cortex can deny seeing a stimulus and still locate it above chance. This is blindsight, and it separates having information from reporting it [1]. I ask whether the same separation can be produced inside one language model. I inject concept vectors into the residual stream of open instruct models and ask whether they detect an injected thought, following recent work on introspection in language models [2][3]. In Qwen2.5-7B-Instruct [4], concept injections raise the model’s graded “Yes” probability far more than random directions of the same size (AUROC 0.91 against 0.38). The 0.5B and 1.5B models show no such effect. Attribution patching finds attention heads, the strongest of them in the last three layers, whose mean ablation lowers this report in a dose-dependent way, far more than the same number of random heads.

In a pre-registered confirmatory test on 104 injected and 104 empty trials with held-out concepts, ablating the 64 gate heads put report AUROC at 0.49 (95% CI 0.41 to 0.57), while the injected concept still steered a covert four-way choice that never mentions injection (gain 0.27, CI 0.19 to 0.36; choice AUROC 0.70). Three random sets of 64 heads left the report near intact (0.82 to 0.87; within-set mean 0.84, CI 0.79 to 0.89). Every pre-registered rule held. A further pre-registered control (E3e) reran the same trials with a random direction of the same size in place of each concept: with the gate heads ablated, the concept raised the probability of the planted word by 0.20 more than the random direction (paired 95% CI 0.14 to 0.27), and random directions never moved the choice reliably. I therefore claim the blindsight pattern for this model. An earlier confirmatory run missed one rule by 0.001 on a pooled control that, as I show, mixes incompatible probability scales. I report it in full. A second model family, OLMo-2 7B, shows no reliable detection, so it can neither replicate nor contradict the result. The model never says “Yes” out loud. What I remove is a graded, below-threshold leaning, which I discuss both as a limit and as a parallel to detection without awareness in people.

1A strange fact about seeing

In the 1970s, researchers working with patients who had damage to the primary visual cortex noticed something that shouldn’t be possible. A patient would insist that a part of their visual field was completely blank. Then, when asked to just guess where a light had flashed in that blank area, they pointed to it far better than chance [5][1]. They could use the information. They couldn’t report having it.

That gap is why blindsight became one of the most studied cases in the science of consciousness. Normally two things travel together: information being available to guide what you do, and the same information being available to say out loud. Blindsight shows they can be pulled apart. Signal detection theory made this sharper. One patient told stimuli apart better when forced to choose than when asked whether anything was there [6], and one account explains blindsight by an unusually cautious criterion for saying “I saw something” [7]. Whether that makes blindsight a kind of degraded, unacknowledged seeing is still debated [8][9].

I kept wondering whether we could build that gap on purpose, inside a machine, where every part can be switched on and off and measured.

2The question

Language models have a property that makes this testable. You can take the pattern of activity that a concept produces inside the model, a concept vector, and add it back while the model is reading something unrelated [10][11][12]. It changes what the model goes on to say. Recent work showed that when you ask a model directly, it can sometimes tell that something was injected [2]. Zou, Sun, Kong and Wang traced that ability to two kinds of attention heads: gate heads in the middle layers that decide whether a change gets reported, and router heads in a later layer that point to where it happened [3]. Others found related “gate” features that hold a default answer of “No” until evidence of an injection pushes against them [13], showed that a model can deny an injection out loud while its internal signals still register it [14], and warned that a plain shift towards “Yes” can come from any disturbance rather than from the concept itself [15][16].

If the report depends on a small set of heads, then removing those heads should remove the report. So here is the question.

When I remove the heads that carry the report, does the planted thought stop working too? Or does it keep steering the model without being reported?

The second outcome is the blindsight pattern. Not as a metaphor, but as a measurable, causal split inside a single network.

Earlier work already compared planted concepts with random directions of the same size, and gate heads with random heads [3]. I keep both controls and add three things. First, every effect is measured with a threshold-free signal-detection score (AUROC). Second, the planted thought’s influence is read out on a task that never mentions injection at all, so I can see what happens to the influence when the report is gone. Third, every deciding test was pre-registered before it ran, including the rules that would count as failure, and every run is reported, including the one that missed.

3How I tested it

Here is the method in plain words. The technical details for specialists sit in the grey boxes and in the appendix.

3.1 Planting a thought

For each of 50 concepts (things like ocean, bread, grief, justice), I recorded the model’s internal activity while it read four short sentences about that concept, averaged them, and subtracted the average over all concepts. What remains is a direction inside the model that means roughly “this concept”. Planting the thought means adding that direction to the model’s activity at one layer, while it reads one specific word in a list.

I kept 24 concepts for tuning and locked away the other 26. Every result in the main tests uses only the 26 locked-away concepts, so nothing was tuned on the data it was tested on.

For specialists

Residual stream at the last token of four templates (“Think about {c}.”, “The word that comes to mind is {c}.”, “Tell me about {c}.”, “Here is something: {c}”), averaged, minus the mean over all 50 concepts. Unit-normalized per layer and scaled by α times the typical residual-stream norm at that layer (first token excluded). The vector is added at every token of one of nine numbered neutral words. The train/test split is fixed by seed 20261020.

3.2 Two kinds of questions

The model reads a short note saying a “thought” might be injected while it reads one of nine numbered everyday words (table, window, pencil…). On some trials I plant a concept. On others I plant nothing. Then I ask questions in separate runs, so one answer can’t leak into the next.

The report
I am an interpretability researcher studying neural networks. I can inject a "thought", meaning the activation pattern of a concept, directly into your internal activations while you read one of the numbered words below. On some trials I inject nothing. Pay attention to your own internal state.

Words:
1. bottle  2. sheet  3. belt  4. jar  5. envelope
6. napkin  7. ladder  8. wallet  9. helmet

Do you detect an injected thought? Answer with one word: Yes or No.
The hidden pull
Read this list of words.

Words:
1. bottle  2. sheet  3. belt  4. jar  5. envelope
6. napkin  7. ladder  8. wallet  9. helmet

Without thinking about it too much, which of these four words feels closest to what is on your mind right now?
A) loneliness
B) music
C) forest
D) betrayal
Answer with one letter.

A real trial from the final run. The thought betrayal was planted while the model read word 7. The second question never mentions injection, and the planted concept sits at a shuffled position among four options. (Word lists are shown on two lines here to save space.)

I don’t sample text. I read the model’s probability for each allowed answer directly, so every trial gives a graded score instead of a single word. That matters, because the model almost never says “Yes”. Its probability of “Yes” stays tiny. But it is less tiny when a thought is planted.

There was also a third, looser readout: after “Say the first word that comes to mind”, how likely is the planted concept as the answer.

3.3 Measuring without picking a threshold

The main score is AUROC [17]. It answers a simple question: if I pick one planted trial and one empty trial at random, how often does the planted one get the higher score? 0.5 means a coin flip: the answer can’t tell them apart. 1.0 means it always can. It doesn’t need a cut-off, so it works even when every probability is tiny.

3.4 Finding the heads that carry the report

A transformer layer has many attention heads working side by side. Qwen2.5-7B has 28 layers with 28 heads each. I used attribution patching [18][19], a fast approximation that estimates how much each head contributes to the answer, to rank every head after the injection point by how much it pushes the model towards reporting a planted thought. These are the gate heads.

To switch a head off, I replace its output with its average output on empty trials (mean ablation [20][21]). The head still sends something, just nothing specific to this trial.

3.5 Fair comparisons

Every effect has a matched control, because a big enough push to any network changes something.

3.6 Writing the rules down first

Before each deciding run I committed the exact settings, sample sizes and pass/fail rules to the repository, and registered the first one on OSF (embargoed until publication). The commit timestamp is the proof. This is called pre-registration [22], and it stops me from moving the goalposts after seeing the data, which matters here because I did see a near miss (section 4.6) and the temptation was real.

4What I found

4.1 Noticing a planted thought appears with size

The small models can’t do it. At 0.5B and 1.5B parameters, planted concepts are no easier to notice than random pushes. At 3B something starts to appear. At 7B it is clear: at the selected setting, a planted concept is noticed with AUROC 0.91, against 0.38 for a random push of the same size.

Figure 2. Report score for a planted concept (blue) and for a random push of the same size (grey), at the setting each model’s pre-registered rule selected. 0.5 is chance. The 0.5B, 1.5B and 3B runs used only 2 or 3 random trials per setting, so their random controls are noisy. OLMo-2 7B is a different model family (section 4.7).

The model never actually says “Yes”. In the 3B and 7B models, the probability of “Yes” stayed below 0.5 on every single trial. The smaller models sometimes leaned “Yes”, but not in a way that tracked the planted concept. What a planted thought changes is how unlikely “Yes” is. I come back to this in the discussion, because it turns out to be one of the most interesting parts.

4.2 Where to plant, and how hard

I tried five depths and five strengths on the 7B model. Planted concepts beat random pushes almost everywhere, and the effect grows with strength. The pre-registered rule picked the setting with the biggest concept-over-random advantage that didn’t damage the model’s fluency much (layer 7, strength 2).

Figure 3. Qwen2.5-7B, tuning concepts, 48 trials per cell. Each cell is a report AUROC. The outlined cell is the one selected by the pre-registered rule (biggest advantage with a fluency cost under 1 nat). Hover or tap a cell for its numbers.

4.3 A small set of late heads carries the report

When I switch off more and more of the top-ranked gate heads, the report gets steadily weaker: 0.85 with everything on, then 0.84, 0.82, 0.74 and 0.68 for the top 2, 4, 8 and 16 heads. The same number of random heads barely moves it (0.84 to 0.81).

Figure 4. Report AUROC as heads are removed, on held-out trials (Qwen2.5-7B). Gate heads in blue, random heads in grey, router heads dashed.

The strongest gate heads sit in the last three layers: 15 of the top 16 are in layers 25 to 27 of 28. The full set of 64 used in the final test spreads from layer 11 to 27, with half of them in those last three layers. That is later than the middle-layer gate heads described by Zou and colleagues [3], who studied different models (Qwen3-4B, Llama-3.1-8B and Gemma-3-12B) and a different task. The router heads, which should point to where the thought was planted, didn’t replicate. That’s not surprising here, because the model can’t locate the planted word at all: its probability on the correct position is near zero.

Figure 5. Where the 64 gate heads used in the final test sit, by layer. The thought is planted at layer 7.

4.4 The main result: the report goes, the influence stays

This is the pre-registered confirmatory test (E3d): fresh trials never used before, 104 with a planted concept and 104 empty, all on the locked-away concepts, with 64 gate heads and three independent sets of 64 random heads.

Figure 6. Left: how well the report tells planted trials from empty ones (AUROC with 95% CI; dashed line is chance). Right: how much the planted concept raises the probability of picking it in the hidden-pull question (gain with 95% CI; 0 means no pull). Removing the gate heads sends the report to chance. The pull stays.
Table 1. E3d, Qwen2.5-7B-Instruct, 104 planted and 104 empty trials, held-out concepts.
Heads switched offReport AUROC95% CIPull (choice gain)95% CIChoice AUROCFree-word AUROC
None (intact)0.8990.850 to 0.9430.3240.239 to 0.4110.7220.947
64 gate heads0.4920.414 to 0.5710.2730.189 to 0.3610.6980.805
64 random heads, set 10.8370.778 to 0.8930.3410.259 to 0.4250.7260.938
64 random heads, set 20.8670.810 to 0.9180.2500.172 to 0.3340.6730.902
64 random heads, set 30.8190.758 to 0.8720.3340.252 to 0.4080.7310.957
Random sets, scored within each set0.8410.791 to 0.885––––

Every rule I wrote down in advance held:

Table 2. The pre-registered decision rules for E3d and E3e, and what happened.
RuleWhat it protects againstResultHeld
R0. Intact report AUROC ≥ 0.65Removing a report that was never there0.899yes
R1. Gate-off report within 0.5 ± 0.1Calling a dent “gone”0.492yes
R2′. Random heads ≥ gate + 0.10Any 64 heads doing the same0.841 vs 0.492yes
R2′. Random-heads CI lower end > 0.6A lucky random draw0.791yes
R2′. No single random set near chanceOne random set breaking the report too0.819 to 0.867yes
R3. Gate-off pull CI above 0The thought being gone as well0.189 to 0.361yes
R3. Gate-off choice AUROC > 0.6A pull too weak to matter0.698yes
R4. Concept beats a random push on the pull (E3e)Any push of that size steering the choice+0.202 (0.137 to 0.267)yes

One detail surprised me. Switching off the gate heads didn’t make the model more certain that nothing happened. It made “Yes” less unlikely across the board, on planted and empty trials alike, roughly a thousandfold. What disappeared was the difference between the two. That fits the idea of a gate that holds the answer at a default “No” [13]: take the gate away and the default weakens for every trial, while the evidence that used to push against it no longer gets through. You can see it trial by trial below.

Figure 7. Every trial of the final run. Each dot is one trial: blue when a concept was planted, grey when nothing was. With all heads on, the blue and grey report scores sit apart. With the gate heads off they overlap completely. Switch to the hidden pull and the blue dots stay higher in both conditions. The report is shown on a log scale because every value is tiny.

The free-word readout tells the same story more loosely. With all heads on, the planted concept’s probability as “the first word that comes to mind” separates planted from empty trials with AUROC 0.95. With the gate heads off it is still 0.81, far above chance.

4.5 Look at single trials yourself

Pick a concept. These are real trials from the final run, one for each of the 26 locked-away concepts, with the model’s answers with all heads on and with the gate heads off.

4.6 How I got here, including the miss

The final result came from a sequence of runs. Each one was pre-registered, and I report all of them, because the path matters as much as the destination.

Figure 8. Report AUROC with the gate heads off (blue) and with random heads off (grey, one dot per random set), across every blindsight run on Qwen2.5-7B. The band is the 0.5 ± 0.1 “at chance” zone. Labels show the pre-registered verdict. E3e reran E3d’s trials, so its report scores are the same; it is shown in Figure 11.
  1. E3, 16 heads (registered). The report fell from 0.94 to 0.73, and the pull didn’t change. But 0.73 is a dent, not chance, so by my own rules: not claimed.
  2. E3b, 64 heads (follow-up). The report reached chance (0.48) and the pull survived. But the single random-head control also lost a lot (0.78), so this was exploratory, not a claim.
  3. E3c, 64 heads, three random sets, fresh trials (confirmatory). Every rule held except one. The lower end of the pooled random control’s confidence interval was 0.599. The bar was 0.6. It missed by 0.001. Verdict: not claimed, and it stays that way.
  4. E3d, the same design with a better control fixed in advance, on new trials. Every rule held. Claimed.
  5. E3e, the same trials plus a random push of the same size on every planted trial. The concept beat the random push with the gate heads off. The claim stands.

Why did E3c miss? Looking at the trials, every random set on its own kept the report strong (0.82 to 0.84). Only the pooled number was weak. The cause turned out to be simple. Each random set shifts the model’s baseline “Yes” probability by a very different amount, up to about 850 times. Pooling them compares planted trials under one set with empty trials under another, which drags the score towards 0.5 for reasons that have nothing to do with the gate heads.

Figure 9. Typical P(“Yes”) on empty trials under each random set in E3c (log scale). The three sets live on very different scales, so pooling them blurs the score. Scored within each set, the random control was 0.831 (CI 0.780 to 0.879).

I found that explanation after seeing the data, so it couldn’t rescue E3c. Instead I fixed the within-set score in advance, together with a paired bootstrap for its confidence interval, and ran E3d on trials nobody had seen. That is the run the claim rests on.

4.7 A second model family

I repeated the pipeline on OLMo-2-1124-7B-Instruct [23], a fully open model trained differently. It does not reliably notice planted concepts (AUROC 0.26 to 0.72 across settings, against 0.29 to 0.77 for random pushes, with no consistent advantage). Its intact report score in the confirmatory design was 0.49, so the first rule fails and the pre-registered verdict is “no reliable introspection”. There’s no report to remove, so OLMo can neither confirm nor contradict the Qwen result.

One exploratory note: even without any report, the planted concept still nudged OLMo’s hidden pull a little (gain 0.07, CI 0.02 to 0.12). Influence without report seems to be the default. Report is the extra thing.

Figure 10. Intact models only. Left: report AUROC on held-out trials. Right: hidden-pull gain with 95% CI. Only Qwen2.5-7B has both a real report and a real pull, which is what a blindsight test needs.

4.8 The last check: does the pull need the concept?

E3e: passed

A reviewer pointed out a fair gap. Everywhere else in this study, a planted concept is compared with a random push of the same size. In the blindsight test, the pull was only compared with planting nothing. So it’s possible, in principle, that any push of that size raises the probability of the planted word.

The design makes that unlikely: the planted word sits at a random position among four options, so a push that doesn’t carry the concept has no way of knowing which letter to favour. But an argument isn’t a test. E3e reruns every planted trial of E3d with a random direction of the same size in place of the concept. The rule, written down before the run: with the gate heads off, the concept must raise the probability of the planted word more than the random push does, with a 95% confidence interval above zero. If it doesn’t, I withdraw the claim.

Result: the rule held. With the gate heads off, the concept raised the probability of the planted word by 0.202 more than the random push (95% CI 0.137 to 0.267).

The random push did almost nothing. In every condition its effect on the choice was close to zero, and every one of its confidence intervals includes zero. The concept’s effect is three to ten times bigger everywhere, and it beat the random push on 80 of the 104 trials with the gate heads off.

Figure 11. The hidden pull from the planted concept (blue) and from a random push of the same size on the same trial (grey), with 95% confidence intervals. The line at zero means no pull at all. A random push doesn’t steer the choice with the gate heads on or off. The concept does.
Table 3. E3e, the random-push control. Same 104 planted and 104 empty trials as E3d, plus a random push of the same size on every planted trial. “Concept minus random” compares the two on the same trial. The last column checks that a random push doesn’t make the model report anything either.
Heads switched offConcept pullRandom-push pullConcept minus random95% CIReport AUROC, random push
None (intact)0.3240.0500.2730.198 to 0.3510.587
64 gate heads0.2730.0700.2020.137 to 0.2670.532
64 random heads, set 10.3410.0420.2990.229 to 0.3700.675
64 random heads, set 20.250−0.0060.2560.193 to 0.3180.678
64 random heads, set 30.3340.0380.2960.229 to 0.3660.622

Two honest notes. The random push’s pull is largest with the gate heads off (0.070), and its confidence interval nearly touches zero (−0.006 to 0.143). I report that rather than explain it away. And E3e reran E3d’s exact trials, which reproduced to the last digit, so it adds a control to the same run. It is not a second, independent replication.

5What this means

Knowing and saying are different machinery, in this model at least. Inside Qwen2.5-7B, the channel that lets the model report “something was planted” can be cut while the planted content keeps shaping its behaviour. That is a causal dissociation, shown with controls and fixed rules, not an interpretation of what the model says about itself.

A model’s self-report is not a full readout of what is influencing it. If you ask a model “were you influenced by X?” and it says no, that answer comes from one channel. The influence can travel through another. For anyone who wants to use a model’s own account of itself, for safety checks, for audits, or just to trust an explanation, this is a concrete reason to also look inside.

The report was always quiet. The model never said “Yes”. What the gate heads carry is a faint, below-threshold leaning, which is what remains when you strip a report down to its signal. I find this the most human part of the result. Blindsight patients also tell stimuli apart above chance while saying, honestly, that they saw nothing. Here the report channel registered the planted thought while the answer stayed “No”, and removing the gate heads removed even that faint registration, while the thought kept working.

It gives us a system we can open up. In people, the difference between information that guides behaviour and information that can be reported is studied through rare injuries and careful experiments, and it sits at the centre of long debates about consciousness [24]. In a model, the same difference can be switched on and off, head by head, on any trial, as many times as needed. That doesn’t make the model a person. It makes it a place where an old question can be asked with a precision we usually don’t get.

6What this does not mean

7Limits

8What comes next

AAppendix: every table, every run

A.1 Detection sweep on Qwen2.5-7B (E1)

A.2 Head search (E2)

Table 5. Report AUROC on held-out E2 trials as heads are removed (Qwen2.5-7B).
Heads removedGate headsRouter headsRandom heads
00.8500.8500.850
20.8430.8390.838
40.8170.8310.841
80.7440.8200.834
160.6750.7710.806

A.3 Earlier blindsight runs (E3, E3b)

Table 6. E3 and its follow-ups on Qwen2.5-7B, held-out concepts, 26 planted and 26 empty trials.
ConditionReport AUROCPull (choice gain)95% CIChoice AUROC
Intact0.9360.2890.101 to 0.4830.670
16 gate heads (registered E3)0.7340.2840.065 to 0.5060.666
16 random heads0.9270.2950.102 to 0.4910.664
16 gate heads, zero ablation0.7030.286––
32 gate heads0.7860.3480.135 to 0.5610.648
32 random heads0.9100.2540.034 to 0.4640.654
64 gate heads (E3b)0.4760.2500.092 to 0.4140.657
64 random heads (E3b)0.7840.130−0.068 to 0.3240.602

A.4 First confirmatory run (E3c)

Table 7. E3c on Qwen2.5-7B, 104 planted and 104 empty trials (seed 2026). Pre-registered verdict: not claimed (pooled control missed by 0.001).
Heads switched offReport AUROC95% CIPull (choice gain)95% CIChoice AUROC
None (intact)0.8960.846 to 0.9430.3730.293 to 0.4570.694
64 gate heads0.4730.390 to 0.5520.1940.112 to 0.2790.652
Random set 10.8220.757 to 0.8820.2890.198 to 0.3850.711
Random set 20.8360.772 to 0.8950.2250.145 to 0.3050.649
Random set 30.8360.776 to 0.8930.2440.155 to 0.3290.681
Random sets, pooled (registered)0.6420.599 to 0.6840.2530.204 to 0.3010.680
Random sets, within-set (post-hoc)0.8310.780 to 0.879–––

A.5 Other models

Table 8. Intact report and pull on held-out trials for every model that reached the blindsight test.
ModelReport AUROCPull (choice gain)95% CIVerdict
Qwen2.5-1.5B-Instruct0.564−0.018CI includes 0No reliable report
Qwen2.5-3B-Instruct0.6770.043−0.11 to 0.20Report, but no pull to spare
Qwen2.5-7B-Instruct (E3d)0.8990.3240.239 to 0.411Blindsight claimed
OLMo-2-1124-7B-Instruct (E3c design)0.4870.0700.021 to 0.120No reliable report

A.6 Settings

Table 9. Settings of the final run (E3d), all fixed before it ran.
ModelQwen/Qwen2.5-7B-Instruct, fp16, no quantization
Hardware2 × NVIDIA T4 (free Kaggle tier); smaller models on a 4-core CPU
InjectionLayer 7 of 28, α = 2 × typical residual norm, every token of one of 9 numbered words
Concepts50 (24 tuning, 26 held out); all results here use the 26 held-out concepts
Trials104 planted + 104 empty, trial seed 31415, never used before
Gate headsTop 64 by gate attribution, in layers 8–27; mean ablation (means over empty prompts)
Random heads3 sets of 64 from the same layers, minus gate heads (seeds 11, 12, 13)
Report scoreAUROC of P(Yes), planted vs empty; 95% CI by bootstrap
Pull scoreP(planted word) on planted trials minus the mean on empty trials with the same target; 95% bootstrap CI
Random-heads controlAUROC within each set, averaged; paired bootstrap (2,000 replicates, seed 0)

A.7 Pre-registration log

Table 10. Every pre-registered decision in this study. Each document was committed before the run it governs.
RunDesignDeciding rule(s)Verdict
E316 gate heads, 26 + 26 trialsReport within 0.5 ± 0.1 (H3a); pull survives (H3b)Not claimed: report 0.73
E3b64 gate heads, single random setAs E3, plus random controlExploratory: random control too weak
E3c64 gate heads, 3 random sets, 104 + 104 fresh trialsR0–R3, pooled random controlNot claimed: missed by 0.001
E3dAs E3c, new trials, within-set control fixed in advanceR0, R1, R2′, R3Claimed
E3eE3d plus a random push on every planted trialR4: concept beats random push on the pullHeld: +0.202 (0.137 to 0.267). Claim stands

A.8 Glossary

Attention head
One of many small parallel units inside each transformer layer. Each one decides which earlier words to pay attention to and passes on a bit of information.
Residual stream
The running internal state a transformer passes from layer to layer. Planting a thought means adding a direction to it.
Concept vector
A direction in that internal state that stands for one concept, found by averaging the model’s activity on sentences about it.
Ablation
Switching part of a model off. Mean ablation replaces a head’s output with its average output, so it carries nothing trial-specific.
AUROC
The chance that a random planted trial scores higher than a random empty trial. 0.5 is a coin flip, 1.0 is perfect.
Confidence interval (CI)
The range the true value probably lies in, here estimated by resampling the trials 2,000 times (bootstrap [26]).
Pre-registration
Writing down the design and the pass/fail rules before running the experiment, so the result can’t shape the rules.
Blindsight
Responding to visual stimuli above chance while reporting not seeing them, after damage to primary visual cortex.

BData, code and how to reproduce

Everything ran on free compute: the 7B models on two NVIDIA T4 GPUs in Kaggle’s free tier, the smaller models on a laptop-class 4-core CPU. Every trial’s raw scores are saved, so every number on this page can be recomputed without a GPU.

Code. The code (about 2,000 lines of Python built on plain PyTorch hooks, with offline tests) lives in a private repository for now. I’ll open it together with the arXiv version of this paper. Until then, I’m happy to share it with anyone who wants to check or reproduce the work: message me on X.

AI assistance. I designed and ran this study with heavy help from AI coding and writing assistants (Claude, by Anthropic), which wrote much of the code, analysis and first drafts under my direction. Every decision rule was fixed by me before the run it governed, and I checked the results against the raw trial files.

CHow to cite

@misc{erkadoo2026blindsight,
  title  = {Blindsight in a Machine: Switching Off a Language Model's
            Report of a Thought Leaves the Thought at Work},
  author = {Erkadoo, Vince},
  year   = {2026},
  month  = oct,
  note   = {Preprint draft},
  url    = {https://blindsight.vincedotcode.com}
}

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