Voynich Gallows Characters: Tall Signs, Pedestals and Glyph Architecture

Some Voynich characters look as if they were designed to be noticed.

They rise above the ordinary writing.

Tall stems.

Loops.

Crossing forms.

Sometimes they stand alone inside a word-like unit.

Sometimes they appear to sit on a horizontal bench made from the common c-like forms.

Voynich researchers call them gallows characters.

The name is descriptive.

It is not a translation.

That distinction matters immediately, because the gallows have attracted almost every kind of interpretation imaginable.

Capital letters.

Paragraph markers.

Consonants.

Abbreviations.

Cipher groups.

Numerals.

Operators.

Decorative initials.

Compound graphemes.

Several of those remain possible in limited forms.

None is established merely by the visual drama of the signs.

The first gallows problem is not “What do they mean?” It is “What kind of written unit are they?”

That question belongs underneath decipherment.

If a tall sign is one character, one statistical model follows.

If it is two or three strokes functioning as a compound, another model follows.

If a pedestalled gallows is a ligature of ordinary components, another follows again.

Character count changes.

Word length changes.

Entropy changes.

Word families change.

And a decipherment may succeed or fail depending on a decision made before the first translation begins.

Quick Read

One-sentence answer: the Voynich Manuscript contains four principal tall glyph families conventionally transliterated in EVA as k, t, p and f, together with connected or pedestalled variants such as ckh, cth, cph and cfh; they have strong positional and compositional behaviour, but whether each visible form represents a single grapheme, a compound, a ligature, an abbreviation or a structural marker remains unresolved.

“Gallows” is a modern visual nickname, not a medieval term.
The four common simple gallows are conventionally represented in EVA as k, t, p and f.
They can combine with bench-like c/h structures to create forms often called pedestalled or benched gallows.
EVA is analytical and may represent visible compounds with several Roman characters; other transcription systems can treat the same visible object more synthetically.
This means “ckh” in EVA should not be assumed to represent three independent medieval letters.
Gallows have strong positional preferences inside tokens and on written pages.
Some gallows are enriched at line or paragraph beginnings, but the distribution differs by form and context.
Pedestalled gallows behave differently from simple gallows in some boundary positions.
Vertical and page-level distribution patterns have attracted attention, but visual patterning does not establish semantic function.
Historical abbreviation forms, cipher signs and other manuscript symbols offer visual comparators, but resemblance does not prove direct derivation.
Whether gallows are phonetic, grammatical, cryptographic or graphical remains open.
A correct character model should explain simple and pedestalled forms together and remain compatible with entropy, word-family and positional evidence.

Why “Gallows” Is Already an Interpretation Risk

Nicknames are useful because strange shapes need names.

They are dangerous because names import associations.

A “gallows” sounds like an object.

An object sounds symbolic.

Soon the symbol is imagined to mean death, punishment, execution, authority or a letter shaped like a scaffold.

None of that comes from the manuscript.

The term means only that researchers thought the tall shapes looked vaguely like gallows.

The safer mental label is:

the four common tall-form families.

That is less memorable.

It is also cleaner.

The Four Simple Gallows

In EVA, the four principal simple gallows families are represented as:

Those letters are codes.

They do not mean the signs sound like /k/, /t/, /p/ or /f/.

The forms share a tall architecture but differ in loop and cross-stroke structure.

That shared architecture creates an immediate analytical question.

Are these four unrelated characters that happen to share a design?

Or are they built from a common tall skeleton plus secondary features?

If the second is true, the visible forms may have internal composition.

That matters because a writing system can encode information at the level of components rather than whole glyphs.

Pedestalled Gallows Make the Character Question Harder

The simple tall forms also appear integrated with the common bench-like structure conventionally represented by EVA c…h.

This creates familiar transliterations such as:

ckh;
cth;
cph;
cfh.

The visual forms are often called pedestalled or benched gallows.

Now the representation problem becomes unavoidable.

EVA deliberately takes an analytical approach.

It represents visible elements in a way that lets researchers type and compare components.

But the Roman string ckh can mislead readers into imagining three sequential medieval characters.

Other transliteration systems treat compound-looking forms more synthetically, as one unit.

One manuscript shape can become three computer characters without proving that the medieval writer thought of it as three characters.

This is why the gallows problem sits directly inside the entropy problem.

One Glyph or Several Components?

Suppose pedestalled ckh is one grapheme.

Then its frequency belongs to one character class.

Suppose instead it consists of three meaningful components.

Then c predicts k, k predicts h, and the apparent character sequence becomes highly constrained.

Those two representations have different conditional entropy.

Different token lengths.

Different word-family geometry.

Different candidate phonologies.

So when someone says “Voynich has a very predictable k after c”, the first question should be:

Are c and k independent written units in the original system?

The computer file cannot answer that by itself.

Synthetic and Analytical Alphabets Ask Different Questions

A synthetic transliteration tries to preserve complex visible forms as units.

An analytical transliteration decomposes them into recurring components.

Neither philosophy is automatically correct.

They are tools for different questions.

A synthetic alphabet is useful when we want to ask:

How often does this entire visible form occur?
Does the whole compound behave like one unit?

An analytical alphabet is useful when we want to ask:

Which components recur across different compounds?
Can the tall form substitute inside one common bench structure?
Does the c…h frame have independent distribution?

A real writing-system model should eventually explain why both views work as well as they do.

The modern transliteration problem is evidence that the medieval unit boundaries are not obvious.

Gallows Occupy Restricted Positions Inside Tokens

The tall forms do not appear anywhere with equal freedom.

They participate in the same strong token architecture that makes Voynichese unusually predictable.

Some forms tend to occupy central or core-like slots.

They interact with common opening and ending families.

Jorge Stolfi’s classic descriptive grammar, for example, treated gallows as part of a central core layer in many normal Voynich token structures.

That grammar is not a decipherment.

Its value is structural.

It shows that many tokens can be parsed into recurring positional components rather than arbitrary strings.

Gallows sit near the centre of that architecture.

Simple Gallows and Pedestalled Gallows May Not Have the Same Function

Visual family membership does not guarantee semantic equivalence.

Perhaps a pedestal modifies the same base sign.

Perhaps the pedestal creates a completely different grapheme.

Perhaps the bench carries one unit and the gallows another.

Perhaps the compound is an abbreviation built from several graphic components.

These possibilities make different predictions.

If pedestal = modifier, simple and pedestalled variants should have related contexts.
If pedestal = independent unit, its distribution should survive across different gallows bases.
If the compound is one grapheme, component-level predictions may disappear under better segmentation.
If it is a ligature, palaeographic construction should reveal connected stroke logic.

We do not yet have an accepted answer.

The key is to keep the alternatives explicit rather than allowing EVA typography to decide invisibly.

Paragraph-Initial Behaviour Is Important but Not the Whole Story

Some gallows forms are strongly associated with opening positions.

This has made “paragraph marker” one of the most persistent interpretations.

But the family is more complicated.

Not every gallows form has identical boundary behaviour.

Pedestalled variants have their own restrictions.

Some compound forms are rare or absent at paragraph beginnings.

And simple gallows also occur well inside lines and tokens.

Therefore “gallows = paragraph marker” is too coarse.

A better statement is:

some gallows categories participate strongly in boundary architecture.

The exact role remains to be explained.

The Vertical Distribution Pattern Is a Separate Observation

Researchers have also noticed page-level and vertical patterning in the positions of gallows.

When their locations are highlighted across lines, some pages show striking arrangements.

This can tempt large visual theories.

Hidden columns.

Acrostics.

Secondary messages.

Page grids.

Those are possibilities, not conclusions.

A vertical pattern can arise from simpler causes.

gallows prefer early token positions;
line-initial tokens tend to share geometry;
similar line lengths align positions vertically;
paragraph openings cluster at related margins.

Before interpreting a page-level pattern semantically, the expected pattern under ordinary positional constraints needs to be understood.

Otherwise local rules can masquerade as a second hidden code.

Gallows and the Line Effect Are Connected but Not Identical

The previous article established that line and paragraph position affect Voynich text.

Gallows are one participant in that system.

They are not the system itself.

This distinction prevents collision between two research jobs.

The line article asks:

Why does physical position on the line change the distribution of writing?

This article asks:

What written units are the tall forms, and how do simple and compound variants relate?

A complete solution eventually needs both answers.

Gallows and Word Families Are Also Connected

Replace one gallows with another and a token can become a near-neighbour of a common family.

Add a pedestal and another family member appears.

This makes gallows substitutions important in edit-distance analysis.

But again, visual edit does not equal semantic edit.

If k and t are related phonologically, substituting them may alter one sound.

If they are code states, the substitution may alter an encoded class.

If their strokes contain internal features, the meaningful difference may be smaller than one whole character.

A decipherment should eventually explain why gallows substitution generates the family relations it does.

Gallows and Entropy Are Deeply Connected

Entropy is measured over a chosen alphabet.

Gallows are one of the places where alphabet choice becomes uncertain.

Treat pedestalled forms as single units and the alphabet grows.

Treat them as component strings and the alphabet shrinks but internal transitions become more predictable.

Neither move is innocent.

This is why modern alignment alphabets such as STA explicitly treat the synthetic-versus-analytical choice as a core representation problem.

The gallows problem therefore demonstrates a general principle:

statistics cannot decide what a character is unless the statistical hypothesis remains answerable to the visible strokes.

Could Gallows Be Capital Letters?

The idea is attractive because gallows are tall and can appear at beginnings.

But capital-letter analogy has limits.

They also occur internally.

Their distribution does not map simply onto modern sentence capitalization.

Voynich lacks an independently decoded lowercase counterpart for each gallows.

So “capital-like” can describe prominence.

It does not establish a case system.

A real capital-letter theory would need to identify paired forms and predictable grammatical environments.

Could Gallows Be Abbreviations?

Historical shorthand and abbreviation are serious comparators because medieval scribes routinely compressed common sequences.

Some abbreviation signs can be tall, looped or compound.

Comparative collections such as Cappelli’s abbreviation repertory include forms that visually remind modern researchers of Voynich gallows.

But resemblance has a limited job.

It demonstrates that complex abbreviation-like sign construction existed in manuscript culture.

It does not establish that a particular Voynich gallows expands to a particular Latin sequence.

An abbreviation theory needs repeatable expansions that work across unseen text.

Could Gallows Be Cipher Signs?

Early Renaissance cipher alphabets sometimes contain non-alphabetic and compound-looking signs.

This makes a cipher interpretation historically possible in broad terms.

But cipher symbols do not become identified through appearance.

A cipher model must say what plaintext units the gallows encode, how pedestalled variants arise, why positional restrictions occur, and how the system produces the observed word-family and entropy profile.

The 2025 Naibbe work strengthens historically plausible verbose-cipher alternatives generally.

It does not identify the gallows specifically.

“Looks cipher-like” is a possibility statement.

“This sign encodes X under rule Y” requires a working key.

Could Gallows Be Operators or Structural Signs?

Another class of theories treats gallows less like letters and more like operators.

Perhaps they alter the reading of neighbouring components.

Perhaps they mark categories.

Perhaps pedestals create compound operations.

This is attractive because the gallows look structurally central inside many tokens.

Yet “operator” is not explanatory until the operation is specified.

A genuine operator should transform neighbouring forms predictably.

Its presence should correlate with a measurable change in distribution or recovered semantics.

Without that, the word simply renames the mystery.

Could Gallows Be Purely Graphical?

This possibility deserves more respect than it usually receives.

Some visible distinctions may be calligraphic variants.

One underlying unit could receive a tall display form in certain positions.

A bench could be a connected writing habit rather than a separate semantic component.

If so, a better segmentation would collapse several visible signs into fewer underlying graphemes.

That would have major consequences for entropy and decipherment.

The way to test a graphical model is palaeographic:

stroke continuity;
pen lifts;
variant distribution;
scribal-hand consistency;
substitutability in equivalent token contexts.

Meaning should not be assigned before the graphical identity problem is resolved enough to support it.

The Bench Itself May Be the More Interesting Object

Pedestalled gallows encourage our eye to focus on the tall sign.

But the c…h bench may carry the deeper regularity.

The same frame can host different gallows.

This suggests a compositional template.

Frame + inserted tall form.

If that architecture is real, the writing system may encode information by substituting one internal component inside a stable shell.

Or the bench may be a scribal ligature environment that does not decompose semantically.

Either way, focusing only on the gallows can miss the relational structure.

The compound may be the true unit of analysis.

Rare Gallows-Like Forms Are a Stress Test

Rare or unusual tall forms matter because they test the boundaries of the classification.

Are they:

new characters;
damaged common gallows;
scribal variants;
compound extensions;
later marks?

A theory that requires every rare flourish to become a new letter inflates the alphabet.

A theory that normalises every unusual form into a common gallows may erase real distinctions.

The rare forms therefore reveal how a transcription philosophy handles uncertainty.

They should be preserved enough that future palaeography can revisit them.

What Survives the Gallows Work

Four principal simple tall-form families recur throughout the manuscript.
They participate in compound or pedestalled forms with bench-like elements.
Their token positions are strongly constrained.
Several gallows categories participate in line and paragraph boundary effects.
Simple and pedestalled forms do not behave identically in every context.
Their representation differs between analytical and synthetic transliteration systems.
Character segmentation materially changes statistical interpretation.
Visual comparisons with medieval abbreviation and cipher forms establish possibility space, not identity.
No accepted phonetic, semantic or cryptographic values exist for the gallows.
A successful writing-system model must explain the entire family together rather than assigning isolated meanings to one dramatic sign.

What Does Not Survive as Established Knowledge

Gallows are proven capital letters.
Gallows are proven paragraph markers.
Gallows are proven consonants.
Gallows are proven numerals.
Gallows are proven cipher operators.
Pedestalled gallows are proven three-character sequences.
Pedestalled gallows are proven single graphemes.
Vertical gallows patterns encode a second hidden message.
One historical abbreviation or cipher sign is the direct ancestor of a Voynich gallows.

The visible architecture is strong.

The semantic value remains open.

A Better Gallows Analysis

Describe the visible form before assigning meaning.
Separate simple from pedestalled variants.
Compare analytical and synthetic segmentations.
Track token position.
Track line and paragraph position.
Control for Currier regime.
Control for proposed scribal hand.
Analyse the bench and tall element separately and together.
Use historical comparators only to establish plausible graphic technologies.
Require semantic or cryptographic values to predict unseen text.

What Would Count as a Real Gallows Breakthrough?

Imagine high-resolution palaeography establishes that every pedestalled gallows is produced as one continuous ligature under a stable stroke sequence.

A new character model treating each compound as one grapheme dramatically reduces artificial bigram predictability.

The new representation improves a decipherment on unseen text.

That would be a major representation breakthrough.

Or imagine the opposite.

The bench and tall element prove independently substitutable, with each component producing a consistent grammatical or encoded effect across many token families.

That would validate compositional analysis.

Or imagine one gallows substitution reliably changes a recovered grammatical category across hundreds of examples.

Then the tall forms would finally move from shapes to linguistic units.

The breakthrough is not a clever resemblance.

It is a character model that improves prediction.

Primary School: Is It One Symbol or Three?

Draw a star inside a circle.

Ask a child:

Is this one symbol—a “star-in-circle”—or two symbols, star + circle?

Both descriptions are possible.

Now make several examples where the circle contains different shapes.

The child can ask whether the frame and centre carry separate information.

That is the pedestalled-gallows problem in a simple form.

Lower Secondary: Two Transcriptions, Same Ink

Give students one compound symbol.

Group A records it as X.

Group B records it as A+B+C.

Now count characters and adjacent pairs.

The datasets differ even though the original drawing is identical.

This teaches why transliteration is already a model of the writing system.

Upper Secondary: Test the Modifier Hypothesis

Invent a system where a base sign means an object and a surrounding frame changes its category.

Then compare it with a system where every framed combination is an unrelated symbol.

Ask what data would distinguish them.

Shared contexts?

Predictable substitutions?

Independent meanings of the frame?

The student has designed the experiment implied by simple versus pedestalled gallows.

JC and Adult Readers: Representation Is a Latent Ontology

At a higher level, deciding whether ckh is one unit or three is an ontological choice.

The dataset contains the entities the transcription believes exist.

Statistics then operate on those entities.

A highly significant result can therefore be perfectly calculated and still answer the wrong ontological question.

The safeguard is reversibility.

Every abstract character class should remain traceable to visible manuscript loci so the ontology can be revised when palaeography improves.

The gallows are one of the clearest places where representation and reality remain in active negotiation.

A Parent and Teacher Guide

Use neutral names first. A nickname should not become meaning.
Ask what counts as one unit.
Separate simple and compound-looking forms.
Remember that computer letters are labels.
Compare position without assuming function.
Use historical lookalikes only as possibility controls.
Require a proposed function to predict unseen occurrences.

The wider reasoning lesson is excellent:

before asking what a symbol means, make sure you know what the symbol is.

Reader Checklist: Before You Explain the Gallows

Is the term “gallows” being mistaken for semantics?
Which of the four tall-form families is being discussed?
Is the form simple or pedestalled?
Which transcription represents it?
Is the transcription analytical or synthetic?
Could the visible compound be one grapheme?
Could the parts carry independent information?
What is the token position?
What is the line or paragraph position?
Does Currier regime change the distribution?
Does scribal hand change it?
Does the proposed value predict other gallows substitutions?
Does the theory improve entropy and word-family explanation?

Frequently Asked Questions

What are the Voynich gallows characters?

They are four common tall glyph families in the Voynich script, conventionally represented in EVA as k, t, p and f. The nickname describes their appearance, not their meaning.

What are pedestalled gallows?

They are tall forms integrated with a bench-like c…h structure, commonly transliterated analytically as ckh, cth, cph and cfh.

Does ckh mean three Voynich letters?

Not necessarily. EVA represents visible components analytically. The original medieval unit could be compound, ligatured or otherwise organised differently.

Are gallows capital letters?

Not proven. Their prominence and opening-position behaviour make the analogy understandable, but no accepted upper/lowercase mapping exists.

Are they paragraph markers?

Some gallows forms participate strongly in paragraph-opening behaviour, but gallows also occur elsewhere and different variants have different restrictions. A universal paragraph-marker interpretation is too simple.

Could they be abbreviations?

Possibly. Medieval manuscript culture used complex abbreviation signs, but no accepted expansion values have been demonstrated for Voynich gallows.

Could they be cipher symbols?

Possibly. Early cipher systems demonstrate historically plausible non-alphabetic signs, but a cipher model must show actual mappings and predict the observed compound and positional behaviour.

Why do they matter for entropy?

Because treating compound gallows forms as one character or several changes the symbol sequence over which entropy is measured.

What is the strongest current conclusion?

The gallows are a structured family of tall forms with strong compositional and positional behaviour. Their exact graphemic and semantic status remains unresolved.

Research and Further Reading

The Final Idea

The gallows are famous because they are visually loud.

The most important question they ask is surprisingly quiet.

Where is the boundary of a character?

Is the tall form one thing?

Is the bench another?

Do they combine like letters?

Like morphemes?

Like code elements?

Or like calligraphic parts of one grapheme?

Until that is understood, every numerical study that counts them carries a hidden representation choice.

And every decipherment that assigns them sounds or meanings may be building on an alphabet that the original writer never used.

The gallows may eventually help us read the manuscript. Before that, they may help us discover what “a character” in the manuscript actually is.

Continue Through the Voynich Research Map

This article is one specialist node in eduKateSG’s larger Voynich research library. Return to the canonical master to see the physical, visual, textual and historical evidence in one continuous argument.

Structure is evidence; structure is not translation. The master keeps resemblance, statistical structure, historical possibility and decipherment claims at separate evidentiary levels.

Next Best Routes

The Bench Characters — move from the tall element to the frame that hosts it.
The Line as a Unit — separate character architecture from boundary-position effects.
Syntax Before Semantics — see what positional and neighbouring-token restrictions survive before any meaning is assigned.

Deep bridge: The Model Is Part of the Message helps frame the central choice here: treating one complex shape as one unit or several changes both model cost and the residual patterns the model must explain.

Voynich | Everything eduKate Knows and Tested | The Gallows Characters: Tall Signs, Pedestals and the Character Architecture Problem