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Three dots

Three dots is a with multiple meanings across contexts, including the in and , the (∴) in and logic, and various cultural and symbolic uses such as in notation, tattoos, and . The , often represented by three dots (…), is a mark consisting of periods arranged in a series to signify the deliberate omission of words or phrases from a quoted text, a pause in or , or the trailing off of an incomplete thought. This versatile symbol, typically formatted with spaces between the dots in formal writing (e.g., . . .), can also include a fourth dot when following a complete to indicate omission across paragraphs. The ellipsis traces its origins to medieval manuscripts, where subpuncting—small points or marks—signaled pauses or omissions in Latin texts, evolving into more structured forms by the . In the , it appeared in printed English books, such as Maurice Kyffin's 1588 translation of Terence's , initially as three dashes to denote interruptions, before transitioning to dots in the under continental influences. By the 19th century, grammarians like standardized its use in English grammar texts, promoting it alongside dashes for rhetorical effect, while authors such as employed it in novels to convey incomplete sentences or emotional hesitations. In contemporary usage, the ellipsis serves multiple functions beyond omission: it indicates faltering speech in dialogue (e.g., "I mean ... how?"), builds suspense in narrative (e.g., "They think nothing can go wrong ... but it does"), or separates list items in informal notes. Style guides recommend spacing the dots in running text and avoiding overuse to prevent ambiguity, with four dots required when omitting material after a sentence-ending period (e.g., "We the People ... do ordain"). In literature, modernist writers like and extensively used it—over 400 instances in Ford and Conrad's 1901 novel The Inheritors—to evoke silence, atmosphere, or the unsaid, though early critics like dismissed the dash—a predecessor to the ellipsis—as a marker of laziness. Today, it remains common in digital communication for trailing thoughts but is used sparingly in formal prose to maintain clarity.

Punctuation and typography

Ellipsis

The ellipsis is a mark consisting of three dots (…), used to indicate an omission of words or phrases, a pause in thought or speech, or a trailing off in writing. The term derives from the Greek word elleipsis, meaning "omission" or "falling short," entering English in the 1560s via Latin ellipsis. It can be rendered as three separate periods or as a single in modern . Historically, the ellipsis traces its roots to ancient Greek manuscripts, where symbols denoted textual omissions, evolving through medieval subpuncting—a practice of underdotting to mark skipped words or phrases. In printing, it first appeared consistently in the late 16th century, such as in the 1588 edition of Terence's Andria, and became widespread in the 18th and 19th centuries as printers standardized it for dramatic effect and to evade libel laws by blanking sensitive content. By the 19th century, it was firmly established in English-language books, embraced by authors like Percy Shelley and Virginia Woolf for its evocative silence. In English usage, the ellipsis signals omitted text within quotations, unfinished sentences, or hesitations in , following guidelines from major style manuals. The Chicago Manual of Style recommends three spaced dots (. . .) with spaces before and after, except adjacent to other punctuation, to clearly denote omissions without altering meaning. In contrast, Style treats the ellipsis as a single unit (…) with spaces around it but none between the dots, avoiding its use at the start or end of quoted material unless essential for clarity, and substituting em dashes for pauses in reported speech. These rules ensure the mark enhances readability without implying unintended cuts. Typographically, the horizontal ellipsis is encoded in Unicode as U+2026 (…), a single character in the block, approximating three full stops (.) for omissions or continuations, though its rendering varies by font—some compress the dots closely, while others space them evenly. In digital displays, it may appear differently across platforms due to font metrics, and in languages like , it is often flanked by non-breaking spaces (‹ … › or « … »), with thin spaces between dots to align with typographic traditions emphasizing clarity and aesthetics. Examples of the ellipsis include literary omissions, such as quoting "To be, or not to be … that is the question" from Shakespeare's Hamlet to skip intervening lines, per Chicago guidelines. In dialogue, it conveys trailing thoughts: "I wonder if we should go now... or wait a bit longer," following AP Style for natural pauses.

Dinkus

The dinkus is a typographic ornament employed to denote breaks in prose or to separate distinct sections within a narrative, typically rendered as three horizontally spaced asterisks (* * *) or bullet points (• • •), centered on the line. The term "dinkus" originated in the 1920s, coined by an artist at the Australian periodical The Bulletin, derived from "dinky" meaning small or cute. It may also appear in the triangular asterism form (⁂), though the linear version predominates in contemporary usage. This device provides a visual cue for structural divisions without interrupting the flow of the page, distinguishing it from the ellipsis, which shares a similar appearance but primarily signals textual omission. The evolved from earlier typographic practices involving asterisks, with its modern form gaining prominence in 19th-century printing for marking omissions or minor divisions in text. Precursors to the appear in the decorative elements of earlier printed works, building on the asterisk's longstanding role in highlighting or linking passages since the . In modern publishing, the signals non-narrative interruptions such as time jumps, shifts in perspective, or thematic pauses, enhancing readability in both print and digital formats. It is commonly integrated into ebooks and to maintain on screens, where alternatives like em dashes (——) or horizontal rules (———) may substitute for similar effects but lack the 's ornamental subtlety. For instance, in James Joyce's , varying editions employ the or to delineate episodes like "Wandering Rocks," illustrating its adaptability across literary styles. Variations of the dinkus include the choice between asterisks for a starry, traditional aesthetic and solid dots for a cleaner, minimalist look, often influenced by genre or design preferences. It appears more frequently in to underscore dramatic shifts than in , where subtler breaks prevail, though cultural contexts can affect its prevalence—such as greater emphasis in English-language prose traditions over more rigid continental layouts.

Mathematics and logic

Therefore sign

The therefore sign (∴) is a symbol in and consisting of three dots arranged in a triangular formation pointing upwards, used to denote a logical conclusion following from preceding or deductions. It represents the culmination of a or deductive argument, indicating that the it precedes logically follows. The symbol is standardized in as U+2234 THEREFORE, within the Mathematical Operators block. Its historical origins trace to 17th-century European mathematics, building on the syllogistic reasoning formalized by in works like , where arguments proceed from major and minor premises to a necessary conclusion. The notation itself first appeared in print in 1659, introduced by mathematician Johann Rahn in his text Teutsche Algebra, where it was used to signify deductive outcomes in algebraic and geometric reasoning; Rahn also employed its inverted form interchangeably at times. In mathematical usage, the therefore sign commonly appears in proofs to connect premises to conclusions, especially in introductory geometry and algebra contexts. For instance, in the Aristotelian syllogism: "All humans are mortal. Socrates is human. ∴ Socrates is mortal," the symbol precedes the conclusion to emphasize the logical inference. It is prevalent in educational materials, such as high school textbooks, to clarify step-by-step deductions in theorems like the Pythagorean theorem or properties of triangles. Typographically, it renders as three equidistant dots forming an equilateral triangle; in more formal logical systems, it is often supplanted by the double implication arrow (⇒) to denote strict material implication between propositions, though ∴ retains its role in informal proofs for readability. The inverted counterpart, the because sign (∵, U+2235), briefly serves to introduce supporting premises in similar arguments.

Because sign

The because sign, denoted as ∵ (Unicode U+2235), is a mathematical symbol used as a shorthand for "because," typically placed before a statement to indicate the reason or justification for a subsequent conclusion. This inverted triangular arrangement of three dots serves to introduce causal explanations in logical or mathematical arguments, distinguishing it from similar punctuation by its specific role in denoting premise or cause. The symbol originated in 19th-century mathematical notation as a counterpart to the therefore sign (∴), with early appearances in British and American educational texts such as the Gentleman's Mathematical Companion (1805) and editions of Euclid (1827), where it conveyed "since" or introductory reasoning. Its development paralleled the standardization of logical symbols during this period, evolving from earlier proportion notations but gaining distinct usage in proofs and geometry around the early 1800s. In mathematical applications, the because sign justifies individual steps within proofs, often preceding that support derivations, such as in where ∵ x=2, then $2x=4 illustrates a basic based on an assumed value. It is commonly employed in educational contexts to decompose arguments, helping students trace causal links in problems like geometric theorems or algebraic manipulations. As part of informal proof notation in and , ∵ functions as a visual cue for , differing from formal implication symbols like the (→) by its brevity and non-rigorous structure, which suits introductory or explanations rather than axiomatic systems. For instance, in simple causal chains, it might appear in as ∵ the is equilateral, all sides are equal, emphasizing premise-based without full symbolic formality. This usage underscores its role in building conceptual understanding over strict , often paired briefly with the to complete a logical sequence.

Vertical ellipsis

The vertical ellipsis, denoted by the symbol ⋮ (Unicode U+22EE), is a mathematical mark used to indicate the omission of terms or rows in a vertical , such as lists, sequences, or arrays. It belongs to the Mathematical Operators block and is classified as a for normal mathematical spacing in systems. Unlike its horizontal counterpart, which denotes inline continuations, the vertical ellipsis specifically signals gaps in downward or stacked arrangements, ensuring clarity in vertical layouts. Its use emerged in 19th-century mathematical tables and notations for representing infinite or lengthy series, coinciding with the development of matrix theory by figures like . Prior ellipsis notations, dating to the 17th century with horizontal forms introduced by and for series expansions, laid the groundwork, but vertical alignment became prominent with the need to abbreviate tabular data. Standardization occurred through modern typesetting tools, particularly , where the command \vdots produces the symbol, ensuring consistent rendering in mathematical documents since the adoption of AMS-LaTeX in the late 1980s. In applications, the vertical ellipsis commonly appears in matrices to omit intermediate rows, as in the representation of an infinite : \begin{pmatrix} 1 & 0 & 0 & \cdots \\ 0 & 1 & 0 & \cdots \\ \vdots & \vdots & \vdots & \ddots \\ 0 & 0 & 0 & \cdots \end{pmatrix} This contrasts with horizontal ellipsis for inline sums, such as $1 + 2 + \cdots + n. It also features in proofs involving vertical sequences, like enumerating terms in a or vector lists, to focus on patterns without exhaustive listing. For example, in an infinite , it might vertically align partial sums: s_1 = 1, s_2 = 1 + 2, ⋮, s_n = 1 + 2 + \cdots + n. Typographically, the vertical ellipsis can be rendered as a single precomposed glyph (⋮) in fonts supporting Unicode math, or as stacked dots composed from periods for compatibility in older systems. In programming contexts, such as Python's NumPy library, the Ellipsis object (...) facilitates analogous slicing in multi-dimensional arrays, effectively omitting dimensions in a vertical or hierarchical manner, as in array[..., 0] to select the first column across all rows. This handling mirrors the symbol's role in abbreviating vertical structures.

Symbols and cultural uses

Freemasonry notation

In , three dots arranged in a triangular formation, denoted as ∴ and known as the "tripunctual" or "triple dot," function as an abbreviation marker in Masonic texts, rituals, and communications to denote initials of titles, terms, or phrases while maintaining secrecy. This notation, distinct from its linear form, emphasizes esoteric discretion among members by signaling that the abbreviated elements hold specialized Masonic significance. The practice originated in 18th-century Masonic writings, with its earliest documented use on August 12, 1774, by the Grand Orient of France in an official circular addressed to subordinates, appearing as "G.. O.. de France" for Grand Orient de France. It quickly spread through French Masonic literature and was gradually adopted in English and American contexts during the late 18th and 19th centuries, becoming a standard for brevity in ritual documents and correspondence. Usage involves placing the ∴ immediately after the relevant letters in lodge minutes, signatures, and official papers, following conventions where the points form an upright to evoke Masonic . Common examples include F∴M∴ for Freemason and A∴L∴G∴D∴G∴A∴D∴L∴U∴ for À la Gloire du Grand Architecte de l'Univers (To the Glory of the ), a phrase invoking divine purpose in Masonic endeavors. These abbreviations are decipherable only by informed Brethren, reinforcing the order's tradition of veiled knowledge. Symbolically, the ∴ represents the three degrees of Craft Masonry—Entered Apprentice, Fellow Craft, and Master Mason—mirroring the progressive path of . It also alludes to the three Great Lights central to the : of the Sacred Law, the Square, and the Compasses, embodying moral guidance, ethical conduct, and spiritual boundaries. This should not be confused with the mathematical (∴), which derives from logical deduction rather than fraternal .

Tattoo symbolism

The , typically arranged in a triangular pattern, serves as a potent within and subcultures, most notably representing "," a phrase translating to "my crazy life." This design encapsulates the turbulent, high-risk existence associated with criminal lifestyles, emphasizing resilience amid chaos and adversity. Commonly inked between the thumb and index finger on the hand or near the corner of the eye, it originated in mid-20th-century U.S. prisons among inmates, particularly those affiliated with street gangs, as a mark of identity and endurance. The tattoo's simplicity allowed it to be applied with rudimentary tools, making it accessible in incarceration settings. Beyond its literal phrasing, the three dots often symbolize the cyclical stages of gang life: (past), hospital (present struggles), and cemetery (future mortality), underscoring themes of survival, loyalty, and inevitability. It is closely linked to groups like the Mexican Mafia (La eMe) and , where it signifies allegiance and progression toward full membership, sometimes serving as an initiate's first . In these contexts, the ink denotes unwavering commitment to the code, with the triangular form evoking unity and the number three tying into broader numerology, such as the 13th letter "" for Mafia. While primarily rooted in American prison culture, variations exist globally; for instance, in some systems, including among Russian vory v zakone (thieves-in-law), clustered dots can indicate criminal rank, escapes, or defiance against authority, though the exact triangular motif remains distinctly tied to U.S. origins. The tattoo's cultural resonance extends through media portrayals that highlight its gritty connotations, such as in the 1993 film , which depicts Chicana life in and popularized the phrase among broader audiences. However, its adoption outside contexts carries risks of misinterpretation, potentially signaling unintended ties and leading to , employment barriers, or even physical danger in rival territories. Instances of cultural appropriation have sparked debates, as non-affiliated individuals, including celebrities, sometimes ink similar designs for personal reasons— for example, singer Beyoncé's three vertical dots on her , interpreted as a tribute to her three children rather than criminal symbolism. Despite such personal reinterpretations, the tattoo's core association with loyalty and survival persists, advising caution in its use.

Morse code representation

In International Morse Code, the sequence of three dots, denoted as ···, represents the letter "S". These dots, also called "dits," are short signals consisting of brief electrical pulses transmitted over telegraph or radio wires. Morse code was developed in the 1830s by American inventor and his collaborator as a system for encoding messages on the electric telegraph, where dots served as short pulses and dashes as longer ones to distinguish letters efficiently. The code's design prioritized frequent letters with simpler patterns, assigning the three-dot sequence to "S" based on its common usage in English. In radio communication, the three-dot sequence plays a key role in the international , transmitted as ···−−−··· without spaces between its components, adopted by the International Radiotelegraphic Convention in 1908 for maritime emergencies and later extended to . This signal has been vital in for identifying navigation aids like VOR stations, which broadcast their identifiers—including three dots for "S"—to confirm location, and in maritime operations for ship-to-ship signaling via lights or radio. Technically, each dot lasts one time , while the space between dots within the same , such as the three in "S," is also one ; a equals three units, and inter-letter spaces are three units to ensure clarity in . In modern digital contexts, , including the three-dot "S," is generated and decoded via software in (as or CW mode) and computer interfaces, maintaining its binary-like on-off keying for reliable low-bandwidth communication. For example, the word "" encodes as ···−−−···, with the initial three dots signaling urgency in emergencies like the 1912 disaster, where it facilitated rescue coordination across Atlantic shipping lanes.

Other contexts

In , a triple-dotted extends the duration of a basic by adding three augmentation dots, each contributing half the duration of the previous addition, for a total increase of 7/8 of the original value (½ + ¼ + ⅛), resulting in 15/8 times the undotted duration. This contrasts with more common single-dotted notes (adding ½, total 3/2) or double-dotted notes (adding ¾, total 7/4), making triple-dotted notes rarer and typically reserved for precise rhythmic effects. Triple-dotted notes appear primarily in Romantic-era compositions to achieve intricate rhythms, particularly in orchestral works by composers like and , where they often feature in brass sections for dramatic emphasis. For instance, in Bruckner's in (WAB 109), the opening theme in the first movement presents a motif built on a triple-dotted , repeating a fundamental tone to establish a solemn, cathedral-like structure. According to standard notation conventions, the augmentation dots are aligned vertically to the right of the note head: the first in the space immediately adjacent (above a line or below a space as needed for clarity), with subsequent dots stacked in the spaces or on lines above. This placement distinguishes a single triple-dotted note from a sequence of separate single-dotted notes, as the former represents one continuous duration without intervening rests or attacks, avoiding ambiguity in performance. These notes find application in orchestral music to notate irregular beat subdivisions, such as in or asymmetric meters, allowing composers to convey expansive phrasing without excessive ties or fractional note values. In modern notation software like Sibelius, triple-dotted notes are fully supported for input and playback, with the program automatically calculating and rendering the extended durations.

Computing operators

In programming languages such as and , the three dots ("...") denote the spread (also known as the unpacking or splat ), which expands iterables like arrays into individual elements or arguments in specific syntactic contexts. The spread was introduced in with ECMAScript 2015 (ES6), allowing iterables such as arrays or strings to be expanded where multiple arguments or elements are expected, such as in function calls, array literals, or object literals. In , the for unpacking arrays or Traversable objects into function arguments was added in version 5.6, complementing variadic function support. In , the spread syntax can create a shallow copy of an , as in const copy = [...original];, or merge arrays by expanding multiple iterables, for example const merged = [...arr1, ...arr2];. For calls, it passes array elements as separate arguments: Math.max(...[1, 5, 3]) returns 5, equivalent to calling Math.max(1, 5, 3). In destructuring assignments, it collects remaining elements into an array: const [first, ...rest] = [1, 2, 3, 4]; sets first to 1 and rest to [2, 3, 4]. The same "..." syntax in also serves as rest parameters in declarations to collect multiple arguments into an , such as function sum(...nums) { return nums.reduce((a, b) => a + b, 0); }, where sum(1, 2, 3) returns 6. In , rest parameters are declared similarly with function sum(...$nums) { return array_sum($nums); }, and unpacking occurs in calls like sum(...[1, 2, 3]). Unlike concatenation methods (e.g., JavaScript's concat() or PHP's array_merge()), which treat arrays as single elements, the spread operator expands them into discrete values, avoiding nested structures. Prior to ES6 in , developers relied on [Function.prototype](/page/Function_prototype).apply() to spread arrays as arguments, such as Math.max.[apply](/page/Apply)(null, [1, 5, 3]), which was verbose and could complicate this binding. In pre-5.6 , call_user_func_array() served as the workaround for unpacking, like call_user_func_array('sum', [1, 2, 3]). These operators enhance code readability by providing concise, declarative syntax for handling variable numbers of elements or arguments, reducing boilerplate and improving maintainability in modern applications.

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