3 syllables: Ver, ti, ces. Stress on Ver.
VUR-tis-eez
/ˈvɝtɪˌsiz/
Vertices is pronounced VUR-tis-eez (/ˈvɝtɪˌsiz/). It has three syllables (Ver-ti-ces), with the stress on "Ver". Vertices is the plural of vertex, meaning the corners or meeting points of a shape or polyhedron. In mathematics and geometry, it refers to each point where edges meet. The term is commonly used in geometry, graph theory, and 3D modeling to describe discrete corner points within a structure.
nounVertices is the plural of vertex, meaning the corners or meeting points of a shape or polyhedron. In mathematics and geometry, it refers to each point where edges meet. The term is commonly used in geometry, graph theory, and 3D modeling to describe discrete corner points within a structure.
"The polyhedron has twelve faces and eight vertices."
"In graph theory, the vertices are connected by edges to form the network."
"Compute the coordinates of the vertices before plotting the figure."
Pronounce as ver·ti·ses with primary stress on the first syllable: /ˈvɜːrˌtiːz/ in US and UK variants. The second syllable is a light “ti” (/ti/), and the final “ces” sounds like /z/ as in “sees” but voiced. Focus on a crisp initial /ˈvɜːr/ and then a longer /tiː/ before a voiced /z/. For clarity, say VER-tuh-seez with an extended ee-sound on the second syllable. Audio reference: consult pronunciations on Cambridge/Dictionaries or Forvo and compare to data-driven models in Pronounce for verification.
Common errors: 1) Misplacing stress, sometimes saying ver-TI-sez. Correction: keep primary stress on the first syllable, /ˈvɜːr/; 2) Slurring the middle vowel, saying a short /ɪ/ or /ɛ/ instead of /tiː/; correct by opening to a long /iː/; 3) Final sibilant mispronunciation, ending with /s/ or a voiceless /z/— aim for a clearly voiced /z/ in /ˈvɜːrˌtiːz/. Practice with minimal pairs like VER-teeze vs. VER-tee-zes to feel voicing.
US/UK/AU share the /ˈvɜːr/ onset, but the following vowel can shift: US often lengthens the /ɜːr/ cluster; UK broadens with an /ɜː/ plus rhoticity quirks in some speakers; AU tends toward a more clipped /ˈvɜːtəsiːz/ with less rhotic variation. The final /z/ remains voiced, but some speakers may devoice the coda slightly in rapid speech. Listen for a crisp /tiː/ before /z/ and a steady primary stress on the first syllable across all three.
Two main challenges: the cluster boundary between /ˈvɜːr/ and /tiː/ can produce an intrusive or swallowed transition; and the final /z/ can be devoiced in speedy speech, sounding like /s/. Focus on a clear, intermediate pause between the first and second syllables to avoid blending. Use deliberate tongue-tip contact for the /t/ and enforce voicing for /z/ with a relaxed jaw. IPA cues: /ˈvɜːrˌtiːz/; mouth positions: fronting the tongue for /ɜːr/, alveolar stop for /t/, and voiced alveolar fricative for /z/.
In many technical contexts, speakers prefer a two-beat rhythm: VER-tEEZ, keeping the /tiː/ long and not compressing it with the following /z/. This helps distinguish from a potential mis-hearing of vertex (singular) as VER-teks. Additionally, ensure you don’t reduce the first syllable, which would flatten the word. Emphasize the /ˈvɜːr/ onset and keep the middle vowel stable to avoid vowel reduction in formal settings.
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Vertices derives from theLatin vertex, meaning ‘highest point, summit, top, end of a line’, from the plural Latin neuter of vertex (a turning point). The word entered English via the Old French vertex in medieval mathematics and astronomy, retaining the sense of a turning point or corner. In geometry, the term was used to denote the point where two lines meet or where several lines converge, later expanding to polyhedra and graph contexts. The modern plural form vertices appears as a direct borrowing of the Latin plural, aligning with other technical terms (vertices, axis, index) in 16th- to 18th-century mathematical texts. First known uses are found in geometry treatises and navigational or astronomical catalogs that required precise corner-point references for shapes and maps. Over time, the term gained widespread usage in computer graphics, CAD, and network theory, where discrete points define the vertices of polygons, meshes, or graphs. The shift from a geometric corner to a mathematical data point parallels the broader abstraction of “points” in higher-dimensional spaces, while preserving the core idea of connection points in a structure.
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Words that rhyme with "Vertices"
-ets sounds
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