παραλληλόγραμμος: Difference between revisions

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|Transliteration C=parallilogrammos
|Transliteration C=parallilogrammos
|Beta Code=parallhlo/grammos
|Beta Code=parallhlo/grammos
|Definition=ον, [[bounded by parallel lines]], σχῆμα <span class="bibl">Str.4.1.3</span>: neut. as [[substantive]], τὸ [[παραλληλόγραμμον]] = [[parallelogram]], <span class="bibl">Euc.2</span> <span class="title">Def.</span>, Plu.2.1080c, etc.; κατὰ-γραμμον Ascl.<span class="title">Tact.</span>11.7. Adv. -γράμμως <span class="bibl">Iamb. <span class="title">in Nic.</span>p.27</span> P.</span>
|Definition=ον, [[bounded by parallel lines]], σχῆμα <span class="bibl">Str.4.1.3</span>: neut. as [[substantive]], τὸ [[παραλληλόγραμμον]] = [[parallelogram]], <span class="bibl">Euc.2</span> <span class="title">Def.</span>, Plu.2.1080c, etc.; κατὰ παραλληλόγραμμον Ascl.<span class="title">Tact.</span>11.7. Adv. [[παραλληλογράμμως]] = [[in the form of a parallelogram]] <span class="bibl">Iamb. <span class="title">in Nic.</span>p.27</span> P.</span>
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[[File:Parallelogram.svg|thumb|Parallelogram|alt=Parallelogram.svg]]
[[File:Parallelogram.svg|thumb|Parallelogram|alt=Parallelogram.svg]]
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In Euclidean geometry, a parallelogram is a simple (non-self-intersecting) quadrilateral with two pairs of parallel sides. The opposite or facing sides of a parallelogram are of equal length and the opposite angles of a parallelogram are of equal measure. The congruence of opposite sides and opposite angles is a direct consequence of the Euclidean parallel postulate and neither condition can be proven without appealing to the Euclidean parallel postulate or one of its equivalent formulations.
In Euclidean geometry, a parallelogram is a simple (non-self-intersecting) quadrilateral with two pairs of parallel sides. The opposite or facing sides of a parallelogram are of equal length and the opposite angles of a parallelogram are of equal measure. The congruence of opposite sides and opposite angles is a direct consequence of the Euclidean parallel postulate and neither condition can be proven without appealing to the Euclidean parallel postulate or one of its equivalent formulations.
{{trml
{{trml
|trtx=af: parallelogram; ar: متوازي أضلاع; ast: paralelogramu; az: paraleloqram; ba: параллелограмм; be_x_old: паралелаграм; be: паралелаграм; bg: успоредник; bn: সামান্তরিক; bs: paralelogram; ca: paral·lelogram; ckb: لاھاوبەرە; cs: rovnoběžník; cy: paralelogram; da: parallelogram; de: Parallelogramm; dsb: paralelogram; el: παραλληλόγραμμο; en: parallelogram; eo: paralelogramo; es: paralelogramo; et: rööpkülik; eu: paralelogramo; fa: متوازی‌الاضلاع; fi: suunnikas; fr: parallélogramme; ga: comhthreomharán; gl: paralelogramo; he: מקבילית; hi: समान्तर चतुर्भुज; hr: paralelogram; hsb: runoběžnik; hu: paralelogramma; hy: զուգահեռագիծ; id: jajar genjang; is: samsíðungur; it: parallelogramma; ja: 平行四辺形; jv: jajaran génjang; ka: პარალელოგრამი; kk: параллелограмм; km: ប្រលេឡូក្រាម; ko: 평행사변형; ku: çargoşeya yeksan; la: parallelogrammum; lmo: paralelogràm; lt: lygiagretainis; lv: paralelograms; mhr: параллелограмм; mk: паралелограм; ml: സാമാന്തരികം; mr: समांतरभुज चौकोन; ne: समानान्तर चतुर्भुज; nl: parallellogram; nn: parallellogram; no: parallellogram; pa: ਸਮਾਂਤਰ ਚਤੁਰਭੁਜ; pl: równoległobok; pms: paralelograma; pt: paralelogramo; ro: paralelogram; ru: параллелограмм; scn: paralleluggramma; se: parallellográmma; sh: paralelogram; simple: parallelogram; sk: rovnobežník; sl: paralelogram; sn: gonyoina sambamba; so: barbaroole; sq: paralelogrami; sr: паралелограм; su: pasagi doyong; sv: parallellogram; ta: இணைகரம்; te: సమాంతర చతుర్భుజం; th: รูปสี่เหลี่ยมด้านขนาน; tl: paralelogram; tr: paralelkenar; uk: паралелограм; uz: parallelogramm; vi: hình bình hành; vls: parallellogram; war: paralelogramo; wuu: 平行四边形; zh_yue: 平行四邊形; zh: 平行四边形
|trtx=af: parallelogram; ar: متوازي أضلاع; ast: paralelogramu; az: paraleloqram; ba: параллелограмм; be_x_old: паралелаграм; be: паралелаграм; bg: успоредник; bn: সামান্তরিক; bs: paralelogram; ca: paral·lelogram; ckb: لاھاوبەرە; cs: rovnoběžník; cy: paralelogram; da: parallelogram; de: [[Parallelogramm]]; dsb: paralelogram; el: [[παραλληλόγραμμο]]; en: parallelogram; eo: paralelogramo; es: [[paralelogramo]]; et: rööpkülik; eu: paralelogramo; fa: متوازی‌الاضلاع; fi: suunnikas; fr: [[parallélogramme]]; ga: comhthreomharán; gl: paralelogramo; he: מקבילית; hi: समान्तर चतुर्भुज; hr: paralelogram; hsb: runoběžnik; hu: paralelogramma; hy: զուգահեռագիծ; id: jajar genjang; is: samsíðungur; it: [[parallelogramma]]; ja: 平行四辺形; jv: jajaran génjang; ka: პარალელოგრამი; kk: параллелограмм; km: ប្រលេឡូក្រាម; ko: 평행사변형; ku: çargoşeya yeksan; la: [[parallelogrammum]]; lmo: paralelogràm; lt: lygiagretainis; lv: paralelograms; mhr: параллелограмм; mk: паралелограм; ml: സാമാന്തരികം; mr: समांतरभुज चौकोन; ne: समानान्तर चतुर्भुज; nl: parallellogram; nn: parallellogram; no: parallellogram; pa: ਸਮਾਂਤਰ ਚਤੁਰਭੁਜ;: równoległobok; pms: paralelograma; pt: [[paralelogramo]]; ro: paralelogram; ru: [[параллелограмм]]; scn: paralleluggramma; se: parallellográmma; sh: paralelogram; simple: parallelogram; sk: rovnobežník; sl: paralelogram; sn: gonyoina sambamba; so: barbaroole; sq: paralelogrami; sr: паралелограм; su: pasagi doyong; sv: parallellogram; ta: இணைகரம்; te: సమాంతర చతుర్భుజం; th: รูปสี่เหลี่ยมด้านขนาน; tl: paralelogram; tr: paralelkenar; uk: паралелограм; uz: parallelogramm; vi: hình bình hành; vls: parallellogram; war: paralelogramo; wuu: 平行四边形; zh_yue: 平行四邊形; zh: 平行四边形
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